%------------------------------------------------------------------------------
% File     : Zenon---0.7.1
% Problem  : ALG086+1 : TPTP v8.1.0. Released v2.7.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : run_zenon %s %d

% Computer : n023.cluster.edu
% Model    : x86_64 x86_64
% CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory   : 8042.1875MB
% OS       : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit  : 600s
% DateTime : Thu Jul 14 18:29:11 EDT 2022

% Result   : Theorem 202.22s 202.46s
% Output   : Proof 202.22s
% Verified : 
% SZS Type : -

% Comments : 
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.10/0.11  % Problem  : ALG086+1 : TPTP v8.1.0. Released v2.7.0.
% 0.10/0.12  % Command  : run_zenon %s %d
% 0.12/0.33  % Computer : n023.cluster.edu
% 0.12/0.33  % Model    : x86_64 x86_64
% 0.12/0.33  % CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33  % Memory   : 8042.1875MB
% 0.12/0.33  % OS       : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33  % CPULimit : 300
% 0.12/0.33  % WCLimit  : 600
% 0.12/0.33  % DateTime : Wed Jun  8 14:38:38 EDT 2022
% 0.12/0.33  % CPUTime  : 
% 202.22/202.46  (* PROOF-FOUND *)
% 202.22/202.46  % SZS status Theorem
% 202.22/202.46  (* BEGIN-PROOF *)
% 202.22/202.46  % SZS output start Proof
% 202.22/202.46  Theorem co1 : (((((h (e10)) = (e20))\/(((h (e10)) = (e21))\/(((h (e10)) = (e22))\/(((h (e10)) = (e23))\/((h (e10)) = (e24))))))/\((((h (e11)) = (e20))\/(((h (e11)) = (e21))\/(((h (e11)) = (e22))\/(((h (e11)) = (e23))\/((h (e11)) = (e24))))))/\((((h (e12)) = (e20))\/(((h (e12)) = (e21))\/(((h (e12)) = (e22))\/(((h (e12)) = (e23))\/((h (e12)) = (e24))))))/\((((h (e13)) = (e20))\/(((h (e13)) = (e21))\/(((h (e13)) = (e22))\/(((h (e13)) = (e23))\/((h (e13)) = (e24))))))/\((((h (e14)) = (e20))\/(((h (e14)) = (e21))\/(((h (e14)) = (e22))\/(((h (e14)) = (e23))\/((h (e14)) = (e24))))))/\((((j (e20)) = (e10))\/(((j (e20)) = (e11))\/(((j (e20)) = (e12))\/(((j (e20)) = (e13))\/((j (e20)) = (e14))))))/\((((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14))))))/\((((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14))))))/\((((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14))))))/\(((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))))))))))))->(~(((h (op1 (e10) (e10))) = (op2 (h (e10)) (h (e10))))/\(((h (op1 (e10) (e11))) = (op2 (h (e10)) (h (e11))))/\(((h (op1 (e10) (e12))) = (op2 (h (e10)) (h (e12))))/\(((h (op1 (e10) (e13))) = (op2 (h (e10)) (h (e13))))/\(((h (op1 (e10) (e14))) = (op2 (h (e10)) (h (e14))))/\(((h (op1 (e11) (e10))) = (op2 (h (e11)) (h (e10))))/\(((h (op1 (e11) (e11))) = (op2 (h (e11)) (h (e11))))/\(((h (op1 (e11) (e12))) = (op2 (h (e11)) (h (e12))))/\(((h (op1 (e11) (e13))) = (op2 (h (e11)) (h (e13))))/\(((h (op1 (e11) (e14))) = (op2 (h (e11)) (h (e14))))/\(((h (op1 (e12) (e10))) = (op2 (h (e12)) (h (e10))))/\(((h (op1 (e12) (e11))) = (op2 (h (e12)) (h (e11))))/\(((h (op1 (e12) (e12))) = (op2 (h (e12)) (h (e12))))/\(((h (op1 (e12) (e13))) = (op2 (h (e12)) (h (e13))))/\(((h (op1 (e12) (e14))) = (op2 (h (e12)) (h (e14))))/\(((h (op1 (e13) (e10))) = (op2 (h (e13)) (h (e10))))/\(((h (op1 (e13) (e11))) = (op2 (h (e13)) (h (e11))))/\(((h (op1 (e13) (e12))) = (op2 (h (e13)) (h (e12))))/\(((h (op1 (e13) (e13))) = (op2 (h (e13)) (h (e13))))/\(((h (op1 (e13) (e14))) = (op2 (h (e13)) (h (e14))))/\(((h (op1 (e14) (e10))) = (op2 (h (e14)) (h (e10))))/\(((h (op1 (e14) (e11))) = (op2 (h (e14)) (h (e11))))/\(((h (op1 (e14) (e12))) = (op2 (h (e14)) (h (e12))))/\(((h (op1 (e14) (e13))) = (op2 (h (e14)) (h (e13))))/\(((h (op1 (e14) (e14))) = (op2 (h (e14)) (h (e14))))/\(((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20))))/\(((j (op2 (e20) (e21))) = (op1 (j (e20)) (j (e21))))/\(((j (op2 (e20) (e22))) = (op1 (j (e20)) (j (e22))))/\(((j (op2 (e20) (e23))) = (op1 (j (e20)) (j (e23))))/\(((j (op2 (e20) (e24))) = (op1 (j (e20)) (j (e24))))/\(((j (op2 (e21) (e20))) = (op1 (j (e21)) (j (e20))))/\(((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21))))/\(((j (op2 (e21) (e22))) = (op1 (j (e21)) (j (e22))))/\(((j (op2 (e21) (e23))) = (op1 (j (e21)) (j (e23))))/\(((j (op2 (e21) (e24))) = (op1 (j (e21)) (j (e24))))/\(((j (op2 (e22) (e20))) = (op1 (j (e22)) (j (e20))))/\(((j (op2 (e22) (e21))) = (op1 (j (e22)) (j (e21))))/\(((j (op2 (e22) (e22))) = (op1 (j (e22)) (j (e22))))/\(((j (op2 (e22) (e23))) = (op1 (j (e22)) (j (e23))))/\(((j (op2 (e22) (e24))) = (op1 (j (e22)) (j (e24))))/\(((j (op2 (e23) (e20))) = (op1 (j (e23)) (j (e20))))/\(((j (op2 (e23) (e21))) = (op1 (j (e23)) (j (e21))))/\(((j (op2 (e23) (e22))) = (op1 (j (e23)) (j (e22))))/\(((j (op2 (e23) (e23))) = (op1 (j (e23)) (j (e23))))/\(((j (op2 (e23) (e24))) = (op1 (j (e23)) (j (e24))))/\(((j (op2 (e24) (e20))) = (op1 (j (e24)) (j (e20))))/\(((j (op2 (e24) (e21))) = (op1 (j (e24)) (j (e21))))/\(((j (op2 (e24) (e22))) = (op1 (j (e24)) (j (e22))))/\(((j (op2 (e24) (e23))) = (op1 (j (e24)) (j (e23))))/\(((j (op2 (e24) (e24))) = (op1 (j (e24)) (j (e24))))/\(((h (j (e20))) = (e20))/\(((h (j (e21))) = (e21))/\(((h (j (e22))) = (e22))/\(((h (j (e23))) = (e23))/\(((h (j (e24))) = (e24))/\(((j (h (e10))) = (e10))/\(((j (h (e11))) = (e11))/\(((j (h (e12))) = (e12))/\(((j (h (e13))) = (e13))/\((j (h (e14))) = (e14))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))).
% 202.22/202.46  Proof.
% 202.22/202.46  assert (zenon_L1_ : (~((e10) = (e10))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H6.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L1_ *)
% 202.22/202.46  assert (zenon_L2_ : (~((e11) = (e11))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H7.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L2_ *)
% 202.22/202.46  assert (zenon_L3_ : (~((j (e20)) = (j (op2 (e20) (e20))))) -> ((op2 (e20) (e20)) = (e20)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H8 zenon_H9.
% 202.22/202.46  cut (((e20) = (op2 (e20) (e20)))); [idtac | apply NNPP; zenon_intro zenon_Ha].
% 202.22/202.46  congruence.
% 202.22/202.46  apply zenon_Ha. apply sym_equal. exact zenon_H9.
% 202.22/202.46  (* end of lemma zenon_L3_ *)
% 202.22/202.46  assert (zenon_L4_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e11) (e11)))) -> ((j (e20)) = (e11)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_Hb zenon_Hc.
% 202.22/202.46  cut (((j (e20)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hd].
% 202.22/202.46  cut (((j (e20)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hd].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_Hd zenon_Hc).
% 202.22/202.46  exact (zenon_Hd zenon_Hc).
% 202.22/202.46  (* end of lemma zenon_L4_ *)
% 202.22/202.46  assert (zenon_L5_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))) -> ((op1 (e11) (e11)) = (e10)) -> ((j (e20)) = (e11)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_He zenon_Hf zenon_Hc zenon_H10.
% 202.22/202.46  cut (((op1 (e11) (e11)) = (e10)) = ((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_He.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_Hf.
% 202.22/202.46  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.46  cut (((op1 (e11) (e11)) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H12].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [ zenon_intro zenon_H13 | zenon_intro zenon_H14 ].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20)))) = ((op1 (e11) (e11)) = (op1 (j (e20)) (j (e20))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H12.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H13.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H14].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e11) (e11)))); [idtac | apply NNPP; zenon_intro zenon_Hb].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L4_); trivial.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.46  (* end of lemma zenon_L5_ *)
% 202.22/202.46  assert (zenon_L6_ : ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((j (e20)) = (e11)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e11) (e11)) = (e10)) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e11))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H15 zenon_Hc zenon_H10 zenon_Hf zenon_H9 zenon_H16.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((e10) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H16.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H18].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e10)) = ((e11) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H18.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H10.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H19.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1a].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e11) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H19.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_Hc.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H1e].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((op1 (e14) (e14)) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H15.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He].
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H21].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((j (op2 (e20) (e20))) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H21.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (j (op2 (e20) (e20))))); [idtac | apply NNPP; zenon_intro zenon_H8].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L3_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply (zenon_L5_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L6_ *)
% 202.22/202.46  assert (zenon_L7_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e12) (e12)))) -> ((j (e20)) = (e12)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H22 zenon_H23.
% 202.22/202.46  cut (((j (e20)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H24].
% 202.22/202.46  cut (((j (e20)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H24].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H24 zenon_H23).
% 202.22/202.46  exact (zenon_H24 zenon_H23).
% 202.22/202.46  (* end of lemma zenon_L7_ *)
% 202.22/202.46  assert (zenon_L8_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))) -> ((op1 (e12) (e12)) = (e10)) -> ((j (e20)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_He zenon_H25 zenon_H23 zenon_H10.
% 202.22/202.46  cut (((op1 (e12) (e12)) = (e10)) = ((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_He.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H25.
% 202.22/202.46  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.46  cut (((op1 (e12) (e12)) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H26].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [ zenon_intro zenon_H13 | zenon_intro zenon_H14 ].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20)))) = ((op1 (e12) (e12)) = (op1 (j (e20)) (j (e20))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H26.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H13.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H14].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e12) (e12)))); [idtac | apply NNPP; zenon_intro zenon_H22].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L7_); trivial.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.46  (* end of lemma zenon_L8_ *)
% 202.22/202.46  assert (zenon_L9_ : (~((e12) = (e12))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H27.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L9_ *)
% 202.22/202.46  assert (zenon_L10_ : ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((j (e20)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e12) (e12)) = (e10)) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e12))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H15 zenon_H23 zenon_H10 zenon_H25 zenon_H9 zenon_H28.
% 202.22/202.46  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.46  cut (((e12) = (e12)) = ((e10) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H28.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H29.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((e12) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H2a].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e10)) = ((e12) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H2a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H10.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.46  cut (((e12) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H2b.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H29.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((e12) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H2c].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e12) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H2c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H2b.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H23.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H1e].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((op1 (e14) (e14)) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H15.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He].
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H21].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((j (op2 (e20) (e20))) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H21.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (j (op2 (e20) (e20))))); [idtac | apply NNPP; zenon_intro zenon_H8].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L3_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply (zenon_L8_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L10_ *)
% 202.22/202.46  assert (zenon_L11_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e13) (e13)))) -> ((j (e20)) = (e13)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H2d zenon_H2e.
% 202.22/202.46  cut (((j (e20)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H2f].
% 202.22/202.46  cut (((j (e20)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H2f].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H2f zenon_H2e).
% 202.22/202.46  exact (zenon_H2f zenon_H2e).
% 202.22/202.46  (* end of lemma zenon_L11_ *)
% 202.22/202.46  assert (zenon_L12_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))) -> ((op1 (e13) (e13)) = (e10)) -> ((j (e20)) = (e13)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_He zenon_H30 zenon_H2e zenon_H10.
% 202.22/202.46  cut (((op1 (e13) (e13)) = (e10)) = ((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_He.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H30.
% 202.22/202.46  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.46  cut (((op1 (e13) (e13)) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H31].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [ zenon_intro zenon_H13 | zenon_intro zenon_H14 ].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20)))) = ((op1 (e13) (e13)) = (op1 (j (e20)) (j (e20))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H31.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H13.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (j (e20)) (j (e20))))); [idtac | apply NNPP; zenon_intro zenon_H14].
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e13) (e13)))); [idtac | apply NNPP; zenon_intro zenon_H2d].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L11_); trivial.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H14. apply refl_equal.
% 202.22/202.46  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.46  (* end of lemma zenon_L12_ *)
% 202.22/202.46  assert (zenon_L13_ : (~((e13) = (e13))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H32.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L13_ *)
% 202.22/202.46  assert (zenon_L14_ : ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((j (e20)) = (e13)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e13) (e13)) = (e10)) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e13))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H15 zenon_H2e zenon_H10 zenon_H30 zenon_H9 zenon_H33.
% 202.22/202.46  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.46  cut (((e13) = (e13)) = ((e10) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H33.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H34.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((e13) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H35].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e10)) = ((e13) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H35.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H10.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.46  cut (((e13) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H36.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H34.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((e13) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H37].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e13) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H37.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H36.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H2e.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H1e].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((op1 (e14) (e14)) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H15.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He].
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H21].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((j (op2 (e20) (e20))) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H21.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (j (op2 (e20) (e20))))); [idtac | apply NNPP; zenon_intro zenon_H8].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L3_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply (zenon_L12_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L14_ *)
% 202.22/202.46  assert (zenon_L15_ : (~((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))) -> ((j (e20)) = (e14)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_He zenon_H38.
% 202.22/202.46  cut (((j (e20)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H39].
% 202.22/202.46  cut (((j (e20)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H39].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H39 zenon_H38).
% 202.22/202.46  exact (zenon_H39 zenon_H38).
% 202.22/202.46  (* end of lemma zenon_L15_ *)
% 202.22/202.46  assert (zenon_L16_ : (~((e14) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H3a.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L16_ *)
% 202.22/202.46  assert (zenon_L17_ : ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((j (e20)) = (e14)) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H10 zenon_H15 zenon_H38 zenon_H9 zenon_H3b.
% 202.22/202.46  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.46  cut (((e14) = (e14)) = ((e10) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H3b.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H3c.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((e14) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H3d].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e10)) = ((e14) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H3d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H10.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.46  cut (((e14) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H3e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H3c.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((e14) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H3f].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e14) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H3f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H3e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H38.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1b.
% 202.22/202.46  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.46  cut (((op1 (e14) (e14)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H1e].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((op1 (e14) (e14)) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1e.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1d].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) = ((j (e20)) = (op1 (e14) (e14)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H1d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H15.
% 202.22/202.46  cut (((op1 (j (e20)) (j (e20))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He].
% 202.22/202.46  cut (((j (op2 (e20) (e20))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H21].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (e20)) = (j (e20)))); [ zenon_intro zenon_H1f | zenon_intro zenon_H20 ].
% 202.22/202.46  cut (((j (e20)) = (j (e20))) = ((j (op2 (e20) (e20))) = (j (e20)))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H21.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H1f.
% 202.22/202.46  cut (((j (e20)) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H20].
% 202.22/202.46  cut (((j (e20)) = (j (op2 (e20) (e20))))); [idtac | apply NNPP; zenon_intro zenon_H8].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L3_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply (zenon_L15_); trivial.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H20. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H1c. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L17_ *)
% 202.22/202.46  assert (zenon_L18_ : (((j (e20)) = (e10))\/(((j (e20)) = (e11))\/(((j (e20)) = (e12))\/(((j (e20)) = (e13))\/((j (e20)) = (e14)))))) -> ((h (e11)) = (e20)) -> ((j (h (e11))) = (e11)) -> (~((e10) = (e11))) -> ((op1 (e11) (e11)) = (e10)) -> (~((e10) = (e12))) -> ((op1 (e12) (e12)) = (e10)) -> (~((e10) = (e13))) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H40 zenon_H41 zenon_H42 zenon_H16 zenon_Hf zenon_H28 zenon_H25 zenon_H33 zenon_H30 zenon_H10 zenon_H15 zenon_H9 zenon_H3b.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H40); [ zenon_intro zenon_H44 | zenon_intro zenon_H43 ].
% 202.22/202.46  cut (((j (h (e11))) = (e11)) = ((e10) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H16.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H42.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.46  cut (((e10) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H45.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H46.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((e10) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H47].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11)))) = ((e10) = (j (h (e11))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H47.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H48.
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.46  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H45.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H44.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((j (e20)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H4a].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e20)) = (j (h (e11))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H4a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H48.
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.46  cut (((j (h (e11))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H4b].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((h (e11)) = (e20))); [idtac | apply NNPP; zenon_intro zenon_H4c].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H4c zenon_H41).
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H43); [ zenon_intro zenon_Hc | zenon_intro zenon_H4d ].
% 202.22/202.46  apply (zenon_L6_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4d); [ zenon_intro zenon_H23 | zenon_intro zenon_H4e ].
% 202.22/202.46  apply (zenon_L10_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4e); [ zenon_intro zenon_H2e | zenon_intro zenon_H38 ].
% 202.22/202.46  apply (zenon_L14_); trivial.
% 202.22/202.46  apply (zenon_L17_); trivial.
% 202.22/202.46  (* end of lemma zenon_L18_ *)
% 202.22/202.46  assert (zenon_L19_ : (~((j (h (e12))) = (j (e20)))) -> ((h (e12)) = (e20)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H4f zenon_H50.
% 202.22/202.46  cut (((h (e12)) = (e20))); [idtac | apply NNPP; zenon_intro zenon_H51].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H51 zenon_H50).
% 202.22/202.46  (* end of lemma zenon_L19_ *)
% 202.22/202.46  assert (zenon_L20_ : (((j (e20)) = (e10))\/(((j (e20)) = (e11))\/(((j (e20)) = (e12))\/(((j (e20)) = (e13))\/((j (e20)) = (e14)))))) -> ((h (e12)) = (e20)) -> ((j (h (e12))) = (e12)) -> (~((e11) = (e12))) -> (~((e10) = (e12))) -> ((op1 (e12) (e12)) = (e10)) -> (~((e10) = (e13))) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H40 zenon_H50 zenon_H52 zenon_H53 zenon_H28 zenon_H25 zenon_H33 zenon_H30 zenon_H10 zenon_H15 zenon_H9 zenon_H3b.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H40); [ zenon_intro zenon_H44 | zenon_intro zenon_H43 ].
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e10) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H28.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.46  cut (((e10) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H54.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H46.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((e10) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H55].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e10) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H55.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H54.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H44.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((j (e20)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H58].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e20)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H58.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H4f].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L19_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H43); [ zenon_intro zenon_Hc | zenon_intro zenon_H4d ].
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e11) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H53.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H59.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5a].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e11) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H59.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_Hc.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (e20)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H58].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e20)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H58.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H4f].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L19_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4d); [ zenon_intro zenon_H23 | zenon_intro zenon_H4e ].
% 202.22/202.46  apply (zenon_L10_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4e); [ zenon_intro zenon_H2e | zenon_intro zenon_H38 ].
% 202.22/202.46  apply (zenon_L14_); trivial.
% 202.22/202.46  apply (zenon_L17_); trivial.
% 202.22/202.46  (* end of lemma zenon_L20_ *)
% 202.22/202.46  assert (zenon_L21_ : (~((j (h (e12))) = (j (e21)))) -> ((h (e12)) = (e21)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H5b zenon_H5c.
% 202.22/202.46  cut (((h (e12)) = (e21))); [idtac | apply NNPP; zenon_intro zenon_H5d].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H5d zenon_H5c).
% 202.22/202.46  (* end of lemma zenon_L21_ *)
% 202.22/202.46  assert (zenon_L22_ : (~((e10) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> ((j (e21)) = (e10)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H28 zenon_H52 zenon_H5c zenon_H5e.
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e10) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H28.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.46  cut (((e10) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H54.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H46.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((e10) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H55].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e10) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H55.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H54.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H5e.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((j (e21)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5f].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e21)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H5b].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L21_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L22_ *)
% 202.22/202.46  assert (zenon_L23_ : (~((e11) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> ((j (e21)) = (e11)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H53 zenon_H52 zenon_H5c zenon_H60.
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e11) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H53.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H59.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5a].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e11) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H59.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H60.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (e21)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5f].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e21)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H5b].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L21_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L23_ *)
% 202.22/202.46  assert (zenon_L24_ : (~((j (h (e11))) = (j (e21)))) -> ((h (e11)) = (e21)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H61 zenon_H62.
% 202.22/202.46  cut (((h (e11)) = (e21))); [idtac | apply NNPP; zenon_intro zenon_H63].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H63 zenon_H62).
% 202.22/202.46  (* end of lemma zenon_L24_ *)
% 202.22/202.46  assert (zenon_L25_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> ((j (e21)) = (e12)) -> (~((e11) = (e12))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H42 zenon_H62 zenon_H64 zenon_H53.
% 202.22/202.46  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.46  cut (((e12) = (e12)) = ((e11) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H53.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H29.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((e12) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H65].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (h (e11))) = (e11)) = ((e12) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H65.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H42.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.46  cut (((e12) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H66.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H29.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((e12) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H67].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11)))) = ((e12) = (j (h (e11))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H67.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H48.
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.46  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H66.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H64.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (e21)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H68].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e21)) = (j (h (e11))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H68.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H48.
% 202.22/202.46  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.46  cut (((j (h (e11))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H61].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L24_); trivial.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H49. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L25_ *)
% 202.22/202.46  assert (zenon_L26_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> ((j (e21)) = (e13)) -> (~((e12) = (e13))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H52 zenon_H5c zenon_H69 zenon_H6a.
% 202.22/202.46  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.46  cut (((e13) = (e13)) = ((e12) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H34.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((e13) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H6b].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e13) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6b.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.46  cut (((e13) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H34.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((e13) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H6d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e13) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H69.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (e21)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5f].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e21)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H5b].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L21_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L26_ *)
% 202.22/202.46  assert (zenon_L27_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> ((j (e21)) = (e14)) -> (~((e12) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H52 zenon_H5c zenon_H6e zenon_H6f.
% 202.22/202.46  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.46  cut (((e14) = (e14)) = ((e12) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H3c.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((e14) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H70].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (h (e12))) = (e12)) = ((e14) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H70.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H52.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.46  cut (((e14) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H71.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H3c.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((e14) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H72].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((e14) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H72.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H71.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H6e.
% 202.22/202.46  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.46  cut (((j (e21)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5f].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e21)) = (j (h (e12))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H5f.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H56.
% 202.22/202.46  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.46  cut (((j (h (e12))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H5b].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L21_); trivial.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H57. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  apply zenon_H3a. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L27_ *)
% 202.22/202.46  assert (zenon_L28_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e12))) -> (~((e11) = (e12))) -> ((h (e11)) = (e21)) -> ((j (h (e11))) = (e11)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> (~((e12) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H73 zenon_H28 zenon_H53 zenon_H62 zenon_H42 zenon_H6a zenon_H52 zenon_H5c zenon_H6f.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.46  apply (zenon_L22_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.46  apply (zenon_L23_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.46  apply (zenon_L25_); trivial.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.46  apply (zenon_L26_); trivial.
% 202.22/202.46  apply (zenon_L27_); trivial.
% 202.22/202.46  (* end of lemma zenon_L28_ *)
% 202.22/202.46  assert (zenon_L29_ : (~((j (h (e13))) = (j (e20)))) -> ((h (e13)) = (e20)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H77 zenon_H78.
% 202.22/202.46  cut (((h (e13)) = (e20))); [idtac | apply NNPP; zenon_intro zenon_H79].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H79 zenon_H78).
% 202.22/202.46  (* end of lemma zenon_L29_ *)
% 202.22/202.46  assert (zenon_L30_ : (((j (e20)) = (e10))\/(((j (e20)) = (e11))\/(((j (e20)) = (e12))\/(((j (e20)) = (e13))\/((j (e20)) = (e14)))))) -> (~((e11) = (e13))) -> ((h (e13)) = (e20)) -> ((j (h (e13))) = (e13)) -> (~((e12) = (e13))) -> (~((e10) = (e13))) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e14))) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H40 zenon_H7a zenon_H78 zenon_H7b zenon_H6a zenon_H33 zenon_H30 zenon_H10 zenon_H15 zenon_H9 zenon_H3b.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H40); [ zenon_intro zenon_H44 | zenon_intro zenon_H43 ].
% 202.22/202.46  cut (((j (h (e13))) = (e13)) = ((e10) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H33.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7b.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.46  cut (((e10) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H46.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((e10) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((e10) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H44.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((j (e20)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H80].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e20)) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H80.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H77].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L29_); trivial.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H43); [ zenon_intro zenon_Hc | zenon_intro zenon_H4d ].
% 202.22/202.46  cut (((j (h (e13))) = (e13)) = ((e11) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7b.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H81.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H82].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((e11) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H82.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H81.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_Hc.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((j (e20)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H80].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e20)) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H80.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H77].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L29_); trivial.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H7. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4d); [ zenon_intro zenon_H23 | zenon_intro zenon_H4e ].
% 202.22/202.46  cut (((j (h (e13))) = (e13)) = ((e12) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H6a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7b.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.46  cut (((e12) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H83.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H29.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((e12) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H84].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((e12) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H84.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e20)) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H83.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H23.
% 202.22/202.46  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.46  cut (((j (e20)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H80].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e20)) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H80.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_H77].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L29_); trivial.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H27. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  apply (zenon_or_s _ _ zenon_H4e); [ zenon_intro zenon_H2e | zenon_intro zenon_H38 ].
% 202.22/202.46  apply (zenon_L14_); trivial.
% 202.22/202.46  apply (zenon_L17_); trivial.
% 202.22/202.46  (* end of lemma zenon_L30_ *)
% 202.22/202.46  assert (zenon_L31_ : (~((j (h (e13))) = (j (e21)))) -> ((h (e13)) = (e21)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H85 zenon_H86.
% 202.22/202.46  cut (((h (e13)) = (e21))); [idtac | apply NNPP; zenon_intro zenon_H87].
% 202.22/202.46  congruence.
% 202.22/202.46  exact (zenon_H87 zenon_H86).
% 202.22/202.46  (* end of lemma zenon_L31_ *)
% 202.22/202.46  assert (zenon_L32_ : (~((e10) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> ((j (e21)) = (e10)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H33 zenon_H7b zenon_H86 zenon_H5e.
% 202.22/202.46  cut (((j (h (e13))) = (e13)) = ((e10) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H33.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7b.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.46  cut (((e10) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H46.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((e10) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7d].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((e10) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7d.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7c.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H5e.
% 202.22/202.46  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.46  cut (((j (e21)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H88].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e21)) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H88.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H85].
% 202.22/202.46  congruence.
% 202.22/202.46  apply (zenon_L31_); trivial.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H7f. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H6. apply refl_equal.
% 202.22/202.46  apply zenon_H32. apply refl_equal.
% 202.22/202.46  (* end of lemma zenon_L32_ *)
% 202.22/202.46  assert (zenon_L33_ : (~((e11) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> ((j (e21)) = (e11)) -> False).
% 202.22/202.46  do 0 intro. intros zenon_H7a zenon_H7b zenon_H86 zenon_H60.
% 202.22/202.46  cut (((j (h (e13))) = (e13)) = ((e11) = (e13))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H7a.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7b.
% 202.22/202.46  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.46  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.46  cut (((e11) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H81.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H17.
% 202.22/202.46  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.46  cut (((e11) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H82].
% 202.22/202.46  congruence.
% 202.22/202.46  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13)))) = ((e11) = (j (h (e13))))).
% 202.22/202.46  intro zenon_D_pnotp.
% 202.22/202.46  apply zenon_H82.
% 202.22/202.46  rewrite <- zenon_D_pnotp.
% 202.22/202.46  exact zenon_H7e.
% 202.22/202.46  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.46  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.46  congruence.
% 202.22/202.46  cut (((j (e21)) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H81.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H60.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e21)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H88].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e21)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H88.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H85].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L31_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L33_ *)
% 202.22/202.47  assert (zenon_L34_ : (~((e12) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> ((j (e21)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6a zenon_H7b zenon_H86 zenon_H64.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e12) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H84].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e12) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H84.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H64.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e21)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H88].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e21)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H88.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H85].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L31_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L34_ *)
% 202.22/202.47  assert (zenon_L35_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> ((j (e21)) = (e13)) -> (~((e11) = (e13))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H42 zenon_H62 zenon_H69 zenon_H7a.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((e11) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H89].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e11))) = (e11)) = ((e13) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H89.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H42.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8b].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((e13) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H69.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e21)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H68].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e21)) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H68.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H61].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L24_); trivial.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L35_ *)
% 202.22/202.47  assert (zenon_L36_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> ((j (e21)) = (e14)) -> (~((e11) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H42 zenon_H62 zenon_H6e zenon_H8c.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H8d].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e11))) = (e11)) = ((e14) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H42.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((e14) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H6e.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e21)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H68].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e21)) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H68.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H61].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L24_); trivial.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L36_ *)
% 202.22/202.47  assert (zenon_L37_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e13))) -> ((h (e13)) = (e21)) -> ((j (h (e13))) = (e13)) -> (~((e12) = (e13))) -> (~((e11) = (e13))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> (~((e11) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H73 zenon_H33 zenon_H86 zenon_H7b zenon_H6a zenon_H7a zenon_H42 zenon_H62 zenon_H8c.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.47  apply (zenon_L32_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.47  apply (zenon_L33_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.47  apply (zenon_L34_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.47  apply (zenon_L35_); trivial.
% 202.22/202.47  apply (zenon_L36_); trivial.
% 202.22/202.47  (* end of lemma zenon_L37_ *)
% 202.22/202.47  assert (zenon_L38_ : (~((j (h (e13))) = (j (e22)))) -> ((h (e13)) = (e22)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H90 zenon_H91.
% 202.22/202.47  cut (((h (e13)) = (e22))); [idtac | apply NNPP; zenon_intro zenon_H92].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_H92 zenon_H91).
% 202.22/202.47  (* end of lemma zenon_L38_ *)
% 202.22/202.47  assert (zenon_L39_ : (~((e10) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> ((j (e22)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H33 zenon_H7b zenon_H91 zenon_H93.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e10) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H33.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7d].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e10) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H93.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e22)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H94].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e22)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H94.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H90].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L38_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L39_ *)
% 202.22/202.47  assert (zenon_L40_ : (~((e11) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> ((j (e22)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H7a zenon_H7b zenon_H91 zenon_H95.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e11) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H81.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H82].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e11) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H82.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H81.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H95.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e22)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H94].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e22)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H94.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H90].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L38_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L40_ *)
% 202.22/202.47  assert (zenon_L41_ : (~((e12) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> ((j (e22)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6a zenon_H7b zenon_H91 zenon_H96.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e12) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H84].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e12) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H84.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H96.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e22)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H94].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e22)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H94.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H90].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L38_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L41_ *)
% 202.22/202.47  assert (zenon_L42_ : (~((j (h (e12))) = (j (e22)))) -> ((h (e12)) = (e22)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H97 zenon_H98.
% 202.22/202.47  cut (((h (e12)) = (e22))); [idtac | apply NNPP; zenon_intro zenon_H99].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_H99 zenon_H98).
% 202.22/202.47  (* end of lemma zenon_L42_ *)
% 202.22/202.47  assert (zenon_L43_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e22)) -> ((j (e22)) = (e13)) -> (~((e12) = (e13))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H52 zenon_H98 zenon_H9a zenon_H6a.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((e12) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H6b].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e12))) = (e12)) = ((e13) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H52.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H6d].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12)))) = ((e13) = (j (h (e12))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H56.
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.47  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H9a.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e22)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H9b].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e22)) = (j (h (e12))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H56.
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.47  cut (((j (h (e12))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H97].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L42_); trivial.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L43_ *)
% 202.22/202.47  assert (zenon_L44_ : ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> ((j (e22)) = (e14)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H7b zenon_H91 zenon_H9c zenon_H9d.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H9e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e14) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Ha0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e14) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H9c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e22)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H94].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e22)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H94.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H90].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L38_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L44_ *)
% 202.22/202.47  assert (zenon_L45_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> (~((e12) = (e13))) -> ((h (e12)) = (e22)) -> ((j (h (e12))) = (e12)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Ha1 zenon_H33 zenon_H7a zenon_H6a zenon_H98 zenon_H52 zenon_H7b zenon_H91 zenon_H9d.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.47  apply (zenon_L39_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.47  apply (zenon_L40_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.47  apply (zenon_L41_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.47  apply (zenon_L43_); trivial.
% 202.22/202.47  apply (zenon_L44_); trivial.
% 202.22/202.47  (* end of lemma zenon_L45_ *)
% 202.22/202.47  assert (zenon_L46_ : (~((j (h (e14))) = (j (e20)))) -> ((h (e14)) = (e20)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Ha5 zenon_Ha6.
% 202.22/202.47  cut (((h (e14)) = (e20))); [idtac | apply NNPP; zenon_intro zenon_Ha7].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Ha7 zenon_Ha6).
% 202.22/202.47  (* end of lemma zenon_L46_ *)
% 202.22/202.47  assert (zenon_L47_ : (((j (e20)) = (e10))\/(((j (e20)) = (e11))\/(((j (e20)) = (e12))\/(((j (e20)) = (e13))\/((j (e20)) = (e14)))))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e20)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e20) (e20))) = (op1 (j (e20)) (j (e20)))) -> ((op2 (e20) (e20)) = (e20)) -> (~((e10) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H40 zenon_H8c zenon_H6f zenon_Ha6 zenon_Ha8 zenon_H9d zenon_H10 zenon_H15 zenon_H9 zenon_H3b.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H40); [ zenon_intro zenon_H44 | zenon_intro zenon_H43 ].
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haa].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e10) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haa.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e20)) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H44.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e20)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Had].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e20)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Had.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_Ha5].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L46_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H43); [ zenon_intro zenon_Hc | zenon_intro zenon_H4d ].
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haf].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e11) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haf.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e20)) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hc.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e20)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Had].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e20)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Had.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_Ha5].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L46_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H4d); [ zenon_intro zenon_H23 | zenon_intro zenon_H4e ].
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e12) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e20)) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H23.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e20)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Had].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e20)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Had.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_Ha5].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L46_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H4e); [ zenon_intro zenon_H2e | zenon_intro zenon_H38 ].
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb3].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e13) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb3.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e20)) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H2e.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e20)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Had].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e20)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Had.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e20)))); [idtac | apply NNPP; zenon_intro zenon_Ha5].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L46_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply (zenon_L17_); trivial.
% 202.22/202.47  (* end of lemma zenon_L47_ *)
% 202.22/202.47  assert (zenon_L48_ : (~((j (h (e14))) = (j (e21)))) -> ((h (e14)) = (e21)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hb4 zenon_Hb5.
% 202.22/202.47  cut (((h (e14)) = (e21))); [idtac | apply NNPP; zenon_intro zenon_Hb6].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hb6 zenon_Hb5).
% 202.22/202.47  (* end of lemma zenon_L48_ *)
% 202.22/202.47  assert (zenon_L49_ : (~((e10) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e21)) -> ((j (e21)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H3b zenon_Ha8 zenon_Hb5 zenon_H5e.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haa].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e10) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haa.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H5e.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e21)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb7].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e21)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb7.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_Hb4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L48_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L49_ *)
% 202.22/202.47  assert (zenon_L50_ : (~((e11) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e21)) -> ((j (e21)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H8c zenon_Ha8 zenon_Hb5 zenon_H60.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haf].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e11) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haf.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H60.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e21)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb7].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e21)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb7.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_Hb4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L48_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L50_ *)
% 202.22/202.47  assert (zenon_L51_ : (~((e12) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e21)) -> ((j (e21)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6f zenon_Ha8 zenon_Hb5 zenon_H64.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e12) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H64.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e21)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb7].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e21)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb7.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_Hb4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L48_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L51_ *)
% 202.22/202.47  assert (zenon_L52_ : (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e21)) -> ((j (e21)) = (e13)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H9d zenon_Ha8 zenon_Hb5 zenon_H69.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb3].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e13) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb3.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H69.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e21)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb7].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e21)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb7.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_Hb4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L48_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L52_ *)
% 202.22/202.47  assert (zenon_L53_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> (~((e11) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H73 zenon_H3b zenon_H6f zenon_Hb5 zenon_Ha8 zenon_H9d zenon_H42 zenon_H62 zenon_H8c.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.47  apply (zenon_L49_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.47  apply (zenon_L50_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.47  apply (zenon_L51_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.47  apply (zenon_L52_); trivial.
% 202.22/202.47  apply (zenon_L36_); trivial.
% 202.22/202.47  (* end of lemma zenon_L53_ *)
% 202.22/202.47  assert (zenon_L54_ : (~((j (h (e14))) = (j (e22)))) -> ((h (e14)) = (e22)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hb8 zenon_Hb9.
% 202.22/202.47  cut (((h (e14)) = (e22))); [idtac | apply NNPP; zenon_intro zenon_Hba].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hba zenon_Hb9).
% 202.22/202.47  (* end of lemma zenon_L54_ *)
% 202.22/202.47  assert (zenon_L55_ : (~((e10) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e22)) -> ((j (e22)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H3b zenon_Ha8 zenon_Hb9 zenon_H93.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haa].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e10) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haa.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H93.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e22)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hbb].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e22)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hbb.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hb8].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L54_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L55_ *)
% 202.22/202.47  assert (zenon_L56_ : (~((e11) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e22)) -> ((j (e22)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H8c zenon_Ha8 zenon_Hb9 zenon_H95.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haf].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e11) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haf.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H95.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e22)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hbb].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e22)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hbb.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hb8].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L54_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L56_ *)
% 202.22/202.47  assert (zenon_L57_ : (~((e12) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e22)) -> ((j (e22)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6f zenon_Ha8 zenon_Hb9 zenon_H96.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e12) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H96.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e22)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hbb].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e22)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hbb.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hb8].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L54_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L57_ *)
% 202.22/202.47  assert (zenon_L58_ : (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e22)) -> ((j (e22)) = (e13)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H9d zenon_Ha8 zenon_Hb9 zenon_H9a.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb3].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e13) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb3.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H9a.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e22)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hbb].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e22)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hbb.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hb8].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L54_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L58_ *)
% 202.22/202.47  assert (zenon_L59_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e22)) -> ((j (e22)) = (e14)) -> (~((e12) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H52 zenon_H98 zenon_H9c zenon_H6f.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H70].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e12))) = (e12)) = ((e14) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H70.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H52.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H71.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H72].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12)))) = ((e14) = (j (h (e12))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H72.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H56.
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.47  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e22)) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H71.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H9c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e22)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H9b].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e22)) = (j (h (e12))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H56.
% 202.22/202.47  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.47  cut (((j (h (e12))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H97].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L42_); trivial.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H57. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L59_ *)
% 202.22/202.47  assert (zenon_L60_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> ((h (e14)) = (e22)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e22)) -> (~((e12) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Ha1 zenon_H3b zenon_H8c zenon_Hb9 zenon_Ha8 zenon_H9d zenon_H52 zenon_H98 zenon_H6f.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.47  apply (zenon_L55_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.47  apply (zenon_L56_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.47  apply (zenon_L57_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.47  apply (zenon_L58_); trivial.
% 202.22/202.47  apply (zenon_L59_); trivial.
% 202.22/202.47  (* end of lemma zenon_L60_ *)
% 202.22/202.47  assert (zenon_L61_ : (~((j (h (e14))) = (j (e23)))) -> ((h (e14)) = (e23)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hbc zenon_Hbd.
% 202.22/202.47  cut (((h (e14)) = (e23))); [idtac | apply NNPP; zenon_intro zenon_Hbe].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hbe zenon_Hbd).
% 202.22/202.47  (* end of lemma zenon_L61_ *)
% 202.22/202.47  assert (zenon_L62_ : (~((e10) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e23)) -> ((j (e23)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H3b zenon_Ha8 zenon_Hbd zenon_Hbf.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haa].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e10) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haa.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e23)) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hbf.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e23)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hc0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e23)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hc0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hbc].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L61_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L62_ *)
% 202.22/202.47  assert (zenon_L63_ : (~((e11) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e23)) -> ((j (e23)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H8c zenon_Ha8 zenon_Hbd zenon_Hc1.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haf].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e11) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haf.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e23)) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hc1.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e23)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hc0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e23)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hc0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hbc].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L61_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L63_ *)
% 202.22/202.47  assert (zenon_L64_ : (~((e12) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e23)) -> ((j (e23)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6f zenon_Ha8 zenon_Hbd zenon_Hc2.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e12) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e23)) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hc2.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e23)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hc0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e23)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hc0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hbc].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L61_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L64_ *)
% 202.22/202.47  assert (zenon_L65_ : (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e23)) -> ((j (e23)) = (e13)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H9d zenon_Ha8 zenon_Hbd zenon_Hc3.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb3].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e13) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb3.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e23)) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hc3.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e23)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hc0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e23)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hc0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hbc].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L61_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L65_ *)
% 202.22/202.47  assert (zenon_L66_ : (~((j (h (e13))) = (j (e23)))) -> ((h (e13)) = (e23)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hc4 zenon_Hc5.
% 202.22/202.47  cut (((h (e13)) = (e23))); [idtac | apply NNPP; zenon_intro zenon_Hc6].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hc6 zenon_Hc5).
% 202.22/202.47  (* end of lemma zenon_L66_ *)
% 202.22/202.47  assert (zenon_L67_ : ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> ((j (e23)) = (e14)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H7b zenon_Hc5 zenon_Hc7 zenon_H9d.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H9e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e14) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Ha0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e14) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e23)) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hc7.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e23)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hc8].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e23)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hc8.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hc4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L66_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L67_ *)
% 202.22/202.47  assert (zenon_L68_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e23)) -> ((j (h (e14))) = (e14)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hc9 zenon_H3b zenon_H8c zenon_H6f zenon_Hbd zenon_Ha8 zenon_H7b zenon_Hc5 zenon_H9d.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.47  apply (zenon_L62_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.47  apply (zenon_L63_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.47  apply (zenon_L64_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.47  apply (zenon_L65_); trivial.
% 202.22/202.47  apply (zenon_L67_); trivial.
% 202.22/202.47  (* end of lemma zenon_L68_ *)
% 202.22/202.47  assert (zenon_L69_ : (~((e10) = (e11))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> ((j (e21)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H16 zenon_H42 zenon_H62 zenon_H5e.
% 202.22/202.47  cut (((j (h (e11))) = (e11)) = ((e10) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H16.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H42.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H45.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H47].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((e10) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H47.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e21)) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H45.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H5e.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e21)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H68].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e21)) = (j (h (e11))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H68.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H48.
% 202.22/202.47  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.47  cut (((j (h (e11))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H61].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L24_); trivial.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H49. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L69_ *)
% 202.22/202.47  assert (zenon_L70_ : (~((j (h (e14))) = (j (e24)))) -> ((h (e14)) = (e24)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hcd zenon_Hce.
% 202.22/202.47  cut (((h (e14)) = (e24))); [idtac | apply NNPP; zenon_intro zenon_Hcf].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hcf zenon_Hce).
% 202.22/202.47  (* end of lemma zenon_L70_ *)
% 202.22/202.47  assert (zenon_L71_ : (~((e10) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> ((j (e24)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H3b zenon_Ha8 zenon_Hce zenon_Hd0.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haa].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e10) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haa.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_Ha9].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e10)) = ((j (h (e14))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd0.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e24)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hd1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e24)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hcd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L70_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L71_ *)
% 202.22/202.47  assert (zenon_L72_ : (~((e11) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> ((j (e24)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H8c zenon_Ha8 zenon_Hce zenon_Hd2.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e11) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H8c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Haf].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e11) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Haf.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hae].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e11)) = ((j (h (e14))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hae.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd2.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e24)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hd1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e24)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hcd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L70_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L72_ *)
% 202.22/202.47  assert (zenon_L73_ : (~((j (e24)) = (j (op2 (e21) (e21))))) -> ((op2 (e21) (e21)) = (e24)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd3 zenon_Hd4.
% 202.22/202.47  cut (((e24) = (op2 (e21) (e21)))); [idtac | apply NNPP; zenon_intro zenon_Hd5].
% 202.22/202.47  congruence.
% 202.22/202.47  apply zenon_Hd5. apply sym_equal. exact zenon_Hd4.
% 202.22/202.47  (* end of lemma zenon_L73_ *)
% 202.22/202.47  assert (zenon_L74_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e11) (e11)))) -> ((j (e21)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd6 zenon_H60.
% 202.22/202.47  cut (((j (e21)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hd7].
% 202.22/202.47  cut (((j (e21)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_Hd7].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hd7 zenon_H60).
% 202.22/202.47  exact (zenon_Hd7 zenon_H60).
% 202.22/202.47  (* end of lemma zenon_L74_ *)
% 202.22/202.47  assert (zenon_L75_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))) -> ((op1 (e11) (e11)) = (e10)) -> ((j (e21)) = (e11)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd8 zenon_Hf zenon_H60 zenon_H10.
% 202.22/202.47  cut (((op1 (e11) (e11)) = (e10)) = ((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd8.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hf.
% 202.22/202.47  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.47  cut (((op1 (e11) (e11)) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hd9].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [ zenon_intro zenon_Hda | zenon_intro zenon_Hdb ].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21)))) = ((op1 (e11) (e11)) = (op1 (j (e21)) (j (e21))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd9.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hda.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hdb].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e11) (e11)))); [idtac | apply NNPP; zenon_intro zenon_Hd6].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L74_); trivial.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.47  (* end of lemma zenon_L75_ *)
% 202.22/202.47  assert (zenon_L76_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e11) (e11)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (e21)) = (e11)) -> (~((op1 (e14) (e14)) = (j (e24)))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_Hd4 zenon_Hf zenon_H10 zenon_H60 zenon_Hdd.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((op1 (e14) (e14)) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hdd.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hdc.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_Hd8].
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_He1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((j (op2 (e21) (e21))) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (j (op2 (e21) (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hd3].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L73_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply (zenon_L75_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L76_ *)
% 202.22/202.47  assert (zenon_L77_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e11)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e11) (e11)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e12)) -> (~((e10) = (e12))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_H60 zenon_H10 zenon_Hf zenon_Hd4 zenon_He2 zenon_H28.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((e10) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H28.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H2a].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e12) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H2c].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e12) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He2.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L76_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L77_ *)
% 202.22/202.47  assert (zenon_L78_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e11)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e11) (e11)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e13)) -> (~((e10) = (e13))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_H60 zenon_H10 zenon_Hf zenon_Hd4 zenon_He3 zenon_H33.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((e10) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H33.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H35].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e13) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H35.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H37].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e13) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H37.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He3.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L76_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L78_ *)
% 202.22/202.47  assert (zenon_L79_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e12) (e12)))) -> ((j (e21)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_He4 zenon_H64.
% 202.22/202.47  cut (((j (e21)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_He5].
% 202.22/202.47  cut (((j (e21)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_He5].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_He5 zenon_H64).
% 202.22/202.47  exact (zenon_He5 zenon_H64).
% 202.22/202.47  (* end of lemma zenon_L79_ *)
% 202.22/202.47  assert (zenon_L80_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))) -> ((op1 (e12) (e12)) = (e10)) -> ((j (e21)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd8 zenon_H25 zenon_H64 zenon_H10.
% 202.22/202.47  cut (((op1 (e12) (e12)) = (e10)) = ((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd8.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H25.
% 202.22/202.47  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.47  cut (((op1 (e12) (e12)) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_He6].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [ zenon_intro zenon_Hda | zenon_intro zenon_Hdb ].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21)))) = ((op1 (e12) (e12)) = (op1 (j (e21)) (j (e21))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He6.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hda.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hdb].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e12) (e12)))); [idtac | apply NNPP; zenon_intro zenon_He4].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L79_); trivial.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.47  (* end of lemma zenon_L80_ *)
% 202.22/202.47  assert (zenon_L81_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e12) (e12)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (e21)) = (e12)) -> (~((op1 (e14) (e14)) = (j (e24)))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_Hd4 zenon_H25 zenon_H10 zenon_H64 zenon_Hdd.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((op1 (e14) (e14)) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hdd.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hdc.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_Hd8].
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_He1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((j (op2 (e21) (e21))) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (j (op2 (e21) (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hd3].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L73_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply (zenon_L80_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L81_ *)
% 202.22/202.47  assert (zenon_L82_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e12) (e12)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e11)) -> (~((e10) = (e11))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_H64 zenon_H10 zenon_H25 zenon_Hd4 zenon_Hd2 zenon_H16.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((e10) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H16.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H18].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e11) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H18.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H19.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1a].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e11) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H1a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H19.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd2.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L81_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L82_ *)
% 202.22/202.47  assert (zenon_L83_ : (~((e12) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> ((j (e24)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6f zenon_Ha8 zenon_Hce zenon_He2.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e12) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e12) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_Hb0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e12)) = ((j (h (e14))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He2.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e24)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hd1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e24)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hcd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L70_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L83_ *)
% 202.22/202.47  assert (zenon_L84_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e12) (e12)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e13)) -> (~((e10) = (e13))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_H64 zenon_H10 zenon_H25 zenon_Hd4 zenon_He3 zenon_H33.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((e10) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H33.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H35].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e13) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H35.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H37].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e13) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H37.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He3.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L81_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L84_ *)
% 202.22/202.47  assert (zenon_L85_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> ((h (e14)) = (e24)) -> ((j (h (e14))) = (e14)) -> (~((e12) = (e14))) -> (~((e10) = (e13))) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e12)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e12) (e12)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> (~((e10) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_He7 zenon_H16 zenon_Hce zenon_Ha8 zenon_H6f zenon_H33 zenon_Hdc zenon_H64 zenon_H10 zenon_H25 zenon_Hd4 zenon_H3b.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.47  apply (zenon_L71_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.47  apply (zenon_L82_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.47  apply (zenon_L83_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.47  apply (zenon_L84_); trivial.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H3d].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e14) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H3f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e14) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Heb.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L81_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L85_ *)
% 202.22/202.47  assert (zenon_L86_ : (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> ((j (e24)) = (e13)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H9d zenon_Ha8 zenon_Hce zenon_He3.
% 202.22/202.47  cut (((j (h (e14))) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Ha8.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hb3].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((e13) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb3.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hb2].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e13)) = ((j (h (e14))) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hb2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He3.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e24)) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hd1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e14))) = (j (h (e14))))); [ zenon_intro zenon_Hab | zenon_intro zenon_Hac ].
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14)))) = ((j (e24)) = (j (h (e14))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hab.
% 202.22/202.47  cut (((j (h (e14))) = (j (h (e14))))); [idtac | apply NNPP; zenon_intro zenon_Hac].
% 202.22/202.47  cut (((j (h (e14))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hcd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L70_); trivial.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_Hac. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L86_ *)
% 202.22/202.47  assert (zenon_L87_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e13) (e13)))) -> ((j (e21)) = (e13)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hec zenon_H69.
% 202.22/202.47  cut (((j (e21)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hed].
% 202.22/202.47  cut (((j (e21)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_Hed].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hed zenon_H69).
% 202.22/202.47  exact (zenon_Hed zenon_H69).
% 202.22/202.47  (* end of lemma zenon_L87_ *)
% 202.22/202.47  assert (zenon_L88_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))) -> ((op1 (e13) (e13)) = (e10)) -> ((j (e21)) = (e13)) -> ((op1 (e14) (e14)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd8 zenon_H30 zenon_H69 zenon_H10.
% 202.22/202.47  cut (((op1 (e13) (e13)) = (e10)) = ((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hd8.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H30.
% 202.22/202.47  cut (((e10) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H11].
% 202.22/202.47  cut (((op1 (e13) (e13)) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hee].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [ zenon_intro zenon_Hda | zenon_intro zenon_Hdb ].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21)))) = ((op1 (e13) (e13)) = (op1 (j (e21)) (j (e21))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hee.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hda.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (j (e21)) (j (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hdb].
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e13) (e13)))); [idtac | apply NNPP; zenon_intro zenon_Hec].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L87_); trivial.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_Hdb. apply refl_equal.
% 202.22/202.47  apply zenon_H11. apply sym_equal. exact zenon_H10.
% 202.22/202.47  (* end of lemma zenon_L88_ *)
% 202.22/202.47  assert (zenon_L89_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (e21)) = (e13)) -> (~((op1 (e14) (e14)) = (j (e24)))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_Hd4 zenon_H30 zenon_H10 zenon_H69 zenon_Hdd.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((op1 (e14) (e14)) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hdd.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hdc.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_Hd8].
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_He1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((j (op2 (e21) (e21))) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (j (op2 (e21) (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hd3].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L73_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply (zenon_L88_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L89_ *)
% 202.22/202.47  assert (zenon_L90_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e24)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e13)) -> ((op1 (e14) (e14)) = (e10)) -> ((op1 (e13) (e13)) = (e10)) -> ((op2 (e21) (e21)) = (e24)) -> (~((e10) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_He7 zenon_H8c zenon_H6f zenon_Hce zenon_Ha8 zenon_H9d zenon_Hdc zenon_H69 zenon_H10 zenon_H30 zenon_Hd4 zenon_H3b.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.47  apply (zenon_L71_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.47  apply (zenon_L72_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.47  apply (zenon_L83_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.47  apply (zenon_L86_); trivial.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H3d].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e14) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H3f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e14) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Heb.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L89_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L90_ *)
% 202.22/202.47  assert (zenon_L91_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> ((op1 (e11) (e11)) = (e10)) -> (~((e10) = (e12))) -> ((op1 (e12) (e12)) = (e10)) -> (~((e10) = (e13))) -> (~((e10) = (e11))) -> (~((e10) = (e14))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> (~((e12) = (e14))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e21)) -> (~((e11) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H73 zenon_Hf zenon_H28 zenon_H25 zenon_H33 zenon_H16 zenon_H3b zenon_Hd4 zenon_H30 zenon_H10 zenon_Hdc zenon_H9d zenon_Ha8 zenon_Hce zenon_H6f zenon_He7 zenon_H42 zenon_H62 zenon_H8c.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.47  apply (zenon_L69_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.47  apply (zenon_L71_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.47  apply (zenon_L72_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.47  apply (zenon_L77_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.47  apply (zenon_L78_); trivial.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e10) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H3d].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e14) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H3f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e14) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e14)) = ((op1 (e14) (e14)) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H3e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Heb.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L76_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.47  apply (zenon_L85_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.47  apply (zenon_L90_); trivial.
% 202.22/202.47  apply (zenon_L36_); trivial.
% 202.22/202.47  (* end of lemma zenon_L91_ *)
% 202.22/202.47  assert (zenon_L92_ : (~((j (h (e13))) = (j (e24)))) -> ((h (e13)) = (e24)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hef zenon_Hf0.
% 202.22/202.47  cut (((h (e13)) = (e24))); [idtac | apply NNPP; zenon_intro zenon_Hf1].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hf1 zenon_Hf0).
% 202.22/202.47  (* end of lemma zenon_L92_ *)
% 202.22/202.47  assert (zenon_L93_ : (~((e10) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> ((j (e24)) = (e10)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H33 zenon_H7b zenon_Hf0 zenon_Hd0.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e10) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H33.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.47  cut (((e10) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H46.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((e10) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7d].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e10) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd0.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((j (e24)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hf2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e24)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hf2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hef].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L92_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L93_ *)
% 202.22/202.47  assert (zenon_L94_ : (~((e11) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> ((j (e24)) = (e11)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H7a zenon_H7b zenon_Hf0 zenon_Hd2.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e11) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H7a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H81.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H82].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e11) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H82.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H81.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd2.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e24)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hf2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e24)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hf2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hef].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L92_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L94_ *)
% 202.22/202.47  assert (zenon_L95_ : ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> ((j (e24)) = (e14)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H7b zenon_Hf0 zenon_Heb zenon_H9d.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((e13) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9d.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H9e].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e14) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9e.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.47  cut (((e14) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H3c.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((e14) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Ha0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e14) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Ha0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H9f.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Heb.
% 202.22/202.47  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.47  cut (((j (e24)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hf2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e24)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hf2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hef].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L92_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  apply zenon_H3a. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L95_ *)
% 202.22/202.47  assert (zenon_L96_ : (~((e12) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> ((j (e24)) = (e12)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H6a zenon_H7b zenon_Hf0 zenon_He2.
% 202.22/202.47  cut (((j (h (e13))) = (e13)) = ((e12) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H6a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7b.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H84].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((e12) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H84.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H83.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He2.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e24)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hf2].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e24)) = (j (h (e13))))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hf2.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H7e.
% 202.22/202.47  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.47  cut (((j (h (e13))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hef].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L92_); trivial.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H7f. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L96_ *)
% 202.22/202.47  assert (zenon_L97_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e12) = (e13))) -> (~((e10) = (e13))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e12) (e12)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (e21)) = (e12)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_He7 zenon_H16 zenon_H6a zenon_H33 zenon_Hd4 zenon_H25 zenon_H10 zenon_H64 zenon_Hdc zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.47  apply (zenon_L93_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.47  apply (zenon_L82_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.47  apply (zenon_L96_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.47  apply (zenon_L84_); trivial.
% 202.22/202.47  apply (zenon_L95_); trivial.
% 202.22/202.47  (* end of lemma zenon_L97_ *)
% 202.22/202.47  assert (zenon_L98_ : (~((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))) -> ((j (e21)) = (e14)) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hd8 zenon_H6e.
% 202.22/202.47  cut (((j (e21)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_Hf3].
% 202.22/202.47  cut (((j (e21)) = (e14))); [idtac | apply NNPP; zenon_intro zenon_Hf3].
% 202.22/202.47  congruence.
% 202.22/202.47  exact (zenon_Hf3 zenon_H6e).
% 202.22/202.47  exact (zenon_Hf3 zenon_H6e).
% 202.22/202.47  (* end of lemma zenon_L98_ *)
% 202.22/202.47  assert (zenon_L99_ : ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e21)) = (e14)) -> (~((op1 (e14) (e14)) = (j (e24)))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_Hdc zenon_Hd4 zenon_H6e zenon_Hdd.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((op1 (e14) (e14)) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_Hdd.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hdc.
% 202.22/202.47  cut (((op1 (j (e21)) (j (e21))) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_Hd8].
% 202.22/202.47  cut (((j (op2 (e21) (e21))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_He1].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((j (e24)) = (j (e24)))); [ zenon_intro zenon_Hde | zenon_intro zenon_Hdf ].
% 202.22/202.47  cut (((j (e24)) = (j (e24))) = ((j (op2 (e21) (e21))) = (j (e24)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He1.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hde.
% 202.22/202.47  cut (((j (e24)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdf].
% 202.22/202.47  cut (((j (e24)) = (j (op2 (e21) (e21))))); [idtac | apply NNPP; zenon_intro zenon_Hd3].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L73_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply (zenon_L98_); trivial.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  apply zenon_Hdf. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L99_ *)
% 202.22/202.47  assert (zenon_L100_ : ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e14)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e11)) -> (~((e10) = (e11))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H10 zenon_Hdc zenon_H6e zenon_Hd4 zenon_Hd2 zenon_H16.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((e10) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H16.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H18].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e11) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H18.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.47  cut (((e11) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H19.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H17.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((e11) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1a].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e11) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H1a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H19.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_Hd2.
% 202.22/202.47  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L99_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  apply zenon_H7. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L100_ *)
% 202.22/202.47  assert (zenon_L101_ : ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (e21)) = (e14)) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e24)) = (e12)) -> (~((e10) = (e12))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_H10 zenon_Hdc zenon_H6e zenon_Hd4 zenon_He2 zenon_H28.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((e10) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H28.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H2a].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e12) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2a.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.47  cut (((e12) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H29.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((e12) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H2c].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e12) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2c.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H2b.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He2.
% 202.22/202.47  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L99_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  apply zenon_H27. apply refl_equal.
% 202.22/202.47  (* end of lemma zenon_L101_ *)
% 202.22/202.47  assert (zenon_L102_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> (~((e10) = (e13))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e21)) = (e14)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.47  do 0 intro. intros zenon_He7 zenon_H16 zenon_H28 zenon_H33 zenon_Hd4 zenon_H6e zenon_Hdc zenon_H10 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.47  apply (zenon_L93_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.47  apply (zenon_L100_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.47  apply (zenon_L101_); trivial.
% 202.22/202.47  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((e10) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H33.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H35].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e10)) = ((e13) = (e10))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H35.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H10.
% 202.22/202.47  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.47  cut (((e13) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H34.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((e13) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H37].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e13) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H37.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H36].
% 202.22/202.47  congruence.
% 202.22/202.47  cut (((j (e24)) = (e13)) = ((op1 (e14) (e14)) = (e13))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_H36.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_He3.
% 202.22/202.47  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.47  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.47  congruence.
% 202.22/202.47  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.47  intro zenon_D_pnotp.
% 202.22/202.47  apply zenon_He0.
% 202.22/202.47  rewrite <- zenon_D_pnotp.
% 202.22/202.47  exact zenon_H1b.
% 202.22/202.47  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.47  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.47  congruence.
% 202.22/202.47  apply (zenon_L99_); trivial.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H1c. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H6. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply zenon_H32. apply refl_equal.
% 202.22/202.47  apply (zenon_L95_); trivial.
% 202.22/202.47  (* end of lemma zenon_L102_ *)
% 202.22/202.47  assert (zenon_L103_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> ((op1 (e11) (e11)) = (e10)) -> ((op1 (e12) (e12)) = (e10)) -> (~((e12) = (e13))) -> (~((e11) = (e13))) -> ((h (e11)) = (e21)) -> ((j (h (e11))) = (e11)) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> (~((e10) = (e13))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_Hf zenon_H25 zenon_H6a zenon_H7a zenon_H62 zenon_H42 zenon_He7 zenon_H16 zenon_H28 zenon_H33 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L69_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L93_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L94_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L77_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L78_); trivial.
% 202.22/202.48  apply (zenon_L95_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L97_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L35_); trivial.
% 202.22/202.48  apply (zenon_L102_); trivial.
% 202.22/202.48  (* end of lemma zenon_L103_ *)
% 202.22/202.48  assert (zenon_L104_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e22)) -> ((j (h (e14))) = (e14)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Ha1 zenon_H3b zenon_H8c zenon_H6f zenon_Hb9 zenon_Ha8 zenon_H7b zenon_H91 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.48  apply (zenon_L55_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.48  apply (zenon_L56_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.48  apply (zenon_L57_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.48  apply (zenon_L58_); trivial.
% 202.22/202.48  apply (zenon_L44_); trivial.
% 202.22/202.48  (* end of lemma zenon_L104_ *)
% 202.22/202.48  assert (zenon_L105_ : (~((j (h (e12))) = (j (e23)))) -> ((h (e12)) = (e23)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hf4 zenon_Hf5.
% 202.22/202.48  cut (((h (e12)) = (e23))); [idtac | apply NNPP; zenon_intro zenon_Hf6].
% 202.22/202.48  congruence.
% 202.22/202.48  exact (zenon_Hf6 zenon_Hf5).
% 202.22/202.48  (* end of lemma zenon_L105_ *)
% 202.22/202.48  assert (zenon_L106_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> ((j (e23)) = (e14)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H52 zenon_Hf5 zenon_Hc7 zenon_H6f.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e12) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H70].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e14) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H70.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H71.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H72].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e14) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H72.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H71.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc7.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e23)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hf7].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e23)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hf7.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hf4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L105_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L106_ *)
% 202.22/202.48  assert (zenon_L107_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> ((h (e14)) = (e23)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hc9 zenon_H3b zenon_H8c zenon_Hbd zenon_Ha8 zenon_H9d zenon_H52 zenon_Hf5 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.48  apply (zenon_L62_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.48  apply (zenon_L63_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.48  apply (zenon_L64_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.48  apply (zenon_L65_); trivial.
% 202.22/202.48  apply (zenon_L106_); trivial.
% 202.22/202.48  (* end of lemma zenon_L107_ *)
% 202.22/202.48  assert (zenon_L108_ : (~((e10) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> ((j (e23)) = (e10)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H33 zenon_H7b zenon_Hc5 zenon_Hbf.
% 202.22/202.48  cut (((j (h (e13))) = (e13)) = ((e10) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H33.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7b.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.48  cut (((e10) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H46.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((e10) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7d].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((e10) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H7c].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e10)) = ((j (h (e13))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hbf.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((j (e23)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hc8].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e23)) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hc8.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hc4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L66_); trivial.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L108_ *)
% 202.22/202.48  assert (zenon_L109_ : (~((e11) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> ((j (e23)) = (e11)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H7a zenon_H7b zenon_Hc5 zenon_Hc1.
% 202.22/202.48  cut (((j (h (e13))) = (e13)) = ((e11) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7b.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H81.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H82].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((e11) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H82.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H81].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e11)) = ((j (h (e13))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H81.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc1.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (e23)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hc8].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e23)) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hc8.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hc4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L66_); trivial.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L109_ *)
% 202.22/202.48  assert (zenon_L110_ : (~((e12) = (e13))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> ((j (e23)) = (e12)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H6a zenon_H7b zenon_Hc5 zenon_Hc2.
% 202.22/202.48  cut (((j (h (e13))) = (e13)) = ((e12) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7b.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H83.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H84].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((e12) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H84.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H83].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e12)) = ((j (h (e13))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H83.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc2.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (e23)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Hc8].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e23)) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hc8.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hc4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L66_); trivial.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L110_ *)
% 202.22/202.48  assert (zenon_L111_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> ((j (e23)) = (e13)) -> (~((e12) = (e13))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H52 zenon_Hf5 zenon_Hc3 zenon_H6a.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((e12) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H6b].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e13) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H6d].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e13) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc3.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (e23)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hf7].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e23)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hf7.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hf4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L105_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L111_ *)
% 202.22/202.48  assert (zenon_L112_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> (~((e12) = (e13))) -> ((h (e12)) = (e23)) -> ((j (h (e12))) = (e12)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hc9 zenon_H33 zenon_H7a zenon_H6a zenon_Hf5 zenon_H52 zenon_H7b zenon_Hc5 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.48  apply (zenon_L108_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.48  apply (zenon_L109_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.48  apply (zenon_L110_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.48  apply (zenon_L111_); trivial.
% 202.22/202.48  apply (zenon_L67_); trivial.
% 202.22/202.48  (* end of lemma zenon_L112_ *)
% 202.22/202.48  assert (zenon_L113_ : (~((j (h (e12))) = (j (e24)))) -> ((h (e12)) = (e24)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hf8 zenon_Hf9.
% 202.22/202.48  cut (((h (e12)) = (e24))); [idtac | apply NNPP; zenon_intro zenon_Hfa].
% 202.22/202.48  congruence.
% 202.22/202.48  exact (zenon_Hfa zenon_Hf9).
% 202.22/202.48  (* end of lemma zenon_L113_ *)
% 202.22/202.48  assert (zenon_L114_ : (~((e10) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> ((j (e24)) = (e10)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H28 zenon_H52 zenon_Hf9 zenon_Hd0.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e10) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H28.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.48  cut (((e10) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H46.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((e10) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H55].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e10) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H55.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hd0.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((j (e24)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hfb].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e24)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hfb.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hf8].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L113_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L114_ *)
% 202.22/202.48  assert (zenon_L115_ : (~((e11) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> ((j (e24)) = (e11)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H53 zenon_H52 zenon_Hf9 zenon_Hd2.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e11) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H5a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hd2.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (e24)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hfb].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e24)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hfb.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hf8].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L113_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L115_ *)
% 202.22/202.48  assert (zenon_L116_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> ((j (e24)) = (e13)) -> (~((e12) = (e13))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H52 zenon_Hf9 zenon_He3 zenon_H6a.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((e12) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H6b].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e13) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H6d].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e13) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H6c].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e13)) = ((j (h (e12))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_He3.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (e24)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hfb].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e24)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hfb.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hf8].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L113_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L116_ *)
% 202.22/202.48  assert (zenon_L117_ : ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> ((j (e24)) = (e14)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H52 zenon_Hf9 zenon_Heb zenon_H6f.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e12) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H6f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H70].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e14) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H70.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H71.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H72].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e14) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H72.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H71].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e14)) = ((j (h (e12))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H71.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Heb.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e24)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hfb].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e24)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hfb.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hf8].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L113_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L117_ *)
% 202.22/202.48  assert (zenon_L118_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> ((h (e13)) = (e21)) -> ((j (h (e13))) = (e13)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H33 zenon_H7a zenon_H86 zenon_H7b zenon_H6a zenon_H52 zenon_H5c zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L32_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L33_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L34_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L26_); trivial.
% 202.22/202.48  apply (zenon_L27_); trivial.
% 202.22/202.48  (* end of lemma zenon_L118_ *)
% 202.22/202.48  assert (zenon_L119_ : (~((j (h (e11))) = (j (e22)))) -> ((h (e11)) = (e22)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hfc zenon_Hfd.
% 202.22/202.48  cut (((h (e11)) = (e22))); [idtac | apply NNPP; zenon_intro zenon_Hfe].
% 202.22/202.48  congruence.
% 202.22/202.48  exact (zenon_Hfe zenon_Hfd).
% 202.22/202.48  (* end of lemma zenon_L119_ *)
% 202.22/202.48  assert (zenon_L120_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e22)) -> ((j (e22)) = (e13)) -> (~((e11) = (e13))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_Hfd zenon_H9a zenon_H7a.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((e11) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H89].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e13) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H89.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e13) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e22)) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H9a.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (e22)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_Hff].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e22)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hff.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hfc].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L119_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L120_ *)
% 202.22/202.48  assert (zenon_L121_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e12) = (e13))) -> (~((e11) = (e13))) -> ((h (e11)) = (e22)) -> ((j (h (e11))) = (e11)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e22)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Ha1 zenon_H33 zenon_H6a zenon_H7a zenon_Hfd zenon_H42 zenon_H7b zenon_H91 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.48  apply (zenon_L39_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.48  apply (zenon_L40_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.48  apply (zenon_L41_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.48  apply (zenon_L120_); trivial.
% 202.22/202.48  apply (zenon_L44_); trivial.
% 202.22/202.48  (* end of lemma zenon_L121_ *)
% 202.22/202.48  assert (zenon_L122_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H3b zenon_H8c zenon_Hb5 zenon_Ha8 zenon_H9d zenon_H52 zenon_H5c zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L49_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L50_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L51_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L52_); trivial.
% 202.22/202.48  apply (zenon_L27_); trivial.
% 202.22/202.48  (* end of lemma zenon_L122_ *)
% 202.22/202.48  assert (zenon_L123_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e22)) -> ((j (e22)) = (e14)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_Hfd zenon_H9c zenon_H8c.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e11) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H8d].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e14) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8f].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e14) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e22)) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H9c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e22)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_Hff].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e22)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hff.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hfc].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L119_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L123_ *)
% 202.22/202.48  assert (zenon_L124_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e22)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e22)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Ha1 zenon_H3b zenon_H6f zenon_Hb9 zenon_Ha8 zenon_H9d zenon_H42 zenon_Hfd zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.48  apply (zenon_L55_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.48  apply (zenon_L56_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.48  apply (zenon_L57_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.48  apply (zenon_L58_); trivial.
% 202.22/202.48  apply (zenon_L123_); trivial.
% 202.22/202.48  (* end of lemma zenon_L124_ *)
% 202.22/202.48  assert (zenon_L125_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e12))) -> (~((e11) = (e12))) -> ((op1 (e12) (e12)) = (e10)) -> (~((e10) = (e13))) -> (~((e10) = (e11))) -> (~((e10) = (e14))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> (~((e13) = (e14))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> (~((e11) = (e14))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e21)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H28 zenon_H53 zenon_H25 zenon_H33 zenon_H16 zenon_H3b zenon_Hd4 zenon_H30 zenon_H10 zenon_Hdc zenon_H9d zenon_Ha8 zenon_Hce zenon_H8c zenon_He7 zenon_H52 zenon_H5c zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L22_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L23_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L85_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L90_); trivial.
% 202.22/202.48  apply (zenon_L27_); trivial.
% 202.22/202.48  (* end of lemma zenon_L125_ *)
% 202.22/202.48  assert (zenon_L126_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e11) = (e12))) -> ((op1 (e12) (e12)) = (e10)) -> (~((e12) = (e13))) -> ((h (e12)) = (e21)) -> ((j (h (e12))) = (e12)) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> (~((e10) = (e13))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H53 zenon_H25 zenon_H6a zenon_H5c zenon_H52 zenon_He7 zenon_H16 zenon_H28 zenon_H33 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L22_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L23_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L97_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L26_); trivial.
% 202.22/202.48  apply (zenon_L102_); trivial.
% 202.22/202.48  (* end of lemma zenon_L126_ *)
% 202.22/202.48  assert (zenon_L127_ : (~((e10) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e22)) -> ((j (e22)) = (e10)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H28 zenon_H52 zenon_H98 zenon_H93.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e10) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H28.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.48  cut (((e10) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H46.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((e10) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H55].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e10) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H55.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e22)) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H93.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((j (e22)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H9b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e22)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H97].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L42_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L127_ *)
% 202.22/202.48  assert (zenon_L128_ : (~((e11) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e22)) -> ((j (e22)) = (e11)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H53 zenon_H52 zenon_H98 zenon_H95.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e11) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H5a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e22)) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H95.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (e22)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H9b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e22)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_H97].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L42_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L128_ *)
% 202.22/202.48  assert (zenon_L129_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e22)) -> ((j (e22)) = (e12)) -> (~((e11) = (e12))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_Hfd zenon_H96 zenon_H53.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H65].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e12) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H65.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H67].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e12) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H67.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e22)) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H96.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (e22)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_Hff].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e22)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hff.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e22)))); [idtac | apply NNPP; zenon_intro zenon_Hfc].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L119_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L129_ *)
% 202.22/202.48  assert (zenon_L130_ : (((j (e22)) = (e10))\/(((j (e22)) = (e11))\/(((j (e22)) = (e12))\/(((j (e22)) = (e13))\/((j (e22)) = (e14)))))) -> (~((e10) = (e12))) -> ((h (e12)) = (e22)) -> ((j (h (e12))) = (e12)) -> (~((e11) = (e12))) -> (~((e11) = (e13))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e22)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Ha1 zenon_H28 zenon_H98 zenon_H52 zenon_H53 zenon_H7a zenon_H42 zenon_Hfd zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha1); [ zenon_intro zenon_H93 | zenon_intro zenon_Ha2 ].
% 202.22/202.48  apply (zenon_L127_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha2); [ zenon_intro zenon_H95 | zenon_intro zenon_Ha3 ].
% 202.22/202.48  apply (zenon_L128_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha3); [ zenon_intro zenon_H96 | zenon_intro zenon_Ha4 ].
% 202.22/202.48  apply (zenon_L129_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Ha4); [ zenon_intro zenon_H9a | zenon_intro zenon_H9c ].
% 202.22/202.48  apply (zenon_L120_); trivial.
% 202.22/202.48  apply (zenon_L123_); trivial.
% 202.22/202.48  (* end of lemma zenon_L130_ *)
% 202.22/202.48  assert (zenon_L131_ : ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> ((j (e21)) = (e14)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H7b zenon_H86 zenon_H6e zenon_H9d.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e13) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H9e].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e13))) = (e13)) = ((e14) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7b.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_Ha0].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((e14) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Ha0.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H9f].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e21)) = (e14)) = ((j (h (e13))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H9f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H6e.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e21)) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H88].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e13))) = (j (h (e13))))); [ zenon_intro zenon_H7e | zenon_intro zenon_H7f ].
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13)))) = ((j (e21)) = (j (h (e13))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H88.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H7e.
% 202.22/202.48  cut (((j (h (e13))) = (j (h (e13))))); [idtac | apply NNPP; zenon_intro zenon_H7f].
% 202.22/202.48  cut (((j (h (e13))) = (j (e21)))); [idtac | apply NNPP; zenon_intro zenon_H85].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L31_); trivial.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H7f. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L131_ *)
% 202.22/202.48  assert (zenon_L132_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H3b zenon_H8c zenon_H6f zenon_Hb5 zenon_Ha8 zenon_H7b zenon_H86 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L49_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L50_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L51_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L52_); trivial.
% 202.22/202.48  apply (zenon_L131_); trivial.
% 202.22/202.48  (* end of lemma zenon_L132_ *)
% 202.22/202.48  assert (zenon_L133_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> (~((e12) = (e13))) -> (~((e10) = (e14))) -> ((op2 (e21) (e21)) = (e24)) -> ((op1 (e13) (e13)) = (e10)) -> ((op1 (e14) (e14)) = (e10)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((j (h (e14))) = (e14)) -> ((h (e14)) = (e24)) -> (~((e12) = (e14))) -> (~((e11) = (e14))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e21)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H33 zenon_H7a zenon_H6a zenon_H3b zenon_Hd4 zenon_H30 zenon_H10 zenon_Hdc zenon_Ha8 zenon_Hce zenon_H6f zenon_H8c zenon_He7 zenon_H7b zenon_H86 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L32_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L33_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L34_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L90_); trivial.
% 202.22/202.48  apply (zenon_L131_); trivial.
% 202.22/202.48  (* end of lemma zenon_L133_ *)
% 202.22/202.48  assert (zenon_L134_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> (~((e10) = (e13))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H3b zenon_H8c zenon_H6f zenon_Hb5 zenon_Ha8 zenon_He7 zenon_H16 zenon_H28 zenon_H33 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L49_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L50_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L51_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L52_); trivial.
% 202.22/202.48  apply (zenon_L102_); trivial.
% 202.22/202.48  (* end of lemma zenon_L134_ *)
% 202.22/202.48  assert (zenon_L135_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e24)) -> ((j (h (e14))) = (e14)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H3b zenon_H8c zenon_H6f zenon_Hce zenon_Ha8 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L71_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L72_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L83_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L86_); trivial.
% 202.22/202.48  apply (zenon_L95_); trivial.
% 202.22/202.48  (* end of lemma zenon_L135_ *)
% 202.22/202.48  assert (zenon_L136_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e21)) = (e14)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H16 zenon_H28 zenon_Hd4 zenon_H6e zenon_Hdc zenon_H10 zenon_H6a zenon_H52 zenon_Hf9 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L114_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L100_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L101_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L116_); trivial.
% 202.22/202.48  apply (zenon_L117_); trivial.
% 202.22/202.48  (* end of lemma zenon_L136_ *)
% 202.22/202.48  assert (zenon_L137_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> ((h (e13)) = (e21)) -> ((j (h (e13))) = (e13)) -> ((op1 (e13) (e13)) = (e10)) -> (~((e11) = (e12))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H33 zenon_H7a zenon_H86 zenon_H7b zenon_H30 zenon_H53 zenon_He7 zenon_H16 zenon_H28 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H6a zenon_H52 zenon_Hf9 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L32_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L33_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L34_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L114_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L115_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((e10) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H28.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H2a].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e10)) = ((e12) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H2a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H10.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H2b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H2c].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e12) = (op1 (e14) (e14)))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H2c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H1b.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H2b].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e12)) = ((op1 (e14) (e14)) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H2b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_He2.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_He0.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H1b.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L89_); trivial.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L116_); trivial.
% 202.22/202.48  apply (zenon_L117_); trivial.
% 202.22/202.48  apply (zenon_L136_); trivial.
% 202.22/202.48  (* end of lemma zenon_L137_ *)
% 202.22/202.48  assert (zenon_L138_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> (~((e10) = (e12))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H3b zenon_H8c zenon_Hb5 zenon_Ha8 zenon_H9d zenon_He7 zenon_H16 zenon_H28 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H6a zenon_H52 zenon_Hf9 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L49_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L50_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L51_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L52_); trivial.
% 202.22/202.48  apply (zenon_L136_); trivial.
% 202.22/202.48  (* end of lemma zenon_L138_ *)
% 202.22/202.48  assert (zenon_L139_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e11) = (e14))) -> ((h (e14)) = (e24)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H3b zenon_H8c zenon_Hce zenon_Ha8 zenon_H9d zenon_H52 zenon_Hf9 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L71_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L72_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L83_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L86_); trivial.
% 202.22/202.48  apply (zenon_L117_); trivial.
% 202.22/202.48  (* end of lemma zenon_L139_ *)
% 202.22/202.48  assert (zenon_L140_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e11) = (e13))) -> (~((e12) = (e13))) -> ((h (e12)) = (e24)) -> ((j (h (e12))) = (e12)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H33 zenon_H7a zenon_H6a zenon_Hf9 zenon_H52 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L93_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L94_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L96_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L116_); trivial.
% 202.22/202.48  apply (zenon_L95_); trivial.
% 202.22/202.48  (* end of lemma zenon_L140_ *)
% 202.22/202.48  assert (zenon_L141_ : (~((j (h (e11))) = (j (e23)))) -> ((h (e11)) = (e23)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H100 zenon_H101.
% 202.22/202.48  cut (((h (e11)) = (e23))); [idtac | apply NNPP; zenon_intro zenon_H102].
% 202.22/202.48  congruence.
% 202.22/202.48  exact (zenon_H102 zenon_H101).
% 202.22/202.48  (* end of lemma zenon_L141_ *)
% 202.22/202.48  assert (zenon_L142_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e23)) -> ((j (e23)) = (e14)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H101 zenon_Hc7 zenon_H8c.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e11) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H8d].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e14) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8f].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e14) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc7.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e23)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H103].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e23)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H103.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_H100].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L141_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L142_ *)
% 202.22/202.48  assert (zenon_L143_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e23)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e23)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hc9 zenon_H3b zenon_H6f zenon_Hbd zenon_Ha8 zenon_H9d zenon_H42 zenon_H101 zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.48  apply (zenon_L62_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.48  apply (zenon_L63_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.48  apply (zenon_L64_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.48  apply (zenon_L65_); trivial.
% 202.22/202.48  apply (zenon_L142_); trivial.
% 202.22/202.48  (* end of lemma zenon_L143_ *)
% 202.22/202.48  assert (zenon_L144_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e23)) -> ((j (e23)) = (e13)) -> (~((e11) = (e13))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H101 zenon_Hc3 zenon_H7a.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((e11) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H89].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e13) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H89.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e13) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc3.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (e23)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H103].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e23)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H103.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_H100].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L141_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L144_ *)
% 202.22/202.48  assert (zenon_L145_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e12) = (e13))) -> (~((e11) = (e13))) -> ((h (e11)) = (e23)) -> ((j (h (e11))) = (e11)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e23)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hc9 zenon_H33 zenon_H6a zenon_H7a zenon_H101 zenon_H42 zenon_H7b zenon_Hc5 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.48  apply (zenon_L108_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.48  apply (zenon_L109_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.48  apply (zenon_L110_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.48  apply (zenon_L144_); trivial.
% 202.22/202.48  apply (zenon_L67_); trivial.
% 202.22/202.48  (* end of lemma zenon_L145_ *)
% 202.22/202.48  assert (zenon_L146_ : (~((e10) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> ((j (e23)) = (e10)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H28 zenon_H52 zenon_Hf5 zenon_Hbf.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e10) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H28.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.48  cut (((e10) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H46.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((e10) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H55].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e10) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H55.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H54].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e10)) = ((j (h (e12))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H54.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hbf.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((j (e23)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hf7].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e23)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hf7.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hf4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L105_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L146_ *)
% 202.22/202.48  assert (zenon_L147_ : (~((e11) = (e12))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> ((j (e23)) = (e11)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H53 zenon_H52 zenon_Hf5 zenon_Hc1.
% 202.22/202.48  cut (((j (h (e12))) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H52.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H5a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((e11) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H5a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H59].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e11)) = ((j (h (e12))) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H59.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc1.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (e23)) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_Hf7].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e12))) = (j (h (e12))))); [ zenon_intro zenon_H56 | zenon_intro zenon_H57 ].
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12)))) = ((j (e23)) = (j (h (e12))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_Hf7.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H56.
% 202.22/202.48  cut (((j (h (e12))) = (j (h (e12))))); [idtac | apply NNPP; zenon_intro zenon_H57].
% 202.22/202.48  cut (((j (h (e12))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_Hf4].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L105_); trivial.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H57. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L147_ *)
% 202.22/202.48  assert (zenon_L148_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e23)) -> ((j (e23)) = (e12)) -> (~((e11) = (e12))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H101 zenon_Hc2 zenon_H53.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H65].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e12) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H65.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H67].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e12) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H67.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e23)) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hc2.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (e23)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H103].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e23)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H103.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e23)))); [idtac | apply NNPP; zenon_intro zenon_H100].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L141_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L148_ *)
% 202.22/202.48  assert (zenon_L149_ : (((j (e23)) = (e10))\/(((j (e23)) = (e11))\/(((j (e23)) = (e12))\/(((j (e23)) = (e13))\/((j (e23)) = (e14)))))) -> (~((e10) = (e12))) -> (~((e11) = (e12))) -> ((h (e11)) = (e23)) -> ((j (h (e11))) = (e11)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e23)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_Hc9 zenon_H28 zenon_H53 zenon_H101 zenon_H42 zenon_H6a zenon_H52 zenon_Hf5 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hc9); [ zenon_intro zenon_Hbf | zenon_intro zenon_Hca ].
% 202.22/202.48  apply (zenon_L146_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hca); [ zenon_intro zenon_Hc1 | zenon_intro zenon_Hcb ].
% 202.22/202.48  apply (zenon_L147_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcb); [ zenon_intro zenon_Hc2 | zenon_intro zenon_Hcc ].
% 202.22/202.48  apply (zenon_L148_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hcc); [ zenon_intro zenon_Hc3 | zenon_intro zenon_Hc7 ].
% 202.22/202.48  apply (zenon_L111_); trivial.
% 202.22/202.48  apply (zenon_L106_); trivial.
% 202.22/202.48  (* end of lemma zenon_L149_ *)
% 202.22/202.48  assert (zenon_L150_ : (~((j (h (e11))) = (j (e24)))) -> ((h (e11)) = (e24)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H104 zenon_H105.
% 202.22/202.48  cut (((h (e11)) = (e24))); [idtac | apply NNPP; zenon_intro zenon_H106].
% 202.22/202.48  congruence.
% 202.22/202.48  exact (zenon_H106 zenon_H105).
% 202.22/202.48  (* end of lemma zenon_L150_ *)
% 202.22/202.48  assert (zenon_L151_ : (~((e10) = (e11))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> ((j (e24)) = (e10)) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H16 zenon_H42 zenon_H105 zenon_Hd0.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e10) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H16.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e10) = (e10))); [ zenon_intro zenon_H46 | zenon_intro zenon_H6 ].
% 202.22/202.48  cut (((e10) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H45.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H46.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((e10) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H47].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e10) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H47.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H45].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e10)) = ((j (h (e11))) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H45.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hd0.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((j (e24)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H107].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e24)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H107.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_H104].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L150_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L151_ *)
% 202.22/202.48  assert (zenon_L152_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> ((j (e24)) = (e12)) -> (~((e11) = (e12))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H105 zenon_He2 zenon_H53.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((e11) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H53.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H65].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e12) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H65.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e12) = (e12))); [ zenon_intro zenon_H29 | zenon_intro zenon_H27 ].
% 202.22/202.48  cut (((e12) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H29.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((e12) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H67].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e12) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H67.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H66].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e12)) = ((j (h (e11))) = (e12))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H66.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_He2.
% 202.22/202.48  cut (((e12) = (e12))); [idtac | apply NNPP; zenon_intro zenon_H27].
% 202.22/202.48  cut (((j (e24)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H107].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e24)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H107.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_H104].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L150_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  apply zenon_H27. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L152_ *)
% 202.22/202.48  assert (zenon_L153_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> ((j (e24)) = (e13)) -> (~((e11) = (e13))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H105 zenon_He3 zenon_H7a.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((e11) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H7a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H89].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e13) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H89.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e13) = (e13))); [ zenon_intro zenon_H34 | zenon_intro zenon_H32 ].
% 202.22/202.48  cut (((e13) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H34.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((e13) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8b].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e13) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8b.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H8a].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e13)) = ((j (h (e11))) = (e13))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_He3.
% 202.22/202.48  cut (((e13) = (e13))); [idtac | apply NNPP; zenon_intro zenon_H32].
% 202.22/202.48  cut (((j (e24)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H107].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e24)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H107.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_H104].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L150_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  apply zenon_H32. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L153_ *)
% 202.22/202.48  assert (zenon_L154_ : ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> ((j (e24)) = (e14)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H42 zenon_H105 zenon_Heb zenon_H8c.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((e11) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8c.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H8d].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (h (e11))) = (e11)) = ((e14) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8d.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H42.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e14) = (e14))); [ zenon_intro zenon_H3c | zenon_intro zenon_H3a ].
% 202.22/202.48  cut (((e14) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H3c.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((e14) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H8f].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((e14) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8f.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H8e].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e14)) = ((j (h (e11))) = (e14))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H8e.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Heb.
% 202.22/202.48  cut (((e14) = (e14))); [idtac | apply NNPP; zenon_intro zenon_H3a].
% 202.22/202.48  cut (((j (e24)) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H107].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((j (h (e11))) = (j (h (e11))))); [ zenon_intro zenon_H48 | zenon_intro zenon_H49 ].
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11)))) = ((j (e24)) = (j (h (e11))))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H107.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H48.
% 202.22/202.48  cut (((j (h (e11))) = (j (h (e11))))); [idtac | apply NNPP; zenon_intro zenon_H49].
% 202.22/202.48  cut (((j (h (e11))) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_H104].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L150_); trivial.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H49. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  apply zenon_H3a. apply refl_equal.
% 202.22/202.48  (* end of lemma zenon_L154_ *)
% 202.22/202.48  assert (zenon_L155_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (e21)) = (e14)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e11) = (e12))) -> (~((e11) = (e13))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H16 zenon_Hd4 zenon_H6e zenon_Hdc zenon_H10 zenon_H53 zenon_H7a zenon_H42 zenon_H105 zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L151_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L100_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L152_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L153_); trivial.
% 202.22/202.48  apply (zenon_L154_); trivial.
% 202.22/202.48  (* end of lemma zenon_L155_ *)
% 202.22/202.48  assert (zenon_L156_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e13))) -> ((h (e13)) = (e21)) -> ((j (h (e13))) = (e13)) -> (~((e12) = (e13))) -> ((op1 (e13) (e13)) = (e10)) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e11) = (e12))) -> (~((e11) = (e13))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H33 zenon_H86 zenon_H7b zenon_H6a zenon_H30 zenon_He7 zenon_H16 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H53 zenon_H7a zenon_H42 zenon_H105 zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L32_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L33_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L34_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L151_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((e10) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H16.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H18].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e10)) = ((e11) = (e10))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H18.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H10.
% 202.22/202.48  cut (((e10) = (e10))); [idtac | apply NNPP; zenon_intro zenon_H6].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((e11) = (e11))); [ zenon_intro zenon_H17 | zenon_intro zenon_H7 ].
% 202.22/202.48  cut (((e11) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H19.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H17.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((e11) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1a].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((e11) = (op1 (e14) (e14)))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H1a.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H1b.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H19].
% 202.22/202.48  congruence.
% 202.22/202.48  cut (((j (e24)) = (e11)) = ((op1 (e14) (e14)) = (e11))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_H19.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_Hd2.
% 202.22/202.48  cut (((e11) = (e11))); [idtac | apply NNPP; zenon_intro zenon_H7].
% 202.22/202.48  cut (((j (e24)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_He0].
% 202.22/202.48  congruence.
% 202.22/202.48  elim (classic ((op1 (e14) (e14)) = (op1 (e14) (e14)))); [ zenon_intro zenon_H1b | zenon_intro zenon_H1c ].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14))) = ((j (e24)) = (op1 (e14) (e14)))).
% 202.22/202.48  intro zenon_D_pnotp.
% 202.22/202.48  apply zenon_He0.
% 202.22/202.48  rewrite <- zenon_D_pnotp.
% 202.22/202.48  exact zenon_H1b.
% 202.22/202.48  cut (((op1 (e14) (e14)) = (op1 (e14) (e14)))); [idtac | apply NNPP; zenon_intro zenon_H1c].
% 202.22/202.48  cut (((op1 (e14) (e14)) = (j (e24)))); [idtac | apply NNPP; zenon_intro zenon_Hdd].
% 202.22/202.48  congruence.
% 202.22/202.48  apply (zenon_L89_); trivial.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H1c. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H6. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply zenon_H7. apply refl_equal.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L152_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L153_); trivial.
% 202.22/202.48  apply (zenon_L154_); trivial.
% 202.22/202.48  apply (zenon_L155_); trivial.
% 202.22/202.48  (* end of lemma zenon_L156_ *)
% 202.22/202.48  assert (zenon_L157_ : (((j (e21)) = (e10))\/(((j (e21)) = (e11))\/(((j (e21)) = (e12))\/(((j (e21)) = (e13))\/((j (e21)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e21)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e11))) -> ((op2 (e21) (e21)) = (e24)) -> ((j (op2 (e21) (e21))) = (op1 (j (e21)) (j (e21)))) -> ((op1 (e14) (e14)) = (e10)) -> (~((e11) = (e12))) -> (~((e11) = (e13))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_H73 zenon_H3b zenon_H6f zenon_Hb5 zenon_Ha8 zenon_H9d zenon_He7 zenon_H16 zenon_Hd4 zenon_Hdc zenon_H10 zenon_H53 zenon_H7a zenon_H42 zenon_H105 zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L49_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L50_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L51_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L52_); trivial.
% 202.22/202.48  apply (zenon_L155_); trivial.
% 202.22/202.48  (* end of lemma zenon_L157_ *)
% 202.22/202.48  assert (zenon_L158_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e14))) -> (~((e12) = (e14))) -> ((h (e14)) = (e24)) -> ((j (h (e14))) = (e14)) -> (~((e13) = (e14))) -> ((j (h (e11))) = (e11)) -> ((h (e11)) = (e24)) -> (~((e11) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H3b zenon_H6f zenon_Hce zenon_Ha8 zenon_H9d zenon_H42 zenon_H105 zenon_H8c.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L71_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L72_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L83_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L86_); trivial.
% 202.22/202.48  apply (zenon_L154_); trivial.
% 202.22/202.48  (* end of lemma zenon_L158_ *)
% 202.22/202.48  assert (zenon_L159_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e13))) -> (~((e12) = (e13))) -> (~((e11) = (e13))) -> ((h (e11)) = (e24)) -> ((j (h (e11))) = (e11)) -> ((j (h (e13))) = (e13)) -> ((h (e13)) = (e24)) -> (~((e13) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H33 zenon_H6a zenon_H7a zenon_H105 zenon_H42 zenon_H7b zenon_Hf0 zenon_H9d.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L93_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L94_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L96_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L153_); trivial.
% 202.22/202.48  apply (zenon_L95_); trivial.
% 202.22/202.48  (* end of lemma zenon_L159_ *)
% 202.22/202.48  assert (zenon_L160_ : (((j (e24)) = (e10))\/(((j (e24)) = (e11))\/(((j (e24)) = (e12))\/(((j (e24)) = (e13))\/((j (e24)) = (e14)))))) -> (~((e10) = (e12))) -> (~((e11) = (e12))) -> ((h (e11)) = (e24)) -> ((j (h (e11))) = (e11)) -> (~((e12) = (e13))) -> ((j (h (e12))) = (e12)) -> ((h (e12)) = (e24)) -> (~((e12) = (e14))) -> False).
% 202.22/202.48  do 0 intro. intros zenon_He7 zenon_H28 zenon_H53 zenon_H105 zenon_H42 zenon_H6a zenon_H52 zenon_Hf9 zenon_H6f.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L114_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L115_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L152_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L116_); trivial.
% 202.22/202.48  apply (zenon_L117_); trivial.
% 202.22/202.48  (* end of lemma zenon_L160_ *)
% 202.22/202.48  apply NNPP. intro zenon_G.
% 202.22/202.48  apply (zenon_and_s _ _ ax1). zenon_intro zenon_H16. zenon_intro zenon_H108.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H108). zenon_intro zenon_H28. zenon_intro zenon_H109.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H109). zenon_intro zenon_H33. zenon_intro zenon_H10a.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10a). zenon_intro zenon_H3b. zenon_intro zenon_H10b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10b). zenon_intro zenon_H53. zenon_intro zenon_H10c.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10c). zenon_intro zenon_H7a. zenon_intro zenon_H10d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10d). zenon_intro zenon_H8c. zenon_intro zenon_H10e.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10e). zenon_intro zenon_H6a. zenon_intro zenon_H10f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H10f). zenon_intro zenon_H6f. zenon_intro zenon_H9d.
% 202.22/202.48  apply (zenon_and_s _ _ ax4). zenon_intro zenon_H111. zenon_intro zenon_H110.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H110). zenon_intro zenon_H113. zenon_intro zenon_H112.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H112). zenon_intro zenon_H115. zenon_intro zenon_H114.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H114). zenon_intro zenon_H117. zenon_intro zenon_H116.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H116). zenon_intro zenon_H119. zenon_intro zenon_H118.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H118). zenon_intro zenon_H11b. zenon_intro zenon_H11a.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H11a). zenon_intro zenon_Hf. zenon_intro zenon_H11c.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H11c). zenon_intro zenon_H11e. zenon_intro zenon_H11d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H11d). zenon_intro zenon_H120. zenon_intro zenon_H11f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H11f). zenon_intro zenon_H122. zenon_intro zenon_H121.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H121). zenon_intro zenon_H124. zenon_intro zenon_H123.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H123). zenon_intro zenon_H126. zenon_intro zenon_H125.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H125). zenon_intro zenon_H25. zenon_intro zenon_H127.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H127). zenon_intro zenon_H129. zenon_intro zenon_H128.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H128). zenon_intro zenon_H12b. zenon_intro zenon_H12a.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H12a). zenon_intro zenon_H12d. zenon_intro zenon_H12c.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H12c). zenon_intro zenon_H12f. zenon_intro zenon_H12e.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H12e). zenon_intro zenon_H131. zenon_intro zenon_H130.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H130). zenon_intro zenon_H30. zenon_intro zenon_H132.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H132). zenon_intro zenon_H134. zenon_intro zenon_H133.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H133). zenon_intro zenon_H136. zenon_intro zenon_H135.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H135). zenon_intro zenon_H138. zenon_intro zenon_H137.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H137). zenon_intro zenon_H13a. zenon_intro zenon_H139.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H139). zenon_intro zenon_H13b. zenon_intro zenon_H10.
% 202.22/202.48  apply (zenon_and_s _ _ ax5). zenon_intro zenon_H9. zenon_intro zenon_H13c.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H13c). zenon_intro zenon_H13e. zenon_intro zenon_H13d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H13d). zenon_intro zenon_H140. zenon_intro zenon_H13f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H13f). zenon_intro zenon_H142. zenon_intro zenon_H141.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H141). zenon_intro zenon_H144. zenon_intro zenon_H143.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H143). zenon_intro zenon_H146. zenon_intro zenon_H145.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H145). zenon_intro zenon_Hd4. zenon_intro zenon_H147.
% 202.22/202.48  apply (zenon_notimply_s _ _ zenon_G). zenon_intro zenon_H149. zenon_intro zenon_H148.
% 202.22/202.48  apply zenon_H148. zenon_intro zenon_H14a.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H14a). zenon_intro zenon_H14c. zenon_intro zenon_H14b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H14b). zenon_intro zenon_H14e. zenon_intro zenon_H14d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H14d). zenon_intro zenon_H150. zenon_intro zenon_H14f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H14f). zenon_intro zenon_H152. zenon_intro zenon_H151.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H151). zenon_intro zenon_H154. zenon_intro zenon_H153.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H153). zenon_intro zenon_H156. zenon_intro zenon_H155.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H155). zenon_intro zenon_H158. zenon_intro zenon_H157.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H157). zenon_intro zenon_H15a. zenon_intro zenon_H159.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H159). zenon_intro zenon_H15c. zenon_intro zenon_H15b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H15b). zenon_intro zenon_H15e. zenon_intro zenon_H15d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H15d). zenon_intro zenon_H160. zenon_intro zenon_H15f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H15f). zenon_intro zenon_H162. zenon_intro zenon_H161.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H161). zenon_intro zenon_H164. zenon_intro zenon_H163.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H163). zenon_intro zenon_H166. zenon_intro zenon_H165.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H165). zenon_intro zenon_H168. zenon_intro zenon_H167.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H167). zenon_intro zenon_H16a. zenon_intro zenon_H169.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H169). zenon_intro zenon_H16c. zenon_intro zenon_H16b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H16b). zenon_intro zenon_H16e. zenon_intro zenon_H16d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H16d). zenon_intro zenon_H170. zenon_intro zenon_H16f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H16f). zenon_intro zenon_H172. zenon_intro zenon_H171.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H171). zenon_intro zenon_H174. zenon_intro zenon_H173.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H173). zenon_intro zenon_H176. zenon_intro zenon_H175.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H175). zenon_intro zenon_H178. zenon_intro zenon_H177.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H177). zenon_intro zenon_H17a. zenon_intro zenon_H179.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H179). zenon_intro zenon_H17c. zenon_intro zenon_H17b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H17b). zenon_intro zenon_H15. zenon_intro zenon_H17d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H17d). zenon_intro zenon_H17f. zenon_intro zenon_H17e.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H17e). zenon_intro zenon_H181. zenon_intro zenon_H180.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H180). zenon_intro zenon_H183. zenon_intro zenon_H182.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H182). zenon_intro zenon_H185. zenon_intro zenon_H184.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H184). zenon_intro zenon_H187. zenon_intro zenon_H186.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H186). zenon_intro zenon_Hdc. zenon_intro zenon_H188.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H188). zenon_intro zenon_H18a. zenon_intro zenon_H189.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H189). zenon_intro zenon_H18c. zenon_intro zenon_H18b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H18b). zenon_intro zenon_H18e. zenon_intro zenon_H18d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H18d). zenon_intro zenon_H190. zenon_intro zenon_H18f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H18f). zenon_intro zenon_H192. zenon_intro zenon_H191.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H191). zenon_intro zenon_H194. zenon_intro zenon_H193.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H193). zenon_intro zenon_H196. zenon_intro zenon_H195.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H195). zenon_intro zenon_H198. zenon_intro zenon_H197.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H197). zenon_intro zenon_H19a. zenon_intro zenon_H199.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H199). zenon_intro zenon_H19c. zenon_intro zenon_H19b.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H19b). zenon_intro zenon_H19e. zenon_intro zenon_H19d.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H19d). zenon_intro zenon_H1a0. zenon_intro zenon_H19f.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H19f). zenon_intro zenon_H1a2. zenon_intro zenon_H1a1.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1a1). zenon_intro zenon_H1a4. zenon_intro zenon_H1a3.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1a3). zenon_intro zenon_H1a6. zenon_intro zenon_H1a5.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1a5). zenon_intro zenon_H1a8. zenon_intro zenon_H1a7.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1a7). zenon_intro zenon_H1aa. zenon_intro zenon_H1a9.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1a9). zenon_intro zenon_H1ac. zenon_intro zenon_H1ab.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1ab). zenon_intro zenon_H1ae. zenon_intro zenon_H1ad.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1ad). zenon_intro zenon_H1b0. zenon_intro zenon_H1af.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1af). zenon_intro zenon_H1b2. zenon_intro zenon_H1b1.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1b1). zenon_intro zenon_H1b4. zenon_intro zenon_H1b3.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1b3). zenon_intro zenon_H1b6. zenon_intro zenon_H1b5.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1b5). zenon_intro zenon_H1b8. zenon_intro zenon_H1b7.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1b7). zenon_intro zenon_H42. zenon_intro zenon_H1b9.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1b9). zenon_intro zenon_H52. zenon_intro zenon_H1ba.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1ba). zenon_intro zenon_H7b. zenon_intro zenon_Ha8.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H149). zenon_intro zenon_H1bc. zenon_intro zenon_H1bb.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1bb). zenon_intro zenon_H1be. zenon_intro zenon_H1bd.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1bd). zenon_intro zenon_H1c0. zenon_intro zenon_H1bf.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1bf). zenon_intro zenon_H1c2. zenon_intro zenon_H1c1.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1c1). zenon_intro zenon_H1c4. zenon_intro zenon_H1c3.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1c3). zenon_intro zenon_H40. zenon_intro zenon_H1c5.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1c5). zenon_intro zenon_H73. zenon_intro zenon_H1c6.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1c6). zenon_intro zenon_Ha1. zenon_intro zenon_H1c7.
% 202.22/202.48  apply (zenon_and_s _ _ zenon_H1c7). zenon_intro zenon_Hc9. zenon_intro zenon_He7.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1be); [ zenon_intro zenon_H41 | zenon_intro zenon_H1c8 ].
% 202.22/202.48  apply (zenon_L18_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c8); [ zenon_intro zenon_H62 | zenon_intro zenon_H1c9 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c0); [ zenon_intro zenon_H50 | zenon_intro zenon_H1ca ].
% 202.22/202.48  apply (zenon_L20_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ca); [ zenon_intro zenon_H5c | zenon_intro zenon_H1cb ].
% 202.22/202.48  apply (zenon_L28_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cb); [ zenon_intro zenon_H98 | zenon_intro zenon_H1cc ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L37_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L45_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L53_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L60_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L68_); trivial.
% 202.22/202.48  apply (zenon_L91_); trivial.
% 202.22/202.48  apply (zenon_L103_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cc); [ zenon_intro zenon_Hf5 | zenon_intro zenon_Hf9 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L37_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L53_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L104_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L107_); trivial.
% 202.22/202.48  apply (zenon_L91_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L112_); trivial.
% 202.22/202.48  apply (zenon_L103_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L69_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L114_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L115_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L77_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L116_); trivial.
% 202.22/202.48  apply (zenon_L117_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_L25_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L35_); trivial.
% 202.22/202.48  apply (zenon_L36_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c9); [ zenon_intro zenon_Hfd | zenon_intro zenon_H1d3 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c0); [ zenon_intro zenon_H50 | zenon_intro zenon_H1ca ].
% 202.22/202.48  apply (zenon_L20_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ca); [ zenon_intro zenon_H5c | zenon_intro zenon_H1cb ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L118_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L121_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L122_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L124_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L68_); trivial.
% 202.22/202.48  apply (zenon_L125_); trivial.
% 202.22/202.48  apply (zenon_L126_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cb); [ zenon_intro zenon_H98 | zenon_intro zenon_H1cc ].
% 202.22/202.48  apply (zenon_L130_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cc); [ zenon_intro zenon_Hf5 | zenon_intro zenon_Hf9 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L132_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L124_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L107_); trivial.
% 202.22/202.48  apply (zenon_L133_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L121_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L112_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L134_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L124_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L107_); trivial.
% 202.22/202.48  apply (zenon_L135_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L137_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L121_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L138_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L124_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L68_); trivial.
% 202.22/202.48  apply (zenon_L139_); trivial.
% 202.22/202.48  apply (zenon_L140_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d3); [ zenon_intro zenon_H101 | zenon_intro zenon_H105 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c0); [ zenon_intro zenon_H50 | zenon_intro zenon_H1ca ].
% 202.22/202.48  apply (zenon_L20_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ca); [ zenon_intro zenon_H5c | zenon_intro zenon_H1cb ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L118_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L122_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L104_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L143_); trivial.
% 202.22/202.48  apply (zenon_L125_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L145_); trivial.
% 202.22/202.48  apply (zenon_L126_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cb); [ zenon_intro zenon_H98 | zenon_intro zenon_H1cc ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L132_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L60_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L143_); trivial.
% 202.22/202.48  apply (zenon_L133_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L45_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L145_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L134_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L60_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L143_); trivial.
% 202.22/202.48  apply (zenon_L135_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cc); [ zenon_intro zenon_Hf5 | zenon_intro zenon_Hf9 ].
% 202.22/202.48  apply (zenon_L149_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L137_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L138_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L104_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L143_); trivial.
% 202.22/202.48  apply (zenon_L139_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L145_); trivial.
% 202.22/202.48  apply (zenon_L140_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c0); [ zenon_intro zenon_H50 | zenon_intro zenon_H1ca ].
% 202.22/202.48  apply (zenon_L20_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ca); [ zenon_intro zenon_H5c | zenon_intro zenon_H1cb ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H73); [ zenon_intro zenon_H5e | zenon_intro zenon_H74 ].
% 202.22/202.48  apply (zenon_L22_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H74); [ zenon_intro zenon_H60 | zenon_intro zenon_H75 ].
% 202.22/202.48  apply (zenon_L23_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H75); [ zenon_intro zenon_H64 | zenon_intro zenon_H76 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He7); [ zenon_intro zenon_Hd0 | zenon_intro zenon_He8 ].
% 202.22/202.48  apply (zenon_L151_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He8); [ zenon_intro zenon_Hd2 | zenon_intro zenon_He9 ].
% 202.22/202.48  apply (zenon_L82_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_He9); [ zenon_intro zenon_He2 | zenon_intro zenon_Hea ].
% 202.22/202.48  apply (zenon_L152_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_Hea); [ zenon_intro zenon_He3 | zenon_intro zenon_Heb ].
% 202.22/202.48  apply (zenon_L153_); trivial.
% 202.22/202.48  apply (zenon_L154_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H76); [ zenon_intro zenon_H69 | zenon_intro zenon_H6e ].
% 202.22/202.48  apply (zenon_L26_); trivial.
% 202.22/202.48  apply (zenon_L27_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cb); [ zenon_intro zenon_H98 | zenon_intro zenon_H1cc ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L156_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_L45_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L157_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L60_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L68_); trivial.
% 202.22/202.48  apply (zenon_L158_); trivial.
% 202.22/202.48  apply (zenon_L159_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cc); [ zenon_intro zenon_Hf5 | zenon_intro zenon_Hf9 ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c2); [ zenon_intro zenon_H78 | zenon_intro zenon_H1cd ].
% 202.22/202.48  apply (zenon_L30_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cd); [ zenon_intro zenon_H86 | zenon_intro zenon_H1ce ].
% 202.22/202.48  apply (zenon_L156_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1ce); [ zenon_intro zenon_H91 | zenon_intro zenon_H1cf ].
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1c4); [ zenon_intro zenon_Ha6 | zenon_intro zenon_H1d0 ].
% 202.22/202.48  apply (zenon_L47_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d0); [ zenon_intro zenon_Hb5 | zenon_intro zenon_H1d1 ].
% 202.22/202.48  apply (zenon_L157_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d1); [ zenon_intro zenon_Hb9 | zenon_intro zenon_H1d2 ].
% 202.22/202.48  apply (zenon_L104_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1d2); [ zenon_intro zenon_Hbd | zenon_intro zenon_Hce ].
% 202.22/202.48  apply (zenon_L107_); trivial.
% 202.22/202.48  apply (zenon_L158_); trivial.
% 202.22/202.48  apply (zenon_or_s _ _ zenon_H1cf); [ zenon_intro zenon_Hc5 | zenon_intro zenon_Hf0 ].
% 202.22/202.48  apply (zenon_L112_); trivial.
% 202.22/202.48  apply (zenon_L159_); trivial.
% 202.22/202.48  apply (zenon_L160_); trivial.
% 202.22/202.48  Qed.
% 202.22/202.48  % SZS output end Proof
% 202.22/202.48  (* END-PROOF *)
% 202.22/202.48  nodes searched: 3503435
% 202.22/202.48  max branch formulas: 5848
% 202.22/202.48  proof nodes created: 2913
% 202.22/202.48  formulas created: 6920684
% 202.22/202.48  
%------------------------------------------------------------------------------