%------------------------------------------------------------------------------
% File     : ePrincess---1.0
% Problem  : ALG194+1 : TPTP v8.1.0. Released v2.7.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : ePrincess-casc -timeout=%d %s

% Computer : n024.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 15:37:28 EDT 2022

% Result   : Theorem 6.19s 1.96s
% Output   : Proof 9.77s
% Verified : 
% SZS Type : -

% Comments : 
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.03/0.12  % Problem  : ALG194+1 : TPTP v8.1.0. Released v2.7.0.
% 0.03/0.12  % Command  : ePrincess-casc -timeout=%d %s
% 0.12/0.33  % Computer : n024.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 03:35:19 EDT 2022
% 0.12/0.33  % CPUTime  : 
% 0.53/0.57          ____       _                          
% 0.53/0.57    ___  / __ \_____(_)___  ________  __________
% 0.53/0.57   / _ \/ /_/ / ___/ / __ \/ ___/ _ \/ ___/ ___/
% 0.53/0.57  /  __/ ____/ /  / / / / / /__/  __(__  |__  ) 
% 0.53/0.57  \___/_/   /_/  /_/_/ /_/\___/\___/____/____/  
% 0.53/0.57  
% 0.53/0.57  A Theorem Prover for First-Order Logic
% 0.53/0.57  (ePrincess v.1.0)
% 0.53/0.57  
% 0.53/0.57  (c) Philipp Rümmer, 2009-2015
% 0.53/0.57  (c) Peter Backeman, 2014-2015
% 0.53/0.57  (contributions by Angelo Brillout, Peter Baumgartner)
% 0.53/0.57  Free software under GNU Lesser General Public License (LGPL).
% 0.53/0.57  Bug reports to peter@backeman.se
% 0.53/0.57  
% 0.53/0.57  For more information, visit http://user.uu.se/~petba168/breu/
% 0.53/0.57  
% 0.53/0.57  Loading /export/starexec/sandbox2/benchmark/theBenchmark.p ...
% 0.53/0.62  Prover 0: Options:  -triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=allMaximal -resolutionMethod=nonUnifying +ignoreQuantifiers -generateTriggers=all
% 2.82/1.23  Prover 0: Preprocessing ...
% 5.10/1.73  Prover 0: Constructing countermodel ...
% 6.19/1.96  Prover 0: proved (1339ms)
% 6.19/1.96  
% 6.19/1.96  No countermodel exists, formula is valid
% 6.19/1.96  % SZS status Theorem for theBenchmark
% 6.19/1.96  
% 6.19/1.96  Generating proof ... found it (size 45)
% 9.11/2.62  
% 9.11/2.62  % SZS output start Proof for theBenchmark
% 9.11/2.62  Assumed formulas after preprocessing and simplification: 
% 9.11/2.62  | (0)  ? [v0] :  ? [v1] :  ? [v2] :  ? [v3] :  ? [v4] :  ? [v5] :  ? [v6] :  ? [v7] :  ? [v8] :  ? [v9] :  ? [v10] :  ? [v11] :  ? [v12] :  ? [v13] :  ? [v14] :  ? [v15] :  ? [v16] :  ? [v17] :  ? [v18] :  ? [v19] :  ? [v20] :  ? [v21] :  ? [v22] :  ? [v23] :  ? [v24] :  ? [v25] :  ? [v26] :  ? [v27] :  ? [v28] :  ? [v29] :  ? [v30] :  ? [v31] :  ? [v32] :  ? [v33] :  ? [v34] :  ? [v35] :  ? [v36] :  ? [v37] :  ? [v38] :  ? [v39] :  ? [v40] :  ? [v41] :  ? [v42] :  ? [v43] :  ? [v44] :  ? [v45] :  ? [v46] :  ? [v47] :  ? [v48] :  ? [v49] :  ? [v50] :  ? [v51] :  ? [v52] :  ? [v53] :  ? [v54] :  ? [v55] :  ? [v56] :  ? [v57] :  ? [v58] :  ? [v59] :  ? [v60] :  ? [v61] :  ? [v62] :  ? [v63] :  ? [v64] :  ? [v65] :  ? [v66] :  ? [v67] :  ? [v68] :  ? [v69] :  ? [v70] :  ? [v71] :  ? [v72] :  ? [v73] :  ? [v74] :  ? [v75] :  ? [v76] :  ? [v77] :  ? [v78] :  ? [v79] :  ? [v80] :  ? [v81] :  ? [v82] :  ? [v83] :  ? [v84] :  ? [v85] :  ? [v86] :  ? [v87] :  ? [v88] :  ? [v89] :  ? [v90] :  ? [v91] :  ? [v92] :  ? [v93] :  ? [v94] :  ? [v95] :  ? [v96] :  ? [v97] : ( ~ (v48 = v47) &  ~ (v48 = v46) &  ~ (v48 = v45) &  ~ (v48 = v44) &  ~ (v48 = v43) &  ~ (v48 = v42) &  ~ (v48 = v41) &  ~ (v48 = v34) &  ~ (v48 = v27) &  ~ (v48 = v20) &  ~ (v48 = v13) &  ~ (v48 = v6) &  ~ (v47 = v46) &  ~ (v47 = v45) &  ~ (v47 = v44) &  ~ (v47 = v43) &  ~ (v47 = v42) &  ~ (v47 = v40) &  ~ (v47 = v33) &  ~ (v47 = v26) &  ~ (v47 = v19) &  ~ (v47 = v12) &  ~ (v47 = v5) &  ~ (v46 = v45) &  ~ (v46 = v44) &  ~ (v46 = v43) &  ~ (v46 = v42) &  ~ (v46 = v39) &  ~ (v46 = v32) &  ~ (v46 = v25) &  ~ (v46 = v18) &  ~ (v46 = v11) &  ~ (v46 = v4) &  ~ (v45 = v44) &  ~ (v45 = v43) &  ~ (v45 = v42) &  ~ (v45 = v38) &  ~ (v45 = v31) &  ~ (v45 = v24) &  ~ (v45 = v17) &  ~ (v45 = v10) &  ~ (v45 = v3) &  ~ (v44 = v43) &  ~ (v44 = v42) &  ~ (v44 = v37) &  ~ (v44 = v30) &  ~ (v44 = v23) &  ~ (v44 = v16) &  ~ (v44 = v9) &  ~ (v44 = v2) &  ~ (v43 = v42) &  ~ (v43 = v36) &  ~ (v43 = v29) &  ~ (v43 = v22) &  ~ (v43 = v15) &  ~ (v43 = v8) &  ~ (v43 = v1) &  ~ (v42 = v35) &  ~ (v42 = v28) &  ~ (v42 = v21) &  ~ (v42 = v14) &  ~ (v42 = v7) &  ~ (v42 = v0) &  ~ (v41 = v40) &  ~ (v41 = v39) &  ~ (v41 = v38) &  ~ (v41 = v37) &  ~ (v41 = v36) &  ~ (v41 = v35) &  ~ (v41 = v34) &  ~ (v41 = v27) &  ~ (v41 = v20) &  ~ (v41 = v13) &  ~ (v41 = v6) &  ~ (v40 = v39) &  ~ (v40 = v38) &  ~ (v40 = v37) &  ~ (v40 = v36) &  ~ (v40 = v35) &  ~ (v40 = v33) &  ~ (v40 = v26) &  ~ (v40 = v19) &  ~ (v40 = v12) &  ~ (v40 = v5) &  ~ (v39 = v38) &  ~ (v39 = v37) &  ~ (v39 = v36) &  ~ (v39 = v35) &  ~ (v39 = v32) &  ~ (v39 = v25) &  ~ (v39 = v18) &  ~ (v39 = v11) &  ~ (v39 = v4) &  ~ (v38 = v37) &  ~ (v38 = v36) &  ~ (v38 = v35) &  ~ (v38 = v31) &  ~ (v38 = v24) &  ~ (v38 = v17) &  ~ (v38 = v10) &  ~ (v38 = v3) &  ~ (v37 = v36) &  ~ (v37 = v35) &  ~ (v37 = v30) &  ~ (v37 = v23) &  ~ (v37 = v16) &  ~ (v37 = v9) &  ~ (v37 = v2) &  ~ (v36 = v35) &  ~ (v36 = v29) &  ~ (v36 = v22) &  ~ (v36 = v15) &  ~ (v36 = v8) &  ~ (v36 = v1) &  ~ (v35 = v28) &  ~ (v35 = v21) &  ~ (v35 = v14) &  ~ (v35 = v7) &  ~ (v35 = v0) &  ~ (v34 = v33) &  ~ (v34 = v32) &  ~ (v34 = v31) &  ~ (v34 = v30) &  ~ (v34 = v29) &  ~ (v34 = v28) &  ~ (v34 = v27) &  ~ (v34 = v20) &  ~ (v34 = v13) &  ~ (v34 = v6) &  ~ (v33 = v32) &  ~ (v33 = v31) &  ~ (v33 = v30) &  ~ (v33 = v29) &  ~ (v33 = v28) &  ~ (v33 = v26) &  ~ (v33 = v19) &  ~ (v33 = v12) &  ~ (v33 = v5) &  ~ (v32 = v31) &  ~ (v32 = v30) &  ~ (v32 = v29) &  ~ (v32 = v28) &  ~ (v32 = v25) &  ~ (v32 = v18) &  ~ (v32 = v11) &  ~ (v32 = v4) &  ~ (v31 = v30) &  ~ (v31 = v29) &  ~ (v31 = v28) &  ~ (v31 = v24) &  ~ (v31 = v17) &  ~ (v31 = v10) &  ~ (v31 = v3) &  ~ (v30 = v29) &  ~ (v30 = v28) &  ~ (v30 = v23) &  ~ (v30 = v16) &  ~ (v30 = v9) &  ~ (v30 = v2) &  ~ (v29 = v28) &  ~ (v29 = v22) &  ~ (v29 = v15) &  ~ (v29 = v8) &  ~ (v29 = v1) &  ~ (v28 = v21) &  ~ (v28 = v14) &  ~ (v28 = v7) &  ~ (v28 = v0) &  ~ (v27 = v26) &  ~ (v27 = v25) &  ~ (v27 = v24) &  ~ (v27 = v23) &  ~ (v27 = v22) &  ~ (v27 = v21) &  ~ (v27 = v20) &  ~ (v27 = v13) &  ~ (v27 = v6) &  ~ (v26 = v25) &  ~ (v26 = v24) &  ~ (v26 = v23) &  ~ (v26 = v22) &  ~ (v26 = v21) &  ~ (v26 = v19) &  ~ (v26 = v12) &  ~ (v26 = v5) &  ~ (v25 = v24) &  ~ (v25 = v23) &  ~ (v25 = v22) &  ~ (v25 = v21) &  ~ (v25 = v18) &  ~ (v25 = v11) &  ~ (v25 = v4) &  ~ (v24 = v23) &  ~ (v24 = v22) &  ~ (v24 = v21) &  ~ (v24 = v17) &  ~ (v24 = v10) &  ~ (v24 = v3) &  ~ (v23 = v22) &  ~ (v23 = v21) &  ~ (v23 = v16) &  ~ (v23 = v9) &  ~ (v23 = v2) &  ~ (v22 = v21) &  ~ (v22 = v15) &  ~ (v22 = v8) &  ~ (v22 = v1) &  ~ (v21 = v14) &  ~ (v21 = v7) &  ~ (v21 = v0) &  ~ (v20 = v19) &  ~ (v20 = v18) &  ~ (v20 = v17) &  ~ (v20 = v16) &  ~ (v20 = v15) &  ~ (v20 = v14) &  ~ (v20 = v13) &  ~ (v20 = v6) &  ~ (v19 = v18) &  ~ (v19 = v17) &  ~ (v19 = v16) &  ~ (v19 = v15) &  ~ (v19 = v14) &  ~ (v19 = v12) &  ~ (v19 = v5) &  ~ (v18 = v17) &  ~ (v18 = v16) &  ~ (v18 = v15) &  ~ (v18 = v14) &  ~ (v18 = v11) &  ~ (v18 = v4) &  ~ (v17 = v16) &  ~ (v17 = v15) &  ~ (v17 = v14) &  ~ (v17 = v10) &  ~ (v17 = v3) &  ~ (v16 = v15) &  ~ (v16 = v14) &  ~ (v16 = v9) &  ~ (v16 = v2) &  ~ (v15 = v14) &  ~ (v15 = v8) &  ~ (v15 = v1) &  ~ (v14 = v7) &  ~ (v14 = v0) &  ~ (v13 = v12) &  ~ (v13 = v11) &  ~ (v13 = v10) &  ~ (v13 = v9) &  ~ (v13 = v8) &  ~ (v13 = v7) &  ~ (v13 = v6) &  ~ (v12 = v11) &  ~ (v12 = v10) &  ~ (v12 = v9) &  ~ (v12 = v8) &  ~ (v12 = v7) &  ~ (v12 = v5) &  ~ (v11 = v10) &  ~ (v11 = v9) &  ~ (v11 = v8) &  ~ (v11 = v7) &  ~ (v11 = v4) &  ~ (v10 = v9) &  ~ (v10 = v8) &  ~ (v10 = v7) &  ~ (v10 = v3) &  ~ (v9 = v8) &  ~ (v9 = v7) &  ~ (v9 = v2) &  ~ (v8 = v7) &  ~ (v8 = v1) &  ~ (v7 = v0) &  ~ (v6 = v5) &  ~ (v6 = v4) &  ~ (v6 = v3) &  ~ (v6 = v2) &  ~ (v6 = v1) &  ~ (v6 = v0) &  ~ (v5 = v4) &  ~ (v5 = v3) &  ~ (v5 = v2) &  ~ (v5 = v1) &  ~ (v5 = v0) &  ~ (v4 = v3) &  ~ (v4 = v2) &  ~ (v4 = v1) &  ~ (v4 = v0) &  ~ (v3 = v2) &  ~ (v3 = v1) &  ~ (v3 = v0) &  ~ (v2 = v1) &  ~ (v2 = v0) &  ~ (v1 = v0) &  ~ (e6 = e5) &  ~ (e6 = e4) &  ~ (e6 = e3) &  ~ (e6 = e2) &  ~ (e6 = e1) &  ~ (e6 = e0) &  ~ (e5 = e4) &  ~ (e5 = e3) &  ~ (e5 = e2) &  ~ (e5 = e1) &  ~ (e5 = e0) &  ~ (e4 = e3) &  ~ (e4 = e2) &  ~ (e4 = e1) &  ~ (e4 = e0) &  ~ (e3 = e2) &  ~ (e3 = e1) &  ~ (e3 = e0) &  ~ (e2 = e1) &  ~ (e2 = e0) &  ~ (e1 = e0) & op(v97, e6) = e6 & op(v96, e5) = e6 & op(v95, e4) = e6 & op(v94, e3) = e6 & op(v93, e2) = e6 & op(v92, e1) = e6 & op(v91, e0) = e6 & op(v90, e6) = e5 & op(v89, e5) = e5 & op(v88, e4) = e5 & op(v87, e3) = e5 & op(v86, e2) = e5 & op(v85, e1) = e5 & op(v84, e0) = e5 & op(v83, e6) = e4 & op(v82, e5) = e4 & op(v81, e4) = e4 & op(v80, e3) = e4 & op(v79, e2) = e4 & op(v78, e1) = e4 & op(v77, e0) = e4 & op(v76, e6) = e3 & op(v75, e5) = e3 & op(v74, e4) = e3 & op(v73, e3) = e3 & op(v72, e2) = e3 & op(v71, e1) = e3 & op(v70, e0) = e3 & op(v69, e6) = e2 & op(v68, e5) = e2 & op(v67, e4) = e2 & op(v66, e3) = e2 & op(v65, e2) = e2 & op(v64, e1) = e2 & op(v63, e0) = e2 & op(v62, e6) = e1 & op(v61, e5) = e1 & op(v60, e4) = e1 & op(v59, e3) = e1 & op(v58, e2) = e1 & op(v57, e1) = e1 & op(v56, e0) = e1 & op(v55, e6) = e0 & op(v54, e5) = e0 & op(v53, e4) = e0 & op(v52, e3) = e0 & op(v51, e2) = e0 & op(v50, e1) = e0 & op(v49, e0) = e0 & op(v48, e6) = v97 & op(v47, e6) = v90 & op(v46, e6) = v83 & op(v45, e6) = v76 & op(v44, e6) = v69 & op(v43, e6) = v62 & op(v42, e6) = v55 & op(v41, e5) = v96 & op(v40, e5) = v89 & op(v39, e5) = v82 & op(v38, e5) = v75 & op(v37, e5) = v68 & op(v36, e5) = v61 & op(v35, e5) = v54 & op(v34, e4) = v95 & op(v33, e4) = v88 & op(v32, e4) = v81 & op(v31, e4) = v74 & op(v30, e4) = v67 & op(v29, e4) = v60 & op(v28, e4) = v53 & op(v27, e3) = v94 & op(v26, e3) = v87 & op(v25, e3) = v80 & op(v24, e3) = v73 & op(v23, e3) = v66 & op(v22, e3) = v59 & op(v21, e3) = v52 & op(v20, e2) = v93 & op(v19, e2) = v86 & op(v18, e2) = v79 & op(v17, e2) = v72 & op(v16, e2) = v65 & op(v15, e2) = v58 & op(v14, e2) = v51 & op(v13, e1) = v92 & op(v12, e1) = v85 & op(v11, e1) = v78 & op(v10, e1) = v71 & op(v9, e1) = v64 & op(v8, e1) = v57 & op(v7, e1) = v50 & op(v6, e0) = v91 & op(v5, e0) = v84 & op(v4, e0) = v77 & op(v3, e0) = v70 & op(v2, e0) = v63 & op(v1, e0) = v56 & op(v0, e0) = v49 & op(e6, e6) = v48 & op(e6, e5) = v47 & op(e6, e4) = v46 & op(e6, e3) = v45 & op(e6, e2) = v44 & op(e6, e1) = v43 & op(e6, e0) = v42 & op(e5, e6) = v41 & op(e5, e5) = v40 & op(e5, e4) = v39 & op(e5, e3) = v38 & op(e5, e2) = v37 & op(e5, e1) = v36 & op(e5, e0) = v35 & op(e4, e6) = v34 & op(e4, e5) = v33 & op(e4, e4) = v32 & op(e4, e3) = v31 & op(e4, e2) = v30 & op(e4, e1) = v29 & op(e4, e0) = v28 & op(e3, e6) = v27 & op(e3, e5) = v26 & op(e3, e4) = v25 & op(e3, e3) = v24 & op(e3, e2) = v23 & op(e3, e1) = v22 & op(e3, e0) = v21 & op(e2, e6) = v20 & op(e2, e5) = v19 & op(e2, e4) = v18 & op(e2, e3) = v17 & op(e2, e2) = v16 & op(e2, e1) = v15 & op(e2, e0) = v14 & op(e1, e6) = v13 & op(e1, e5) = v12 & op(e1, e4) = v11 & op(e1, e3) = v10 & op(e1, e2) = v9 & op(e1, e1) = v8 & op(e1, e0) = v7 & op(e0, e6) = v6 & op(e0, e5) = v5 & op(e0, e4) = v4 & op(e0, e3) = v3 & op(e0, e2) = v2 & op(e0, e1) = v1 & op(e0, e0) = v0 &  ! [v98] :  ! [v99] :  ! [v100] :  ! [v101] : (v99 = v98 |  ~ (op(v101, v100) = v99) |  ~ (op(v101, v100) = v98)) & ( ~ (v48 = e6) |  ~ (v40 = e5) |  ~ (v32 = e4) |  ~ (v24 = e3) |  ~ (v16 = e2) |  ~ (v8 = e1) |  ~ (v0 = e0)) & (v48 = e6 | v48 = e5 | v48 = e4 | v48 = e3 | v48 = e2 | v48 = e1 | v48 = e0) & (v48 = e6 | v47 = e6 | v46 = e6 | v45 = e6 | v44 = e6 | v43 = e6 | v42 = e6) & (v48 = e6 | v41 = e6 | v34 = e6 | v27 = e6 | v20 = e6 | v13 = e6 | v6 = e6) & (v48 = e6 | v40 = e5 | v32 = e4 | v24 = e3 | v16 = e2 | v8 = e1 | v0 = e0) & (v48 = e5 | v47 = e5 | v46 = e5 | v45 = e5 | v44 = e5 | v43 = e5 | v42 = e5) & (v48 = e5 | v41 = e5 | v34 = e5 | v27 = e5 | v20 = e5 | v13 = e5 | v6 = e5) & (v48 = e4 | v47 = e4 | v46 = e4 | v45 = e4 | v44 = e4 | v43 = e4 | v42 = e4) & (v48 = e4 | v41 = e4 | v34 = e4 | v27 = e4 | v20 = e4 | v13 = e4 | v6 = e4) & (v48 = e3 | v47 = e3 | v46 = e3 | v45 = e3 | v44 = e3 | v43 = e3 | v42 = e3) & (v48 = e3 | v41 = e3 | v34 = e3 | v27 = e3 | v20 = e3 | v13 = e3 | v6 = e3) & (v48 = e2 | v47 = e2 | v46 = e2 | v45 = e2 | v44 = e2 | v43 = e2 | v42 = e2) & (v48 = e2 | v41 = e2 | v34 = e2 | v27 = e2 | v20 = e2 | v13 = e2 | v6 = e2) & (v48 = e1 | v47 = e1 | v46 = e1 | v45 = e1 | v44 = e1 | v43 = e1 | v42 = e1) & (v48 = e1 | v41 = e1 | v34 = e1 | v27 = e1 | v20 = e1 | v13 = e1 | v6 = e1) & (v48 = e0 | v47 = e0 | v46 = e0 | v45 = e0 | v44 = e0 | v43 = e0 | v42 = e0) & (v48 = e0 | v41 = e0 | v34 = e0 | v27 = e0 | v20 = e0 | v13 = e0 | v6 = e0) & (v47 = e6 | v47 = e5 | v47 = e4 | v47 = e3 | v47 = e2 | v47 = e1 | v47 = e0) & (v47 = e6 | v40 = e6 | v33 = e6 | v26 = e6 | v19 = e6 | v12 = e6 | v5 = e6) & (v47 = e5 | v40 = e5 | v33 = e5 | v26 = e5 | v19 = e5 | v12 = e5 | v5 = e5) & (v47 = e4 | v40 = e4 | v33 = e4 | v26 = e4 | v19 = e4 | v12 = e4 | v5 = e4) & (v47 = e3 | v40 = e3 | v33 = e3 | v26 = e3 | v19 = e3 | v12 = e3 | v5 = e3) & (v47 = e2 | v40 = e2 | v33 = e2 | v26 = e2 | v19 = e2 | v12 = e2 | v5 = e2) & (v47 = e1 | v40 = e1 | v33 = e1 | v26 = e1 | v19 = e1 | v12 = e1 | v5 = e1) & (v47 = e0 | v40 = e0 | v33 = e0 | v26 = e0 | v19 = e0 | v12 = e0 | v5 = e0) & (v46 = e6 | v46 = e5 | v46 = e4 | v46 = e3 | v46 = e2 | v46 = e1 | v46 = e0) & (v46 = e6 | v39 = e6 | v32 = e6 | v25 = e6 | v18 = e6 | v11 = e6 | v4 = e6) & (v46 = e5 | v39 = e5 | v32 = e5 | v25 = e5 | v18 = e5 | v11 = e5 | v4 = e5) & (v46 = e4 | v39 = e4 | v32 = e4 | v25 = e4 | v18 = e4 | v11 = e4 | v4 = e4) & (v46 = e3 | v39 = e3 | v32 = e3 | v25 = e3 | v18 = e3 | v11 = e3 | v4 = e3) & (v46 = e2 | v39 = e2 | v32 = e2 | v25 = e2 | v18 = e2 | v11 = e2 | v4 = e2) & (v46 = e1 | v39 = e1 | v32 = e1 | v25 = e1 | v18 = e1 | v11 = e1 | v4 = e1) & (v46 = e0 | v39 = e0 | v32 = e0 | v25 = e0 | v18 = e0 | v11 = e0 | v4 = e0) & (v45 = e6 | v45 = e5 | v45 = e4 | v45 = e3 | v45 = e2 | v45 = e1 | v45 = e0) & (v45 = e6 | v38 = e6 | v31 = e6 | v24 = e6 | v17 = e6 | v10 = e6 | v3 = e6) & (v45 = e5 | v38 = e5 | v31 = e5 | v24 = e5 | v17 = e5 | v10 = e5 | v3 = e5) & (v45 = e4 | v38 = e4 | v31 = e4 | v24 = e4 | v17 = e4 | v10 = e4 | v3 = e4) & (v45 = e3 | v38 = e3 | v31 = e3 | v24 = e3 | v17 = e3 | v10 = e3 | v3 = e3) & (v45 = e2 | v38 = e2 | v31 = e2 | v24 = e2 | v17 = e2 | v10 = e2 | v3 = e2) & (v45 = e1 | v38 = e1 | v31 = e1 | v24 = e1 | v17 = e1 | v10 = e1 | v3 = e1) & (v45 = e0 | v38 = e0 | v31 = e0 | v24 = e0 | v17 = e0 | v10 = e0 | v3 = e0) & (v44 = e6 | v44 = e5 | v44 = e4 | v44 = e3 | v44 = e2 | v44 = e1 | v44 = e0) & (v44 = e6 | v37 = e6 | v30 = e6 | v23 = e6 | v16 = e6 | v9 = e6 | v2 = e6) & (v44 = e5 | v37 = e5 | v30 = e5 | v23 = e5 | v16 = e5 | v9 = e5 | v2 = e5) & (v44 = e4 | v37 = e4 | v30 = e4 | v23 = e4 | v16 = e4 | v9 = e4 | v2 = e4) & (v44 = e3 | v37 = e3 | v30 = e3 | v23 = e3 | v16 = e3 | v9 = e3 | v2 = e3) & (v44 = e2 | v37 = e2 | v30 = e2 | v23 = e2 | v16 = e2 | v9 = e2 | v2 = e2) & (v44 = e1 | v37 = e1 | v30 = e1 | v23 = e1 | v16 = e1 | v9 = e1 | v2 = e1) & (v44 = e0 | v37 = e0 | v30 = e0 | v23 = e0 | v16 = e0 | v9 = e0 | v2 = e0) & (v43 = e6 | v43 = e5 | v43 = e4 | v43 = e3 | v43 = e2 | v43 = e1 | v43 = e0) & (v43 = e6 | v36 = e6 | v29 = e6 | v22 = e6 | v15 = e6 | v8 = e6 | v1 = e6) & (v43 = e5 | v36 = e5 | v29 = e5 | v22 = e5 | v15 = e5 | v8 = e5 | v1 = e5) & (v43 = e4 | v36 = e4 | v29 = e4 | v22 = e4 | v15 = e4 | v8 = e4 | v1 = e4) & (v43 = e3 | v36 = e3 | v29 = e3 | v22 = e3 | v15 = e3 | v8 = e3 | v1 = e3) & (v43 = e2 | v36 = e2 | v29 = e2 | v22 = e2 | v15 = e2 | v8 = e2 | v1 = e2) & (v43 = e1 | v36 = e1 | v29 = e1 | v22 = e1 | v15 = e1 | v8 = e1 | v1 = e1) & (v43 = e0 | v36 = e0 | v29 = e0 | v22 = e0 | v15 = e0 | v8 = e0 | v1 = e0) & (v42 = e6 | v42 = e5 | v42 = e4 | v42 = e3 | v42 = e2 | v42 = e1 | v42 = e0) & (v42 = e6 | v35 = e6 | v28 = e6 | v21 = e6 | v14 = e6 | v7 = e6 | v0 = e6) & (v42 = e5 | v35 = e5 | v28 = e5 | v21 = e5 | v14 = e5 | v7 = e5 | v0 = e5) & (v42 = e4 | v35 = e4 | v28 = e4 | v21 = e4 | v14 = e4 | v7 = e4 | v0 = e4) & (v42 = e3 | v35 = e3 | v28 = e3 | v21 = e3 | v14 = e3 | v7 = e3 | v0 = e3) & (v42 = e2 | v35 = e2 | v28 = e2 | v21 = e2 | v14 = e2 | v7 = e2 | v0 = e2) & (v42 = e1 | v35 = e1 | v28 = e1 | v21 = e1 | v14 = e1 | v7 = e1 | v0 = e1) & (v42 = e0 | v35 = e0 | v28 = e0 | v21 = e0 | v14 = e0 | v7 = e0 | v0 = e0) & (v41 = e6 | v41 = e5 | v41 = e4 | v41 = e3 | v41 = e2 | v41 = e1 | v41 = e0) & (v41 = e6 | v40 = e6 | v39 = e6 | v38 = e6 | v37 = e6 | v36 = e6 | v35 = e6) & (v41 = e5 | v40 = e5 | v39 = e5 | v38 = e5 | v37 = e5 | v36 = e5 | v35 = e5) & (v41 = e4 | v40 = e4 | v39 = e4 | v38 = e4 | v37 = e4 | v36 = e4 | v35 = e4) & (v41 = e3 | v40 = e3 | v39 = e3 | v38 = e3 | v37 = e3 | v36 = e3 | v35 = e3) & (v41 = e2 | v40 = e2 | v39 = e2 | v38 = e2 | v37 = e2 | v36 = e2 | v35 = e2) & (v41 = e1 | v40 = e1 | v39 = e1 | v38 = e1 | v37 = e1 | v36 = e1 | v35 = e1) & (v41 = e0 | v40 = e0 | v39 = e0 | v38 = e0 | v37 = e0 | v36 = e0 | v35 = e0) & (v40 = e6 | v40 = e5 | v40 = e4 | v40 = e3 | v40 = e2 | v40 = e1 | v40 = e0) & (v39 = e6 | v39 = e5 | v39 = e4 | v39 = e3 | v39 = e2 | v39 = e1 | v39 = e0) & (v38 = e6 | v38 = e5 | v38 = e4 | v38 = e3 | v38 = e2 | v38 = e1 | v38 = e0) & (v37 = e6 | v37 = e5 | v37 = e4 | v37 = e3 | v37 = e2 | v37 = e1 | v37 = e0) & (v36 = e6 | v36 = e5 | v36 = e4 | v36 = e3 | v36 = e2 | v36 = e1 | v36 = e0) & (v35 = e6 | v35 = e5 | v35 = e4 | v35 = e3 | v35 = e2 | v35 = e1 | v35 = e0) & (v34 = e6 | v34 = e5 | v34 = e4 | v34 = e3 | v34 = e2 | v34 = e1 | v34 = e0) & (v34 = e6 | v33 = e6 | v32 = e6 | v31 = e6 | v30 = e6 | v29 = e6 | v28 = e6) & (v34 = e5 | v33 = e5 | v32 = e5 | v31 = e5 | v30 = e5 | v29 = e5 | v28 = e5) & (v34 = e4 | v33 = e4 | v32 = e4 | v31 = e4 | v30 = e4 | v29 = e4 | v28 = e4) & (v34 = e3 | v33 = e3 | v32 = e3 | v31 = e3 | v30 = e3 | v29 = e3 | v28 = e3) & (v34 = e2 | v33 = e2 | v32 = e2 | v31 = e2 | v30 = e2 | v29 = e2 | v28 = e2) & (v34 = e1 | v33 = e1 | v32 = e1 | v31 = e1 | v30 = e1 | v29 = e1 | v28 = e1) & (v34 = e0 | v33 = e0 | v32 = e0 | v31 = e0 | v30 = e0 | v29 = e0 | v28 = e0) & (v33 = e6 | v33 = e5 | v33 = e4 | v33 = e3 | v33 = e2 | v33 = e1 | v33 = e0) & (v32 = e6 | v32 = e5 | v32 = e4 | v32 = e3 | v32 = e2 | v32 = e1 | v32 = e0) & (v31 = e6 | v31 = e5 | v31 = e4 | v31 = e3 | v31 = e2 | v31 = e1 | v31 = e0) & (v30 = e6 | v30 = e5 | v30 = e4 | v30 = e3 | v30 = e2 | v30 = e1 | v30 = e0) & (v29 = e6 | v29 = e5 | v29 = e4 | v29 = e3 | v29 = e2 | v29 = e1 | v29 = e0) & (v28 = e6 | v28 = e5 | v28 = e4 | v28 = e3 | v28 = e2 | v28 = e1 | v28 = e0) & (v27 = e6 | v27 = e5 | v27 = e4 | v27 = e3 | v27 = e2 | v27 = e1 | v27 = e0) & (v27 = e6 | v26 = e6 | v25 = e6 | v24 = e6 | v23 = e6 | v22 = e6 | v21 = e6) & (v27 = e5 | v26 = e5 | v25 = e5 | v24 = e5 | v23 = e5 | v22 = e5 | v21 = e5) & (v27 = e4 | v26 = e4 | v25 = e4 | v24 = e4 | v23 = e4 | v22 = e4 | v21 = e4) & (v27 = e3 | v26 = e3 | v25 = e3 | v24 = e3 | v23 = e3 | v22 = e3 | v21 = e3) & (v27 = e2 | v26 = e2 | v25 = e2 | v24 = e2 | v23 = e2 | v22 = e2 | v21 = e2) & (v27 = e1 | v26 = e1 | v25 = e1 | v24 = e1 | v23 = e1 | v22 = e1 | v21 = e1) & (v27 = e0 | v26 = e0 | v25 = e0 | v24 = e0 | v23 = e0 | v22 = e0 | v21 = e0) & (v26 = e6 | v26 = e5 | v26 = e4 | v26 = e3 | v26 = e2 | v26 = e1 | v26 = e0) & (v25 = e6 | v25 = e5 | v25 = e4 | v25 = e3 | v25 = e2 | v25 = e1 | v25 = e0) & (v24 = e6 | v24 = e5 | v24 = e4 | v24 = e3 | v24 = e2 | v24 = e1 | v24 = e0) & (v23 = e6 | v23 = e5 | v23 = e4 | v23 = e3 | v23 = e2 | v23 = e1 | v23 = e0) & (v22 = e6 | v22 = e5 | v22 = e4 | v22 = e3 | v22 = e2 | v22 = e1 | v22 = e0) & (v21 = e6 | v21 = e5 | v21 = e4 | v21 = e3 | v21 = e2 | v21 = e1 | v21 = e0) & (v20 = e6 | v20 = e5 | v20 = e4 | v20 = e3 | v20 = e2 | v20 = e1 | v20 = e0) & (v20 = e6 | v19 = e6 | v18 = e6 | v17 = e6 | v16 = e6 | v15 = e6 | v14 = e6) & (v20 = e5 | v19 = e5 | v18 = e5 | v17 = e5 | v16 = e5 | v15 = e5 | v14 = e5) & (v20 = e4 | v19 = e4 | v18 = e4 | v17 = e4 | v16 = e4 | v15 = e4 | v14 = e4) & (v20 = e3 | v19 = e3 | v18 = e3 | v17 = e3 | v16 = e3 | v15 = e3 | v14 = e3) & (v20 = e2 | v19 = e2 | v18 = e2 | v17 = e2 | v16 = e2 | v15 = e2 | v14 = e2) & (v20 = e1 | v19 = e1 | v18 = e1 | v17 = e1 | v16 = e1 | v15 = e1 | v14 = e1) & (v20 = e0 | v19 = e0 | v18 = e0 | v17 = e0 | v16 = e0 | v15 = e0 | v14 = e0) & (v19 = e6 | v19 = e5 | v19 = e4 | v19 = e3 | v19 = e2 | v19 = e1 | v19 = e0) & (v18 = e6 | v18 = e5 | v18 = e4 | v18 = e3 | v18 = e2 | v18 = e1 | v18 = e0) & (v17 = e6 | v17 = e5 | v17 = e4 | v17 = e3 | v17 = e2 | v17 = e1 | v17 = e0) & (v16 = e6 | v16 = e5 | v16 = e4 | v16 = e3 | v16 = e2 | v16 = e1 | v16 = e0) & (v15 = e6 | v15 = e5 | v15 = e4 | v15 = e3 | v15 = e2 | v15 = e1 | v15 = e0) & (v14 = e6 | v14 = e5 | v14 = e4 | v14 = e3 | v14 = e2 | v14 = e1 | v14 = e0) & (v13 = e6 | v13 = e5 | v13 = e4 | v13 = e3 | v13 = e2 | v13 = e1 | v13 = e0) & (v13 = e6 | v12 = e6 | v11 = e6 | v10 = e6 | v9 = e6 | v8 = e6 | v7 = e6) & (v13 = e5 | v12 = e5 | v11 = e5 | v10 = e5 | v9 = e5 | v8 = e5 | v7 = e5) & (v13 = e4 | v12 = e4 | v11 = e4 | v10 = e4 | v9 = e4 | v8 = e4 | v7 = e4) & (v13 = e3 | v12 = e3 | v11 = e3 | v10 = e3 | v9 = e3 | v8 = e3 | v7 = e3) & (v13 = e2 | v12 = e2 | v11 = e2 | v10 = e2 | v9 = e2 | v8 = e2 | v7 = e2) & (v13 = e1 | v12 = e1 | v11 = e1 | v10 = e1 | v9 = e1 | v8 = e1 | v7 = e1) & (v13 = e0 | v12 = e0 | v11 = e0 | v10 = e0 | v9 = e0 | v8 = e0 | v7 = e0) & (v12 = e6 | v12 = e5 | v12 = e4 | v12 = e3 | v12 = e2 | v12 = e1 | v12 = e0) & (v11 = e6 | v11 = e5 | v11 = e4 | v11 = e3 | v11 = e2 | v11 = e1 | v11 = e0) & (v10 = e6 | v10 = e5 | v10 = e4 | v10 = e3 | v10 = e2 | v10 = e1 | v10 = e0) & (v9 = e6 | v9 = e5 | v9 = e4 | v9 = e3 | v9 = e2 | v9 = e1 | v9 = e0) & (v8 = e6 | v8 = e5 | v8 = e4 | v8 = e3 | v8 = e2 | v8 = e1 | v8 = e0) & (v7 = e6 | v7 = e5 | v7 = e4 | v7 = e3 | v7 = e2 | v7 = e1 | v7 = e0) & (v6 = e6 | v6 = e5 | v6 = e4 | v6 = e3 | v6 = e2 | v6 = e1 | v6 = e0) & (v6 = e6 | v5 = e6 | v4 = e6 | v3 = e6 | v2 = e6 | v1 = e6 | v0 = e6) & (v6 = e5 | v5 = e5 | v4 = e5 | v3 = e5 | v2 = e5 | v1 = e5 | v0 = e5) & (v6 = e4 | v5 = e4 | v4 = e4 | v3 = e4 | v2 = e4 | v1 = e4 | v0 = e4) & (v6 = e3 | v5 = e3 | v4 = e3 | v3 = e3 | v2 = e3 | v1 = e3 | v0 = e3) & (v6 = e2 | v5 = e2 | v4 = e2 | v3 = e2 | v2 = e2 | v1 = e2 | v0 = e2) & (v6 = e1 | v5 = e1 | v4 = e1 | v3 = e1 | v2 = e1 | v1 = e1 | v0 = e1) & (v6 = e0 | v5 = e0 | v4 = e0 | v3 = e0 | v2 = e0 | v1 = e0 | v0 = e0) & (v5 = e6 | v5 = e5 | v5 = e4 | v5 = e3 | v5 = e2 | v5 = e1 | v5 = e0) & (v4 = e6 | v4 = e5 | v4 = e4 | v4 = e3 | v4 = e2 | v4 = e1 | v4 = e0) & (v3 = e6 | v3 = e5 | v3 = e4 | v3 = e3 | v3 = e2 | v3 = e1 | v3 = e0) & (v2 = e6 | v2 = e5 | v2 = e4 | v2 = e3 | v2 = e2 | v2 = e1 | v2 = e0) & (v1 = e6 | v1 = e5 | v1 = e4 | v1 = e3 | v1 = e2 | v1 = e1 | v1 = e0) & (v0 = e6 | v0 = e5 | v0 = e4 | v0 = e3 | v0 = e2 | v0 = e1 | v0 = e0) & ((v48 = e6 & v40 = e5 & v32 = e4 & v24 = e3 & v16 = e2 & v8 = e1 & v0 = e0) | ( ~ (v48 = e6) &  ~ (v40 = e5) &  ~ (v32 = e4) &  ~ (v24 = e3) &  ~ (v16 = e2) &  ~ (v8 = e1) &  ~ (v0 = e0))))
% 9.35/2.69  | Instantiating (0) with all_0_0_0, all_0_1_1, all_0_2_2, all_0_3_3, all_0_4_4, all_0_5_5, all_0_6_6, all_0_7_7, all_0_8_8, all_0_9_9, all_0_10_10, all_0_11_11, all_0_12_12, all_0_13_13, all_0_14_14, all_0_15_15, all_0_16_16, all_0_17_17, all_0_18_18, all_0_19_19, all_0_20_20, all_0_21_21, all_0_22_22, all_0_23_23, all_0_24_24, all_0_25_25, all_0_26_26, all_0_27_27, all_0_28_28, all_0_29_29, all_0_30_30, all_0_31_31, all_0_32_32, all_0_33_33, all_0_34_34, all_0_35_35, all_0_36_36, all_0_37_37, all_0_38_38, all_0_39_39, all_0_40_40, all_0_41_41, all_0_42_42, all_0_43_43, all_0_44_44, all_0_45_45, all_0_46_46, all_0_47_47, all_0_48_48, all_0_49_49, all_0_50_50, all_0_51_51, all_0_52_52, all_0_53_53, all_0_54_54, all_0_55_55, all_0_56_56, all_0_57_57, all_0_58_58, all_0_59_59, all_0_60_60, all_0_61_61, all_0_62_62, all_0_63_63, all_0_64_64, all_0_65_65, all_0_66_66, all_0_67_67, all_0_68_68, all_0_69_69, all_0_70_70, all_0_71_71, all_0_72_72, all_0_73_73, all_0_74_74, all_0_75_75, all_0_76_76, all_0_77_77, all_0_78_78, all_0_79_79, all_0_80_80, all_0_81_81, all_0_82_82, all_0_83_83, all_0_84_84, all_0_85_85, all_0_86_86, all_0_87_87, all_0_88_88, all_0_89_89, all_0_90_90, all_0_91_91, all_0_92_92, all_0_93_93, all_0_94_94, all_0_95_95, all_0_96_96, all_0_97_97 yields:
% 9.35/2.69  | (1)  ~ (all_0_49_49 = all_0_50_50) &  ~ (all_0_49_49 = all_0_51_51) &  ~ (all_0_49_49 = all_0_52_52) &  ~ (all_0_49_49 = all_0_53_53) &  ~ (all_0_49_49 = all_0_54_54) &  ~ (all_0_49_49 = all_0_55_55) &  ~ (all_0_49_49 = all_0_56_56) &  ~ (all_0_49_49 = all_0_63_63) &  ~ (all_0_49_49 = all_0_70_70) &  ~ (all_0_49_49 = all_0_77_77) &  ~ (all_0_49_49 = all_0_84_84) &  ~ (all_0_49_49 = all_0_91_91) &  ~ (all_0_50_50 = all_0_51_51) &  ~ (all_0_50_50 = all_0_52_52) &  ~ (all_0_50_50 = all_0_53_53) &  ~ (all_0_50_50 = all_0_54_54) &  ~ (all_0_50_50 = all_0_55_55) &  ~ (all_0_50_50 = all_0_57_57) &  ~ (all_0_50_50 = all_0_64_64) &  ~ (all_0_50_50 = all_0_71_71) &  ~ (all_0_50_50 = all_0_78_78) &  ~ (all_0_50_50 = all_0_85_85) &  ~ (all_0_50_50 = all_0_92_92) &  ~ (all_0_51_51 = all_0_52_52) &  ~ (all_0_51_51 = all_0_53_53) &  ~ (all_0_51_51 = all_0_54_54) &  ~ (all_0_51_51 = all_0_55_55) &  ~ (all_0_51_51 = all_0_58_58) &  ~ (all_0_51_51 = all_0_65_65) &  ~ (all_0_51_51 = all_0_72_72) &  ~ (all_0_51_51 = all_0_79_79) &  ~ (all_0_51_51 = all_0_86_86) &  ~ (all_0_51_51 = all_0_93_93) &  ~ (all_0_52_52 = all_0_53_53) &  ~ (all_0_52_52 = all_0_54_54) &  ~ (all_0_52_52 = all_0_55_55) &  ~ (all_0_52_52 = all_0_59_59) &  ~ (all_0_52_52 = all_0_66_66) &  ~ (all_0_52_52 = all_0_73_73) &  ~ (all_0_52_52 = all_0_80_80) &  ~ (all_0_52_52 = all_0_87_87) &  ~ (all_0_52_52 = all_0_94_94) &  ~ (all_0_53_53 = all_0_54_54) &  ~ (all_0_53_53 = all_0_55_55) &  ~ (all_0_53_53 = all_0_60_60) &  ~ (all_0_53_53 = all_0_67_67) &  ~ (all_0_53_53 = all_0_74_74) &  ~ (all_0_53_53 = all_0_81_81) &  ~ (all_0_53_53 = all_0_88_88) &  ~ (all_0_53_53 = all_0_95_95) &  ~ (all_0_54_54 = all_0_55_55) &  ~ (all_0_54_54 = all_0_61_61) &  ~ (all_0_54_54 = all_0_68_68) &  ~ (all_0_54_54 = all_0_75_75) &  ~ (all_0_54_54 = all_0_82_82) &  ~ (all_0_54_54 = all_0_89_89) &  ~ (all_0_54_54 = all_0_96_96) &  ~ (all_0_55_55 = all_0_62_62) &  ~ (all_0_55_55 = all_0_69_69) &  ~ (all_0_55_55 = all_0_76_76) &  ~ (all_0_55_55 = all_0_83_83) &  ~ (all_0_55_55 = all_0_90_90) &  ~ (all_0_55_55 = all_0_97_97) &  ~ (all_0_56_56 = all_0_57_57) &  ~ (all_0_56_56 = all_0_58_58) &  ~ (all_0_56_56 = all_0_59_59) &  ~ (all_0_56_56 = all_0_60_60) &  ~ (all_0_56_56 = all_0_61_61) &  ~ (all_0_56_56 = all_0_62_62) &  ~ (all_0_56_56 = all_0_63_63) &  ~ (all_0_56_56 = all_0_70_70) &  ~ (all_0_56_56 = all_0_77_77) &  ~ (all_0_56_56 = all_0_84_84) &  ~ (all_0_56_56 = all_0_91_91) &  ~ (all_0_57_57 = all_0_58_58) &  ~ (all_0_57_57 = all_0_59_59) &  ~ (all_0_57_57 = all_0_60_60) &  ~ (all_0_57_57 = all_0_61_61) &  ~ (all_0_57_57 = all_0_62_62) &  ~ (all_0_57_57 = all_0_64_64) &  ~ (all_0_57_57 = all_0_71_71) &  ~ (all_0_57_57 = all_0_78_78) &  ~ (all_0_57_57 = all_0_85_85) &  ~ (all_0_57_57 = all_0_92_92) &  ~ (all_0_58_58 = all_0_59_59) &  ~ (all_0_58_58 = all_0_60_60) &  ~ (all_0_58_58 = all_0_61_61) &  ~ (all_0_58_58 = all_0_62_62) &  ~ (all_0_58_58 = all_0_65_65) &  ~ (all_0_58_58 = all_0_72_72) &  ~ (all_0_58_58 = all_0_79_79) &  ~ (all_0_58_58 = all_0_86_86) &  ~ (all_0_58_58 = all_0_93_93) &  ~ (all_0_59_59 = all_0_60_60) &  ~ (all_0_59_59 = all_0_61_61) &  ~ (all_0_59_59 = all_0_62_62) &  ~ (all_0_59_59 = all_0_66_66) &  ~ (all_0_59_59 = all_0_73_73) &  ~ (all_0_59_59 = all_0_80_80) &  ~ (all_0_59_59 = all_0_87_87) &  ~ (all_0_59_59 = all_0_94_94) &  ~ (all_0_60_60 = all_0_61_61) &  ~ (all_0_60_60 = all_0_62_62) &  ~ (all_0_60_60 = all_0_67_67) &  ~ (all_0_60_60 = all_0_74_74) &  ~ (all_0_60_60 = all_0_81_81) &  ~ (all_0_60_60 = all_0_88_88) &  ~ (all_0_60_60 = all_0_95_95) &  ~ (all_0_61_61 = all_0_62_62) &  ~ (all_0_61_61 = all_0_68_68) &  ~ (all_0_61_61 = all_0_75_75) &  ~ (all_0_61_61 = all_0_82_82) &  ~ (all_0_61_61 = all_0_89_89) &  ~ (all_0_61_61 = all_0_96_96) &  ~ (all_0_62_62 = all_0_69_69) &  ~ (all_0_62_62 = all_0_76_76) &  ~ (all_0_62_62 = all_0_83_83) &  ~ (all_0_62_62 = all_0_90_90) &  ~ (all_0_62_62 = all_0_97_97) &  ~ (all_0_63_63 = all_0_64_64) &  ~ (all_0_63_63 = all_0_65_65) &  ~ (all_0_63_63 = all_0_66_66) &  ~ (all_0_63_63 = all_0_67_67) &  ~ (all_0_63_63 = all_0_68_68) &  ~ (all_0_63_63 = all_0_69_69) &  ~ (all_0_63_63 = all_0_70_70) &  ~ (all_0_63_63 = all_0_77_77) &  ~ (all_0_63_63 = all_0_84_84) &  ~ (all_0_63_63 = all_0_91_91) &  ~ (all_0_64_64 = all_0_65_65) &  ~ (all_0_64_64 = all_0_66_66) &  ~ (all_0_64_64 = all_0_67_67) &  ~ (all_0_64_64 = all_0_68_68) &  ~ (all_0_64_64 = all_0_69_69) &  ~ (all_0_64_64 = all_0_71_71) &  ~ (all_0_64_64 = all_0_78_78) &  ~ (all_0_64_64 = all_0_85_85) &  ~ (all_0_64_64 = all_0_92_92) &  ~ (all_0_65_65 = all_0_66_66) &  ~ (all_0_65_65 = all_0_67_67) &  ~ (all_0_65_65 = all_0_68_68) &  ~ (all_0_65_65 = all_0_69_69) &  ~ (all_0_65_65 = all_0_72_72) &  ~ (all_0_65_65 = all_0_79_79) &  ~ (all_0_65_65 = all_0_86_86) &  ~ (all_0_65_65 = all_0_93_93) &  ~ (all_0_66_66 = all_0_67_67) &  ~ (all_0_66_66 = all_0_68_68) &  ~ (all_0_66_66 = all_0_69_69) &  ~ (all_0_66_66 = all_0_73_73) &  ~ (all_0_66_66 = all_0_80_80) &  ~ (all_0_66_66 = all_0_87_87) &  ~ (all_0_66_66 = all_0_94_94) &  ~ (all_0_67_67 = all_0_68_68) &  ~ (all_0_67_67 = all_0_69_69) &  ~ (all_0_67_67 = all_0_74_74) &  ~ (all_0_67_67 = all_0_81_81) &  ~ (all_0_67_67 = all_0_88_88) &  ~ (all_0_67_67 = all_0_95_95) &  ~ (all_0_68_68 = all_0_69_69) &  ~ (all_0_68_68 = all_0_75_75) &  ~ (all_0_68_68 = all_0_82_82) &  ~ (all_0_68_68 = all_0_89_89) &  ~ (all_0_68_68 = all_0_96_96) &  ~ (all_0_69_69 = all_0_76_76) &  ~ (all_0_69_69 = all_0_83_83) &  ~ (all_0_69_69 = all_0_90_90) &  ~ (all_0_69_69 = all_0_97_97) &  ~ (all_0_70_70 = all_0_71_71) &  ~ (all_0_70_70 = all_0_72_72) &  ~ (all_0_70_70 = all_0_73_73) &  ~ (all_0_70_70 = all_0_74_74) &  ~ (all_0_70_70 = all_0_75_75) &  ~ (all_0_70_70 = all_0_76_76) &  ~ (all_0_70_70 = all_0_77_77) &  ~ (all_0_70_70 = all_0_84_84) &  ~ (all_0_70_70 = all_0_91_91) &  ~ (all_0_71_71 = all_0_72_72) &  ~ (all_0_71_71 = all_0_73_73) &  ~ (all_0_71_71 = all_0_74_74) &  ~ (all_0_71_71 = all_0_75_75) &  ~ (all_0_71_71 = all_0_76_76) &  ~ (all_0_71_71 = all_0_78_78) &  ~ (all_0_71_71 = all_0_85_85) &  ~ (all_0_71_71 = all_0_92_92) &  ~ (all_0_72_72 = all_0_73_73) &  ~ (all_0_72_72 = all_0_74_74) &  ~ (all_0_72_72 = all_0_75_75) &  ~ (all_0_72_72 = all_0_76_76) &  ~ (all_0_72_72 = all_0_79_79) &  ~ (all_0_72_72 = all_0_86_86) &  ~ (all_0_72_72 = all_0_93_93) &  ~ (all_0_73_73 = all_0_74_74) &  ~ (all_0_73_73 = all_0_75_75) &  ~ (all_0_73_73 = all_0_76_76) &  ~ (all_0_73_73 = all_0_80_80) &  ~ (all_0_73_73 = all_0_87_87) &  ~ (all_0_73_73 = all_0_94_94) &  ~ (all_0_74_74 = all_0_75_75) &  ~ (all_0_74_74 = all_0_76_76) &  ~ (all_0_74_74 = all_0_81_81) &  ~ (all_0_74_74 = all_0_88_88) &  ~ (all_0_74_74 = all_0_95_95) &  ~ (all_0_75_75 = all_0_76_76) &  ~ (all_0_75_75 = all_0_82_82) &  ~ (all_0_75_75 = all_0_89_89) &  ~ (all_0_75_75 = all_0_96_96) &  ~ (all_0_76_76 = all_0_83_83) &  ~ (all_0_76_76 = all_0_90_90) &  ~ (all_0_76_76 = all_0_97_97) &  ~ (all_0_77_77 = all_0_78_78) &  ~ (all_0_77_77 = all_0_79_79) &  ~ (all_0_77_77 = all_0_80_80) &  ~ (all_0_77_77 = all_0_81_81) &  ~ (all_0_77_77 = all_0_82_82) &  ~ (all_0_77_77 = all_0_83_83) &  ~ (all_0_77_77 = all_0_84_84) &  ~ (all_0_77_77 = all_0_91_91) &  ~ (all_0_78_78 = all_0_79_79) &  ~ (all_0_78_78 = all_0_80_80) &  ~ (all_0_78_78 = all_0_81_81) &  ~ (all_0_78_78 = all_0_82_82) &  ~ (all_0_78_78 = all_0_83_83) &  ~ (all_0_78_78 = all_0_85_85) &  ~ (all_0_78_78 = all_0_92_92) &  ~ (all_0_79_79 = all_0_80_80) &  ~ (all_0_79_79 = all_0_81_81) &  ~ (all_0_79_79 = all_0_82_82) &  ~ (all_0_79_79 = all_0_83_83) &  ~ (all_0_79_79 = all_0_86_86) &  ~ (all_0_79_79 = all_0_93_93) &  ~ (all_0_80_80 = all_0_81_81) &  ~ (all_0_80_80 = all_0_82_82) &  ~ (all_0_80_80 = all_0_83_83) &  ~ (all_0_80_80 = all_0_87_87) &  ~ (all_0_80_80 = all_0_94_94) &  ~ (all_0_81_81 = all_0_82_82) &  ~ (all_0_81_81 = all_0_83_83) &  ~ (all_0_81_81 = all_0_88_88) &  ~ (all_0_81_81 = all_0_95_95) &  ~ (all_0_82_82 = all_0_83_83) &  ~ (all_0_82_82 = all_0_89_89) &  ~ (all_0_82_82 = all_0_96_96) &  ~ (all_0_83_83 = all_0_90_90) &  ~ (all_0_83_83 = all_0_97_97) &  ~ (all_0_84_84 = all_0_85_85) &  ~ (all_0_84_84 = all_0_86_86) &  ~ (all_0_84_84 = all_0_87_87) &  ~ (all_0_84_84 = all_0_88_88) &  ~ (all_0_84_84 = all_0_89_89) &  ~ (all_0_84_84 = all_0_90_90) &  ~ (all_0_84_84 = all_0_91_91) &  ~ (all_0_85_85 = all_0_86_86) &  ~ (all_0_85_85 = all_0_87_87) &  ~ (all_0_85_85 = all_0_88_88) &  ~ (all_0_85_85 = all_0_89_89) &  ~ (all_0_85_85 = all_0_90_90) &  ~ (all_0_85_85 = all_0_92_92) &  ~ (all_0_86_86 = all_0_87_87) &  ~ (all_0_86_86 = all_0_88_88) &  ~ (all_0_86_86 = all_0_89_89) &  ~ (all_0_86_86 = all_0_90_90) &  ~ (all_0_86_86 = all_0_93_93) &  ~ (all_0_87_87 = all_0_88_88) &  ~ (all_0_87_87 = all_0_89_89) &  ~ (all_0_87_87 = all_0_90_90) &  ~ (all_0_87_87 = all_0_94_94) &  ~ (all_0_88_88 = all_0_89_89) &  ~ (all_0_88_88 = all_0_90_90) &  ~ (all_0_88_88 = all_0_95_95) &  ~ (all_0_89_89 = all_0_90_90) &  ~ (all_0_89_89 = all_0_96_96) &  ~ (all_0_90_90 = all_0_97_97) &  ~ (all_0_91_91 = all_0_92_92) &  ~ (all_0_91_91 = all_0_93_93) &  ~ (all_0_91_91 = all_0_94_94) &  ~ (all_0_91_91 = all_0_95_95) &  ~ (all_0_91_91 = all_0_96_96) &  ~ (all_0_91_91 = all_0_97_97) &  ~ (all_0_92_92 = all_0_93_93) &  ~ (all_0_92_92 = all_0_94_94) &  ~ (all_0_92_92 = all_0_95_95) &  ~ (all_0_92_92 = all_0_96_96) &  ~ (all_0_92_92 = all_0_97_97) &  ~ (all_0_93_93 = all_0_94_94) &  ~ (all_0_93_93 = all_0_95_95) &  ~ (all_0_93_93 = all_0_96_96) &  ~ (all_0_93_93 = all_0_97_97) &  ~ (all_0_94_94 = all_0_95_95) &  ~ (all_0_94_94 = all_0_96_96) &  ~ (all_0_94_94 = all_0_97_97) &  ~ (all_0_95_95 = all_0_96_96) &  ~ (all_0_95_95 = all_0_97_97) &  ~ (all_0_96_96 = all_0_97_97) &  ~ (e6 = e5) &  ~ (e6 = e4) &  ~ (e6 = e3) &  ~ (e6 = e2) &  ~ (e6 = e1) &  ~ (e6 = e0) &  ~ (e5 = e4) &  ~ (e5 = e3) &  ~ (e5 = e2) &  ~ (e5 = e1) &  ~ (e5 = e0) &  ~ (e4 = e3) &  ~ (e4 = e2) &  ~ (e4 = e1) &  ~ (e4 = e0) &  ~ (e3 = e2) &  ~ (e3 = e1) &  ~ (e3 = e0) &  ~ (e2 = e1) &  ~ (e2 = e0) &  ~ (e1 = e0) & op(all_0_0_0, e6) = e6 & op(all_0_1_1, e5) = e6 & op(all_0_2_2, e4) = e6 & op(all_0_3_3, e3) = e6 & op(all_0_4_4, e2) = e6 & op(all_0_5_5, e1) = e6 & op(all_0_6_6, e0) = e6 & op(all_0_7_7, e6) = e5 & op(all_0_8_8, e5) = e5 & op(all_0_9_9, e4) = e5 & op(all_0_10_10, e3) = e5 & op(all_0_11_11, e2) = e5 & op(all_0_12_12, e1) = e5 & op(all_0_13_13, e0) = e5 & op(all_0_14_14, e6) = e4 & op(all_0_15_15, e5) = e4 & op(all_0_16_16, e4) = e4 & op(all_0_17_17, e3) = e4 & op(all_0_18_18, e2) = e4 & op(all_0_19_19, e1) = e4 & op(all_0_20_20, e0) = e4 & op(all_0_21_21, e6) = e3 & op(all_0_22_22, e5) = e3 & op(all_0_23_23, e4) = e3 & op(all_0_24_24, e3) = e3 & op(all_0_25_25, e2) = e3 & op(all_0_26_26, e1) = e3 & op(all_0_27_27, e0) = e3 & op(all_0_28_28, e6) = e2 & op(all_0_29_29, e5) = e2 & op(all_0_30_30, e4) = e2 & op(all_0_31_31, e3) = e2 & op(all_0_32_32, e2) = e2 & op(all_0_33_33, e1) = e2 & op(all_0_34_34, e0) = e2 & op(all_0_35_35, e6) = e1 & op(all_0_36_36, e5) = e1 & op(all_0_37_37, e4) = e1 & op(all_0_38_38, e3) = e1 & op(all_0_39_39, e2) = e1 & op(all_0_40_40, e1) = e1 & op(all_0_41_41, e0) = e1 & op(all_0_42_42, e6) = e0 & op(all_0_43_43, e5) = e0 & op(all_0_44_44, e4) = e0 & op(all_0_45_45, e3) = e0 & op(all_0_46_46, e2) = e0 & op(all_0_47_47, e1) = e0 & op(all_0_48_48, e0) = e0 & op(all_0_49_49, e6) = all_0_0_0 & op(all_0_50_50, e6) = all_0_7_7 & op(all_0_51_51, e6) = all_0_14_14 & op(all_0_52_52, e6) = all_0_21_21 & op(all_0_53_53, e6) = all_0_28_28 & op(all_0_54_54, e6) = all_0_35_35 & op(all_0_55_55, e6) = all_0_42_42 & op(all_0_56_56, e5) = all_0_1_1 & op(all_0_57_57, e5) = all_0_8_8 & op(all_0_58_58, e5) = all_0_15_15 & op(all_0_59_59, e5) = all_0_22_22 & op(all_0_60_60, e5) = all_0_29_29 & op(all_0_61_61, e5) = all_0_36_36 & op(all_0_62_62, e5) = all_0_43_43 & op(all_0_63_63, e4) = all_0_2_2 & op(all_0_64_64, e4) = all_0_9_9 & op(all_0_65_65, e4) = all_0_16_16 & op(all_0_66_66, e4) = all_0_23_23 & op(all_0_67_67, e4) = all_0_30_30 & op(all_0_68_68, e4) = all_0_37_37 & op(all_0_69_69, e4) = all_0_44_44 & op(all_0_70_70, e3) = all_0_3_3 & op(all_0_71_71, e3) = all_0_10_10 & op(all_0_72_72, e3) = all_0_17_17 & op(all_0_73_73, e3) = all_0_24_24 & op(all_0_74_74, e3) = all_0_31_31 & op(all_0_75_75, e3) = all_0_38_38 & op(all_0_76_76, e3) = all_0_45_45 & op(all_0_77_77, e2) = all_0_4_4 & op(all_0_78_78, e2) = all_0_11_11 & op(all_0_79_79, e2) = all_0_18_18 & op(all_0_80_80, e2) = all_0_25_25 & op(all_0_81_81, e2) = all_0_32_32 & op(all_0_82_82, e2) = all_0_39_39 & op(all_0_83_83, e2) = all_0_46_46 & op(all_0_84_84, e1) = all_0_5_5 & op(all_0_85_85, e1) = all_0_12_12 & op(all_0_86_86, e1) = all_0_19_19 & op(all_0_87_87, e1) = all_0_26_26 & op(all_0_88_88, e1) = all_0_33_33 & op(all_0_89_89, e1) = all_0_40_40 & op(all_0_90_90, e1) = all_0_47_47 & op(all_0_91_91, e0) = all_0_6_6 & op(all_0_92_92, e0) = all_0_13_13 & op(all_0_93_93, e0) = all_0_20_20 & op(all_0_94_94, e0) = all_0_27_27 & op(all_0_95_95, e0) = all_0_34_34 & op(all_0_96_96, e0) = all_0_41_41 & op(all_0_97_97, e0) = all_0_48_48 & op(e6, e6) = all_0_49_49 & op(e6, e5) = all_0_50_50 & op(e6, e4) = all_0_51_51 & op(e6, e3) = all_0_52_52 & op(e6, e2) = all_0_53_53 & op(e6, e1) = all_0_54_54 & op(e6, e0) = all_0_55_55 & op(e5, e6) = all_0_56_56 & op(e5, e5) = all_0_57_57 & op(e5, e4) = all_0_58_58 & op(e5, e3) = all_0_59_59 & op(e5, e2) = all_0_60_60 & op(e5, e1) = all_0_61_61 & op(e5, e0) = all_0_62_62 & op(e4, e6) = all_0_63_63 & op(e4, e5) = all_0_64_64 & op(e4, e4) = all_0_65_65 & op(e4, e3) = all_0_66_66 & op(e4, e2) = all_0_67_67 & op(e4, e1) = all_0_68_68 & op(e4, e0) = all_0_69_69 & op(e3, e6) = all_0_70_70 & op(e3, e5) = all_0_71_71 & op(e3, e4) = all_0_72_72 & op(e3, e3) = all_0_73_73 & op(e3, e2) = all_0_74_74 & op(e3, e1) = all_0_75_75 & op(e3, e0) = all_0_76_76 & op(e2, e6) = all_0_77_77 & op(e2, e5) = all_0_78_78 & op(e2, e4) = all_0_79_79 & op(e2, e3) = all_0_80_80 & op(e2, e2) = all_0_81_81 & op(e2, e1) = all_0_82_82 & op(e2, e0) = all_0_83_83 & op(e1, e6) = all_0_84_84 & op(e1, e5) = all_0_85_85 & op(e1, e4) = all_0_86_86 & op(e1, e3) = all_0_87_87 & op(e1, e2) = all_0_88_88 & op(e1, e1) = all_0_89_89 & op(e1, e0) = all_0_90_90 & op(e0, e6) = all_0_91_91 & op(e0, e5) = all_0_92_92 & op(e0, e4) = all_0_93_93 & op(e0, e3) = all_0_94_94 & op(e0, e2) = all_0_95_95 & op(e0, e1) = all_0_96_96 & op(e0, e0) = all_0_97_97 &  ! [v0] :  ! [v1] :  ! [v2] :  ! [v3] : (v1 = v0 |  ~ (op(v3, v2) = v1) |  ~ (op(v3, v2) = v0)) & ( ~ (all_0_49_49 = e6) |  ~ (all_0_57_57 = e5) |  ~ (all_0_65_65 = e4) |  ~ (all_0_73_73 = e3) |  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)) & (all_0_49_49 = e6 | all_0_49_49 = e5 | all_0_49_49 = e4 | all_0_49_49 = e3 | all_0_49_49 = e2 | all_0_49_49 = e1 | all_0_49_49 = e0) & (all_0_49_49 = e6 | all_0_50_50 = e6 | all_0_51_51 = e6 | all_0_52_52 = e6 | all_0_53_53 = e6 | all_0_54_54 = e6 | all_0_55_55 = e6) & (all_0_49_49 = e6 | all_0_56_56 = e6 | all_0_63_63 = e6 | all_0_70_70 = e6 | all_0_77_77 = e6 | all_0_84_84 = e6 | all_0_91_91 = e6) & (all_0_49_49 = e6 | all_0_57_57 = e5 | all_0_65_65 = e4 | all_0_73_73 = e3 | all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0) & (all_0_49_49 = e5 | all_0_50_50 = e5 | all_0_51_51 = e5 | all_0_52_52 = e5 | all_0_53_53 = e5 | all_0_54_54 = e5 | all_0_55_55 = e5) & (all_0_49_49 = e5 | all_0_56_56 = e5 | all_0_63_63 = e5 | all_0_70_70 = e5 | all_0_77_77 = e5 | all_0_84_84 = e5 | all_0_91_91 = e5) & (all_0_49_49 = e4 | all_0_50_50 = e4 | all_0_51_51 = e4 | all_0_52_52 = e4 | all_0_53_53 = e4 | all_0_54_54 = e4 | all_0_55_55 = e4) & (all_0_49_49 = e4 | all_0_56_56 = e4 | all_0_63_63 = e4 | all_0_70_70 = e4 | all_0_77_77 = e4 | all_0_84_84 = e4 | all_0_91_91 = e4) & (all_0_49_49 = e3 | all_0_50_50 = e3 | all_0_51_51 = e3 | all_0_52_52 = e3 | all_0_53_53 = e3 | all_0_54_54 = e3 | all_0_55_55 = e3) & (all_0_49_49 = e3 | all_0_56_56 = e3 | all_0_63_63 = e3 | all_0_70_70 = e3 | all_0_77_77 = e3 | all_0_84_84 = e3 | all_0_91_91 = e3) & (all_0_49_49 = e2 | all_0_50_50 = e2 | all_0_51_51 = e2 | all_0_52_52 = e2 | all_0_53_53 = e2 | all_0_54_54 = e2 | all_0_55_55 = e2) & (all_0_49_49 = e2 | all_0_56_56 = e2 | all_0_63_63 = e2 | all_0_70_70 = e2 | all_0_77_77 = e2 | all_0_84_84 = e2 | all_0_91_91 = e2) & (all_0_49_49 = e1 | all_0_50_50 = e1 | all_0_51_51 = e1 | all_0_52_52 = e1 | all_0_53_53 = e1 | all_0_54_54 = e1 | all_0_55_55 = e1) & (all_0_49_49 = e1 | all_0_56_56 = e1 | all_0_63_63 = e1 | all_0_70_70 = e1 | all_0_77_77 = e1 | all_0_84_84 = e1 | all_0_91_91 = e1) & (all_0_49_49 = e0 | all_0_50_50 = e0 | all_0_51_51 = e0 | all_0_52_52 = e0 | all_0_53_53 = e0 | all_0_54_54 = e0 | all_0_55_55 = e0) & (all_0_49_49 = e0 | all_0_56_56 = e0 | all_0_63_63 = e0 | all_0_70_70 = e0 | all_0_77_77 = e0 | all_0_84_84 = e0 | all_0_91_91 = e0) & (all_0_50_50 = e6 | all_0_50_50 = e5 | all_0_50_50 = e4 | all_0_50_50 = e3 | all_0_50_50 = e2 | all_0_50_50 = e1 | all_0_50_50 = e0) & (all_0_50_50 = e6 | all_0_57_57 = e6 | all_0_64_64 = e6 | all_0_71_71 = e6 | all_0_78_78 = e6 | all_0_85_85 = e6 | all_0_92_92 = e6) & (all_0_50_50 = e5 | all_0_57_57 = e5 | all_0_64_64 = e5 | all_0_71_71 = e5 | all_0_78_78 = e5 | all_0_85_85 = e5 | all_0_92_92 = e5) & (all_0_50_50 = e4 | all_0_57_57 = e4 | all_0_64_64 = e4 | all_0_71_71 = e4 | all_0_78_78 = e4 | all_0_85_85 = e4 | all_0_92_92 = e4) & (all_0_50_50 = e3 | all_0_57_57 = e3 | all_0_64_64 = e3 | all_0_71_71 = e3 | all_0_78_78 = e3 | all_0_85_85 = e3 | all_0_92_92 = e3) & (all_0_50_50 = e2 | all_0_57_57 = e2 | all_0_64_64 = e2 | all_0_71_71 = e2 | all_0_78_78 = e2 | all_0_85_85 = e2 | all_0_92_92 = e2) & (all_0_50_50 = e1 | all_0_57_57 = e1 | all_0_64_64 = e1 | all_0_71_71 = e1 | all_0_78_78 = e1 | all_0_85_85 = e1 | all_0_92_92 = e1) & (all_0_50_50 = e0 | all_0_57_57 = e0 | all_0_64_64 = e0 | all_0_71_71 = e0 | all_0_78_78 = e0 | all_0_85_85 = e0 | all_0_92_92 = e0) & (all_0_51_51 = e6 | all_0_51_51 = e5 | all_0_51_51 = e4 | all_0_51_51 = e3 | all_0_51_51 = e2 | all_0_51_51 = e1 | all_0_51_51 = e0) & (all_0_51_51 = e6 | all_0_58_58 = e6 | all_0_65_65 = e6 | all_0_72_72 = e6 | all_0_79_79 = e6 | all_0_86_86 = e6 | all_0_93_93 = e6) & (all_0_51_51 = e5 | all_0_58_58 = e5 | all_0_65_65 = e5 | all_0_72_72 = e5 | all_0_79_79 = e5 | all_0_86_86 = e5 | all_0_93_93 = e5) & (all_0_51_51 = e4 | all_0_58_58 = e4 | all_0_65_65 = e4 | all_0_72_72 = e4 | all_0_79_79 = e4 | all_0_86_86 = e4 | all_0_93_93 = e4) & (all_0_51_51 = e3 | all_0_58_58 = e3 | all_0_65_65 = e3 | all_0_72_72 = e3 | all_0_79_79 = e3 | all_0_86_86 = e3 | all_0_93_93 = e3) & (all_0_51_51 = e2 | all_0_58_58 = e2 | all_0_65_65 = e2 | all_0_72_72 = e2 | all_0_79_79 = e2 | all_0_86_86 = e2 | all_0_93_93 = e2) & (all_0_51_51 = e1 | all_0_58_58 = e1 | all_0_65_65 = e1 | all_0_72_72 = e1 | all_0_79_79 = e1 | all_0_86_86 = e1 | all_0_93_93 = e1) & (all_0_51_51 = e0 | all_0_58_58 = e0 | all_0_65_65 = e0 | all_0_72_72 = e0 | all_0_79_79 = e0 | all_0_86_86 = e0 | all_0_93_93 = e0) & (all_0_52_52 = e6 | all_0_52_52 = e5 | all_0_52_52 = e4 | all_0_52_52 = e3 | all_0_52_52 = e2 | all_0_52_52 = e1 | all_0_52_52 = e0) & (all_0_52_52 = e6 | all_0_59_59 = e6 | all_0_66_66 = e6 | all_0_73_73 = e6 | all_0_80_80 = e6 | all_0_87_87 = e6 | all_0_94_94 = e6) & (all_0_52_52 = e5 | all_0_59_59 = e5 | all_0_66_66 = e5 | all_0_73_73 = e5 | all_0_80_80 = e5 | all_0_87_87 = e5 | all_0_94_94 = e5) & (all_0_52_52 = e4 | all_0_59_59 = e4 | all_0_66_66 = e4 | all_0_73_73 = e4 | all_0_80_80 = e4 | all_0_87_87 = e4 | all_0_94_94 = e4) & (all_0_52_52 = e3 | all_0_59_59 = e3 | all_0_66_66 = e3 | all_0_73_73 = e3 | all_0_80_80 = e3 | all_0_87_87 = e3 | all_0_94_94 = e3) & (all_0_52_52 = e2 | all_0_59_59 = e2 | all_0_66_66 = e2 | all_0_73_73 = e2 | all_0_80_80 = e2 | all_0_87_87 = e2 | all_0_94_94 = e2) & (all_0_52_52 = e1 | all_0_59_59 = e1 | all_0_66_66 = e1 | all_0_73_73 = e1 | all_0_80_80 = e1 | all_0_87_87 = e1 | all_0_94_94 = e1) & (all_0_52_52 = e0 | all_0_59_59 = e0 | all_0_66_66 = e0 | all_0_73_73 = e0 | all_0_80_80 = e0 | all_0_87_87 = e0 | all_0_94_94 = e0) & (all_0_53_53 = e6 | all_0_53_53 = e5 | all_0_53_53 = e4 | all_0_53_53 = e3 | all_0_53_53 = e2 | all_0_53_53 = e1 | all_0_53_53 = e0) & (all_0_53_53 = e6 | all_0_60_60 = e6 | all_0_67_67 = e6 | all_0_74_74 = e6 | all_0_81_81 = e6 | all_0_88_88 = e6 | all_0_95_95 = e6) & (all_0_53_53 = e5 | all_0_60_60 = e5 | all_0_67_67 = e5 | all_0_74_74 = e5 | all_0_81_81 = e5 | all_0_88_88 = e5 | all_0_95_95 = e5) & (all_0_53_53 = e4 | all_0_60_60 = e4 | all_0_67_67 = e4 | all_0_74_74 = e4 | all_0_81_81 = e4 | all_0_88_88 = e4 | all_0_95_95 = e4) & (all_0_53_53 = e3 | all_0_60_60 = e3 | all_0_67_67 = e3 | all_0_74_74 = e3 | all_0_81_81 = e3 | all_0_88_88 = e3 | all_0_95_95 = e3) & (all_0_53_53 = e2 | all_0_60_60 = e2 | all_0_67_67 = e2 | all_0_74_74 = e2 | all_0_81_81 = e2 | all_0_88_88 = e2 | all_0_95_95 = e2) & (all_0_53_53 = e1 | all_0_60_60 = e1 | all_0_67_67 = e1 | all_0_74_74 = e1 | all_0_81_81 = e1 | all_0_88_88 = e1 | all_0_95_95 = e1) & (all_0_53_53 = e0 | all_0_60_60 = e0 | all_0_67_67 = e0 | all_0_74_74 = e0 | all_0_81_81 = e0 | all_0_88_88 = e0 | all_0_95_95 = e0) & (all_0_54_54 = e6 | all_0_54_54 = e5 | all_0_54_54 = e4 | all_0_54_54 = e3 | all_0_54_54 = e2 | all_0_54_54 = e1 | all_0_54_54 = e0) & (all_0_54_54 = e6 | all_0_61_61 = e6 | all_0_68_68 = e6 | all_0_75_75 = e6 | all_0_82_82 = e6 | all_0_89_89 = e6 | all_0_96_96 = e6) & (all_0_54_54 = e5 | all_0_61_61 = e5 | all_0_68_68 = e5 | all_0_75_75 = e5 | all_0_82_82 = e5 | all_0_89_89 = e5 | all_0_96_96 = e5) & (all_0_54_54 = e4 | all_0_61_61 = e4 | all_0_68_68 = e4 | all_0_75_75 = e4 | all_0_82_82 = e4 | all_0_89_89 = e4 | all_0_96_96 = e4) & (all_0_54_54 = e3 | all_0_61_61 = e3 | all_0_68_68 = e3 | all_0_75_75 = e3 | all_0_82_82 = e3 | all_0_89_89 = e3 | all_0_96_96 = e3) & (all_0_54_54 = e2 | all_0_61_61 = e2 | all_0_68_68 = e2 | all_0_75_75 = e2 | all_0_82_82 = e2 | all_0_89_89 = e2 | all_0_96_96 = e2) & (all_0_54_54 = e1 | all_0_61_61 = e1 | all_0_68_68 = e1 | all_0_75_75 = e1 | all_0_82_82 = e1 | all_0_89_89 = e1 | all_0_96_96 = e1) & (all_0_54_54 = e0 | all_0_61_61 = e0 | all_0_68_68 = e0 | all_0_75_75 = e0 | all_0_82_82 = e0 | all_0_89_89 = e0 | all_0_96_96 = e0) & (all_0_55_55 = e6 | all_0_55_55 = e5 | all_0_55_55 = e4 | all_0_55_55 = e3 | all_0_55_55 = e2 | all_0_55_55 = e1 | all_0_55_55 = e0) & (all_0_55_55 = e6 | all_0_62_62 = e6 | all_0_69_69 = e6 | all_0_76_76 = e6 | all_0_83_83 = e6 | all_0_90_90 = e6 | all_0_97_97 = e6) & (all_0_55_55 = e5 | all_0_62_62 = e5 | all_0_69_69 = e5 | all_0_76_76 = e5 | all_0_83_83 = e5 | all_0_90_90 = e5 | all_0_97_97 = e5) & (all_0_55_55 = e4 | all_0_62_62 = e4 | all_0_69_69 = e4 | all_0_76_76 = e4 | all_0_83_83 = e4 | all_0_90_90 = e4 | all_0_97_97 = e4) & (all_0_55_55 = e3 | all_0_62_62 = e3 | all_0_69_69 = e3 | all_0_76_76 = e3 | all_0_83_83 = e3 | all_0_90_90 = e3 | all_0_97_97 = e3) & (all_0_55_55 = e2 | all_0_62_62 = e2 | all_0_69_69 = e2 | all_0_76_76 = e2 | all_0_83_83 = e2 | all_0_90_90 = e2 | all_0_97_97 = e2) & (all_0_55_55 = e1 | all_0_62_62 = e1 | all_0_69_69 = e1 | all_0_76_76 = e1 | all_0_83_83 = e1 | all_0_90_90 = e1 | all_0_97_97 = e1) & (all_0_55_55 = e0 | all_0_62_62 = e0 | all_0_69_69 = e0 | all_0_76_76 = e0 | all_0_83_83 = e0 | all_0_90_90 = e0 | all_0_97_97 = e0) & (all_0_56_56 = e6 | all_0_56_56 = e5 | all_0_56_56 = e4 | all_0_56_56 = e3 | all_0_56_56 = e2 | all_0_56_56 = e1 | all_0_56_56 = e0) & (all_0_56_56 = e6 | all_0_57_57 = e6 | all_0_58_58 = e6 | all_0_59_59 = e6 | all_0_60_60 = e6 | all_0_61_61 = e6 | all_0_62_62 = e6) & (all_0_56_56 = e5 | all_0_57_57 = e5 | all_0_58_58 = e5 | all_0_59_59 = e5 | all_0_60_60 = e5 | all_0_61_61 = e5 | all_0_62_62 = e5) & (all_0_56_56 = e4 | all_0_57_57 = e4 | all_0_58_58 = e4 | all_0_59_59 = e4 | all_0_60_60 = e4 | all_0_61_61 = e4 | all_0_62_62 = e4) & (all_0_56_56 = e3 | all_0_57_57 = e3 | all_0_58_58 = e3 | all_0_59_59 = e3 | all_0_60_60 = e3 | all_0_61_61 = e3 | all_0_62_62 = e3) & (all_0_56_56 = e2 | all_0_57_57 = e2 | all_0_58_58 = e2 | all_0_59_59 = e2 | all_0_60_60 = e2 | all_0_61_61 = e2 | all_0_62_62 = e2) & (all_0_56_56 = e1 | all_0_57_57 = e1 | all_0_58_58 = e1 | all_0_59_59 = e1 | all_0_60_60 = e1 | all_0_61_61 = e1 | all_0_62_62 = e1) & (all_0_56_56 = e0 | all_0_57_57 = e0 | all_0_58_58 = e0 | all_0_59_59 = e0 | all_0_60_60 = e0 | all_0_61_61 = e0 | all_0_62_62 = e0) & (all_0_57_57 = e6 | all_0_57_57 = e5 | all_0_57_57 = e4 | all_0_57_57 = e3 | all_0_57_57 = e2 | all_0_57_57 = e1 | all_0_57_57 = e0) & (all_0_58_58 = e6 | all_0_58_58 = e5 | all_0_58_58 = e4 | all_0_58_58 = e3 | all_0_58_58 = e2 | all_0_58_58 = e1 | all_0_58_58 = e0) & (all_0_59_59 = e6 | all_0_59_59 = e5 | all_0_59_59 = e4 | all_0_59_59 = e3 | all_0_59_59 = e2 | all_0_59_59 = e1 | all_0_59_59 = e0) & (all_0_60_60 = e6 | all_0_60_60 = e5 | all_0_60_60 = e4 | all_0_60_60 = e3 | all_0_60_60 = e2 | all_0_60_60 = e1 | all_0_60_60 = e0) & (all_0_61_61 = e6 | all_0_61_61 = e5 | all_0_61_61 = e4 | all_0_61_61 = e3 | all_0_61_61 = e2 | all_0_61_61 = e1 | all_0_61_61 = e0) & (all_0_62_62 = e6 | all_0_62_62 = e5 | all_0_62_62 = e4 | all_0_62_62 = e3 | all_0_62_62 = e2 | all_0_62_62 = e1 | all_0_62_62 = e0) & (all_0_63_63 = e6 | all_0_63_63 = e5 | all_0_63_63 = e4 | all_0_63_63 = e3 | all_0_63_63 = e2 | all_0_63_63 = e1 | all_0_63_63 = e0) & (all_0_63_63 = e6 | all_0_64_64 = e6 | all_0_65_65 = e6 | all_0_66_66 = e6 | all_0_67_67 = e6 | all_0_68_68 = e6 | all_0_69_69 = e6) & (all_0_63_63 = e5 | all_0_64_64 = e5 | all_0_65_65 = e5 | all_0_66_66 = e5 | all_0_67_67 = e5 | all_0_68_68 = e5 | all_0_69_69 = e5) & (all_0_63_63 = e4 | all_0_64_64 = e4 | all_0_65_65 = e4 | all_0_66_66 = e4 | all_0_67_67 = e4 | all_0_68_68 = e4 | all_0_69_69 = e4) & (all_0_63_63 = e3 | all_0_64_64 = e3 | all_0_65_65 = e3 | all_0_66_66 = e3 | all_0_67_67 = e3 | all_0_68_68 = e3 | all_0_69_69 = e3) & (all_0_63_63 = e2 | all_0_64_64 = e2 | all_0_65_65 = e2 | all_0_66_66 = e2 | all_0_67_67 = e2 | all_0_68_68 = e2 | all_0_69_69 = e2) & (all_0_63_63 = e1 | all_0_64_64 = e1 | all_0_65_65 = e1 | all_0_66_66 = e1 | all_0_67_67 = e1 | all_0_68_68 = e1 | all_0_69_69 = e1) & (all_0_63_63 = e0 | all_0_64_64 = e0 | all_0_65_65 = e0 | all_0_66_66 = e0 | all_0_67_67 = e0 | all_0_68_68 = e0 | all_0_69_69 = e0) & (all_0_64_64 = e6 | all_0_64_64 = e5 | all_0_64_64 = e4 | all_0_64_64 = e3 | all_0_64_64 = e2 | all_0_64_64 = e1 | all_0_64_64 = e0) & (all_0_65_65 = e6 | all_0_65_65 = e5 | all_0_65_65 = e4 | all_0_65_65 = e3 | all_0_65_65 = e2 | all_0_65_65 = e1 | all_0_65_65 = e0) & (all_0_66_66 = e6 | all_0_66_66 = e5 | all_0_66_66 = e4 | all_0_66_66 = e3 | all_0_66_66 = e2 | all_0_66_66 = e1 | all_0_66_66 = e0) & (all_0_67_67 = e6 | all_0_67_67 = e5 | all_0_67_67 = e4 | all_0_67_67 = e3 | all_0_67_67 = e2 | all_0_67_67 = e1 | all_0_67_67 = e0) & (all_0_68_68 = e6 | all_0_68_68 = e5 | all_0_68_68 = e4 | all_0_68_68 = e3 | all_0_68_68 = e2 | all_0_68_68 = e1 | all_0_68_68 = e0) & (all_0_69_69 = e6 | all_0_69_69 = e5 | all_0_69_69 = e4 | all_0_69_69 = e3 | all_0_69_69 = e2 | all_0_69_69 = e1 | all_0_69_69 = e0) & (all_0_70_70 = e6 | all_0_70_70 = e5 | all_0_70_70 = e4 | all_0_70_70 = e3 | all_0_70_70 = e2 | all_0_70_70 = e1 | all_0_70_70 = e0) & (all_0_70_70 = e6 | all_0_71_71 = e6 | all_0_72_72 = e6 | all_0_73_73 = e6 | all_0_74_74 = e6 | all_0_75_75 = e6 | all_0_76_76 = e6) & (all_0_70_70 = e5 | all_0_71_71 = e5 | all_0_72_72 = e5 | all_0_73_73 = e5 | all_0_74_74 = e5 | all_0_75_75 = e5 | all_0_76_76 = e5) & (all_0_70_70 = e4 | all_0_71_71 = e4 | all_0_72_72 = e4 | all_0_73_73 = e4 | all_0_74_74 = e4 | all_0_75_75 = e4 | all_0_76_76 = e4) & (all_0_70_70 = e3 | all_0_71_71 = e3 | all_0_72_72 = e3 | all_0_73_73 = e3 | all_0_74_74 = e3 | all_0_75_75 = e3 | all_0_76_76 = e3) & (all_0_70_70 = e2 | all_0_71_71 = e2 | all_0_72_72 = e2 | all_0_73_73 = e2 | all_0_74_74 = e2 | all_0_75_75 = e2 | all_0_76_76 = e2) & (all_0_70_70 = e1 | all_0_71_71 = e1 | all_0_72_72 = e1 | all_0_73_73 = e1 | all_0_74_74 = e1 | all_0_75_75 = e1 | all_0_76_76 = e1) & (all_0_70_70 = e0 | all_0_71_71 = e0 | all_0_72_72 = e0 | all_0_73_73 = e0 | all_0_74_74 = e0 | all_0_75_75 = e0 | all_0_76_76 = e0) & (all_0_71_71 = e6 | all_0_71_71 = e5 | all_0_71_71 = e4 | all_0_71_71 = e3 | all_0_71_71 = e2 | all_0_71_71 = e1 | all_0_71_71 = e0) & (all_0_72_72 = e6 | all_0_72_72 = e5 | all_0_72_72 = e4 | all_0_72_72 = e3 | all_0_72_72 = e2 | all_0_72_72 = e1 | all_0_72_72 = e0) & (all_0_73_73 = e6 | all_0_73_73 = e5 | all_0_73_73 = e4 | all_0_73_73 = e3 | all_0_73_73 = e2 | all_0_73_73 = e1 | all_0_73_73 = e0) & (all_0_74_74 = e6 | all_0_74_74 = e5 | all_0_74_74 = e4 | all_0_74_74 = e3 | all_0_74_74 = e2 | all_0_74_74 = e1 | all_0_74_74 = e0) & (all_0_75_75 = e6 | all_0_75_75 = e5 | all_0_75_75 = e4 | all_0_75_75 = e3 | all_0_75_75 = e2 | all_0_75_75 = e1 | all_0_75_75 = e0) & (all_0_76_76 = e6 | all_0_76_76 = e5 | all_0_76_76 = e4 | all_0_76_76 = e3 | all_0_76_76 = e2 | all_0_76_76 = e1 | all_0_76_76 = e0) & (all_0_77_77 = e6 | all_0_77_77 = e5 | all_0_77_77 = e4 | all_0_77_77 = e3 | all_0_77_77 = e2 | all_0_77_77 = e1 | all_0_77_77 = e0) & (all_0_77_77 = e6 | all_0_78_78 = e6 | all_0_79_79 = e6 | all_0_80_80 = e6 | all_0_81_81 = e6 | all_0_82_82 = e6 | all_0_83_83 = e6) & (all_0_77_77 = e5 | all_0_78_78 = e5 | all_0_79_79 = e5 | all_0_80_80 = e5 | all_0_81_81 = e5 | all_0_82_82 = e5 | all_0_83_83 = e5) & (all_0_77_77 = e4 | all_0_78_78 = e4 | all_0_79_79 = e4 | all_0_80_80 = e4 | all_0_81_81 = e4 | all_0_82_82 = e4 | all_0_83_83 = e4) & (all_0_77_77 = e3 | all_0_78_78 = e3 | all_0_79_79 = e3 | all_0_80_80 = e3 | all_0_81_81 = e3 | all_0_82_82 = e3 | all_0_83_83 = e3) & (all_0_77_77 = e2 | all_0_78_78 = e2 | all_0_79_79 = e2 | all_0_80_80 = e2 | all_0_81_81 = e2 | all_0_82_82 = e2 | all_0_83_83 = e2) & (all_0_77_77 = e1 | all_0_78_78 = e1 | all_0_79_79 = e1 | all_0_80_80 = e1 | all_0_81_81 = e1 | all_0_82_82 = e1 | all_0_83_83 = e1) & (all_0_77_77 = e0 | all_0_78_78 = e0 | all_0_79_79 = e0 | all_0_80_80 = e0 | all_0_81_81 = e0 | all_0_82_82 = e0 | all_0_83_83 = e0) & (all_0_78_78 = e6 | all_0_78_78 = e5 | all_0_78_78 = e4 | all_0_78_78 = e3 | all_0_78_78 = e2 | all_0_78_78 = e1 | all_0_78_78 = e0) & (all_0_79_79 = e6 | all_0_79_79 = e5 | all_0_79_79 = e4 | all_0_79_79 = e3 | all_0_79_79 = e2 | all_0_79_79 = e1 | all_0_79_79 = e0) & (all_0_80_80 = e6 | all_0_80_80 = e5 | all_0_80_80 = e4 | all_0_80_80 = e3 | all_0_80_80 = e2 | all_0_80_80 = e1 | all_0_80_80 = e0) & (all_0_81_81 = e6 | all_0_81_81 = e5 | all_0_81_81 = e4 | all_0_81_81 = e3 | all_0_81_81 = e2 | all_0_81_81 = e1 | all_0_81_81 = e0) & (all_0_82_82 = e6 | all_0_82_82 = e5 | all_0_82_82 = e4 | all_0_82_82 = e3 | all_0_82_82 = e2 | all_0_82_82 = e1 | all_0_82_82 = e0) & (all_0_83_83 = e6 | all_0_83_83 = e5 | all_0_83_83 = e4 | all_0_83_83 = e3 | all_0_83_83 = e2 | all_0_83_83 = e1 | all_0_83_83 = e0) & (all_0_84_84 = e6 | all_0_84_84 = e5 | all_0_84_84 = e4 | all_0_84_84 = e3 | all_0_84_84 = e2 | all_0_84_84 = e1 | all_0_84_84 = e0) & (all_0_84_84 = e6 | all_0_85_85 = e6 | all_0_86_86 = e6 | all_0_87_87 = e6 | all_0_88_88 = e6 | all_0_89_89 = e6 | all_0_90_90 = e6) & (all_0_84_84 = e5 | all_0_85_85 = e5 | all_0_86_86 = e5 | all_0_87_87 = e5 | all_0_88_88 = e5 | all_0_89_89 = e5 | all_0_90_90 = e5) & (all_0_84_84 = e4 | all_0_85_85 = e4 | all_0_86_86 = e4 | all_0_87_87 = e4 | all_0_88_88 = e4 | all_0_89_89 = e4 | all_0_90_90 = e4) & (all_0_84_84 = e3 | all_0_85_85 = e3 | all_0_86_86 = e3 | all_0_87_87 = e3 | all_0_88_88 = e3 | all_0_89_89 = e3 | all_0_90_90 = e3) & (all_0_84_84 = e2 | all_0_85_85 = e2 | all_0_86_86 = e2 | all_0_87_87 = e2 | all_0_88_88 = e2 | all_0_89_89 = e2 | all_0_90_90 = e2) & (all_0_84_84 = e1 | all_0_85_85 = e1 | all_0_86_86 = e1 | all_0_87_87 = e1 | all_0_88_88 = e1 | all_0_89_89 = e1 | all_0_90_90 = e1) & (all_0_84_84 = e0 | all_0_85_85 = e0 | all_0_86_86 = e0 | all_0_87_87 = e0 | all_0_88_88 = e0 | all_0_89_89 = e0 | all_0_90_90 = e0) & (all_0_85_85 = e6 | all_0_85_85 = e5 | all_0_85_85 = e4 | all_0_85_85 = e3 | all_0_85_85 = e2 | all_0_85_85 = e1 | all_0_85_85 = e0) & (all_0_86_86 = e6 | all_0_86_86 = e5 | all_0_86_86 = e4 | all_0_86_86 = e3 | all_0_86_86 = e2 | all_0_86_86 = e1 | all_0_86_86 = e0) & (all_0_87_87 = e6 | all_0_87_87 = e5 | all_0_87_87 = e4 | all_0_87_87 = e3 | all_0_87_87 = e2 | all_0_87_87 = e1 | all_0_87_87 = e0) & (all_0_88_88 = e6 | all_0_88_88 = e5 | all_0_88_88 = e4 | all_0_88_88 = e3 | all_0_88_88 = e2 | all_0_88_88 = e1 | all_0_88_88 = e0) & (all_0_89_89 = e6 | all_0_89_89 = e5 | all_0_89_89 = e4 | all_0_89_89 = e3 | all_0_89_89 = e2 | all_0_89_89 = e1 | all_0_89_89 = e0) & (all_0_90_90 = e6 | all_0_90_90 = e5 | all_0_90_90 = e4 | all_0_90_90 = e3 | all_0_90_90 = e2 | all_0_90_90 = e1 | all_0_90_90 = e0) & (all_0_91_91 = e6 | all_0_91_91 = e5 | all_0_91_91 = e4 | all_0_91_91 = e3 | all_0_91_91 = e2 | all_0_91_91 = e1 | all_0_91_91 = e0) & (all_0_91_91 = e6 | all_0_92_92 = e6 | all_0_93_93 = e6 | all_0_94_94 = e6 | all_0_95_95 = e6 | all_0_96_96 = e6 | all_0_97_97 = e6) & (all_0_91_91 = e5 | all_0_92_92 = e5 | all_0_93_93 = e5 | all_0_94_94 = e5 | all_0_95_95 = e5 | all_0_96_96 = e5 | all_0_97_97 = e5) & (all_0_91_91 = e4 | all_0_92_92 = e4 | all_0_93_93 = e4 | all_0_94_94 = e4 | all_0_95_95 = e4 | all_0_96_96 = e4 | all_0_97_97 = e4) & (all_0_91_91 = e3 | all_0_92_92 = e3 | all_0_93_93 = e3 | all_0_94_94 = e3 | all_0_95_95 = e3 | all_0_96_96 = e3 | all_0_97_97 = e3) & (all_0_91_91 = e2 | all_0_92_92 = e2 | all_0_93_93 = e2 | all_0_94_94 = e2 | all_0_95_95 = e2 | all_0_96_96 = e2 | all_0_97_97 = e2) & (all_0_91_91 = e1 | all_0_92_92 = e1 | all_0_93_93 = e1 | all_0_94_94 = e1 | all_0_95_95 = e1 | all_0_96_96 = e1 | all_0_97_97 = e1) & (all_0_91_91 = e0 | all_0_92_92 = e0 | all_0_93_93 = e0 | all_0_94_94 = e0 | all_0_95_95 = e0 | all_0_96_96 = e0 | all_0_97_97 = e0) & (all_0_92_92 = e6 | all_0_92_92 = e5 | all_0_92_92 = e4 | all_0_92_92 = e3 | all_0_92_92 = e2 | all_0_92_92 = e1 | all_0_92_92 = e0) & (all_0_93_93 = e6 | all_0_93_93 = e5 | all_0_93_93 = e4 | all_0_93_93 = e3 | all_0_93_93 = e2 | all_0_93_93 = e1 | all_0_93_93 = e0) & (all_0_94_94 = e6 | all_0_94_94 = e5 | all_0_94_94 = e4 | all_0_94_94 = e3 | all_0_94_94 = e2 | all_0_94_94 = e1 | all_0_94_94 = e0) & (all_0_95_95 = e6 | all_0_95_95 = e5 | all_0_95_95 = e4 | all_0_95_95 = e3 | all_0_95_95 = e2 | all_0_95_95 = e1 | all_0_95_95 = e0) & (all_0_96_96 = e6 | all_0_96_96 = e5 | all_0_96_96 = e4 | all_0_96_96 = e3 | all_0_96_96 = e2 | all_0_96_96 = e1 | all_0_96_96 = e0) & (all_0_97_97 = e6 | all_0_97_97 = e5 | all_0_97_97 = e4 | all_0_97_97 = e3 | all_0_97_97 = e2 | all_0_97_97 = e1 | all_0_97_97 = e0) & ((all_0_49_49 = e6 & all_0_57_57 = e5 & all_0_65_65 = e4 & all_0_73_73 = e3 & all_0_81_81 = e2 & all_0_89_89 = e1 & all_0_97_97 = e0) | ( ~ (all_0_49_49 = e6) &  ~ (all_0_57_57 = e5) &  ~ (all_0_65_65 = e4) &  ~ (all_0_73_73 = e3) &  ~ (all_0_81_81 = e2) &  ~ (all_0_89_89 = e1) &  ~ (all_0_97_97 = e0)))
% 9.35/2.71  |
% 9.35/2.71  | Applying alpha-rule on (1) yields:
% 9.35/2.71  | (2)  ~ (all_0_50_50 = all_0_55_55)
% 9.35/2.71  | (3)  ~ (all_0_51_51 = all_0_58_58)
% 9.35/2.71  | (4)  ~ (all_0_81_81 = all_0_82_82)
% 9.35/2.71  | (5) all_0_55_55 = e5 | all_0_62_62 = e5 | all_0_69_69 = e5 | all_0_76_76 = e5 | all_0_83_83 = e5 | all_0_90_90 = e5 | all_0_97_97 = e5
% 9.35/2.71  | (6) op(all_0_27_27, e0) = e3
% 9.35/2.71  | (7) all_0_95_95 = e6 | all_0_95_95 = e5 | all_0_95_95 = e4 | all_0_95_95 = e3 | all_0_95_95 = e2 | all_0_95_95 = e1 | all_0_95_95 = e0
% 9.35/2.71  | (8)  ~ (all_0_96_96 = all_0_97_97)
% 9.35/2.71  | (9) op(all_0_4_4, e2) = e6
% 9.35/2.71  | (10) all_0_54_54 = e1 | all_0_61_61 = e1 | all_0_68_68 = e1 | all_0_75_75 = e1 | all_0_82_82 = e1 | all_0_89_89 = e1 | all_0_96_96 = e1
% 9.35/2.71  | (11) op(e1, e3) = all_0_87_87
% 9.35/2.71  | (12)  ~ (all_0_51_51 = all_0_53_53)
% 9.35/2.71  | (13) all_0_56_56 = e6 | all_0_57_57 = e6 | all_0_58_58 = e6 | all_0_59_59 = e6 | all_0_60_60 = e6 | all_0_61_61 = e6 | all_0_62_62 = e6
% 9.35/2.71  | (14) op(all_0_85_85, e1) = all_0_12_12
% 9.35/2.71  | (15)  ~ (all_0_56_56 = all_0_58_58)
% 9.35/2.71  | (16) op(all_0_42_42, e6) = e0
% 9.35/2.71  | (17) op(all_0_90_90, e1) = all_0_47_47
% 9.35/2.71  | (18)  ~ (e4 = e0)
% 9.35/2.71  | (19) all_0_49_49 = e6 | all_0_57_57 = e5 | all_0_65_65 = e4 | all_0_73_73 = e3 | all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0
% 9.35/2.71  | (20) all_0_51_51 = e5 | all_0_58_58 = e5 | all_0_65_65 = e5 | all_0_72_72 = e5 | all_0_79_79 = e5 | all_0_86_86 = e5 | all_0_93_93 = e5
% 9.35/2.71  | (21)  ~ (all_0_84_84 = all_0_91_91)
% 9.35/2.71  | (22) all_0_63_63 = e1 | all_0_64_64 = e1 | all_0_65_65 = e1 | all_0_66_66 = e1 | all_0_67_67 = e1 | all_0_68_68 = e1 | all_0_69_69 = e1
% 9.35/2.71  | (23) op(all_0_13_13, e0) = e5
% 9.35/2.71  | (24) all_0_97_97 = e6 | all_0_97_97 = e5 | all_0_97_97 = e4 | all_0_97_97 = e3 | all_0_97_97 = e2 | all_0_97_97 = e1 | all_0_97_97 = e0
% 9.35/2.71  | (25) op(all_0_67_67, e4) = all_0_30_30
% 9.35/2.71  | (26) all_0_53_53 = e4 | all_0_60_60 = e4 | all_0_67_67 = e4 | all_0_74_74 = e4 | all_0_81_81 = e4 | all_0_88_88 = e4 | all_0_95_95 = e4
% 9.35/2.71  | (27) all_0_91_91 = e6 | all_0_91_91 = e5 | all_0_91_91 = e4 | all_0_91_91 = e3 | all_0_91_91 = e2 | all_0_91_91 = e1 | all_0_91_91 = e0
% 9.35/2.71  | (28)  ~ (all_0_50_50 = all_0_64_64)
% 9.35/2.71  | (29)  ~ (all_0_51_51 = all_0_79_79)
% 9.35/2.71  | (30) op(all_0_21_21, e6) = e3
% 9.35/2.71  | (31)  ~ (all_0_49_49 = all_0_54_54)
% 9.35/2.71  | (32)  ~ (all_0_57_57 = all_0_71_71)
% 9.35/2.71  | (33) all_0_50_50 = e0 | all_0_57_57 = e0 | all_0_64_64 = e0 | all_0_71_71 = e0 | all_0_78_78 = e0 | all_0_85_85 = e0 | all_0_92_92 = e0
% 9.35/2.71  | (34)  ~ (all_0_67_67 = all_0_74_74)
% 9.35/2.71  | (35) all_0_85_85 = e6 | all_0_85_85 = e5 | all_0_85_85 = e4 | all_0_85_85 = e3 | all_0_85_85 = e2 | all_0_85_85 = e1 | all_0_85_85 = e0
% 9.35/2.71  | (36)  ~ (all_0_54_54 = all_0_55_55)
% 9.35/2.71  | (37)  ~ (all_0_62_62 = all_0_76_76)
% 9.35/2.71  | (38)  ~ (all_0_77_77 = all_0_81_81)
% 9.35/2.71  | (39)  ~ (all_0_75_75 = all_0_96_96)
% 9.35/2.71  | (40) op(all_0_15_15, e5) = e4
% 9.35/2.71  | (41)  ~ (all_0_51_51 = all_0_52_52)
% 9.35/2.72  | (42)  ~ (all_0_57_57 = all_0_78_78)
% 9.35/2.72  | (43)  ~ (all_0_81_81 = all_0_83_83)
% 9.35/2.72  | (44)  ~ (all_0_75_75 = all_0_89_89)
% 9.35/2.72  | (45) all_0_52_52 = e6 | all_0_52_52 = e5 | all_0_52_52 = e4 | all_0_52_52 = e3 | all_0_52_52 = e2 | all_0_52_52 = e1 | all_0_52_52 = e0
% 9.35/2.72  | (46)  ~ (all_0_94_94 = all_0_97_97)
% 9.35/2.72  | (47)  ~ (all_0_66_66 = all_0_69_69)
% 9.35/2.72  | (48)  ~ (all_0_81_81 = all_0_88_88)
% 9.35/2.72  | (49) all_0_63_63 = e6 | all_0_64_64 = e6 | all_0_65_65 = e6 | all_0_66_66 = e6 | all_0_67_67 = e6 | all_0_68_68 = e6 | all_0_69_69 = e6
% 9.35/2.72  | (50)  ~ (all_0_71_71 = all_0_76_76)
% 9.35/2.72  | (51) all_0_70_70 = e5 | all_0_71_71 = e5 | all_0_72_72 = e5 | all_0_73_73 = e5 | all_0_74_74 = e5 | all_0_75_75 = e5 | all_0_76_76 = e5
% 9.35/2.72  | (52)  ~ (all_0_58_58 = all_0_62_62)
% 9.35/2.72  | (53)  ~ (all_0_52_52 = all_0_66_66)
% 9.35/2.72  | (54)  ~ (all_0_78_78 = all_0_83_83)
% 9.35/2.72  | (55)  ~ (all_0_71_71 = all_0_78_78)
% 9.35/2.72  | (56) all_0_51_51 = e1 | all_0_58_58 = e1 | all_0_65_65 = e1 | all_0_72_72 = e1 | all_0_79_79 = e1 | all_0_86_86 = e1 | all_0_93_93 = e1
% 9.35/2.72  | (57)  ~ (all_0_57_57 = all_0_61_61)
% 9.35/2.72  | (58) all_0_50_50 = e2 | all_0_57_57 = e2 | all_0_64_64 = e2 | all_0_71_71 = e2 | all_0_78_78 = e2 | all_0_85_85 = e2 | all_0_92_92 = e2
% 9.35/2.72  | (59) all_0_70_70 = e0 | all_0_71_71 = e0 | all_0_72_72 = e0 | all_0_73_73 = e0 | all_0_74_74 = e0 | all_0_75_75 = e0 | all_0_76_76 = e0
% 9.35/2.72  | (60) all_0_51_51 = e4 | all_0_58_58 = e4 | all_0_65_65 = e4 | all_0_72_72 = e4 | all_0_79_79 = e4 | all_0_86_86 = e4 | all_0_93_93 = e4
% 9.35/2.72  | (61) all_0_70_70 = e4 | all_0_71_71 = e4 | all_0_72_72 = e4 | all_0_73_73 = e4 | all_0_74_74 = e4 | all_0_75_75 = e4 | all_0_76_76 = e4
% 9.35/2.72  | (62) all_0_55_55 = e3 | all_0_62_62 = e3 | all_0_69_69 = e3 | all_0_76_76 = e3 | all_0_83_83 = e3 | all_0_90_90 = e3 | all_0_97_97 = e3
% 9.35/2.72  | (63)  ~ (all_0_66_66 = all_0_87_87)
% 9.35/2.72  | (64) all_0_64_64 = e6 | all_0_64_64 = e5 | all_0_64_64 = e4 | all_0_64_64 = e3 | all_0_64_64 = e2 | all_0_64_64 = e1 | all_0_64_64 = e0
% 9.35/2.72  | (65)  ~ (all_0_64_64 = all_0_78_78)
% 9.35/2.72  | (66)  ~ (e6 = e4)
% 9.35/2.72  | (67) all_0_56_56 = e6 | all_0_56_56 = e5 | all_0_56_56 = e4 | all_0_56_56 = e3 | all_0_56_56 = e2 | all_0_56_56 = e1 | all_0_56_56 = e0
% 9.35/2.72  | (68)  ~ (all_0_92_92 = all_0_97_97)
% 9.35/2.72  | (69)  ~ (all_0_58_58 = all_0_72_72)
% 9.35/2.72  | (70)  ~ (all_0_70_70 = all_0_71_71)
% 9.35/2.72  | (71)  ~ (all_0_63_63 = all_0_70_70)
% 9.35/2.72  | (72)  ~ (all_0_52_52 = all_0_59_59)
% 9.35/2.72  | (73) op(e6, e3) = all_0_52_52
% 9.35/2.72  | (74) op(all_0_36_36, e5) = e1
% 9.35/2.72  | (75)  ~ (all_0_91_91 = all_0_92_92)
% 9.35/2.72  | (76)  ~ (all_0_91_91 = all_0_97_97)
% 9.35/2.72  | (77) op(all_0_33_33, e1) = e2
% 9.35/2.72  | (78)  ~ (e4 = e3)
% 9.35/2.72  | (79)  ~ (all_0_84_84 = all_0_88_88)
% 9.35/2.72  | (80) all_0_49_49 = e3 | all_0_50_50 = e3 | all_0_51_51 = e3 | all_0_52_52 = e3 | all_0_53_53 = e3 | all_0_54_54 = e3 | all_0_55_55 = e3
% 9.35/2.72  | (81) all_0_81_81 = e6 | all_0_81_81 = e5 | all_0_81_81 = e4 | all_0_81_81 = e3 | all_0_81_81 = e2 | all_0_81_81 = e1 | all_0_81_81 = e0
% 9.35/2.72  | (82)  ~ (all_0_65_65 = all_0_79_79)
% 9.35/2.72  | (83) op(e6, e4) = all_0_51_51
% 9.35/2.72  | (84)  ~ (all_0_53_53 = all_0_81_81)
% 9.35/2.72  | (85) op(e4, e6) = all_0_63_63
% 9.35/2.72  | (86)  ~ (all_0_57_57 = all_0_58_58)
% 9.35/2.72  | (87)  ~ (all_0_88_88 = all_0_90_90)
% 9.35/2.72  | (88)  ~ (all_0_78_78 = all_0_82_82)
% 9.35/2.72  | (89)  ~ (all_0_58_58 = all_0_86_86)
% 9.35/2.72  | (90) all_0_78_78 = e6 | all_0_78_78 = e5 | all_0_78_78 = e4 | all_0_78_78 = e3 | all_0_78_78 = e2 | all_0_78_78 = e1 | all_0_78_78 = e0
% 9.35/2.72  | (91) all_0_71_71 = e6 | all_0_71_71 = e5 | all_0_71_71 = e4 | all_0_71_71 = e3 | all_0_71_71 = e2 | all_0_71_71 = e1 | all_0_71_71 = e0
% 9.35/2.72  | (92)  ~ (all_0_58_58 = all_0_60_60)
% 9.35/2.72  | (93)  ~ (all_0_64_64 = all_0_92_92)
% 9.35/2.72  | (94) all_0_96_96 = e6 | all_0_96_96 = e5 | all_0_96_96 = e4 | all_0_96_96 = e3 | all_0_96_96 = e2 | all_0_96_96 = e1 | all_0_96_96 = e0
% 9.35/2.72  | (95)  ~ (all_0_49_49 = all_0_53_53)
% 9.35/2.72  | (96)  ! [v0] :  ! [v1] :  ! [v2] :  ! [v3] : (v1 = v0 |  ~ (op(v3, v2) = v1) |  ~ (op(v3, v2) = v0))
% 9.35/2.72  | (97) op(e1, e4) = all_0_86_86
% 9.35/2.72  | (98)  ~ (all_0_49_49 = all_0_56_56)
% 9.35/2.72  | (99) op(all_0_48_48, e0) = e0
% 9.35/2.72  | (100)  ~ (all_0_70_70 = all_0_72_72)
% 9.35/2.72  | (101)  ~ (all_0_61_61 = all_0_82_82)
% 9.35/2.72  | (102)  ~ (all_0_62_62 = all_0_69_69)
% 9.35/2.72  | (103) op(all_0_2_2, e4) = e6
% 9.35/2.72  | (104)  ~ (all_0_70_70 = all_0_77_77)
% 9.35/2.72  | (105)  ~ (all_0_84_84 = all_0_86_86)
% 9.35/2.72  | (106)  ~ (all_0_95_95 = all_0_97_97)
% 9.35/2.72  | (107) op(e6, e6) = all_0_49_49
% 9.35/2.72  | (108) op(e4, e4) = all_0_65_65
% 9.35/2.72  | (109)  ~ (all_0_60_60 = all_0_95_95)
% 9.35/2.72  | (110)  ~ (all_0_70_70 = all_0_76_76)
% 9.35/2.72  | (111)  ~ (all_0_63_63 = all_0_91_91)
% 9.35/2.72  | (112)  ~ (all_0_50_50 = all_0_78_78)
% 9.35/2.72  | (113)  ~ (all_0_82_82 = all_0_83_83)
% 9.35/2.72  | (114)  ~ (all_0_73_73 = all_0_87_87)
% 9.35/2.72  | (115)  ~ (all_0_49_49 = all_0_55_55)
% 9.35/2.72  | (116) op(e5, e0) = all_0_62_62
% 9.35/2.72  | (117)  ~ (all_0_68_68 = all_0_75_75)
% 9.35/2.72  | (118)  ~ (all_0_75_75 = all_0_76_76)
% 9.35/2.72  | (119)  ~ (all_0_75_75 = all_0_82_82)
% 9.35/2.72  | (120)  ~ (all_0_58_58 = all_0_59_59)
% 9.35/2.72  | (121) all_0_56_56 = e0 | all_0_57_57 = e0 | all_0_58_58 = e0 | all_0_59_59 = e0 | all_0_60_60 = e0 | all_0_61_61 = e0 | all_0_62_62 = e0
% 9.35/2.72  | (122)  ~ (all_0_64_64 = all_0_67_67)
% 9.35/2.72  | (123)  ~ (all_0_73_73 = all_0_76_76)
% 9.35/2.72  | (124) op(e6, e5) = all_0_50_50
% 9.35/2.72  | (125)  ~ (all_0_63_63 = all_0_64_64)
% 9.35/2.72  | (126)  ~ (all_0_91_91 = all_0_96_96)
% 9.35/2.72  | (127) all_0_52_52 = e2 | all_0_59_59 = e2 | all_0_66_66 = e2 | all_0_73_73 = e2 | all_0_80_80 = e2 | all_0_87_87 = e2 | all_0_94_94 = e2
% 9.35/2.72  | (128) op(all_0_54_54, e6) = all_0_35_35
% 9.35/2.72  | (129) op(e3, e6) = all_0_70_70
% 9.35/2.72  | (130) op(all_0_71_71, e3) = all_0_10_10
% 9.35/2.72  | (131)  ~ (all_0_59_59 = all_0_87_87)
% 9.35/2.72  | (132)  ~ (all_0_68_68 = all_0_82_82)
% 9.35/2.72  | (133) op(all_0_19_19, e1) = e4
% 9.35/2.72  | (134)  ~ (all_0_67_67 = all_0_68_68)
% 9.35/2.72  | (135) op(all_0_49_49, e6) = all_0_0_0
% 9.35/2.72  | (136) all_0_67_67 = e6 | all_0_67_67 = e5 | all_0_67_67 = e4 | all_0_67_67 = e3 | all_0_67_67 = e2 | all_0_67_67 = e1 | all_0_67_67 = e0
% 9.35/2.72  | (137)  ~ (all_0_91_91 = all_0_95_95)
% 9.35/2.72  | (138)  ~ (all_0_72_72 = all_0_75_75)
% 9.35/2.72  | (139)  ~ (all_0_67_67 = all_0_69_69)
% 9.35/2.72  | (140) op(e1, e5) = all_0_85_85
% 9.35/2.72  | (141) all_0_49_49 = e1 | all_0_50_50 = e1 | all_0_51_51 = e1 | all_0_52_52 = e1 | all_0_53_53 = e1 | all_0_54_54 = e1 | all_0_55_55 = e1
% 9.35/2.72  | (142)  ~ (all_0_54_54 = all_0_89_89)
% 9.35/2.72  | (143) op(all_0_64_64, e4) = all_0_9_9
% 9.35/2.72  | (144) all_0_60_60 = e6 | all_0_60_60 = e5 | all_0_60_60 = e4 | all_0_60_60 = e3 | all_0_60_60 = e2 | all_0_60_60 = e1 | all_0_60_60 = e0
% 9.35/2.72  | (145) all_0_63_63 = e0 | all_0_64_64 = e0 | all_0_65_65 = e0 | all_0_66_66 = e0 | all_0_67_67 = e0 | all_0_68_68 = e0 | all_0_69_69 = e0
% 9.35/2.72  | (146) op(all_0_66_66, e4) = all_0_23_23
% 9.35/2.72  | (147)  ~ (e2 = e0)
% 9.35/2.72  | (148)  ~ (all_0_65_65 = all_0_86_86)
% 9.35/2.72  | (149)  ~ (all_0_68_68 = all_0_89_89)
% 9.35/2.72  | (150)  ~ (all_0_82_82 = all_0_89_89)
% 9.35/2.72  | (151) all_0_56_56 = e2 | all_0_57_57 = e2 | all_0_58_58 = e2 | all_0_59_59 = e2 | all_0_60_60 = e2 | all_0_61_61 = e2 | all_0_62_62 = e2
% 9.35/2.72  | (152)  ~ (all_0_79_79 = all_0_80_80)
% 9.35/2.72  | (153)  ~ (all_0_87_87 = all_0_89_89)
% 9.35/2.72  | (154) all_0_79_79 = e6 | all_0_79_79 = e5 | all_0_79_79 = e4 | all_0_79_79 = e3 | all_0_79_79 = e2 | all_0_79_79 = e1 | all_0_79_79 = e0
% 9.35/2.72  | (155) all_0_70_70 = e6 | all_0_71_71 = e6 | all_0_72_72 = e6 | all_0_73_73 = e6 | all_0_74_74 = e6 | all_0_75_75 = e6 | all_0_76_76 = e6
% 9.35/2.72  | (156)  ~ (all_0_54_54 = all_0_82_82)
% 9.35/2.72  | (157) all_0_49_49 = e6 | all_0_50_50 = e6 | all_0_51_51 = e6 | all_0_52_52 = e6 | all_0_53_53 = e6 | all_0_54_54 = e6 | all_0_55_55 = e6
% 9.35/2.72  | (158)  ~ (all_0_73_73 = all_0_94_94)
% 9.35/2.72  | (159) op(e2, e6) = all_0_77_77
% 9.35/2.72  | (160) op(all_0_81_81, e2) = all_0_32_32
% 9.35/2.72  | (161)  ~ (all_0_93_93 = all_0_94_94)
% 9.35/2.72  | (162) op(all_0_34_34, e0) = e2
% 9.35/2.72  | (163)  ~ (all_0_56_56 = all_0_61_61)
% 9.35/2.72  | (164)  ~ (e5 = e1)
% 9.35/2.72  | (165) op(e3, e4) = all_0_72_72
% 9.35/2.73  | (166) all_0_52_52 = e3 | all_0_59_59 = e3 | all_0_66_66 = e3 | all_0_73_73 = e3 | all_0_80_80 = e3 | all_0_87_87 = e3 | all_0_94_94 = e3
% 9.35/2.73  | (167)  ~ (all_0_64_64 = all_0_69_69)
% 9.35/2.73  | (168) op(all_0_78_78, e2) = all_0_11_11
% 9.35/2.73  | (169) all_0_87_87 = e6 | all_0_87_87 = e5 | all_0_87_87 = e4 | all_0_87_87 = e3 | all_0_87_87 = e2 | all_0_87_87 = e1 | all_0_87_87 = e0
% 9.35/2.73  | (170)  ~ (all_0_84_84 = all_0_90_90)
% 9.35/2.73  | (171)  ~ (all_0_86_86 = all_0_89_89)
% 9.35/2.73  | (172)  ~ (e3 = e0)
% 9.35/2.73  | (173) op(e4, e3) = all_0_66_66
% 9.35/2.73  | (174) op(all_0_63_63, e4) = all_0_2_2
% 9.35/2.73  | (175) all_0_56_56 = e4 | all_0_57_57 = e4 | all_0_58_58 = e4 | all_0_59_59 = e4 | all_0_60_60 = e4 | all_0_61_61 = e4 | all_0_62_62 = e4
% 9.35/2.73  | (176)  ~ (all_0_53_53 = all_0_60_60)
% 9.35/2.73  | (177) all_0_77_77 = e1 | all_0_78_78 = e1 | all_0_79_79 = e1 | all_0_80_80 = e1 | all_0_81_81 = e1 | all_0_82_82 = e1 | all_0_83_83 = e1
% 9.35/2.73  | (178) op(all_0_82_82, e2) = all_0_39_39
% 9.35/2.73  | (179)  ~ (all_0_50_50 = all_0_92_92)
% 9.35/2.73  | (180)  ~ (all_0_65_65 = all_0_68_68)
% 9.35/2.73  | (181) all_0_83_83 = e6 | all_0_83_83 = e5 | all_0_83_83 = e4 | all_0_83_83 = e3 | all_0_83_83 = e2 | all_0_83_83 = e1 | all_0_83_83 = e0
% 9.35/2.73  | (182)  ~ (all_0_51_51 = all_0_72_72)
% 9.35/2.73  | (183)  ~ (all_0_79_79 = all_0_83_83)
% 9.35/2.73  | (184) op(e5, e5) = all_0_57_57
% 9.35/2.73  | (185) all_0_77_77 = e0 | all_0_78_78 = e0 | all_0_79_79 = e0 | all_0_80_80 = e0 | all_0_81_81 = e0 | all_0_82_82 = e0 | all_0_83_83 = e0
% 9.35/2.73  | (186)  ~ (all_0_85_85 = all_0_89_89)
% 9.35/2.73  | (187)  ~ (all_0_54_54 = all_0_96_96)
% 9.35/2.73  | (188) op(all_0_62_62, e5) = all_0_43_43
% 9.35/2.73  | (189)  ~ (all_0_80_80 = all_0_83_83)
% 9.35/2.73  | (190) op(all_0_12_12, e1) = e5
% 9.35/2.73  | (191)  ~ (all_0_61_61 = all_0_96_96)
% 9.35/2.73  | (192)  ~ (all_0_56_56 = all_0_57_57)
% 9.35/2.73  | (193) all_0_84_84 = e6 | all_0_84_84 = e5 | all_0_84_84 = e4 | all_0_84_84 = e3 | all_0_84_84 = e2 | all_0_84_84 = e1 | all_0_84_84 = e0
% 9.35/2.73  | (194)  ~ (all_0_55_55 = all_0_62_62)
% 9.35/2.73  | (195)  ~ (all_0_66_66 = all_0_68_68)
% 9.35/2.73  | (196) op(e0, e6) = all_0_91_91
% 9.35/2.73  | (197) all_0_62_62 = e6 | all_0_62_62 = e5 | all_0_62_62 = e4 | all_0_62_62 = e3 | all_0_62_62 = e2 | all_0_62_62 = e1 | all_0_62_62 = e0
% 9.35/2.73  | (198)  ~ (all_0_52_52 = all_0_73_73)
% 9.35/2.73  | (199)  ~ (all_0_70_70 = all_0_84_84)
% 9.35/2.73  | (200) op(all_0_74_74, e3) = all_0_31_31
% 9.35/2.73  | (201)  ~ (all_0_92_92 = all_0_95_95)
% 9.35/2.73  | (202)  ~ (all_0_77_77 = all_0_84_84)
% 9.35/2.73  | (203) op(all_0_28_28, e6) = e2
% 9.35/2.73  | (204)  ~ (all_0_54_54 = all_0_61_61)
% 9.35/2.73  | (205) op(all_0_47_47, e1) = e0
% 9.35/2.73  | (206)  ~ (all_0_88_88 = all_0_89_89)
% 9.35/2.73  | (207)  ~ (all_0_49_49 = all_0_50_50)
% 9.35/2.73  | (208)  ~ (all_0_62_62 = all_0_83_83)
% 9.35/2.73  | (209) op(all_0_92_92, e0) = all_0_13_13
% 9.35/2.73  | (210)  ~ (all_0_92_92 = all_0_94_94)
% 9.35/2.73  | (211)  ~ (all_0_66_66 = all_0_73_73)
% 9.35/2.73  | (212) op(all_0_89_89, e1) = all_0_40_40
% 9.35/2.73  | (213)  ~ (all_0_57_57 = all_0_60_60)
% 9.35/2.73  | (214) op(all_0_40_40, e1) = e1
% 9.35/2.73  | (215)  ~ (all_0_78_78 = all_0_79_79)
% 9.35/2.73  | (216)  ~ (all_0_63_63 = all_0_67_67)
% 9.35/2.73  | (217)  ~ (all_0_71_71 = all_0_73_73)
% 9.35/2.73  | (218) all_0_59_59 = e6 | all_0_59_59 = e5 | all_0_59_59 = e4 | all_0_59_59 = e3 | all_0_59_59 = e2 | all_0_59_59 = e1 | all_0_59_59 = e0
% 9.35/2.73  | (219)  ~ (all_0_85_85 = all_0_87_87)
% 9.35/2.73  | (220) all_0_74_74 = e6 | all_0_74_74 = e5 | all_0_74_74 = e4 | all_0_74_74 = e3 | all_0_74_74 = e2 | all_0_74_74 = e1 | all_0_74_74 = e0
% 9.35/2.73  | (221)  ~ (all_0_51_51 = all_0_65_65)
% 9.35/2.73  | (222) all_0_49_49 = e5 | all_0_56_56 = e5 | all_0_63_63 = e5 | all_0_70_70 = e5 | all_0_77_77 = e5 | all_0_84_84 = e5 | all_0_91_91 = e5
% 9.35/2.73  | (223) op(all_0_60_60, e5) = all_0_29_29
% 9.35/2.73  | (224)  ~ (all_0_53_53 = all_0_55_55)
% 9.35/2.73  | (225)  ~ (all_0_50_50 = all_0_51_51)
% 9.35/2.73  | (226)  ~ (all_0_69_69 = all_0_83_83)
% 9.35/2.73  | (227) op(e2, e3) = all_0_80_80
% 9.35/2.73  | (228) op(all_0_55_55, e6) = all_0_42_42
% 9.35/2.73  | (229)  ~ (all_0_79_79 = all_0_81_81)
% 9.35/2.73  | (230) op(e2, e0) = all_0_83_83
% 9.35/2.73  | (231)  ~ (all_0_59_59 = all_0_61_61)
% 9.35/2.73  | (232)  ~ (all_0_88_88 = all_0_95_95)
% 9.35/2.73  | (233)  ~ (all_0_72_72 = all_0_93_93)
% 9.35/2.73  | (234) all_0_82_82 = e6 | all_0_82_82 = e5 | all_0_82_82 = e4 | all_0_82_82 = e3 | all_0_82_82 = e2 | all_0_82_82 = e1 | all_0_82_82 = e0
% 9.35/2.73  | (235) op(all_0_53_53, e6) = all_0_28_28
% 9.35/2.73  | (236) all_0_52_52 = e1 | all_0_59_59 = e1 | all_0_66_66 = e1 | all_0_73_73 = e1 | all_0_80_80 = e1 | all_0_87_87 = e1 | all_0_94_94 = e1
% 9.35/2.73  | (237) all_0_70_70 = e6 | all_0_70_70 = e5 | all_0_70_70 = e4 | all_0_70_70 = e3 | all_0_70_70 = e2 | all_0_70_70 = e1 | all_0_70_70 = e0
% 9.35/2.73  | (238)  ~ (all_0_65_65 = all_0_66_66)
% 9.35/2.73  | (239)  ~ (all_0_67_67 = all_0_88_88)
% 9.35/2.73  | (240) all_0_57_57 = e6 | all_0_57_57 = e5 | all_0_57_57 = e4 | all_0_57_57 = e3 | all_0_57_57 = e2 | all_0_57_57 = e1 | all_0_57_57 = e0
% 9.35/2.73  | (241) all_0_84_84 = e3 | all_0_85_85 = e3 | all_0_86_86 = e3 | all_0_87_87 = e3 | all_0_88_88 = e3 | all_0_89_89 = e3 | all_0_90_90 = e3
% 9.35/2.73  | (242) op(e3, e5) = all_0_71_71
% 9.35/2.73  | (243)  ~ (all_0_55_55 = all_0_69_69)
% 9.35/2.73  | (244)  ~ (all_0_68_68 = all_0_69_69)
% 9.35/2.73  | (245) all_0_51_51 = e2 | all_0_58_58 = e2 | all_0_65_65 = e2 | all_0_72_72 = e2 | all_0_79_79 = e2 | all_0_86_86 = e2 | all_0_93_93 = e2
% 9.35/2.73  | (246)  ~ (all_0_52_52 = all_0_94_94)
% 9.35/2.73  | (247)  ~ (all_0_63_63 = all_0_84_84)
% 9.35/2.73  | (248)  ~ (all_0_53_53 = all_0_95_95)
% 9.35/2.73  | (249) op(e1, e1) = all_0_89_89
% 9.35/2.73  | (250)  ~ (all_0_55_55 = all_0_97_97)
% 9.35/2.73  | (251)  ~ (e5 = e0)
% 9.35/2.73  | (252) op(all_0_18_18, e2) = e4
% 9.35/2.73  | (253) all_0_84_84 = e6 | all_0_85_85 = e6 | all_0_86_86 = e6 | all_0_87_87 = e6 | all_0_88_88 = e6 | all_0_89_89 = e6 | all_0_90_90 = e6
% 9.35/2.73  | (254) all_0_77_77 = e2 | all_0_78_78 = e2 | all_0_79_79 = e2 | all_0_80_80 = e2 | all_0_81_81 = e2 | all_0_82_82 = e2 | all_0_83_83 = e2
% 9.35/2.73  | (255) all_0_92_92 = e6 | all_0_92_92 = e5 | all_0_92_92 = e4 | all_0_92_92 = e3 | all_0_92_92 = e2 | all_0_92_92 = e1 | all_0_92_92 = e0
% 9.35/2.73  | (256)  ~ (all_0_59_59 = all_0_73_73)
% 9.35/2.73  | (257)  ~ (all_0_49_49 = all_0_52_52)
% 9.35/2.73  | (258) op(all_0_22_22, e5) = e3
% 9.35/2.73  | (259)  ~ (all_0_72_72 = all_0_79_79)
% 9.35/2.73  | (260) all_0_63_63 = e6 | all_0_63_63 = e5 | all_0_63_63 = e4 | all_0_63_63 = e3 | all_0_63_63 = e2 | all_0_63_63 = e1 | all_0_63_63 = e0
% 9.35/2.73  | (261)  ~ (all_0_61_61 = all_0_68_68)
% 9.35/2.73  | (262)  ~ (all_0_57_57 = all_0_85_85)
% 9.35/2.73  | (263)  ~ (all_0_51_51 = all_0_54_54)
% 9.35/2.73  | (264) op(e1, e6) = all_0_84_84
% 9.35/2.73  | (265)  ~ (all_0_55_55 = all_0_83_83)
% 9.35/2.73  | (266) all_0_77_77 = e3 | all_0_78_78 = e3 | all_0_79_79 = e3 | all_0_80_80 = e3 | all_0_81_81 = e3 | all_0_82_82 = e3 | all_0_83_83 = e3
% 9.35/2.73  | (267)  ~ (all_0_94_94 = all_0_96_96)
% 9.35/2.73  | (268) op(all_0_95_95, e0) = all_0_34_34
% 9.35/2.73  | (269)  ~ (all_0_71_71 = all_0_74_74)
% 9.35/2.73  | (270)  ~ (all_0_80_80 = all_0_94_94)
% 9.35/2.73  | (271) op(all_0_93_93, e0) = all_0_20_20
% 9.35/2.73  | (272) all_0_63_63 = e3 | all_0_64_64 = e3 | all_0_65_65 = e3 | all_0_66_66 = e3 | all_0_67_67 = e3 | all_0_68_68 = e3 | all_0_69_69 = e3
% 9.35/2.73  | (273) all_0_91_91 = e4 | all_0_92_92 = e4 | all_0_93_93 = e4 | all_0_94_94 = e4 | all_0_95_95 = e4 | all_0_96_96 = e4 | all_0_97_97 = e4
% 9.35/2.73  | (274) all_0_53_53 = e1 | all_0_60_60 = e1 | all_0_67_67 = e1 | all_0_74_74 = e1 | all_0_81_81 = e1 | all_0_88_88 = e1 | all_0_95_95 = e1
% 9.35/2.73  | (275)  ~ (all_0_64_64 = all_0_66_66)
% 9.35/2.73  | (276) op(all_0_39_39, e2) = e1
% 9.35/2.73  | (277) all_0_49_49 = e2 | all_0_50_50 = e2 | all_0_51_51 = e2 | all_0_52_52 = e2 | all_0_53_53 = e2 | all_0_54_54 = e2 | all_0_55_55 = e2
% 9.35/2.73  | (278)  ~ (all_0_80_80 = all_0_81_81)
% 9.35/2.73  | (279) op(all_0_76_76, e3) = all_0_45_45
% 9.35/2.73  | (280) all_0_75_75 = e6 | all_0_75_75 = e5 | all_0_75_75 = e4 | all_0_75_75 = e3 | all_0_75_75 = e2 | all_0_75_75 = e1 | all_0_75_75 = e0
% 9.35/2.73  | (281) all_0_54_54 = e6 | all_0_61_61 = e6 | all_0_68_68 = e6 | all_0_75_75 = e6 | all_0_82_82 = e6 | all_0_89_89 = e6 | all_0_96_96 = e6
% 9.35/2.73  | (282) op(e2, e2) = all_0_81_81
% 9.35/2.73  | (283) all_0_73_73 = e6 | all_0_73_73 = e5 | all_0_73_73 = e4 | all_0_73_73 = e3 | all_0_73_73 = e2 | all_0_73_73 = e1 | all_0_73_73 = e0
% 9.35/2.73  | (284)  ~ (all_0_70_70 = all_0_91_91)
% 9.35/2.74  | (285)  ~ (all_0_87_87 = all_0_88_88)
% 9.35/2.74  | (286) all_0_50_50 = e3 | all_0_57_57 = e3 | all_0_64_64 = e3 | all_0_71_71 = e3 | all_0_78_78 = e3 | all_0_85_85 = e3 | all_0_92_92 = e3
% 9.35/2.74  | (287) all_0_91_91 = e1 | all_0_92_92 = e1 | all_0_93_93 = e1 | all_0_94_94 = e1 | all_0_95_95 = e1 | all_0_96_96 = e1 | all_0_97_97 = e1
% 9.35/2.74  | (288)  ~ (all_0_50_50 = all_0_85_85)
% 9.35/2.74  | (289)  ~ (all_0_52_52 = all_0_53_53)
% 9.35/2.74  | (290) all_0_53_53 = e2 | all_0_60_60 = e2 | all_0_67_67 = e2 | all_0_74_74 = e2 | all_0_81_81 = e2 | all_0_88_88 = e2 | all_0_95_95 = e2
% 9.35/2.74  | (291) all_0_91_91 = e6 | all_0_92_92 = e6 | all_0_93_93 = e6 | all_0_94_94 = e6 | all_0_95_95 = e6 | all_0_96_96 = e6 | all_0_97_97 = e6
% 9.35/2.74  | (292) all_0_49_49 = e0 | all_0_50_50 = e0 | all_0_51_51 = e0 | all_0_52_52 = e0 | all_0_53_53 = e0 | all_0_54_54 = e0 | all_0_55_55 = e0
% 9.35/2.74  | (293)  ~ (all_0_78_78 = all_0_81_81)
% 9.35/2.74  | (294) all_0_91_91 = e3 | all_0_92_92 = e3 | all_0_93_93 = e3 | all_0_94_94 = e3 | all_0_95_95 = e3 | all_0_96_96 = e3 | all_0_97_97 = e3
% 9.35/2.74  | (295)  ~ (all_0_62_62 = all_0_90_90)
% 9.35/2.74  | (296) op(all_0_84_84, e1) = all_0_5_5
% 9.35/2.74  | (297)  ~ (all_0_59_59 = all_0_60_60)
% 9.35/2.74  | (298) op(all_0_41_41, e0) = e1
% 9.35/2.74  | (299) all_0_56_56 = e1 | all_0_57_57 = e1 | all_0_58_58 = e1 | all_0_59_59 = e1 | all_0_60_60 = e1 | all_0_61_61 = e1 | all_0_62_62 = e1
% 9.35/2.74  | (300) op(all_0_70_70, e3) = all_0_3_3
% 9.35/2.74  | (301)  ~ (all_0_85_85 = all_0_92_92)
% 9.35/2.74  | (302)  ~ (all_0_64_64 = all_0_68_68)
% 9.35/2.74  | (303)  ~ (all_0_64_64 = all_0_71_71)
% 9.35/2.74  | (304) op(all_0_75_75, e3) = all_0_38_38
% 9.35/2.74  | (305)  ~ (e6 = e0)
% 9.35/2.74  | (306)  ~ (all_0_77_77 = all_0_82_82)
% 9.35/2.74  | (307)  ~ (all_0_60_60 = all_0_74_74)
% 9.35/2.74  | (308) all_0_90_90 = e6 | all_0_90_90 = e5 | all_0_90_90 = e4 | all_0_90_90 = e3 | all_0_90_90 = e2 | all_0_90_90 = e1 | all_0_90_90 = e0
% 9.35/2.74  | (309) op(all_0_58_58, e5) = all_0_15_15
% 9.35/2.74  | (310) op(all_0_91_91, e0) = all_0_6_6
% 9.35/2.74  | (311) all_0_77_77 = e5 | all_0_78_78 = e5 | all_0_79_79 = e5 | all_0_80_80 = e5 | all_0_81_81 = e5 | all_0_82_82 = e5 | all_0_83_83 = e5
% 9.35/2.74  | (312)  ~ (all_0_93_93 = all_0_95_95)
% 9.35/2.74  | (313) all_0_66_66 = e6 | all_0_66_66 = e5 | all_0_66_66 = e4 | all_0_66_66 = e3 | all_0_66_66 = e2 | all_0_66_66 = e1 | all_0_66_66 = e0
% 9.35/2.74  | (314)  ~ (all_0_74_74 = all_0_81_81)
% 9.35/2.74  | (315) op(all_0_68_68, e4) = all_0_37_37
% 9.35/2.74  | (316) op(all_0_94_94, e0) = all_0_27_27
% 9.35/2.74  | (317)  ~ (all_0_60_60 = all_0_88_88)
% 9.35/2.74  | (318) op(all_0_37_37, e4) = e1
% 9.35/2.74  | (319)  ~ (all_0_50_50 = all_0_57_57)
% 9.35/2.74  | (320)  ~ (all_0_86_86 = all_0_88_88)
% 9.35/2.74  | (321)  ~ (all_0_80_80 = all_0_82_82)
% 9.35/2.74  | (322)  ~ (all_0_73_73 = all_0_75_75)
% 9.35/2.74  | (323) all_0_77_77 = e6 | all_0_78_78 = e6 | all_0_79_79 = e6 | all_0_80_80 = e6 | all_0_81_81 = e6 | all_0_82_82 = e6 | all_0_83_83 = e6
% 9.35/2.74  | (324) all_0_86_86 = e6 | all_0_86_86 = e5 | all_0_86_86 = e4 | all_0_86_86 = e3 | all_0_86_86 = e2 | all_0_86_86 = e1 | all_0_86_86 = e0
% 9.35/2.74  | (325)  ~ (all_0_87_87 = all_0_90_90)
% 9.35/2.74  | (326)  ~ (all_0_81_81 = all_0_95_95)
% 9.35/2.74  | (327)  ~ (all_0_71_71 = all_0_92_92)
% 9.35/2.74  | (328) op(all_0_57_57, e5) = all_0_8_8
% 9.35/2.74  | (329) all_0_49_49 = e2 | all_0_56_56 = e2 | all_0_63_63 = e2 | all_0_70_70 = e2 | all_0_77_77 = e2 | all_0_84_84 = e2 | all_0_91_91 = e2
% 9.35/2.74  | (330)  ~ (all_0_92_92 = all_0_96_96)
% 9.35/2.74  | (331)  ~ (all_0_57_57 = all_0_62_62)
% 9.35/2.74  | (332) op(all_0_23_23, e4) = e3
% 9.35/2.74  | (333)  ~ (all_0_52_52 = all_0_54_54)
% 9.35/2.74  | (334)  ~ (all_0_83_83 = all_0_90_90)
% 9.35/2.74  | (335) all_0_55_55 = e2 | all_0_62_62 = e2 | all_0_69_69 = e2 | all_0_76_76 = e2 | all_0_83_83 = e2 | all_0_90_90 = e2 | all_0_97_97 = e2
% 9.35/2.74  | (336) op(all_0_8_8, e5) = e5
% 9.35/2.74  | (337) all_0_52_52 = e0 | all_0_59_59 = e0 | all_0_66_66 = e0 | all_0_73_73 = e0 | all_0_80_80 = e0 | all_0_87_87 = e0 | all_0_94_94 = e0
% 9.35/2.74  | (338)  ~ (all_0_86_86 = all_0_93_93)
% 9.35/2.74  | (339)  ~ (all_0_76_76 = all_0_83_83)
% 9.35/2.74  | (340) all_0_50_50 = e5 | all_0_57_57 = e5 | all_0_64_64 = e5 | all_0_71_71 = e5 | all_0_78_78 = e5 | all_0_85_85 = e5 | all_0_92_92 = e5
% 9.35/2.74  | (341) all_0_49_49 = e6 | all_0_56_56 = e6 | all_0_63_63 = e6 | all_0_70_70 = e6 | all_0_77_77 = e6 | all_0_84_84 = e6 | all_0_91_91 = e6
% 9.35/2.74  | (342) op(e3, e2) = all_0_74_74
% 9.35/2.74  | (343) op(e0, e0) = all_0_97_97
% 9.35/2.74  | (344)  ~ (all_0_60_60 = all_0_81_81)
% 9.35/2.74  | (345)  ~ (all_0_58_58 = all_0_65_65)
% 9.35/2.74  | (346)  ~ (e1 = e0)
% 9.35/2.74  | (347)  ~ (all_0_82_82 = all_0_96_96)
% 9.35/2.74  | (348) all_0_55_55 = e6 | all_0_62_62 = e6 | all_0_69_69 = e6 | all_0_76_76 = e6 | all_0_83_83 = e6 | all_0_90_90 = e6 | all_0_97_97 = e6
% 9.35/2.74  | (349)  ~ (e3 = e1)
% 9.35/2.74  | (350) all_0_84_84 = e2 | all_0_85_85 = e2 | all_0_86_86 = e2 | all_0_87_87 = e2 | all_0_88_88 = e2 | all_0_89_89 = e2 | all_0_90_90 = e2
% 9.35/2.74  | (351)  ~ (all_0_56_56 = all_0_62_62)
% 9.35/2.74  | (352) all_0_63_63 = e2 | all_0_64_64 = e2 | all_0_65_65 = e2 | all_0_66_66 = e2 | all_0_67_67 = e2 | all_0_68_68 = e2 | all_0_69_69 = e2
% 9.35/2.74  | (353) op(all_0_88_88, e1) = all_0_33_33
% 9.35/2.74  | (354) op(all_0_83_83, e2) = all_0_46_46
% 9.35/2.74  | (355)  ~ (all_0_49_49 = all_0_51_51)
% 9.35/2.74  | (356)  ~ (e2 = e1)
% 9.35/2.74  | (357) op(all_0_5_5, e1) = e6
% 9.35/2.74  | (358)  ~ (all_0_58_58 = all_0_79_79)
% 9.35/2.74  | (359) all_0_51_51 = e3 | all_0_58_58 = e3 | all_0_65_65 = e3 | all_0_72_72 = e3 | all_0_79_79 = e3 | all_0_86_86 = e3 | all_0_93_93 = e3
% 9.35/2.74  | (360)  ~ (all_0_74_74 = all_0_95_95)
% 9.35/2.74  | (361) all_0_50_50 = e4 | all_0_57_57 = e4 | all_0_64_64 = e4 | all_0_71_71 = e4 | all_0_78_78 = e4 | all_0_85_85 = e4 | all_0_92_92 = e4
% 9.35/2.74  | (362) all_0_52_52 = e6 | all_0_59_59 = e6 | all_0_66_66 = e6 | all_0_73_73 = e6 | all_0_80_80 = e6 | all_0_87_87 = e6 | all_0_94_94 = e6
% 9.35/2.74  | (363) op(e0, e2) = all_0_95_95
% 9.35/2.74  | (364) all_0_61_61 = e6 | all_0_61_61 = e5 | all_0_61_61 = e4 | all_0_61_61 = e3 | all_0_61_61 = e2 | all_0_61_61 = e1 | all_0_61_61 = e0
% 9.35/2.74  | (365)  ~ (all_0_50_50 = all_0_53_53)
% 9.35/2.74  | (366)  ~ (all_0_56_56 = all_0_91_91)
% 9.35/2.74  | (367)  ~ (all_0_71_71 = all_0_85_85)
% 9.35/2.74  | (368)  ~ (all_0_62_62 = all_0_97_97)
% 9.35/2.74  | (369) all_0_50_50 = e1 | all_0_57_57 = e1 | all_0_64_64 = e1 | all_0_71_71 = e1 | all_0_78_78 = e1 | all_0_85_85 = e1 | all_0_92_92 = e1
% 9.35/2.74  | (370) op(all_0_11_11, e2) = e5
% 9.35/2.74  | (371) all_0_51_51 = e6 | all_0_58_58 = e6 | all_0_65_65 = e6 | all_0_72_72 = e6 | all_0_79_79 = e6 | all_0_86_86 = e6 | all_0_93_93 = e6
% 9.35/2.74  | (372) op(all_0_56_56, e5) = all_0_1_1
% 9.35/2.74  | (373)  ~ (e6 = e5)
% 9.35/2.74  | (374) op(all_0_10_10, e3) = e5
% 9.35/2.74  | (375)  ~ (all_0_90_90 = all_0_97_97)
% 9.35/2.74  | (376) op(all_0_80_80, e2) = all_0_25_25
% 9.35/2.74  | (377) op(e5, e4) = all_0_58_58
% 9.35/2.74  | (378) op(e5, e3) = all_0_59_59
% 9.35/2.74  | (379)  ~ (all_0_77_77 = all_0_80_80)
% 9.35/2.74  | (380)  ~ (all_0_66_66 = all_0_80_80)
% 9.35/2.74  | (381)  ~ (all_0_67_67 = all_0_95_95)
% 9.35/2.74  | (382) op(all_0_51_51, e6) = all_0_14_14
% 9.35/2.74  | (383)  ~ (all_0_77_77 = all_0_83_83)
% 9.35/2.74  | (384) op(all_0_52_52, e6) = all_0_21_21
% 9.35/2.74  | (385)  ~ (all_0_94_94 = all_0_95_95)
% 9.35/2.74  | (386) op(all_0_38_38, e3) = e1
% 9.35/2.74  | (387) op(all_0_59_59, e5) = all_0_22_22
% 9.35/2.74  | (388)  ~ (all_0_59_59 = all_0_94_94)
% 9.35/2.74  | (389)  ~ (e5 = e2)
% 9.35/2.74  | (390) all_0_63_63 = e5 | all_0_64_64 = e5 | all_0_65_65 = e5 | all_0_66_66 = e5 | all_0_67_67 = e5 | all_0_68_68 = e5 | all_0_69_69 = e5
% 9.35/2.74  | (391) all_0_70_70 = e3 | all_0_71_71 = e3 | all_0_72_72 = e3 | all_0_73_73 = e3 | all_0_74_74 = e3 | all_0_75_75 = e3 | all_0_76_76 = e3
% 9.35/2.74  | (392) op(e6, e2) = all_0_53_53
% 9.35/2.74  | (393) all_0_53_53 = e6 | all_0_60_60 = e6 | all_0_67_67 = e6 | all_0_74_74 = e6 | all_0_81_81 = e6 | all_0_88_88 = e6 | all_0_95_95 = e6
% 9.35/2.74  | (394)  ~ (all_0_69_69 = all_0_76_76)
% 9.35/2.74  | (395)  ~ (all_0_56_56 = all_0_70_70)
% 9.35/2.74  | (396)  ~ (all_0_65_65 = all_0_93_93)
% 9.35/2.74  | (397)  ~ (all_0_79_79 = all_0_82_82)
% 9.35/2.74  | (398)  ~ (all_0_51_51 = all_0_93_93)
% 9.35/2.74  | (399) all_0_50_50 = e6 | all_0_57_57 = e6 | all_0_64_64 = e6 | all_0_71_71 = e6 | all_0_78_78 = e6 | all_0_85_85 = e6 | all_0_92_92 = e6
% 9.35/2.74  | (400)  ~ (all_0_92_92 = all_0_93_93)
% 9.35/2.74  | (401)  ~ (all_0_54_54 = all_0_68_68)
% 9.35/2.74  | (402) op(all_0_3_3, e3) = e6
% 9.35/2.74  | (403) all_0_70_70 = e1 | all_0_71_71 = e1 | all_0_72_72 = e1 | all_0_73_73 = e1 | all_0_74_74 = e1 | all_0_75_75 = e1 | all_0_76_76 = e1
% 9.35/2.75  | (404)  ~ (all_0_64_64 = all_0_85_85)
% 9.35/2.75  | (405) all_0_55_55 = e4 | all_0_62_62 = e4 | all_0_69_69 = e4 | all_0_76_76 = e4 | all_0_83_83 = e4 | all_0_90_90 = e4 | all_0_97_97 = e4
% 9.35/2.75  | (406) all_0_54_54 = e2 | all_0_61_61 = e2 | all_0_68_68 = e2 | all_0_75_75 = e2 | all_0_82_82 = e2 | all_0_89_89 = e2 | all_0_96_96 = e2
% 9.35/2.75  | (407) op(all_0_72_72, e3) = all_0_17_17
% 9.35/2.75  | (408) all_0_49_49 = e1 | all_0_56_56 = e1 | all_0_63_63 = e1 | all_0_70_70 = e1 | all_0_77_77 = e1 | all_0_84_84 = e1 | all_0_91_91 = e1
% 9.35/2.75  | (409)  ~ (all_0_55_55 = all_0_90_90)
% 9.35/2.75  | (410)  ~ (e6 = e1)
% 9.35/2.75  | (411) all_0_49_49 = e4 | all_0_50_50 = e4 | all_0_51_51 = e4 | all_0_52_52 = e4 | all_0_53_53 = e4 | all_0_54_54 = e4 | all_0_55_55 = e4
% 9.35/2.75  | (412)  ~ (all_0_70_70 = all_0_73_73)
% 9.35/2.75  | (413) op(all_0_30_30, e4) = e2
% 9.35/2.75  | (414) all_0_51_51 = e0 | all_0_58_58 = e0 | all_0_65_65 = e0 | all_0_72_72 = e0 | all_0_79_79 = e0 | all_0_86_86 = e0 | all_0_93_93 = e0
% 9.35/2.75  | (415) all_0_84_84 = e0 | all_0_85_85 = e0 | all_0_86_86 = e0 | all_0_87_87 = e0 | all_0_88_88 = e0 | all_0_89_89 = e0 | all_0_90_90 = e0
% 9.35/2.75  | (416) op(all_0_45_45, e3) = e0
% 9.35/2.75  | (417)  ~ (all_0_70_70 = all_0_75_75)
% 9.35/2.75  | (418) all_0_53_53 = e6 | all_0_53_53 = e5 | all_0_53_53 = e4 | all_0_53_53 = e3 | all_0_53_53 = e2 | all_0_53_53 = e1 | all_0_53_53 = e0
% 9.35/2.75  | (419)  ~ (all_0_59_59 = all_0_62_62)
% 9.35/2.75  | (420)  ~ (all_0_56_56 = all_0_63_63)
% 9.35/2.75  | (421)  ~ (all_0_84_84 = all_0_89_89)
% 9.35/2.75  | (422) all_0_84_84 = e4 | all_0_85_85 = e4 | all_0_86_86 = e4 | all_0_87_87 = e4 | all_0_88_88 = e4 | all_0_89_89 = e4 | all_0_90_90 = e4
% 9.35/2.75  | (423) op(all_0_0_0, e6) = e6
% 9.35/2.75  | (424)  ~ (all_0_60_60 = all_0_61_61)
% 9.35/2.75  | (425)  ~ (all_0_77_77 = all_0_79_79)
% 9.35/2.75  | (426)  ~ (all_0_93_93 = all_0_96_96)
% 9.35/2.75  | (427)  ~ (all_0_52_52 = all_0_55_55)
% 9.35/2.75  | (428) all_0_54_54 = e6 | all_0_54_54 = e5 | all_0_54_54 = e4 | all_0_54_54 = e3 | all_0_54_54 = e2 | all_0_54_54 = e1 | all_0_54_54 = e0
% 9.35/2.75  | (429) all_0_76_76 = e6 | all_0_76_76 = e5 | all_0_76_76 = e4 | all_0_76_76 = e3 | all_0_76_76 = e2 | all_0_76_76 = e1 | all_0_76_76 = e0
% 9.35/2.75  | (430)  ~ (all_0_83_83 = all_0_97_97)
% 9.35/2.75  | (431) all_0_55_55 = e0 | all_0_62_62 = e0 | all_0_69_69 = e0 | all_0_76_76 = e0 | all_0_83_83 = e0 | all_0_90_90 = e0 | all_0_97_97 = e0
% 9.35/2.75  | (432)  ~ (all_0_85_85 = all_0_86_86)
% 9.35/2.75  | (433)  ~ (e5 = e4)
% 9.35/2.75  | (434) op(e1, e0) = all_0_90_90
% 9.77/2.75  | (435) op(all_0_96_96, e0) = all_0_41_41
% 9.77/2.75  | (436) all_0_89_89 = e6 | all_0_89_89 = e5 | all_0_89_89 = e4 | all_0_89_89 = e3 | all_0_89_89 = e2 | all_0_89_89 = e1 | all_0_89_89 = e0
% 9.77/2.75  | (437)  ~ (all_0_73_73 = all_0_74_74)
% 9.77/2.75  | (438)  ~ (all_0_58_58 = all_0_61_61)
% 9.77/2.75  | (439)  ~ (all_0_68_68 = all_0_96_96)
% 9.77/2.75  | (440) op(all_0_20_20, e0) = e4
% 9.77/2.75  | (441)  ~ (all_0_63_63 = all_0_68_68)
% 9.77/2.75  | (442)  ~ (all_0_57_57 = all_0_59_59)
% 9.77/2.75  | (443)  ~ (all_0_60_60 = all_0_67_67)
% 9.77/2.75  | (444) all_0_49_49 = e5 | all_0_50_50 = e5 | all_0_51_51 = e5 | all_0_52_52 = e5 | all_0_53_53 = e5 | all_0_54_54 = e5 | all_0_55_55 = e5
% 9.77/2.75  | (445)  ~ (all_0_63_63 = all_0_66_66)
% 9.77/2.75  | (446)  ~ (all_0_73_73 = all_0_80_80)
% 9.77/2.75  | (447) op(all_0_32_32, e2) = e2
% 9.77/2.75  | (448) all_0_52_52 = e5 | all_0_59_59 = e5 | all_0_66_66 = e5 | all_0_73_73 = e5 | all_0_80_80 = e5 | all_0_87_87 = e5 | all_0_94_94 = e5
% 9.77/2.75  | (449)  ~ (all_0_60_60 = all_0_62_62)
% 9.77/2.75  | (450)  ~ (all_0_85_85 = all_0_90_90)
% 9.77/2.75  | (451)  ~ (all_0_74_74 = all_0_88_88)
% 9.77/2.75  | (452)  ~ (all_0_70_70 = all_0_74_74)
% 9.77/2.75  | (453)  ~ (all_0_72_72 = all_0_76_76)
% 9.77/2.75  | (454) op(all_0_86_86, e1) = all_0_19_19
% 9.77/2.75  | (455)  ~ (all_0_69_69 = all_0_90_90)
% 9.77/2.75  | (456) op(e3, e1) = all_0_75_75
% 9.77/2.75  | (457)  ~ (all_0_74_74 = all_0_76_76)
% 9.77/2.75  | (458)  ~ (all_0_85_85 = all_0_88_88)
% 9.77/2.75  | (459) op(e0, e4) = all_0_93_93
% 9.77/2.75  | (460)  ~ (all_0_77_77 = all_0_78_78)
% 9.77/2.75  | (461) op(all_0_44_44, e4) = e0
% 9.77/2.75  | (462)  ~ (all_0_72_72 = all_0_73_73)
% 9.77/2.75  | (463) all_0_55_55 = e6 | all_0_55_55 = e5 | all_0_55_55 = e4 | all_0_55_55 = e3 | all_0_55_55 = e2 | all_0_55_55 = e1 | all_0_55_55 = e0
% 9.77/2.75  | (464) all_0_49_49 = e3 | all_0_56_56 = e3 | all_0_63_63 = e3 | all_0_70_70 = e3 | all_0_77_77 = e3 | all_0_84_84 = e3 | all_0_91_91 = e3
% 9.77/2.75  | (465) all_0_51_51 = e6 | all_0_51_51 = e5 | all_0_51_51 = e4 | all_0_51_51 = e3 | all_0_51_51 = e2 | all_0_51_51 = e1 | all_0_51_51 = e0
% 9.77/2.75  | (466) op(e5, e6) = all_0_56_56
% 9.77/2.75  | (467)  ~ (all_0_59_59 = all_0_80_80)
% 9.77/2.75  | (468) all_0_84_84 = e1 | all_0_85_85 = e1 | all_0_86_86 = e1 | all_0_87_87 = e1 | all_0_88_88 = e1 | all_0_89_89 = e1 | all_0_90_90 = e1
% 9.77/2.75  | (469)  ~ (all_0_89_89 = all_0_90_90)
% 9.77/2.75  | (470) (all_0_49_49 = e6 & all_0_57_57 = e5 & all_0_65_65 = e4 & all_0_73_73 = e3 & all_0_81_81 = e2 & all_0_89_89 = e1 & all_0_97_97 = e0) | ( ~ (all_0_49_49 = e6) &  ~ (all_0_57_57 = e5) &  ~ (all_0_65_65 = e4) &  ~ (all_0_73_73 = e3) &  ~ (all_0_81_81 = e2) &  ~ (all_0_89_89 = e1) &  ~ (all_0_97_97 = e0))
% 9.77/2.75  | (471) op(all_0_46_46, e2) = e0
% 9.77/2.75  | (472) all_0_69_69 = e6 | all_0_69_69 = e5 | all_0_69_69 = e4 | all_0_69_69 = e3 | all_0_69_69 = e2 | all_0_69_69 = e1 | all_0_69_69 = e0
% 9.77/2.75  | (473) all_0_91_91 = e2 | all_0_92_92 = e2 | all_0_93_93 = e2 | all_0_94_94 = e2 | all_0_95_95 = e2 | all_0_96_96 = e2 | all_0_97_97 = e2
% 9.77/2.75  | (474) all_0_53_53 = e3 | all_0_60_60 = e3 | all_0_67_67 = e3 | all_0_74_74 = e3 | all_0_81_81 = e3 | all_0_88_88 = e3 | all_0_95_95 = e3
% 9.77/2.75  | (475) op(all_0_87_87, e1) = all_0_26_26
% 9.77/2.75  | (476) all_0_54_54 = e3 | all_0_61_61 = e3 | all_0_68_68 = e3 | all_0_75_75 = e3 | all_0_82_82 = e3 | all_0_89_89 = e3 | all_0_96_96 = e3
% 9.77/2.75  | (477)  ~ (all_0_51_51 = all_0_86_86)
% 9.77/2.75  | (478)  ~ (all_0_76_76 = all_0_90_90)
% 9.77/2.75  | (479) all_0_49_49 = e6 | all_0_49_49 = e5 | all_0_49_49 = e4 | all_0_49_49 = e3 | all_0_49_49 = e2 | all_0_49_49 = e1 | all_0_49_49 = e0
% 9.77/2.75  | (480)  ~ (e5 = e3)
% 9.77/2.75  | (481)  ~ (all_0_74_74 = all_0_75_75)
% 9.77/2.75  | (482) op(all_0_77_77, e2) = all_0_4_4
% 9.77/2.75  | (483)  ~ (e6 = e3)
% 9.77/2.75  | (484) op(all_0_1_1, e5) = e6
% 9.77/2.75  | (485)  ~ (all_0_78_78 = all_0_85_85)
% 9.77/2.75  | (486) op(all_0_25_25, e2) = e3
% 9.77/2.75  | (487) op(all_0_61_61, e5) = all_0_36_36
% 9.77/2.75  | (488)  ~ (all_0_57_57 = all_0_92_92)
% 9.77/2.75  | (489) op(e4, e0) = all_0_69_69
% 9.77/2.75  | (490)  ~ (all_0_65_65 = all_0_67_67)
% 9.77/2.75  | (491)  ~ (all_0_87_87 = all_0_94_94)
% 9.77/2.75  | (492) all_0_65_65 = e6 | all_0_65_65 = e5 | all_0_65_65 = e4 | all_0_65_65 = e3 | all_0_65_65 = e2 | all_0_65_65 = e1 | all_0_65_65 = e0
% 9.77/2.75  | (493) op(e6, e0) = all_0_55_55
% 9.77/2.75  | (494)  ~ (all_0_56_56 = all_0_59_59)
% 9.77/2.75  | (495) op(all_0_79_79, e2) = all_0_18_18
% 9.77/2.75  | (496) op(all_0_7_7, e6) = e5
% 9.77/2.75  | (497) op(e0, e5) = all_0_92_92
% 9.77/2.75  | (498) all_0_55_55 = e1 | all_0_62_62 = e1 | all_0_69_69 = e1 | all_0_76_76 = e1 | all_0_83_83 = e1 | all_0_90_90 = e1 | all_0_97_97 = e1
% 9.77/2.75  | (499) op(all_0_50_50, e6) = all_0_7_7
% 9.77/2.75  | (500)  ~ (all_0_53_53 = all_0_67_67)
% 9.77/2.75  | (501)  ~ (all_0_56_56 = all_0_60_60)
% 9.77/2.75  | (502) all_0_58_58 = e6 | all_0_58_58 = e5 | all_0_58_58 = e4 | all_0_58_58 = e3 | all_0_58_58 = e2 | all_0_58_58 = e1 | all_0_58_58 = e0
% 9.77/2.75  | (503)  ~ (all_0_86_86 = all_0_90_90)
% 9.77/2.75  | (504) op(all_0_31_31, e3) = e2
% 9.77/2.75  | (505) op(e2, e4) = all_0_79_79
% 9.77/2.75  | (506)  ~ (all_0_66_66 = all_0_94_94)
% 9.77/2.75  | (507) op(e4, e5) = all_0_64_64
% 9.77/2.75  | (508) op(all_0_29_29, e5) = e2
% 9.77/2.75  | (509)  ~ (all_0_63_63 = all_0_77_77)
% 9.77/2.75  | (510) op(all_0_6_6, e0) = e6
% 9.77/2.75  | (511) op(all_0_43_43, e5) = e0
% 9.77/2.75  | (512)  ~ (e6 = e2)
% 9.77/2.76  | (513) all_0_52_52 = e4 | all_0_59_59 = e4 | all_0_66_66 = e4 | all_0_73_73 = e4 | all_0_80_80 = e4 | all_0_87_87 = e4 | all_0_94_94 = e4
% 9.77/2.76  | (514)  ~ (all_0_52_52 = all_0_80_80)
% 9.77/2.76  | (515) all_0_54_54 = e5 | all_0_61_61 = e5 | all_0_68_68 = e5 | all_0_75_75 = e5 | all_0_82_82 = e5 | all_0_89_89 = e5 | all_0_96_96 = e5
% 9.77/2.76  | (516)  ~ (all_0_52_52 = all_0_87_87)
% 9.77/2.76  | (517)  ~ (all_0_67_67 = all_0_81_81)
% 9.77/2.76  | (518)  ~ (all_0_63_63 = all_0_69_69)
% 9.77/2.76  | (519)  ~ (all_0_66_66 = all_0_67_67)
% 9.77/2.76  | (520)  ~ (all_0_84_84 = all_0_87_87)
% 9.77/2.76  | (521)  ~ (all_0_49_49 = all_0_84_84)
% 9.77/2.76  | (522) all_0_53_53 = e0 | all_0_60_60 = e0 | all_0_67_67 = e0 | all_0_74_74 = e0 | all_0_81_81 = e0 | all_0_88_88 = e0 | all_0_95_95 = e0
% 9.77/2.76  | (523) op(e4, e2) = all_0_67_67
% 9.77/2.76  | (524)  ~ (all_0_58_58 = all_0_93_93)
% 9.77/2.76  | (525) op(e2, e5) = all_0_78_78
% 9.77/2.76  | (526) op(all_0_69_69, e4) = all_0_44_44
% 9.77/2.76  | (527)  ~ (all_0_79_79 = all_0_93_93)
% 9.77/2.76  | (528)  ~ (all_0_49_49 = all_0_70_70)
% 9.77/2.76  | (529) op(all_0_9_9, e4) = e5
% 9.77/2.76  | (530)  ~ (all_0_61_61 = all_0_75_75)
% 9.77/2.76  | (531) op(e2, e1) = all_0_82_82
% 9.77/2.76  | (532)  ~ (all_0_78_78 = all_0_80_80)
% 9.77/2.76  | (533) op(all_0_16_16, e4) = e4
% 9.77/2.76  | (534) op(all_0_35_35, e6) = e1
% 9.77/2.76  | (535)  ~ (all_0_76_76 = all_0_97_97)
% 9.77/2.76  | (536)  ~ (e3 = e2)
% 9.77/2.76  | (537) all_0_63_63 = e4 | all_0_64_64 = e4 | all_0_65_65 = e4 | all_0_66_66 = e4 | all_0_67_67 = e4 | all_0_68_68 = e4 | all_0_69_69 = e4
% 9.77/2.76  | (538)  ~ (all_0_56_56 = all_0_84_84)
% 9.77/2.76  | (539) all_0_77_77 = e6 | all_0_77_77 = e5 | all_0_77_77 = e4 | all_0_77_77 = e3 | all_0_77_77 = e2 | all_0_77_77 = e1 | all_0_77_77 = e0
% 9.77/2.76  | (540)  ~ (all_0_61_61 = all_0_89_89)
% 9.77/2.76  | (541) op(e4, e1) = all_0_68_68
% 9.77/2.76  | (542)  ~ (all_0_59_59 = all_0_66_66)
% 9.77/2.76  | (543) all_0_54_54 = e4 | all_0_61_61 = e4 | all_0_68_68 = e4 | all_0_75_75 = e4 | all_0_82_82 = e4 | all_0_89_89 = e4 | all_0_96_96 = e4
% 9.77/2.76  | (544)  ~ (all_0_49_49 = all_0_91_91)
% 9.77/2.76  | (545) all_0_56_56 = e3 | all_0_57_57 = e3 | all_0_58_58 = e3 | all_0_59_59 = e3 | all_0_60_60 = e3 | all_0_61_61 = e3 | all_0_62_62 = e3
% 9.77/2.76  | (546)  ~ (all_0_72_72 = all_0_74_74)
% 9.77/2.76  | (547) all_0_72_72 = e6 | all_0_72_72 = e5 | all_0_72_72 = e4 | all_0_72_72 = e3 | all_0_72_72 = e2 | all_0_72_72 = e1 | all_0_72_72 = e0
% 9.77/2.76  | (548) all_0_50_50 = e6 | all_0_50_50 = e5 | all_0_50_50 = e4 | all_0_50_50 = e3 | all_0_50_50 = e2 | all_0_50_50 = e1 | all_0_50_50 = e0
% 9.77/2.76  | (549) op(e5, e2) = all_0_60_60
% 9.77/2.76  | (550) op(all_0_65_65, e4) = all_0_16_16
% 9.77/2.76  | (551)  ~ (all_0_56_56 = all_0_77_77)
% 9.77/2.76  | (552)  ~ (all_0_53_53 = all_0_88_88)
% 9.77/2.76  | (553)  ~ (all_0_51_51 = all_0_55_55)
% 9.77/2.76  | (554) op(all_0_97_97, e0) = all_0_48_48
% 9.77/2.76  | (555)  ~ (all_0_64_64 = all_0_65_65)
% 9.77/2.76  | (556)  ~ (all_0_77_77 = all_0_91_91)
% 9.77/2.76  | (557) op(e0, e3) = all_0_94_94
% 9.77/2.76  | (558) all_0_68_68 = e6 | all_0_68_68 = e5 | all_0_68_68 = e4 | all_0_68_68 = e3 | all_0_68_68 = e2 | all_0_68_68 = e1 | all_0_68_68 = e0
% 9.77/2.76  | (559)  ~ (all_0_49_49 = all_0_77_77)
% 9.77/2.76  | (560) all_0_56_56 = e5 | all_0_57_57 = e5 | all_0_58_58 = e5 | all_0_59_59 = e5 | all_0_60_60 = e5 | all_0_61_61 = e5 | all_0_62_62 = e5
% 9.77/2.76  | (561)  ~ (e4 = e2)
% 9.77/2.76  | (562)  ~ (all_0_69_69 = all_0_97_97)
% 9.77/2.76  | (563)  ~ (all_0_50_50 = all_0_52_52)
% 9.77/2.76  | (564)  ~ (all_0_49_49 = all_0_63_63)
% 9.77/2.76  | (565)  ~ (all_0_49_49 = e6) |  ~ (all_0_57_57 = e5) |  ~ (all_0_65_65 = e4) |  ~ (all_0_73_73 = e3) |  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.76  | (566) all_0_70_70 = e2 | all_0_71_71 = e2 | all_0_72_72 = e2 | all_0_73_73 = e2 | all_0_74_74 = e2 | all_0_75_75 = e2 | all_0_76_76 = e2
% 9.77/2.76  | (567) all_0_77_77 = e4 | all_0_78_78 = e4 | all_0_79_79 = e4 | all_0_80_80 = e4 | all_0_81_81 = e4 | all_0_82_82 = e4 | all_0_83_83 = e4
% 9.77/2.76  | (568) all_0_49_49 = e4 | all_0_56_56 = e4 | all_0_63_63 = e4 | all_0_70_70 = e4 | all_0_77_77 = e4 | all_0_84_84 = e4 | all_0_91_91 = e4
% 9.77/2.76  | (569)  ~ (all_0_78_78 = all_0_92_92)
% 9.77/2.76  | (570)  ~ (all_0_89_89 = all_0_96_96)
% 9.77/2.76  | (571)  ~ (all_0_72_72 = all_0_86_86)
% 9.77/2.76  | (572) all_0_91_91 = e0 | all_0_92_92 = e0 | all_0_93_93 = e0 | all_0_94_94 = e0 | all_0_95_95 = e0 | all_0_96_96 = e0 | all_0_97_97 = e0
% 9.77/2.76  | (573) op(e6, e1) = all_0_54_54
% 9.77/2.76  | (574) op(all_0_14_14, e6) = e4
% 9.77/2.76  | (575) op(e1, e2) = all_0_88_88
% 9.77/2.76  | (576)  ~ (all_0_86_86 = all_0_87_87)
% 9.77/2.76  | (577) all_0_93_93 = e6 | all_0_93_93 = e5 | all_0_93_93 = e4 | all_0_93_93 = e3 | all_0_93_93 = e2 | all_0_93_93 = e1 | all_0_93_93 = e0
% 9.77/2.76  | (578) op(e5, e1) = all_0_61_61
% 9.77/2.76  | (579)  ~ (all_0_50_50 = all_0_54_54)
% 9.77/2.76  | (580)  ~ (all_0_91_91 = all_0_93_93)
% 9.77/2.76  | (581) all_0_94_94 = e6 | all_0_94_94 = e5 | all_0_94_94 = e4 | all_0_94_94 = e3 | all_0_94_94 = e2 | all_0_94_94 = e1 | all_0_94_94 = e0
% 9.77/2.76  | (582)  ~ (all_0_65_65 = all_0_72_72)
% 9.77/2.76  | (583)  ~ (all_0_79_79 = all_0_86_86)
% 9.77/2.76  | (584)  ~ (all_0_91_91 = all_0_94_94)
% 9.77/2.76  | (585)  ~ (all_0_53_53 = all_0_54_54)
% 9.77/2.76  | (586)  ~ (all_0_84_84 = all_0_85_85)
% 9.77/2.76  | (587)  ~ (all_0_55_55 = all_0_76_76)
% 9.77/2.76  | (588)  ~ (all_0_54_54 = all_0_75_75)
% 9.77/2.76  | (589) op(e3, e3) = all_0_73_73
% 9.77/2.76  | (590) op(e3, e0) = all_0_76_76
% 9.77/2.76  | (591) all_0_54_54 = e0 | all_0_61_61 = e0 | all_0_68_68 = e0 | all_0_75_75 = e0 | all_0_82_82 = e0 | all_0_89_89 = e0 | all_0_96_96 = e0
% 9.77/2.76  | (592)  ~ (all_0_71_71 = all_0_75_75)
% 9.77/2.76  | (593)  ~ (all_0_65_65 = all_0_69_69)
% 9.77/2.76  | (594) op(all_0_17_17, e3) = e4
% 9.77/2.76  | (595) all_0_49_49 = e0 | all_0_56_56 = e0 | all_0_63_63 = e0 | all_0_70_70 = e0 | all_0_77_77 = e0 | all_0_84_84 = e0 | all_0_91_91 = e0
% 9.77/2.76  | (596) op(all_0_73_73, e3) = all_0_24_24
% 9.77/2.76  | (597)  ~ (all_0_93_93 = all_0_97_97)
% 9.77/2.76  | (598)  ~ (all_0_95_95 = all_0_96_96)
% 9.77/2.76  | (599)  ~ (all_0_53_53 = all_0_74_74)
% 9.77/2.76  | (600) all_0_88_88 = e6 | all_0_88_88 = e5 | all_0_88_88 = e4 | all_0_88_88 = e3 | all_0_88_88 = e2 | all_0_88_88 = e1 | all_0_88_88 = e0
% 9.77/2.76  | (601)  ~ (all_0_80_80 = all_0_87_87)
% 9.77/2.76  | (602) all_0_91_91 = e5 | all_0_92_92 = e5 | all_0_93_93 = e5 | all_0_94_94 = e5 | all_0_95_95 = e5 | all_0_96_96 = e5 | all_0_97_97 = e5
% 9.77/2.76  | (603) all_0_84_84 = e5 | all_0_85_85 = e5 | all_0_86_86 = e5 | all_0_87_87 = e5 | all_0_88_88 = e5 | all_0_89_89 = e5 | all_0_90_90 = e5
% 9.77/2.76  | (604)  ~ (all_0_71_71 = all_0_72_72)
% 9.77/2.76  | (605) all_0_80_80 = e6 | all_0_80_80 = e5 | all_0_80_80 = e4 | all_0_80_80 = e3 | all_0_80_80 = e2 | all_0_80_80 = e1 | all_0_80_80 = e0
% 9.77/2.76  | (606) op(e0, e1) = all_0_96_96
% 9.77/2.76  | (607)  ~ (all_0_50_50 = all_0_71_71)
% 9.77/2.76  | (608) all_0_53_53 = e5 | all_0_60_60 = e5 | all_0_67_67 = e5 | all_0_74_74 = e5 | all_0_81_81 = e5 | all_0_88_88 = e5 | all_0_95_95 = e5
% 9.77/2.76  | (609)  ~ (all_0_63_63 = all_0_65_65)
% 9.77/2.76  | (610)  ~ (e4 = e1)
% 9.77/2.76  | (611) op(all_0_26_26, e1) = e3
% 9.77/2.76  | (612)  ~ (all_0_57_57 = all_0_64_64)
% 9.77/2.76  | (613) op(all_0_24_24, e3) = e3
% 9.77/2.76  | (614)  ~ (all_0_61_61 = all_0_62_62)
% 9.77/2.76  |
% 9.77/2.76  +-Applying beta-rule and splitting (470), into two cases.
% 9.77/2.76  |-Branch one:
% 9.77/2.76  | (615) all_0_49_49 = e6 & all_0_57_57 = e5 & all_0_65_65 = e4 & all_0_73_73 = e3 & all_0_81_81 = e2 & all_0_89_89 = e1 & all_0_97_97 = e0
% 9.77/2.76  |
% 9.77/2.76  	| Applying alpha-rule on (615) yields:
% 9.77/2.76  	| (616) all_0_89_89 = e1
% 9.77/2.76  	| (617) all_0_49_49 = e6
% 9.77/2.76  	| (618) all_0_81_81 = e2
% 9.77/2.76  	| (619) all_0_65_65 = e4
% 9.77/2.76  	| (620) all_0_57_57 = e5
% 9.77/2.76  	| (621) all_0_97_97 = e0
% 9.77/2.77  	| (622) all_0_73_73 = e3
% 9.77/2.77  	|
% 9.77/2.77  	+-Applying beta-rule and splitting (565), into two cases.
% 9.77/2.77  	|-Branch one:
% 9.77/2.77  	| (623)  ~ (all_0_49_49 = e6)
% 9.77/2.77  	|
% 9.77/2.77  		| Equations (617) can reduce 623 to:
% 9.77/2.77  		| (624) $false
% 9.77/2.77  		|
% 9.77/2.77  		|-The branch is then unsatisfiable
% 9.77/2.77  	|-Branch two:
% 9.77/2.77  	| (617) all_0_49_49 = e6
% 9.77/2.77  	| (626)  ~ (all_0_57_57 = e5) |  ~ (all_0_65_65 = e4) |  ~ (all_0_73_73 = e3) |  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.77  	|
% 9.77/2.77  		+-Applying beta-rule and splitting (626), into two cases.
% 9.77/2.77  		|-Branch one:
% 9.77/2.77  		| (627)  ~ (all_0_57_57 = e5)
% 9.77/2.77  		|
% 9.77/2.77  			| Equations (620) can reduce 627 to:
% 9.77/2.77  			| (624) $false
% 9.77/2.77  			|
% 9.77/2.77  			|-The branch is then unsatisfiable
% 9.77/2.77  		|-Branch two:
% 9.77/2.77  		| (620) all_0_57_57 = e5
% 9.77/2.77  		| (630)  ~ (all_0_65_65 = e4) |  ~ (all_0_73_73 = e3) |  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.77  		|
% 9.77/2.77  			+-Applying beta-rule and splitting (630), into two cases.
% 9.77/2.77  			|-Branch one:
% 9.77/2.77  			| (631)  ~ (all_0_65_65 = e4)
% 9.77/2.77  			|
% 9.77/2.77  				| Equations (619) can reduce 631 to:
% 9.77/2.77  				| (624) $false
% 9.77/2.77  				|
% 9.77/2.77  				|-The branch is then unsatisfiable
% 9.77/2.77  			|-Branch two:
% 9.77/2.77  			| (619) all_0_65_65 = e4
% 9.77/2.77  			| (634)  ~ (all_0_73_73 = e3) |  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.77  			|
% 9.77/2.77  				+-Applying beta-rule and splitting (634), into two cases.
% 9.77/2.77  				|-Branch one:
% 9.77/2.77  				| (635)  ~ (all_0_73_73 = e3)
% 9.77/2.77  				|
% 9.77/2.77  					| Equations (622) can reduce 635 to:
% 9.77/2.77  					| (624) $false
% 9.77/2.77  					|
% 9.77/2.77  					|-The branch is then unsatisfiable
% 9.77/2.77  				|-Branch two:
% 9.77/2.77  				| (622) all_0_73_73 = e3
% 9.77/2.77  				| (638)  ~ (all_0_81_81 = e2) |  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.77  				|
% 9.77/2.77  					+-Applying beta-rule and splitting (638), into two cases.
% 9.77/2.77  					|-Branch one:
% 9.77/2.77  					| (639)  ~ (all_0_81_81 = e2)
% 9.77/2.77  					|
% 9.77/2.77  						| Equations (618) can reduce 639 to:
% 9.77/2.77  						| (624) $false
% 9.77/2.77  						|
% 9.77/2.77  						|-The branch is then unsatisfiable
% 9.77/2.77  					|-Branch two:
% 9.77/2.77  					| (618) all_0_81_81 = e2
% 9.77/2.77  					| (642)  ~ (all_0_89_89 = e1) |  ~ (all_0_97_97 = e0)
% 9.77/2.77  					|
% 9.77/2.77  						+-Applying beta-rule and splitting (642), into two cases.
% 9.77/2.77  						|-Branch one:
% 9.77/2.77  						| (643)  ~ (all_0_89_89 = e1)
% 9.77/2.77  						|
% 9.77/2.77  							| Equations (616) can reduce 643 to:
% 9.77/2.77  							| (624) $false
% 9.77/2.77  							|
% 9.77/2.77  							|-The branch is then unsatisfiable
% 9.77/2.77  						|-Branch two:
% 9.77/2.77  						| (616) all_0_89_89 = e1
% 9.77/2.77  						| (646)  ~ (all_0_97_97 = e0)
% 9.77/2.77  						|
% 9.77/2.77  							| Equations (621) can reduce 646 to:
% 9.77/2.77  							| (624) $false
% 9.77/2.77  							|
% 9.77/2.77  							|-The branch is then unsatisfiable
% 9.77/2.77  |-Branch two:
% 9.77/2.77  | (648)  ~ (all_0_49_49 = e6) &  ~ (all_0_57_57 = e5) &  ~ (all_0_65_65 = e4) &  ~ (all_0_73_73 = e3) &  ~ (all_0_81_81 = e2) &  ~ (all_0_89_89 = e1) &  ~ (all_0_97_97 = e0)
% 9.77/2.77  |
% 9.77/2.77  	| Applying alpha-rule on (648) yields:
% 9.77/2.77  	| (643)  ~ (all_0_89_89 = e1)
% 9.77/2.77  	| (623)  ~ (all_0_49_49 = e6)
% 9.77/2.77  	| (639)  ~ (all_0_81_81 = e2)
% 9.77/2.77  	| (631)  ~ (all_0_65_65 = e4)
% 9.77/2.77  	| (627)  ~ (all_0_57_57 = e5)
% 9.77/2.77  	| (646)  ~ (all_0_97_97 = e0)
% 9.77/2.77  	| (635)  ~ (all_0_73_73 = e3)
% 9.77/2.77  	|
% 9.77/2.77  	+-Applying beta-rule and splitting (19), into two cases.
% 9.77/2.77  	|-Branch one:
% 9.77/2.77  	| (617) all_0_49_49 = e6
% 9.77/2.77  	|
% 9.77/2.77  		| Equations (617) can reduce 623 to:
% 9.77/2.77  		| (624) $false
% 9.77/2.77  		|
% 9.77/2.77  		|-The branch is then unsatisfiable
% 9.77/2.77  	|-Branch two:
% 9.77/2.77  	| (623)  ~ (all_0_49_49 = e6)
% 9.77/2.77  	| (659) all_0_57_57 = e5 | all_0_65_65 = e4 | all_0_73_73 = e3 | all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0
% 9.77/2.77  	|
% 9.77/2.77  		+-Applying beta-rule and splitting (659), into two cases.
% 9.77/2.77  		|-Branch one:
% 9.77/2.77  		| (620) all_0_57_57 = e5
% 9.77/2.77  		|
% 9.77/2.77  			| Equations (620) can reduce 627 to:
% 9.77/2.77  			| (624) $false
% 9.77/2.77  			|
% 9.77/2.77  			|-The branch is then unsatisfiable
% 9.77/2.77  		|-Branch two:
% 9.77/2.77  		| (627)  ~ (all_0_57_57 = e5)
% 9.77/2.77  		| (663) all_0_65_65 = e4 | all_0_73_73 = e3 | all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0
% 9.77/2.77  		|
% 9.77/2.77  			+-Applying beta-rule and splitting (663), into two cases.
% 9.77/2.77  			|-Branch one:
% 9.77/2.77  			| (619) all_0_65_65 = e4
% 9.77/2.77  			|
% 9.77/2.77  				| Equations (619) can reduce 631 to:
% 9.77/2.77  				| (624) $false
% 9.77/2.77  				|
% 9.77/2.77  				|-The branch is then unsatisfiable
% 9.77/2.77  			|-Branch two:
% 9.77/2.77  			| (631)  ~ (all_0_65_65 = e4)
% 9.77/2.77  			| (667) all_0_73_73 = e3 | all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0
% 9.77/2.77  			|
% 9.77/2.77  				+-Applying beta-rule and splitting (667), into two cases.
% 9.77/2.77  				|-Branch one:
% 9.77/2.77  				| (622) all_0_73_73 = e3
% 9.77/2.77  				|
% 9.77/2.77  					| Equations (622) can reduce 635 to:
% 9.77/2.77  					| (624) $false
% 9.77/2.77  					|
% 9.77/2.77  					|-The branch is then unsatisfiable
% 9.77/2.77  				|-Branch two:
% 9.77/2.77  				| (635)  ~ (all_0_73_73 = e3)
% 9.77/2.77  				| (671) all_0_81_81 = e2 | all_0_89_89 = e1 | all_0_97_97 = e0
% 9.77/2.77  				|
% 9.77/2.77  					+-Applying beta-rule and splitting (671), into two cases.
% 9.77/2.77  					|-Branch one:
% 9.77/2.77  					| (618) all_0_81_81 = e2
% 9.77/2.77  					|
% 9.77/2.77  						| Equations (618) can reduce 639 to:
% 9.77/2.77  						| (624) $false
% 9.77/2.77  						|
% 9.77/2.77  						|-The branch is then unsatisfiable
% 9.77/2.77  					|-Branch two:
% 9.77/2.77  					| (639)  ~ (all_0_81_81 = e2)
% 9.77/2.78  					| (675) all_0_89_89 = e1 | all_0_97_97 = e0
% 9.77/2.78  					|
% 9.77/2.78  						+-Applying beta-rule and splitting (675), into two cases.
% 9.77/2.78  						|-Branch one:
% 9.77/2.78  						| (616) all_0_89_89 = e1
% 9.77/2.78  						|
% 9.77/2.78  							| Equations (616) can reduce 643 to:
% 9.77/2.78  							| (624) $false
% 9.77/2.78  							|
% 9.77/2.78  							|-The branch is then unsatisfiable
% 9.77/2.78  						|-Branch two:
% 9.77/2.78  						| (643)  ~ (all_0_89_89 = e1)
% 9.77/2.78  						| (621) all_0_97_97 = e0
% 9.77/2.78  						|
% 9.77/2.78  							| Equations (621) can reduce 646 to:
% 9.77/2.78  							| (624) $false
% 9.77/2.78  							|
% 9.77/2.78  							|-The branch is then unsatisfiable
% 9.77/2.78  % SZS output end Proof for theBenchmark
% 9.77/2.78  
% 9.77/2.78  2192ms
%------------------------------------------------------------------------------