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Proof step 16 from proof nodes-transaction (previous step)

# lax = # gndx, # lax1 = # gndx1, gstore[n, groupblock(gndx + gndx1, lax + lax1, m0)][@(m1, m2, m3)] = mkgnode(nd, m4, boolvar, boolvar0), gstore[n] = groupblock(gndx, lax, m), m1 = n, transaction(ndx, gndx1), n ∈ gstore, @(m1, m2, m3) ∈ gstore ∨ m1 = n ∧ @(m2, m3) ∈ lax1 ⊦ nd = nodes(gstore, ginval)[lax1.to-adr(n), ndx][@(m1, m2, m3)], dups(lax + lax1), dups(lax), dups(lax1), m1 ∈ ginval, n ∈ ginval

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 17:
# lax1 = # gndx1, # lax = # gndx, gstore[n] = groupblock(gndx, lax, m), gstore[n, groupblock(gndx + gndx1, lax + lax1, m0)][@(n, m2, m3)] = mkgnode(nd, m4, boolvar, boolvar0), transaction(ndx, gndx1), n ∈ gstore, @(n, m2, m3) ∈ gstore ∨ @(m2, m3) ∈ lax1 ⊦ nd = nodes(gstore, ginval)[lax1.to-adr(n), ndx][@(n, m2, m3)], dups(lax1), dups(lax), dups(lax + lax1), n ∈ ginval

Proof step 16 from proof nodes-transaction (previous step)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Rule argument

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