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Proof step 618 from proof NEWPARTS-theorem (previous step)

P = P0, DAid(A, D), ADid(A, D), nodups(A), split(P0, A, X), partitions(P0, # A), Fok(F, P0, # A), samepartitions(P0, A, P4, A4) ⊦ ⟨NEWPARTS(; P, F)⟩ (partitions(P, # A) ∧ divides(P, P0, X, A) ∧ Fok(F, P, # A) ∧ partitionRefinement(P, A, P4, A4, X))

User applied rule call right

And closed the goal!

Rule argument

pos:right 1

Additional information

[Concretesimprules((Csimpnamedseq(NEWPARTS,,, ⊦ )))]