Proof Step: c_0_0

name: c_0_0 syntax: thf role: conjecture file: '/home/yan/atp/benchmarks/isa/deeper/B-mesh-th0/problems/HOL-Proofs-Lambda/0010_StrongNorm/prob_00123_003167.p' file node: conj_0

Proof State Overview

proof_step c_0_0 c_0_0 c_0_7 c_0_7 c_0_0->c_0_7

Input Dependencies

Assumptions

None

Conclusion

c_0_0

Dependents

Formula

? [X1369: list_type] :
  ( ( typing @ ( shift_type @ e @ i @ t2 ) @ ( app @ ( var @ n ) @ a ) @ ( foldr_type_type @ fun @ X1369 @ t ) )
  & ( typings @ ( shift_type @ e @ i @ t2 ) @ as @ X1369 )
  & ~ thesis )

Source

file('/home/yan/atp/benchmarks/isa/deeper/B-mesh-th0/problems/HOL-Proofs-Lambda/0010_StrongNorm/prob_00123_003167.p',conj_0)