Proof Step: c_0_43

name: c_0_43 syntax: thf role: negated_conjecture inference: evalgc

Proof State Overview

proof_step c_0_0 c_0_0 c_0_39 ⊕ member_msg y synth analz h c_0_0->c_0_39 c_0_1 c_0_1 c_0_38 ⊖ member_msg x synth analz h ⊖ member_msg y synth analz h c_0_1->c_0_38 c_0_1->c_0_39 c_0_2 c_0_2 c_0_2->c_0_39 c_0_3 c_0_3 c_0_3->c_0_38 c_0_4 c_0_4 c_0_4->c_0_39 c_0_43 ⊖ member_msg x synth analz h c_0_38->c_0_43 c_0_39->c_0_43 c_0_46 ⊕ member_msg mPair x y synth analz h c_0_43->c_0_46 c_0_48 ⊕ member_msg mPair x y analz h c_0_43->c_0_48 c_0_49 ⊖ member_msg x analz h c_0_43->c_0_49

Input Dependencies

c_0_0 c_0_1 c_0_2 c_0_3 c_0_4

Assumptions

c_0_38 c_0_39

Conclusion

c_0_43

Dependents

c_0_46 c_0_48 c_0_49

Formula

~ ( member_msg @ x @ ( synth @ ( analz @ h ) ) )

Source

inference(evalgc,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[c_0_38,c_0_39])])])