Proof Step: c_0_5

name: c_0_5 syntax: thf role: plain inference: split_conjunct

Proof State Overview

proof_step c_0_0 ⊕ member438542032od_a_a produc603716375od_a_a ordinal_oone insert1116662519od_a_a product_Pair_a_a X80 X80 bot_bo2131659635od_a_a bNF_We1170627973unit_a c_0_3 ⊕ member438542032od_a_a produc603716375od_a_a ordinal_oone insert1116662519od_a_a product_Pair_a_a X2074 X2074 bot_bo2131659635od_a_a bNF_We1170627973unit_a c_0_0->c_0_3 c_0_5 ⊕ member438542032od_a_a produc603716375od_a_a ordinal_oone insert1116662519od_a_a product_Pair_a_a X2 X2 bot_bo2131659635od_a_a bNF_We1170627973unit_a c_0_3->c_0_5 c_0_8 ⊕ member438542032od_a_a produc603716375od_a_a ordinal_oone insert1116662519od_a_a product_Pair_a_a X2 X2 bot_bo2131659635od_a_a bNF_We1170627973unit_a c_0_5->c_0_8

Input Dependencies

c_0_0

Assumptions

c_0_3

Conclusion

c_0_5

Dependents

c_0_8

Formula

! [X2: a] : ( member438542032od_a_a @ ( produc603716375od_a_a @ ordinal_oone @ ( insert1116662519od_a_a @ ( product_Pair_a_a @ X2 @ X2 ) @ bot_bo2131659635od_a_a ) ) @ bNF_We1170627973unit_a )

Source

inference(split_conjunct,[status(thm)],[c_0_3])