Theorem.
(st),
(sv),
(pr),
(pr),
(
,
),
([ / ](![]() ![]() ) ([ / ]![]() [ / ] )) |
| Hyp | Ref | Line | Expr |
| dfsb-dvex | 1 | ([ / ](![]() ![]() )![]() ![]() ((![]() ![]() ) (![]() ![]() ))) | |
| an.ordi< | 2 | (((![]() ![]() ) (![]() ![]() )) (((![]() ![]() )![]() ) ((![]() ![]() )![]() ))) | |
| 2 | eqt-∃-i | 3 | (![]() ((![]() ![]() ) (![]() ![]() ))![]() ![]() (((![]() ![]() )![]() ) ((![]() ![]() )![]() ))) |
| ex.ordi | 4 | (![]() (((![]() ![]() )![]() ) ((![]() ![]() )![]() )) (![]() ((![]() ![]() )![]() )![]() ![]() ((![]() ![]() )![]() ))) | |
| 1, 3, 4 | 2bitr | 5 | ([ / ](![]() ![]() ) (![]() ((![]() ![]() )![]() )![]() ![]() ((![]() ![]() )![]() ))) |
| dfsb-dvex | 6 | ([ / ]![]() ![]() ![]() ((![]() ![]() )![]() )) | |
| dfsb-dvex | 7 | ([ / ]![]() ![]() ![]() ((![]() ![]() )![]() )) | |
| 6, 7 | bi.bldor<> | 8 | (([ / ]![]() [ / ] ) (![]() ((![]() ![]() )![]() )![]() ![]() ((![]() ![]() )![]() ))) |
| 5, 8 | ><bitr | 9 | ([ / ](![]() ![]() ) ([ / ]![]() [ / ] )) |