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Description: Reverse inference form of df-simsa 320 (Contributed by la korvo, 6-Aug-2023.) |
Ref | Expression |
---|---|
simsarii.0 | ⊢ ko'a ckaji ko'i |
simsarii.1 | ⊢ ko'e ckaji ko'i |
Ref | Expression |
---|---|
simsarii | ⊢ ko'a simsa ko'e ko'i |
Step | Hyp | Ref | Expression |
---|---|---|---|
1 | simsarii.0 | . . . 4 ⊢ ko'a ckaji ko'i | |
2 | simsarii.1 | . . . 4 ⊢ ko'e ckaji ko'i | |
3 | 1, 2 | ge-ini 50 | . . 3 ⊢ ge ko'a ckaji ko'i gi ko'e ckaji ko'i |
4 | 3 | eri 127 | . 2 ⊢ ko'a .e ko'e ckaji ko'i |
5 | 4 | simsari 324 | 1 ⊢ ko'a simsa ko'e ko'i |
Colors of variables: sumti selbri bridi |
Syntax hints: tsb 1 tss 2 ckaji sbckaji 305 |
This theorem was proved from axioms: ax-mp 10 ax-k 11 ax-s 15 ax-ge-le 43 ax-ge-re 44 ax-ge-in 45 |
This theorem depends on definitions: df-go 61 df-e 125 df-simsa 320 |
This theorem is referenced by: (None) |
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