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Theorem isodd 92
Description: Double deduction form of iso 87 (Contributed by la korvo, 31-Jul-2023.)
Hypotheses
Ref Expression
isodd.0 ⊢ ganai broda gi ganai brode gi ganai brodi gi brodo
isodd.1 ⊢ ganai broda gi ganai brode gi ganai brodo gi brodi
Assertion
Ref Expression
isodd ⊢ ganai broda gi ganai brode gi go brodi gi brodo

Proof of Theorem isodd
StepHypRef Expression
1 isodd.0 . 2 ⊢ ganai broda gi ganai brode gi ganai brodi gi brodo
2 isodd.1 . 2 ⊢ ganai broda gi ganai brode gi ganai brodo gi brodi
3 bi3 90 . 2 ⊢ ganai ganai brodi gi brodo gi ganai ganai brodo gi brodi gi go brodi gi brodo
41, 2, 3syl6c 26 1 ⊢ ganai broda gi ganai brode gi go brodi gi brodo
Colors of variables: sumti selbri bridi
Syntax hints:   ganai bgan 9   go bgo 82
This theorem was proved from axioms:  ax-mp 10  ax-k 11  ax-s 15  ax-ge-re 49  ax-ge-in 50
This theorem depends on definitions:  df-go 83
This theorem is referenced by:  isod-lem  93
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