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Def true == inl()

is mentioned by

Thm* b:b  b = true[assert_imp_eq_btrue]
Thm* true  True[assert_of_btrue]
Thm* false = true  False[btrue_neq_bfalse_simp_2]
Thm* true = false  False[btrue_neq_bfalse_simp_1]
Def isr(x) == InjCase(xy. falsez. true)[isr]
Def P == InjCase(lem_2(P) ; true; false)[prop_to_bool_2]
Def P == InjCase(lem(P) ; true; false)[prop_to_bool]

In prior sections: bool 1

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hol Sections HOLlib Doc