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Some definitions of interest.
decidable
Def
Dec(P) == P
P
Thm*
A:Prop. Dec(A)
Prop
divides
Def
b | a ==
c:
. a = b
c
Thm*
a,b:
. (a | b)
Prop
nat_plus
Def
== {i:
| 0 < i }
Thm*
Type
not
Def
A == A
False
Thm*
A:Prop. (
A)
Prop
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