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Definitions
relation
autom
Sections
AutomataTheory
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At:
quo
of
quo
1
1.
T:
Type
2.
R:
T
T
Prop
3.
EquivRel x,y:T. x R y
4.
Q:
(x,y:T//(x R y))
(x,y:T//(x R y))
Prop
5.
EquivRel u,v:x,y:T//(x R y). u Q v
f:((x,y:T//(x Q y))
(u,v:(x,y:T//(x R y))//(u Q v))) , g:((u,v:(x,y:T//(x R y))//(u Q v))
(x,y:T//(x Q y))). InvFuns(x,y:T//(x Q y); u,v:(x,y:T//(x R y))//(u Q v); f; g)
By:
Assert (EquivRel x,y:T. x Q y)
Generated subgoals:
1
EquivRel x,y:T. x Q y
2
6.
EquivRel x,y:T. x Q y
f:((x,y:T//(x Q y))
(u,v:(x,y:T//(x R y))//(u Q v))) , g:((u,v:(x,y:T//(x R y))//(u Q v))
(x,y:T//(x Q y))). InvFuns(x,y:T//(x Q y); u,v:(x,y:T//(x R y))//(u Q v); f; g)
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