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Definition df-v 1858
Description: Define the universal class. Definition 5.20 of [TakeutiZaring] p. 21.
Assertion
Ref Expression
df-v |- V = {x | x = x}

Detailed syntax breakdown of Definition df-v
StepHypRef Expression
1 cvv 1857 . 2 class V
2 vx . . . . 5 set x
32cv 991 . . . 4 class x
43, 3wceq 992 . . 3 wff x = x
54, 2cab 1505 . 2 class {x | x = x}
61, 5wceq 992 1 wff V = {x | x = x}
Colors of variables: wff set class
This definition is referenced by:  visset 1859  int0 2614  dmi 3415  fo1st 4152  fo2nd 4153  ruv 4744  foo3 10652
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