Metamath Proof Explorer
Theorem ssv
Description: Any class is a subclass of the universal class. Dual of 0ss .
(Contributed by NM, 31-Oct-1995)
|
|
Ref |
Expression |
|
Assertion |
ssv |
⊢ 𝐴 ⊆ V |
Proof
| Step |
Hyp |
Ref |
Expression |
| 1 |
|
elex |
⊢ ( 𝑥 ∈ 𝐴 → 𝑥 ∈ V ) |
| 2 |
1
|
ssriv |
⊢ 𝐴 ⊆ V |