Description: Define the zero for closed subspaces of Hilbert space. See h0elch for closure law. (Contributed by NM, 30-May-1999) (New usage is discouraged.)
Ref | Expression | ||
---|---|---|---|
Assertion | df-ch0 | |- 0H = { 0h } |
Step | Hyp | Ref | Expression |
---|---|---|---|
0 | c0h | |- 0H |
|
1 | c0v | |- 0h |
|
2 | 1 | csn | |- { 0h } |
3 | 0 2 | wceq | |- 0H = { 0h } |