|
Open: |
Open set |
|
Open: |
Open ball |
|
Open: |
Open ball in
Lp |
|
Open: |
Approximation of borel set, by closed, open subsets |
|
Open: |
Sigma-compactness preserved on open
sets |
|
Open: |
Strong sigma-compactness preserved on open
sets |
|
Open: |
L. finite measure on open
subset of Rn is regular |
|
Open: |
Cont. with compact supp between compact and open |
|
Open: |
Continuous with compact support, open
subset of Rn |
|
Orthogonal: |
Orthogonal of a set |
|
Orthogonal: |
Orthogonal projection |
|
Orthogonal: |
Orthogonal matrix |
|
Outer-measure: |
Outer-measure |
|
Outer-measure: |
Sigma-algebra associated with outer-measure |
|
Outer-measure: |
Outer-measure theorem |
|
Outer-regular: |
Inner-regular, outer-regular and
regular measure |
|
Outer-regular: |
L. finite measure on s-compact metric is outer-regular |
|
Outer-regular: |
L. f. measure on open subset of Rn is outer-regular |
