Information for "A map from two sigma-algebras, A and B, is measurable if and only if for some generator of B (call it G) we have the inverse image of S is in A for every S in G"
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| Display title | A map, [ilmath]f:(A,\mathcal{A})\rightarrow(F,\mathcal{F})[/ilmath], is [ilmath]\mathcal{A}/\mathcal{F} [/ilmath] measurable if and only if for some generator [ilmath]\mathcal{F}_0[/ilmath] of [ilmath]\mathcal{F} [/ilmath] we have [ilmath]\forall S\in\mathcal{F}_0[f^{-1}(S)\in\mathcal{A}][/ilmath] |
| Default sort key | A map from two sigma-algebras, A and B, is measurable if and only if for some generator of B (call it G) we have the inverse image of S is in A for every S in G |
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| Page ID | 465 |
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Edit history
| Page creator | Alec (Talk | contribs) |
| Date of page creation | 23:53, 2 August 2015 |
| Latest editor | Alec (Talk | contribs) |
| Date of latest edit | 13:23, 18 March 2016 |
| Total number of edits | 3 |
| Total number of distinct authors | 1 |
| Recent number of edits (within past 91 days) | 0 |
| Recent number of distinct authors | 0 |
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