extension theorem #395
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extension theorem #395
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theories/measure.v
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| \sum_(i <oo | P i) (A i + (e%:nngnum / (2 ^ i)%:R)%:E) <= | ||
| \sum_(i <oo | P i) A i + (2 * e%:nngnum)%:E. |
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Would
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| \sum_(i <oo | P i) (A i + (e%:nngnum / (2 ^ i)%:R)%:E) <= | |
| \sum_(i <oo | P i) A i + (2 * e%:nngnum)%:E. | |
| \sum_(i <oo | P i) (A i + (e%:nngnum / (2 ^ i.+1)%:R)%:E) <= | |
| \sum_(i <oo | P i) A i + e%:nngnum%:E. |
be more practical by any chance?
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possibly with e : \bar R such that 0 <= e?
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be more practical by any chance?
It seems to shorten a bit the proofs where it is used (one occurrence in measure.v and another in measure_wip.v not commited yet). NB: the commit in question: b22e2ce
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possibly with
e : \bar Rsuch that0 <= e?
Is it ok to issue and wait for PR #403 to check this one?
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- build an outer measure out of a measure over a ring of sets
- for the CI
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Extracted from PR #371
TODO: issue about the epsilon trick lemma, see below