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Jul 19, 2020 at 19:48 vote accept Vincent Granville
Jul 19, 2020 at 19:36 vote accept Vincent Granville
Jul 19, 2020 at 19:48
Jul 19, 2020 at 18:45 answer added Alex Ravsky timeline score: 5
Jul 14, 2020 at 5:48 comment added Gerry Myerson My suggestion is, get it right the first time.
Jul 14, 2020 at 4:16 comment added Vincent Granville @Gerry: there are little typos I catch over time like I wrote GB instead of GC, that was the last revision. Not sure if I should leave these typos or not, as they count for a large number of the revisions, yet they don't have impact on the understanding on my post. What is your suggestion?
Jul 14, 2020 at 2:59 comment added Gerry Myerson Version 18 of this question.
Jul 13, 2020 at 23:23 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 20:29 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 20:23 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 18:09 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 3:30 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 3:16 history edited Vincent Granville CC BY-SA 4.0
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Jul 13, 2020 at 2:16 history edited Vincent Granville CC BY-SA 4.0
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Jul 12, 2020 at 20:57 history edited Vincent Granville CC BY-SA 4.0
Alternative to Goldbach conjecture proposed at the bottom, possibly easier to prove than GC
Jul 12, 2020 at 20:20 history edited Vincent Granville CC BY-SA 4.0
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Jul 12, 2020 at 20:12 history edited Vincent Granville CC BY-SA 4.0
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Jul 12, 2020 at 19:04 history edited Vincent Granville CC BY-SA 4.0
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Jul 12, 2020 at 18:44 history edited Vincent Granville CC BY-SA 4.0
Added an example of congruentially equidistributed set based on prime numbers (see example)
Jul 12, 2020 at 18:38 history edited Vincent Granville CC BY-SA 4.0
Added an example of congruentially equidistributed set based on prime numbers (see example)
Jul 11, 2020 at 2:41 history edited Vincent Granville CC BY-SA 4.0
reference to the concept of "congruential equidistribution" has been added
Jul 11, 2020 at 2:05 comment added Vincent Granville Chapter 5, section 1 discuss the same kind of equidistribution and call it "uniformly distributed in $Z$". See page 305 at web.maths.unsw.edu.au/~josefdick/preprints/KuipersNied_book.pdf. Theorem 1.2 page 306 provides a criterion, similar to Weyl, to chek if a sequence / set of integers is congruentially equidistributed.
Jul 11, 2020 at 1:01 comment added Gerry Myerson For what it's worth, uniform distribution of sequences of integers is discussed at some length in Kuipers and Niederreiter, Uniform Distribution of Sequences.
Jul 10, 2020 at 21:59 history edited Vincent Granville CC BY-SA 4.0
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Jul 10, 2020 at 18:41 history edited Vincent Granville CC BY-SA 4.0
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Jul 10, 2020 at 18:21 history edited Vincent Granville CC BY-SA 4.0
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Jul 10, 2020 at 17:03 history asked Vincent Granville CC BY-SA 4.0