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18 May 2025
- diffhist Mathematics 09:11 +71 D.Lazard talk contribs (→Algebra: adding Moderne Algebra)
- diffhist Mathematics 04:26 −14 Finitefields talk contribs (Undid revision 1290945479 by Finitefields (talk). Referring to algebra as the art/study of manipulating formulas is used multiple times in the page, so I'm undoing and moving the discussion to the talk page.) Tag: Undo
- diffhist Mathematics 02:58 +14 Finitefields talk contribs ("The study of formulas and related structures" is a misrepresentation of algebra. The Wikipedia page for algebra itself does not use the word formula until paragraph 18.) Tags: Reverted Visual edit
16 May 2025
- diffhist Module:Footnotes/whitelist 22:05 +49 Redrose64 talk contribs (add another entry for CITEREFLohrThielmann1988)
15 May 2025
- diffhist Graph (discrete mathematics) 04:30 −34 David Eppstein talk contribs (Undid revision 1290491005 by Manitofigh (talk) ordered and unordered pairs are a way of representing edges with directions. They are not the only way. For instance, representing a graph as a set of pairs works very badly for mixed graphs and multigraphs and is somewhat cumbersome for graph orientations. for We should keep representation details separate from the basic idea of a graph.) Tag: Undo
- diffhist Graph (discrete mathematics) 03:41 +34 Manitofigh talk contribs Tag: Reverted
14 May 2025
- diffhist Classification of finite simple groups 06:12 −39 4Aleph4Omega4 talk contribs (→Notes)
- diffhist m Classification of finite simple groups 06:12 +101 4Aleph4Omega4 talk contribs (→Second-generation classification)
- diffhist Classification of finite simple groups 05:14 −754 4Aleph4Omega4 talk contribs (→Statement of the classification theorem: Like the Sporadic groups, the content of the "Lie groups" part of the theorem is to point to a specific list of groups (with a parameter that allows for an infinite family) that are simple. In the old writing, "group of Lie type" sounds like a property that directly tells you what the groups can be, but there's not even an agreed-upon formal definition.)