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Talk:Alexander S. Kechris

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I am not an expert here; Trovatore should know more. Indeed, now I wonder, why "uncountable"? It seems, Kechris investigated countable... About uncountable, I see
381: 349: 227: 219: 688: 643: 529:. Thank you. Fair enough for the first part of the statement. How about "and the theory of automorphism groups of uncountable structures", the second part?-- 48: 678: 312: 302: 31:) policy, even if it is not a biography, because it contains material about living persons. Contentious material about living persons that is unsourced or 693: 683: 473:. I admit I don't know where to find a specific cite for the claim. The automorphism-group stuff I don't remember much about; did I write that? -- 673: 668: 147: 23: 703: 648: 420:"He has made major contributions to the theory of Borel equivalence relations and the theory of automorphism groups of uncountable structures" 277: 151: 708: 698: 588: 562: 530: 424: 155: 146:, a collaborative effort to create, develop and organize Knowledge's articles about people. All interested editors are invited to 267: 214: 142: 100: 561:
We can leave the statement unchanged. Maybe, the person who entered this statement might be back and provide the answer.--
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by Dana Bartosova (2011), generalizing results of Kechris et al from countable to uncountable. Hmmm.
42:. If such material is repeatedly inserted, or if you have other concerns, please report the issue to 465:) is pretty much the beginning of the study of Borel equivalence relations as a separate topic, and 514: 478: 407: 46:.If you are a subject of this article, or acting on behalf of one, and you need help, please see 180: 259: 552: 500: 443: 134: 39: 510: 474: 373: 357: 341: 637: 602:
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Mathematician - yes, but philosopher? I do not see sources supporting this claim.--
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Thanks. Hard to remember sometimes, and I was too lazy to check the history. --
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Well, Harrington–Kechris–Louveau (the empty gap between
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was probably the main book reference prior to Gao's
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