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Mar 5 at 13:39 history edited John Rognes CC BY-SA 4.0
acknowledge Goodwillie's first-hand account
Jun 14, 2020 at 9:45 comment added Noam Zimhoni Another nice source for the details of the connection John Rognes talked about in the form of guided exercises is Weibel's K-Book chapter IV exercises 3.9,3.10,8.5,8.6.
Dec 11, 2011 at 16:28 comment added Tom Goodwillie I seem to recall that in Segal's paper about Gamma-spaces he modestly describes what he is doing as developing some of Quillen's ideas about algebraic K-theory.
Dec 11, 2011 at 16:26 comment added Tom Goodwillie Waldhausen's construction came after Quillen's. As it happens, in one of the few conversations I ever had with Quillen (this was in the mid-90s, in the course of a car ride from Cambridge to Providence) he asked me to tell him something about Waldhausen K-theory, and I remember telling him that the S. construction is related to his Q-construction by edgewise subdivision.
Sep 30, 2010 at 19:52 comment added Dan Ramras I'd never heard that Quillen was aware of the S.-construction. On the other hand, it's very similar to Segal's construction of the Gamma-space associated to a category with sums, which Segal almost certainly learned from Quillen. So maybe in the end this isn't a huge surprise. But it does go a long way towards explaining where the Q-construction came from!
Sep 30, 2010 at 17:59 history answered John Rognes CC BY-SA 2.5