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jotted down quickly the statement of the Schwede-Schipley classification theorem at stable model category.
I have added to stable model category a brief remark on the result by Schwede-Shipley (2003) that they are all equivalent (by a zig-zag of Quillen equivalences) to model categories of module spectra over some ring spectrum. Hence to model structures of unbounded chain complexes if that ring spectrum is an Eilenberg-MacLane spectrum.
(Somehow the ultimate form of the stable-Dold-Kan correspondence.)
neither the entry stable model category nor triangulated category used to have any mentioning that the homotopy category of a stable model category is canonically triangulated. I have added bare minimum paragraphs on this now. To be expanded.
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