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Ishai Dan-Cohen
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Are morphisms in a stable $\infty$-category generated by split injections?
Maxime has suggested Corollary 12.3 of @article {MR4587313, AUTHOR = {Shah, Jay}, TITLE = {Parametrized higher category theory}, JOURNAL = {Algebr. Geom. Topol.}, FJOURNAL = {Algebraic \& Geometric Topology}, VOLUME = {23}, YEAR = {2023}, NUMBER = {2}, PAGES = {509--644}, ISSN = {1472-2747,1472-2739}, MRCLASS = {55U35 (55U10 55U40)}, MRNUMBER = {4587313}, DOI = {10.2140/agt.2023.23.509}, URL = {doi.org/10.2140/agt.2023.23.509}, } for a modern formulation of the Bousfield-Kan formula.
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Are morphisms in a stable $\infty$-category generated by split injections?
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Are morphisms in a stable $\infty$-category generated by split injections?