|
2 |
edited title; edited title
|
||
($\infty,1$) ∞,1) vs Category weakly enriched over spaces |
||||
|
|
1 |
|
||
($\infty,1$) vs Category weakly enriched over spacesWhat is the difference between: ($\infty,1$) categories - in which have for two objects you have an ($\infty,0$) category of morphisms (i.e. a space of morphisms) and categories weakly enriched over spaces - by that I mean categories such that hom(x,y) is always a space and composition is defined only up to (coherent) homotopy ?
|
||||
