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Jan 17 at 20:28 vote accept mathmo
Jan 17 at 14:13 history edited David White CC BY-SA 4.0
Fixed typo; retagged
Jan 17 at 14:12 answer added David White timeline score: 1
Jan 16 at 19:41 comment added Tyrone The Warsaw circle. Every Quillen cofibrant space is a compactly generated normal Hausdorff space with CW homotopy type (the Warsaw circle fails the last property. The Sierpinski space, for instance, is not Hausdorff).
Jan 16 at 19:36 comment added Tyler Lawson The Sierpinski two-point space is not cofibrant. There is an acyclic Serre fibration [0,1] -> S with no continuous section.
Jan 16 at 19:35 comment added mathmo Thanks! Where can I find an explicit example of a non-cofibrant space?
Jan 16 at 18:43 comment added Tyrone Any weakly contractible $X$ which is not cofibrant will do (if some $\ast\rightarrow X$ is a cofibration, then so is the composite $\emptyset\rightarrow\ast\rightarrow X$).
S Jan 16 at 18:37 review First questions
Jan 17 at 0:37
S Jan 16 at 18:37 history asked mathmo CC BY-SA 4.0