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Christian Wimmer
Christian Wimmer
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By well-pointed i mean that the inclusion of everythe base point is a h-cofibration, weak equivalences are the usual weak homotopy equivalences between spaces. this is claimed as part of theorem 6.9 (i) in model categories of diagram spectra but as far as i can see without reference. can anyone point me to some place in the literature or indicate where this statement comes from ?

By well-pointed i mean that the inclusion of every base point is a h-cofibration, weak equivalences are the usual weak homotopy equivalences between spaces. this is claimed as part of theorem 6.9 (i) in model categories of diagram spectra but as far as i can see without reference. can anyone point me to some place in the literature or indicate where this statement comes from ?

By well-pointed i mean that the inclusion of the base point is a h-cofibration, weak equivalences are the usual weak homotopy equivalences between spaces. this is claimed as part of theorem 6.9 (i) in model categories of diagram spectra but as far as i can see without reference. can anyone point me to some place in the literature or indicate where this statement comes from ?

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Christian Wimmer
Christian Wimmer
  • 403
  • 2
  • 6

Smashing with a cw-complex preserves weak equivalences between well-pointed spaces

By well-pointed i mean that the inclusion of every base point is a h-cofibration, weak equivalences are the usual weak homotopy equivalences between spaces. this is claimed as part of theorem 6.9 (i) in model categories of diagram spectra but as far as i can see without reference. can anyone point me to some place in the literature or indicate where this statement comes from ?