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Mar 29, 2011 at 2:35 comment added Jino John: Tkanks John. I will study them.
Mar 28, 2011 at 17:03 comment added John Klein See page 22 Hatcher's online $K$-book for a description of the clutching construction in the vector bundle case. The case of a fibration is basically the same. For the fibration case, see Brayton Gray's paper, On the iterated suspension, Topology ** 27 ** (1988), no. 3, 301-310.
Mar 28, 2011 at 6:05 comment added Jino John: Thanks John. I have some questions for your answer. First, two fibrations $F \to E \to \B$ and $F^prime \to E^prime \to \B^prime$ are equivalent means that $F=F^prime$, $B=B^prime$ and there is a homotopy equivalence $f:E \to E^prime$? Second, how prove the fact that any fibration is fiber homotopy equivalent by the "clutching construction". If a good referece, please recommend.
Mar 27, 2011 at 16:41 history answered John Klein CC BY-SA 2.5