A note on the Hilton–Milnor Theorem
A note on the Hilton–Milnor Theorem
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DOI：
10.1016/0040-9383(71)90004-8
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发表时间：
1971-08
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影响因子：
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通讯作者：
B. Gray
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文献类型：
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作者：
B. Gray
1 where yci)= ye.. AY is the i fold smash product. Here= means weak homotopy equivalence. It is the purpose of this paper to give a short proof of a generalization of (1) which describes the genuine (not only weak) homotopy type of! 2 (X v Y), and in which X and Y need not be suspensions.Let us suppose now that we are in the category of compactly generated spaces and that all constructions are carried out in this category [7]. From now on= will always mean genuine homotopy-equivalence. A point* is called nondegenerate if (X,*) has the homotopy extension property.(This definition is a little stronger than that of [5; S. 3321.)
