The reduced suspension of X is defined as $$ \Sigma X=S^1\times X/S^1\vee X $$ I'm wondering what will happen if I only shrink one $S^1$ to a point.
In which condition can I have $S^1\times X/S^1\times x_0\simeq X\vee \Sigma X$?
Thanks.
The reduced suspension of X is defined as $$ \Sigma X=S^1\times X/S^1\vee X $$ I'm wondering what will happen if I only shrink one $S^1$ to a point.
In which condition can I have $S^1\times X/S^1\times x_0\simeq X\vee \Sigma X$?
Thanks.
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