Let $X$ be an $n$-connected space and $Y$ be an $m$-connected space. How can I prove that the join $X*Y$ is $(n+m+1)$-connected?
I thought that homotopy excision would do the trick, but it does not seem so.
Let $X$ be an $n$-connected space and $Y$ be an $m$-connected space. How can I prove that the join $X*Y$ is $(n+m+1)$-connected?
I thought that homotopy excision would do the trick, but it does not seem so.
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