Let $X^4$ be the 4-dimensional handlebody with $\partial X=S^3$ and $\pi_i(X)=\pi_i(B^4)$.
Is it true that we can always change $X^4$ with handlebody without 3-handle?
(I'm concerning about the Andrews-Curtis conjecture)
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Let $X^4$ be the 4-dimensional handlebody with $\partial X=S^3$ and $\pi_i(X)=\pi_i(B^4)$. Is it true that we can always change $X^4$ with handlebody without 3-handle? (I'm concerning about the Andrews-Curtis conjecture) |
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