Difference between revisions of "All compacta admit a Whitney map"

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(Created page with "<div class="toccolours mw-collapsible mw-collapsed" style="width:800px"> <strong>Theorem:</strong> If $X$ is a compactum, then there i...")
 
 
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==Theorem==
<strong>[[All compacta admit a Whitney map|Theorem]]:</strong> If $X$ is a [[compactum]], then there is a [[Whitney map]] for any [[hyperspace]] of $X$.
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If $X$ is a [[compactum]], then there is a [[Whitney map]] for any [[hyperspace]] of $X$.
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<strong>Proof:</strong> █
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==Proof==
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==References==
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[[Category:Theorem]]
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[[Category:Unproven]]

Latest revision as of 14:03, 23 September 2016

Theorem

If $X$ is a compactum, then there is a Whitney map for any hyperspace of $X$.

Proof

References