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homotopy lifting property
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(Definition)
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A map $f:X \to Y$ satisfies the homotopy lifting property if given any space $A$ and a map $g:A \to X$ and a homotopy $h$ of $f \circ g$ we have a homotopy $h'$ of $g$ satisfying $f \circ h'=h$
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"homotopy lifting property" is owned by whm22.
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Cross-references: homotopy, map
There is 1 reference to this entry.
This is version 3 of homotopy lifting property, born on 2006-01-11, modified 2006-01-13.
Object id is 7561, canonical name is HomotopyLiftingProperty.
Accessed 2868 times total.
Classification:
| AMS MSC: | 55R65 (Algebraic topology :: Fiber spaces and bundles :: Generalizations of fiber spaces and bundles) |
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Pending Errata and Addenda
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