Semistability and infinite loop spaces (Q1588074)

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scientific article; zbMATH DE number 1538806
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Semistability and infinite loop spaces
scientific article; zbMATH DE number 1538806

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    Semistability and infinite loop spaces (English)
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    3 December 2000
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    A pointed homotopy theory is said to be left semistable if the functor \(\Omega\Sigma\) is isomorphic to the identity. Then one has a common proper definition of infinite loop space. The uniqueness of infinite loop space machines is then a consequence of an universal property for geometric homotopy theories.
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    semistable homotopy
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    infinite loop space
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    geometric homotopy theories
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