Hiro
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Registered User
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Mar 10 |
comment |
Are loop spaces of homotopically equivalent spaces homotopically equivalent? Thanks for your comment. I do not know anything about homotopy limits, but how about if the spaces are CW complexes? |
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Mar 10 |
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Are loop spaces of homotopically equivalent spaces homotopically equivalent? Thanks for your comment. I wonder how one can prove that $\Omega (F_{t})$ is actually a homotopy. Is it always continuous without any assumption such as locally compactness? |
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Mar 10 |
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Are loop spaces of homotopically equivalent spaces homotopically equivalent? added 92 characters in body |
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Mar 10 |
asked | Are loop spaces of homotopically equivalent spaces homotopically equivalent? |
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Feb 17 |
awarded | ● Disciplined |
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Jan 13 |
revised |
Examples of Sheafification via Hypercovers edited title |
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Jan 13 |
asked | Examples of Sheafification via Hypercovers |
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Dec 30 |
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Endomomorphisms of Chain Complexes of vector spaces and determinants Thank you for your kind! I did not think one can make any difference! |
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Dec 30 |
revised |
Endomomorphisms of Chain Complexes of vector spaces and determinants added 11 characters in body; added 95 characters in body |
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Dec 30 |
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Endomomorphisms of Chain Complexes of vector spaces and determinants Tanks for your answer! How about if one admits the difference of sign? |
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Dec 30 |
revised |
Endomomorphisms of Chain Complexes of vector spaces and determinants added 38 characters in body; added 28 characters in body |
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Dec 30 |
revised |
Endomomorphisms of Chain Complexes of vector spaces and determinants deleted 3 characters in body; edited tags |
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Dec 30 |
asked | Endomomorphisms of Chain Complexes of vector spaces and determinants |
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Dec 30 |
revised |
Morphisms of Spectral Sequences and alternating products added 29 characters in body; added 9 characters in body |
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Dec 30 |
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Morphisms of Spectral Sequences and alternating products I mean, $E_{n}$ is a vector space equipped with filtration whose $i$th congruent is isomorphic to $E^{\infty}_{i, n-i}$. But if the notations are not clear, please think of the situation I added in the question below the "Maybe". |
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Dec 30 |
revised |
Morphisms of Spectral Sequences and alternating products added 848 characters in body |
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Dec 30 |
revised |
Morphisms of Spectral Sequences and alternating products added 2 characters in body |
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Dec 30 |
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Morphisms of Spectral Sequences and alternating products Tanks, but I could not get the point... Will you tell me the important part? |
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Dec 30 |
revised |
Morphisms of Spectral Sequences and alternating products added 4 characters in body |
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Dec 30 |
revised |
Morphisms of Spectral Sequences and alternating products added 35 characters in body |
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Dec 29 |
revised |
Morphisms of Spectral Sequences and alternating products edited body |
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Dec 29 |
revised |
Morphisms of Spectral Sequences and alternating products added 1 characters in body; added 105 characters in body |
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Dec 29 |
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Morphisms of Spectral Sequences and alternating products Tanks for your comment. Yes, I should heve fixed the bases. Or, if necessary, let $F=E$ and $f$ be a endomorphism of $E$. Then det is well-defined. What do you exactly mean by "sign problem" ? Is there any reference to learn the method? |
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Dec 29 |
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Morphisms of Spectral Sequences and alternating products Thanks for your question. $E_{n}$ denotes the $n$th term to which the spectral sequence $E$ converges i.e. $E_{a,b}^{1} \Longrightarrow E_{n}$. |
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Dec 29 |
revised |
Morphisms of Spectral Sequences and alternating products added 222 characters in body |
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Dec 29 |
revised |
Morphisms of Spectral Sequences and alternating products added 1 characters in body |
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Dec 29 |
asked | Morphisms of Spectral Sequences and alternating products |
