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MathCrawler
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Eulerian number identity
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Eulerian number identity
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Eulerian number identity
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Eulerian number identity
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Algebraic spaces as quotients of schemes (Definition from wikipedia)
Since Wikipedia contains a lot of useful information and is consulted by many people many times, I think there is some benefit in discussing possible errors here in this forum.
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Why do Todd classes appear in Grothendieck-Riemann-Roch formula?
Better change "Grothendieck-Hirzebruch-Riemann-Roch Theorem" to "Grothendieck-Riemann-Roch Theorem" , thus adhering to traditional naming conventions (and not addressing two theorems at once).
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Is there a Swan-style description of topological K-homology?
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Roots of polynomials of particular type
@Alexandre "Unlikely" is the word. Setting MAPLE on the case n=3 gives you goosepimples.
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Is there a Swan-style description of topological K-homology?
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English reference for Douady/Grauert construction of versal deformations of compact complex spaces
The title of Grauert's paper should read "Der Satz von Kuranishi für kompakte komplexe Räume".
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Roots of polynomials of particular type
Perhaps you should guide us benevolent commenters by providing more background to your question: what is the motivation? why do you think there miight be sensible answers? why could these answers be interesting? etc.
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Is there a Swan-style description of topological K-homology?
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English reference for Douady/Grauert construction of versal deformations of compact complex spaces
Try this one as a starter (in particular Chapter 4).
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Is there a Swan-style description of topological K-homology?
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Is there a Swan-style description of topological K-homology?
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Is there a Swan-style description of topological K-homology?
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Is there a Swan-style description of topological K-homology?
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How do I join the dots between the formal definition of exterior derivative and the intuition
Perhaps my recent answer in Carlo's reference link "one" may join your dots.
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Does there exist a GRR-like generalization of the AS Index Theorem?
@AaronBergman Even restricting to the projective case over the complex numbers, I do not see how the Families' Index Theorem yields (GRR). Could you be more explicit (provide some details, cite sources, etc.)?