Skip to main content
MathOverflow
Max's user avatar
Max's user avatar
Max's user avatar
Max
  • Member for 10 years, 1 month
  • Last seen more than 8 years ago
Profile Activity

88 Actions

All Accepts Posts Badges Comments Revisions Reviews Suggestions
revised
Boardman-Vogt tensor product
added 671 characters in body
comment
Boardman-Vogt tensor product
@AndreaGagna, a morphism between two operads $f:A\rightarrow B$ is a weak equivalence (fibration) if $f_{n}: A(n)\rightarrow B(n)$ is a weak equivalence (fibration) of simplicial sets for any $n$.
comment
Boardman-Vogt tensor product
yes, P and Q are cofibrant :) thanks for your remark.
asked
Boardman-Vogt tensor product
comment
fake $S^{2k}\times S^{2k}$
Sorry for my ignorance :) I did not understand what do you mean by $S^{Top}(X)$ ? What is $Aut(X)$ ? is it the group $\pi_{0}$ of the space of self equivalences of $X$, thank you.
revised
Stable range of some classifying spaces and iterated loop spaces
added 166 characters in body
asked
Stable range of some classifying spaces and iterated loop spaces
revised
homotopy fixed points and fixed points
edited body
accepted
homotopy fixed points and fixed points
comment
homotopy fixed points and fixed points
could you say more ?
asked
homotopy fixed points and fixed points
revised
$E_n$-space and n-connected pointed space
added 1 character in body
revised
$E_n$-space and n-connected pointed space
added 963 characters in body
accepted
fixed point and homotopy fixed points
asked
$E_n$-space and n-connected pointed space
comment
Is the classifying space of a symmetric monoidal category an infinite loop space?
in general $BC$ is an $E_{\infty}$-space and in the case where $\pi_{0}BC$ is a group (abelian in this case) then $BC$ is an infinite loop space.
awarded
 Curious
asked
fixed point and homotopy fixed points
awarded
 Nice Question
comment
from a circle to higher spheres
So the group $G$ is the the additive group of real numbers $\mathbf{R}$ ?