Impact
~5k
people reached
- 0 posts edited
- 0 helpful flags
- 7 votes cast
Sep
21 |
awarded | Popular Question |
Sep
20 |
revised |
The normalised cochain complex, totalisation and cosimplicial simplicial $R$-modules
I added a short version - summary. |
Sep
20 |
awarded | Autobiographer |
Sep
19 |
asked | The normalised cochain complex, totalisation and cosimplicial simplicial $R$-modules |
Mar
7 |
awarded | Nice Question |
Nov
25 |
awarded | Necromancer |
Oct
31 |
comment |
Standard model of particle physics for mathematicians
These are not good books to learn from. I find these two to be to long and drawn out. They lack focus. They are missing and overall arc or plot and feel more like an amalgam of thousands of snippets written by different people with little regard to what the others were writing. These books may contain everything, but they also contain everything. On the plus side, I enjoy the historical annotations and stories. |
Oct
31 |
comment |
Standard model of particle physics for mathematicians
This is similar to this question at the Physics Exchange: theoreticalphysics.stackexchange.com/questions/222/… |
Jan
13 |
comment |
Is an A-infinity thing the same the same as strict thing viewed through a homotopy equivalence?
@Clark: I think that is indeed what I am asking. I am thinking of A_\infty as up-to-coherent-homotopy monoid/group/algebra/..., but I am trying to get a better feel of what exactly that means. It would be nice to be able to think that this was a strict (up-to-identity) monoid/... smudged by a homotopy equivalence. My question thus has two parts: (1) if I have a strict structure and smudge it through a homotopy equivalence, do I get an A_\infty structure? (2) If I have an A_\infty structure, can I assume it arose in this way? |
Jan
11 |
awarded | Editor |
Jan
11 |
revised |
Is an A-infinity thing the same the same as strict thing viewed through a homotopy equivalence?
fixed typo |
Jan
11 |
asked | Is an A-infinity thing the same the same as strict thing viewed through a homotopy equivalence? |
May
23 |
awarded | Student |
Apr
23 |
awarded | Supporter |
Apr
23 |
awarded | Scholar |
Apr
23 |
accepted | (∞,1) vs Category weakly enriched over spaces |
Apr
23 |
asked | (∞,1) vs Category weakly enriched over spaces |
Dec
12 |
awarded | Teacher |
Dec
12 |
answered | Homological Algebra for Commutative Monoids? |