bio | website | |
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location | ||
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visits | member for | 5 years |
seen | Aug 13 '12 at 8:14 | |
stats | profile views | 1,228 |
Oct 29 |
awarded | Yearling |
May 11 |
awarded | Nice Answer |
Mar 10 |
awarded | Popular Question |
Dec 12 |
answered | Breaking down an impartial game into Nim equivalent |
May 2 |
awarded | Nice Answer |
Oct 19 |
revised |
Is there order to the number of groups of different orders?
edited body |
Oct 19 |
comment |
Examples of common false beliefs in mathematics
Correcting that misunderstanding is crucial to prove that an accumulation point of a net is always the limit of some subnet, which does not hold for sequences. |
Oct 16 |
answered | Surprising behaviour of polynomial that generates the series 1,2,4,8,…2^(k-1) |
Sep 11 |
awarded | Nice Answer |
Aug 17 |
comment |
What are your favorite puzzles/toys for introducing new mathematical concepts to students?
There is also projective set, a version designed by a graduate student at Waterloo, which requires recognizing lines in five-dimensional projective space over the field with 2 elements. |
Aug 17 |
comment |
What are your favorite puzzles/toys for introducing new mathematical concepts to students?
The 15 puzzle is a good way of introducing groupoids. |
Jun 28 |
answered | Do names given to math concepts have a role in common mistakes by students? |
Jun 16 |
awarded | Critic |
Jun 8 |
comment |
What are your experiences of handouts in mathematics lectures?
Victor, I agree. What I actually mean is that I want my one hour lecture plus $n-1$ hours reading the book/notes to be more useful for the student than $n$ hours reading the book/notes. |
Jun 8 |
comment |
Do Lie algebroids pull back (along submersions)?
In particular, since in Theo's case $Y \to X$ was a vector bundle, then $phi^{**} A \to Y$ is the ``total space'' of a VB-algebroid $(\phi^{**}A, Y, A, X)$. See section 6.1 on arXiv:0810.0066. Not sure whether this is relevant, but since you mention "in trivialized case comes in pieces", it may. |
Jun 8 |
answered | What are your experiences of handouts in mathematics lectures? |
Jun 8 |
comment |
What are your experiences of handouts in mathematics lectures?
That is what <a href="youtube.com/watch?v=WwslBPj8GgI">Eric Mazour</a> does in physics (but it is equally applicable in mathematics). |
Jun 8 |
comment |
What are your experiences of handouts in mathematics lectures?
If this had been anybody but Ole Hald, I would be very skeptical. |
Jun 7 |
comment |
Why does undergraduate discrete math require calculus?
To back up Noah's claim, I have taught topology and abstract algebra at Mathcamp without calculus as a prerequisite with no problem. |
May 19 |
comment |
Examples of undergraduate mathematics separation from what mathematicians should know
I agree with Mike Skirvin about the Jordan/rational canonical forms: they do appear in problems in many areas. Even if they did not appear, I still consider them important just for illustrating the more general concept of "canonical form" (i.e., the choice of a particular representative of each equivalence class in an equivalence relation). |