Search Results
Search type | Search syntax |
---|---|
Tags | [tag] |
Exact | "words here" |
Author |
user:1234 user:me (yours) |
Score |
score:3 (3+) score:0 (none) |
Answers |
answers:3 (3+) answers:0 (none) isaccepted:yes hasaccepted:no inquestion:1234 |
Views | views:250 |
Code | code:"if (foo != bar)" |
Sections |
title:apples body:"apples oranges" |
URL | url:"*.example.com" |
Saves | in:saves |
Status |
closed:yes duplicate:no migrated:no wiki:no |
Types |
is:question is:answer |
Exclude |
-[tag] -apples |
For more details on advanced search visit our help page |
For questions in Mathematics Education as a scientific discipline. For more hands-on questions on teaching Mathematics, please use the tag teaching. There is also a Stack Exchange community http://matheducators.stackexchange.com/
9
votes
What should we teach to liberal arts students who will take only one math course?
Look at the contents of this course, by Satyan Devadoss at Williams College: The Shape of Nature,
a.k.a., the Geometry and Topology of Nature. It was just released the The Teaching Company. [Disclosu …
2
votes
How do undergrad students write papers by themselves?
Permit me to draw attention to a relatively new journal,
Involve—A Journal of Mathematics. Snippets from About the Journal:
"Involve is dedicated to showcasing and encouraging high quality mathema …
13
votes
Review papers in mathematics
Two excellent sources:
The AMS series, What's Happening in the Mathematical Sciences (AMS link). Now eight volumes. Barry Cipra, a frequent contributor to MO, has authored many of the articles. The
…
0
votes
Informal online seminars or reading groups via videoconferencing?
The software Elluminate Live is quite impressive, permitting simultaneous text-chatting,
video, audio, and a nice whiteboard that onto which all participants can write and deposit images.
All aspects …
1
vote
How can I combine my interests for pure mathematics and computer science in college?
As HA Helfgott suggests, at many schools, it is quite feasible to simply double-major in math and in computer science.
NYU, as you mention, offers a joint major in math and computer science, includin …
9
votes
"Mathematics talk" for five year olds
See "Picture-Hanging Puzzles" by Erik Demaine et al. (arXiv link):
5
votes
Accepted
Lecture on Fractals for Middle School Students
Your task is both a challenge and an opportunity: they will be unfamiliar with complex numbers, but perhaps you could motivate the utility of complex numbers.
I might try to introduce them to the comp …
3
votes
Numerical equality testing
There is a thread of work that derives from W.-T. Wu's work on geometry
theorem proving, and this seminal paper by Schwartz,
Schwartz, Jacob T. "Fast probabilistic algorithms for verification of p …
20
votes
How do you mentor undergraduate research?
"...should the student work on open problems...?"
I think that working on open problems is fine—even exciting—if you follow Pólya's
advice in
How to Solve It:
"If you can't solve a problem, the …
22
votes
Interesting and accessible topics in graph theory
I have found that the Art Gallery Problem engages middle- and high-school students, and quickly leads to the unknown, which itself can be eye-opening to students. (On the latter point, students tend t …
7
votes
Short Course Suggestions For High School Students
If I may forgiven for self-promotion,
you might examine How To Fold It: The Mathematics of Linkages, Origami, and Polyhedra
(Cambridge University Press, 2011). All of its topics are accessible to hi …
35
votes
Taking "Zooming in on a point of a graph" seriously
An animation of your first example, $y=x(x−1)(x+1)$.
I limited the number of frames so that the file would not be too huge (it is ~1MB now).
Frame rate is browser and processor dependent. At best thi …
23
votes
How to explain to an engineer what algebraic geometry is?
This is along the lines suggested by @DonuArapura: "describe a problem [...] that is reasonably concrete and accessible, and go from there."
Here is a problem an engineer would appreciate: Which bent …
0
votes
One-step problems in geometry
(1) Prove: Every simple polygon may be triangulated
(partitioned into triangles) via diagonals,
vertex-to-vertex segments
that are strictly interior (except at their endpoints).
[This is a precursor t …
10
votes
What kid-friendly math riddles are too often spoiled for mathematicians?
The shortest path of a fly walking on the interior surface of a cubic room:
Image credit