I see people are doing #Introductions.
I teach university mathematics (modelling, combinatorics, game theory, history, programming) in the UK. I also research university-level educational practice. Recent papers including teaching programming, automated assessment & play and problem-solving: https://peterrowlett.net/publications
I'm one of the editors at @aperiodical.
I'm a Vice President of https://ima.org.uk/
I co-host a podcast Mathematical Objects with @stecks https://aperiodical.com/podcasts/mathematical-objects/
Out of spa—
Because a lot of people are talking about Mathstodon on Twitter, I remembered it exists and logged back in (with a little help from @christianp). I continue to like Mathstodon and am happy to be here but generally forgot it exists. Is there a good Mastodon app anyone can recommend? That might make it easier to remember to come here.
@evelynjlamb welcome! I like the idea of here but regularly forget to check it. Your blog post reminded me I'm on here.
@peterrowlett "Quantities" is far too narrow. "Logical structures" maybe.
Definition of mathematics given by the Guardian uni league table. What do we think? https://www.theguardian.com/education/ng-interactive/2017/may/16/university-guide-2018-league-table-for-mathematics
https://mathstodon.xyz/media/S_WD_3jASDnkl0QQoCg
Quote is from the latest BBC More or Less episode on Radio 4 (though a similar claim was made on the World Service edition of the programme). But isn't self-similarity about similarity at different scales, i.e. parts resembling the whole? Am I wrong?
Lessons from my #proofinatoot writing:
1. The mastodon interface has no markdown preview; can admins add one? For example, here's one: https://kerzol.github.io/markdown-mathjax/editor.html
2. Greek letters are *expensive*; latex \(\alpha\) is 6 characters, plus 4 for math mode. Unicode α is only 1.
3. All those extra spaces in my easy-to-read latex source add up!
\( (u(x)v(x))'=\lim_{\delta x\to 0}\frac{u(x+\delta x)v(x+\delta x)-u(x)v(x)}{\delta x}. \)
Add and subtract \( u(x+\delta x)v(x) \) in the numerator. Then
\( (u(x)v(x))'=\lim_{\delta x\to 0}\frac{u(x+\delta x)v(x+\delta x)-u(x+\delta x)v(x)+u(x+\delta x)v(x)-u(x)v(x)}{\delta x} \)
\( =\lim_{\delta x\to 0}u(x+\delta x)\lim_{\delta x\to 0}\frac{v(x+\delta x)-v(x)}{\delta x}+\lim_{\delta x\to 0}\frac{u(x+\delta x)-u(x)}{\delta x}\lim_{\delta x\to 0}v(x) \)
\( =u(x)v'(x)+u'(x)v(x). \) #proofinatoot
@peterrowlett Roz Chast is great; alas the only link I know to the cartoon is to a store:
I enjoyed "I learned some math on the streets" https://mathstodon.xyz/@bremner/289
Teach maths & research maths education.