/explore
|
You are here 
|
djalil.chafai.net | ||
| | | | |
fabricebaudoin.blog
Let $latex x\in C^{1-var} ([0,T], \mathbb{R}^d)$ and let $latex V : \mathbb{R}^e \to \mathbb{R}^{e\times d} $ be a Lipschitz continuous map. In order to analyse the solution of the differential equation, $latex y(t)=y_0+\int_0^t V(y(s)) dx(s),$ and make the geometry enter into the scene, it is convenient to see $latex V$ as a collection of vector... |
|
| | | | | ||
| | | | |
mattbaker.blog
In my last blog post, I discussed a simple proof of the fact that pi is irrational. That pi is in fact transcendental was first proved in 1882 by Ferdinand von Lindemann, who showed that if $latex \alpha$ is a nonzero complex number and $latex e^\alpha$ is algebraic, then $latex \alpha$ must be transcendental. Since... |
|
| | | | | ||
| | | | |
almostsuremath.com
The aim of this post is to motivate the idea of representing probability spaces as states on a commutative algebra. We will consider how this abstract construction relates directly to classical probabilities. In the standard axiomatization of probability theory, due to Kolmogorov, the central construct is a probability space $latex {(\Omega,\mathcal F,{\mathbb P})}&fg=000000$. This consists... |
|
| | | | | ||
| | | | |
teachergeekwex.wordpress.com
Once again Learning Spy gets it spot on! Read his full blog post on achieving Outstanding at http://learningspy.co.uk/2013/02/11/icebergs-taking-risks-being-outstanding/ |
|
| | | |||
