Earlier quoted context omitted.
Im really, honestly, interested in what data you're talking about. Please paste a link.
The AMS commissioned a study a few years ago, and it was in the Notices in early 2011 or 2012.
First female winner for Fields maths medal
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Re: First female winner for Fields maths medal
#22Earlier quoted context omitted.
The AMS commissioned a study a few years ago, and it was in the Notices in early 2011 or 2012.
It's funny though, that some political blowhard can pull a self-contradictory self-serving hypothesis halfway out of an orifice, and everyone bends over backwards to imagine a circumstance in which it possibly could be partially true. Anyone who disagrees with the blowhard had better bring some actual research.
Re: First female winner for Fields maths medal
#23Earlier quoted context omitted.
It's funny though, that some political blowhard can pull a self-contradictory self-serving hypothesis halfway out of an orifice, and everyone bends over backwards to imagine a circumstance in which it possibly could be partially true. Anyone who disagrees with the blowhard had better bring some actual research.
Welcome to the Patriarchy.
Re: First female winner for Fields maths medal
#24So, is there any way for someone with no theoretical math background to even grasp a poor analogy of what her work is? With prizes like chemistry and biology, I can usually sit down with Google and slowly figure out what exactly the person did. With theoretical math and physics, I can't even decipher what I'm reading. Wikipedia: "... this led her to obtain a new proof for the celebrated conjecture of Edward Witten on…
http://www.simonsfoundation.org/quanta/20140812-a-tenacious-...
Mirzakhani became fascinated with hyperbolic surfaces — doughnut-shaped surfaces with two or more holes that have a non-standard geometry which, roughly speaking, gives each point on the surface a saddle shape. Hyperbolic doughnuts can’t be constructed in ordinary space; they exist in an abstract sense, in which distances and angles are measured according to a particular set of equations. An imaginary creature living on a surface governed by such equations would experience each point as a saddle point.
It turns out that each many-holed doughnut can be given a hyperbolic structure in infinitely many ways — with fat doughnut rings, narrow ones, or any combination of the two. In the century and a half since such hyperbolic surfaces were discovered, they have become some of the central objects in geometry, with connections to many branches of mathematics and even physics.
Re: First female winner for Fields maths medal
#25Great to see that someone who grew up in a country which many in the west believe is backward and opposed to women's education and scientific progress in general win such an award.
Re: First female winner for Fields maths medal
#26So, is there any way for someone with no theoretical math background to even grasp a poor analogy of what her work is? With prizes like chemistry and biology, I can usually sit down with Google and slowly figure out what exactly the person did. With theoretical math and physics, I can't even decipher what I'm reading. Wikipedia: "... this led her to obtain a new proof for the celebrated conjecture of Edward Witten on…
I did some digging yesterday and this seems to be the best explanation in layman's terms I could find: http://www.simonsfoundation.org/quanta/20140812-a-tenacious-... Mirzakhani became fascinated with hyperbolic surfaces — doughnut-shaped surfaces with two or more holes that have a non-standard geometry which, roughly speaking, gives each point on the surface a saddle shape. Hyperbolic doughnuts can’t be constructed…