05 / 12
Start: 19:30
End: 20:20
The study of Diophantine Equations, that is, equations to which we want to find integer solutions, is one of the oldest and most fruitful areas of number theory. Many famous problems, such as Fermat's Last Theorem or Catalan's Conjecture ("the only two consecutive powers are 8 and 9") are examples of Diophantine equations which have sparked great interest and, in some cases, entire areas of mathematics which have been developed in order to solve them (ring theory and elliptic curves being two notable examples). Start: 21:00
Start: 12 May 2008 - 9:00pm
End: 13 May 2008 - 1:00am
Next Monday the WMS is having a social in Top B. There will be lots of frivolous fun, frolics, dangerous drinks mayhem, and hats... For early birds, we will be up in the grad from 8:30 and heading down to top b at 9. We'll grab some seats upstairs. Come say hi. | ||
05 / 13
End: 01:00
Start: 12 May 2008 - 9:00pm
End: 13 May 2008 - 1:00am
Next Monday the WMS is having a social in Top B. There will be lots of frivolous fun, frolics, dangerous drinks mayhem, and hats... For early birds, we will be up in the grad from 8:30 and heading down to top b at 9. We'll grab some seats upstairs. Come say hi. | ||
05 / 14
| ||
05 / 15
Start: 12:30
End: 13:30
The Warwick Mathematics Society will be selling revision guides for the following first year modules on Thursday between 12:30pm and 1:30pm in the Street: MA106 Linear Algebra They're free for members of the society and £1 each for non-members. If you can't make it between 12:30 and 1:30, we'll be in the undergraduate workroom until about 4pm for Revision Cafe. Start: 19:30
End: 21:00
The product of a burly scandanavian with a dream of classifying dynamics, lie groups are one of mathematics' great success stories- completely classified and packaged neatly, these elegant structures now find use in a myriad of research areas; from theoretical physics (lying at the heart of Lisi's G.U.T., as well as tacitly in much and most of quantum mechanics) to the classification of differentiable structures on 4-manifolds (famously used by Donaldson to prove that there are infinitely many inequivalent differentiable structures on | ||
05 / 16
| ||
05 / 17
| ||
05 / 18
| ||
05 / 19
| ||
05 / 20
| ||
05 / 21
| ||
05 / 22
| ||
05 / 23
| ||
05 / 24
| ||
05 / 25
| ||
05 / 26
| ||
05 / 27
| ||
05 / 28
| ||
05 / 29
| ||
05 / 30
| ||
05 / 31
| ||
06 / 1
| ||
06 / 2
| ||
06 / 3
| ||
06 / 4
| ||
06 / 5
| ||
06 / 6
| ||
06 / 7
| ||
06 / 8
| ||
06 / 9
| ||
06 / 10
| ||
06 / 11
| ||