11 / 4
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11 / 5
Start: 17:00
End: 18:00
If you are a second year, you're going to want to be in MS.02 on Monday, week 6 at 5pm. We're going to be giving an introductory It'll be quick, concise but packed full of helpful hints and tips for getting started with | ||
11 / 6
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11 / 7
Start: 14:00
End: 16:00
Join us in the undergrad workroom for free tea, coffee and snacks- all washed down with a healthy dose of free assignment help. Fab. | ||
11 / 8
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11 / 9
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11 / 10
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11 / 11
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11 / 12
Start: 19:30
End: 21:00
Take a function What is the long term behavior of These questions are at least in part answered by Sharkovskii's theorem- an extraordinarily powerful and, at first glance, rather unexpected theorem with a quite elementary proof. A result tying together several properties of our system and dancing on the fringe of that great popular maths buzzword "chaos"... | ||
11 / 13
Start: 12:00
End: 14:00
Short notice on this one: WMS Exec/publicity team meeting in the grad from 12 on Tuesday. Items that are sure to appear on the agenda:
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11 / 14
Start: 14:00
End: 16:00
Join us in the undergrad workroom for free tea, coffee and snacks- all washed down with a healthy dose of free assignment help. Fab. | ||
11 / 15
Start: 19:30
End: 21:00
The exponential, Riemann's zeta, the Weierstrass | ||
11 / 16
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11 / 17
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11 / 18
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11 / 19
Start: 19:30
End: 21:00
The story started with Gauss, a young german boy who liked to factorise the numbers in his hymn books, whose conjectured approximation to the frequency of the appearance of primes sparked a treasure hunt for a proof, as mathematicians fought to make the magic happen. Nearly half a century later, a fresh faced Bernhard Riemann thought he had found a way: simply through finding the zeroes of some complex valued function, the result would come as if from nowhere- the end seemed well in sight. | ||
11 / 20
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11 / 21
Start: 14:00
End: 16:00
Join us in the undergrad workroom for free tea, coffee and snacks- all washed down with a healthy dose of free assignment help. Fab. | ||
11 / 22
Start: 19:30
End: 21:00
Topology is the study of the fundamental structure of spaces, we disregard distance, throw geometry out of the window and exist only in a deformable world where up is down and breathing space is all that matters. This breathing space we characterise by way of open sets- subsets of our world where we can "move around" given that we are a sufficiently small person (though size matters not) of given dimension. We thus identify spaces whose open set structure is the same, a definition conveniently attended to by a certain kind of "nice" function called a homeomorphism. Those spaces with one of these homeomorphism type bad boys between them are the same in a very subtle way, and naturally those that differ often do so in the same subtle way- and it is our job as mathematicians to point to these subtle differences with enormous algebra shaped arrows. | ||
11 / 23
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11 / 24
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11 / 25
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11 / 26
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11 / 27
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11 / 28
Start: 14:00
End: 16:00
Join us in the undergrad workroom for free tea, coffee and snacks- all washed down with a healthy dose of free assignment help. Fab. | ||
11 / 29
Start: 18:00
End: 20:00
Zeta, gamma, calculus of variations, complex numbers, analytical number theory, hypergeometric series, algebraic topology, graph theory, differential equations... You name a pi(e), Leonard Euler had a finger in it. One of the most prolific and prominent mathematicians of all time turns three hundred this year and you are cordially invited to join the celebration. Jeremy Gray, Warwick's premier mathematical historian, will be taking us on a journey through one of history's most extraordinary minds, showing us the context, triumphs and failures that made the man. The talk, which should last a bit over an hour, will be accessible to anyone with even a casual interest in maths, and will be followed swiftly with banter, beverages and birthday cake in the common room... If you like this, be sure to come to our other discussion groups: monday and thurday MS03 7:30 every week. | ||
11 / 30
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12 / 1
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12 / 2
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12 / 3
Start: 19:30
End: 21:00
Perhaps the one unifying feature of all civilisations, from the pre-historic, to the present day is their understanding of numbers; with the ability to count, came the desire to compute. The oldest computational relic known to us is the Ishango Bone, found in Africa circa 18,000 BCE. But what happens if we dispose of our electric calculators, abacuses, and even our dead parent’s bones? Can we still achieve complex feats of arithmetic without these tools? The answer is not simple: whilst many of us strive to be able to remember the multiplication table for numbers greater than twelve, others have forayed far deeper into the world of mental arithmetic. This talk will start with a historic look at the varying characters that shape the story of mental arithmetic, taking us from the 18th Century, through to the present day, before discussing what it is that makes a mental calculator different to the rest of us. Finally the talk will close with some simple arithmetical tricks for every day use, and to fool other eager lightning calculators with. Owen daniel takes an informal look at the intriguing history of computation based on a paper of the same title, which was nominated for the first Plus New Writer Award for Mathematical Journalism, in 2006. After, we go gradwards for banter and light refreshments | ||
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