By Steven G. Krantz (Editor) Gary R. Jensen (Editor)

ISBN-10: 082183603X

ISBN-13: 9780821836033

ISBN-10: 1719821852

ISBN-13: 9781719821858

ISBN-10: 9222319222

ISBN-13: 9789222319220

ISBN-10: 9252619313

ISBN-13: 9789252619314

ISBN-10: 9464719818

ISBN-13: 9789464719819

ISBN-10: 9919220000

ISBN-13: 9789919220006

ISBN-10: 9979819979

ISBN-13: 9789979819974

Articles during this ebook hide quite a lot of very important themes in arithmetic, and are according to talks given on the convention commemorating the one hundred and fiftieth anniversary of Washington college in St. Louis. the quantity is prefaced by way of a quick historical past of the Washington college division of arithmetic, a roster of these who obtained the PhD measure from the dept, and a listing of the Washington collage division of arithmetic school because the founding of the collage

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**Additional info for 150 Years of Mathematics at Washington University in St. Louis**

**Example text**

There are infinitely many such "Pythagorean triangles," and ancient Greek mathematicians already knew how to find them all. Pierre de Fermat, a seventeenthcentury French lawyer whose hobby was mathematics, asked the kind of imaginative question (not very imaginative; you don't have to go far beyond what is already known to encounter yawning gaps in human knowledge) that creates new mathematics. We know about sums of two squares making squares, but can you do it with cubes? Can two cubes add up to a cube?

An alien brain might find smell, or embarrassment, but Letters t o a Young Mathematician not shape, to be fundamental to its perception of the world. And while discrete numbers like 1 , 2 , 3, seem universal to us, they trace back to our tendency to assemble similar things, such as sheep, and consider them property: has one of my sheep been stolen? Arithmetic seems to have originated through two things: the timing of the seasons and commerce. But what of the blimp creatures of distant Poseidon, a hypothetical gas giant like Jupiter, whose world is a constant flux of turbulent winds, and who have no sense of individual ownership?

But the inverted pyramid would dominate. All subjects are like that to some extent, but their pyramids do not widen so rapidly, and new buildings are often put up beside existing ones. These subjects resemble cities, and if you don't like the building you are in, you can always move to another one and start afresh. Mathematics is all one thing, and moving house is not an opnon. Because school math is heavily biased toward numbers, many people think that math comprises only numbers, that mathematical research must consist in inventing new numbers.

### 150 Years of Mathematics at Washington University in St. Louis by Steven G. Krantz (Editor) Gary R. Jensen (Editor)

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