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How very true! It is so much easier to solve a problem when you know in advance the answer you are trying to reach, which is why Archimedes split the credit for discovering that a cone is one third of the volume of the cylinder on the same base, and with the same height, between Democritus who discovered this fact and Eudoxus who proved it. (See Fig. 3.2.) Sylvester added to his encomium of experiment in mathematics the statement that 'induction and analogy are the special characteristics of modern mathematics.' We are indeed very liable to spot patterns and analogies - because that is the way our brains work - and to fondly imagine that because they are so neat and pretty, that they must be correct. But this is far from always being the case! As Henri Poincare observed, 'When a sudden illumination invades the mathematician's mind ... it sometimes happens ... that it will not stand the test of verification ... it is to be observed almost always that this false idea, if it had been correct, would have flattered our natural instincts for mathematical elegance.' Aye, there's the rub! The mathematician expects sound mathematics to be elegant and pleasing, but the converse is not always true. A lot of attractive ideas are thoroughly unsound. .net pdf 417 PDF - 417 C# Control - PDF - 417 barcode generator with free C# ...
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