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MacLane persisted: indeed, he seemed rather upset. But they had no need to disagree. Rather, Atiyah was talking about mathematics at the stage when you do indeed not know absolutely clearly what you are talking about. It is then wise to behave like a physicist and talk round it, walk round it, examining it closely. Different mathematicians will also have different tastes and preferences which will drive them towards different kinds of mathematical research. As Atiyah said in an interview, 'Some people are very good at [using technical tools]; I'm not really. My expertise is to skirt the problem, to go around the problem, behind the problem ... and so the problem disappears.' Imagine how much more quickly those early mathematicians would have resolved the problem of Euler's relationship if only they had realized that they had no clear idea of what a polyhedron is, and had instead taken Atiyah's approach! Euclid never realized the weakness in his magnificent Elements that Hilbert pointed out. The early Greeks did discover, however, that there was a weakness in their idea of number. Early Greek mathematicians thought they knew very well what a number was. Numbers were either integers, formed in a sequence starting from 1, or they were ratios of integers - what we call fractions. They also confidently 'knew' that every line has a length, measured by a number. So, for example, in the square of side 1, shown in Fig. 3.19, the length of the diagonal had to be measured by a number, which would be a fraction. It was a great disappointment to Pythagoras, therefore, but also one of the great triumphs of early mathematics, when he or one of his circle discovered that this was impossible. By Pythagoras' theorem, java code 128 reader Barcode Reader . Free Online Web Application
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