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1 Warming up with rational points on the unit circle
1 Warming up with rational points on the unit circle

... Observe what happens when two complex numbers are multiplied together in polar coordinates: we have that z1 · z2 = r1 eiθ1 · r2 eiθ2 = (r1 · r2 )ei(θ1 +θ2 ) so that their radii are multiplied and the angles are added to each other. So, in fact, one can simply encode rotations about the origin in the ...
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... put our arguments on solid mathematical ground. Russell’s Paradox: Assume for any property P the collection of all elements having property P is a set. Consider R = {x : x 6∈ x}; thus x ∈ R if and only if x 6∈ x. Most objects are not elements of themselves; for example, N 6∈ N because the set of nat ...
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... Irrational Numbers – are numbers that cannot be written as a quotient of two integers. Radicals (Square Roots) – If b2 = a, then b is a square root of a. Real Numbers – are the collection of all numbers, both rational and irrational. Opposites – are two numbers that are the same distant from zero on ...
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... The sign function returns the "sign" of its argument, which must be a fraction or floating point number; in particular, the sign of a negative number is -1 and the sign of a nonnegative number is 1. For example: O sign evalf sqrt 7 ...
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Read full issue - Canadian Mathematical Society

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Proofs of Fermat's little theorem

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