Description:
Numerical Analysis.
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Infinitely many primes of the form p=6k-1.
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Task:Prove infinitely many primes of the form p=6k-1. Argument: a) Suppose there are just a finite number of these primes, say p1, ..., pn. Let a=p<1>...p<n>. b) Rationally, a = (–1)<n>modulo 6. c) If n is even, let b = a + 4. Otherwise let b = a + 6. Then b = 5 modulo 6 = –1 modulo 6. d) Any prime q dividing both a and b will divide either 4 or 6, hence... more »
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harmonic graph analysis
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Instructor Manual, Solutions Manual & Test Bank Collection
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