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Euclid's contribution in the field of geometry? - Answers

Euclid proved that it is impossible to find the "largest prime number," because if you take the largest known Prime number, add 1 to the product of all the primes up to and including it, you will get another prime number. Euclid's proof for this theorem is generally accepted as one of the "classic" proofs because of its conciseness and clarity. Millions of prime numbers are known to exist, and more are being added by mathematicians and computer scientists. Mathematicians since Euclid have attempted without success to find a pattern to the sequence of prime numbers.



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Euclid's contribution in the field of geometry? - Answers

https://math.answers.com/math-and-arithmetic/Euclid's_contribution_in_the_field_of_geometry

Euclid proved that it is impossible to find the "largest prime number," because if you take the largest known Prime number, add 1 to the product of all the primes up to and including it, you will get another prime number. Euclid's proof for this theorem is generally accepted as one of the "classic" proofs because of its conciseness and clarity. Millions of prime numbers are known to exist, and more are being added by mathematicians and computer scientists. Mathematicians since Euclid have attempted without success to find a pattern to the sequence of prime numbers.



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https://math.answers.com/math-and-arithmetic/Euclid's_contribution_in_the_field_of_geometry

Euclid's contribution in the field of geometry? - Answers

Euclid proved that it is impossible to find the "largest prime number," because if you take the largest known Prime number, add 1 to the product of all the primes up to and including it, you will get another prime number. Euclid's proof for this theorem is generally accepted as one of the "classic" proofs because of its conciseness and clarity. Millions of prime numbers are known to exist, and more are being added by mathematicians and computer scientists. Mathematicians since Euclid have attempted without success to find a pattern to the sequence of prime numbers.

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      Euclid proved that it is impossible to find the "largest prime number," because if you take the largest known Prime number, add 1 to the product of all the primes up to and including it, you will get another prime number. Euclid's proof for this theorem is generally accepted as one of the "classic" proofs because of its conciseness and clarity. Millions of prime numbers are known to exist, and more are being added by mathematicians and computer scientists. Mathematicians since Euclid have attempted without success to find a pattern to the sequence of prime numbers.

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