Groups of Prime Order p are Cyclic with p-1 Generators Proof
Автор: The Math Sorcerer
Загружено: 2014-11-30
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Groups of Prime Order p are Cyclic with p-1 Generators Proof. In this video we prove that if G is a finite group whose order is a prime number p, then G is cyclic and every non identity element is a generator. Since G has p-1 non identity elements this means G has p-1 generators. This result is a consequence of Lagrange's Theorem.
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