Understanding Randomized Primality Testing with Fermat-Euler Theorem π
Discover how finite group theory and the Fermat-Euler theorem improve primality testing algorithms. Learn why strict subgroups are limited to half the size of the group in this insightful explanation.

DG
27 views β’ Jan 14, 2021

About this video
Let G be a finite group. We show that any strict subgroup of G can have at most |G|/2 elements.
This theorem is needed to analyze the primality testing algorithm (Fermat-Euler).
This theorem is needed to analyze the primality testing algorithm (Fermat-Euler).
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Video Information
Views
27
Duration
13:22
Published
Jan 14, 2021
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