Miller-Rabin Primality Testing Explained
This document discusses the application of the Miller-Rabin probabilistic primality test. It highlights a specific case where if 'bo' had been either +1 or -1, the number 'n' would be prime, exemplified by the number 263.

Theoretically
51.5K views • Oct 22, 2014

About this video
Using the Miller-Rabin (probabilistic) primality test.
NOTE: if bo (and only bo) had been either +1 OR -1, n would be prime (it was 263, in this example). BUT for b1, b2, and so on, +1 implies composite, -1 implies prime.
Questions? Feel free to post them in the comments and I'll do my best to answer!
NOTE: if bo (and only bo) had been either +1 OR -1, n would be prime (it was 263, in this example). BUT for b1, b2, and so on, +1 implies composite, -1 implies prime.
Questions? Feel free to post them in the comments and I'll do my best to answer!
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Views
51.5K
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146
Duration
5:40
Published
Oct 22, 2014
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