Lecture 9c of MATA02: The Magic of Numbers (https://courses.ywyu.net/MATA02-2022-...) This lecture reviews Fermat's Little Theorem and talks about how that gives an alternative way to compute reciprocals in prime modular arithmetic.
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MATA02 - Lecture 12c - Final exam review
MATA02 - Lecture 12b - Hybrid cryptograph interactive
MATA02 - Lecture 12a - Public-key cryptography and RSA
MATA02 - Lecture 11b - Encryption - Caesar Cipher interactive
MATA02 - Lecture 11a - Fermat Primality Test
MATA02 - Lecture 10d - Roots in modular arithmetic using Euler's Theorem
MATA02 - Lecture 10c - Euler's Theorem
MATA02 - Lecture 10b - Powers in non-prime modulus interactive
MATA02 - Lecture 10a - Review and proof of Fermat's Little Theorem
MATA02 - Lecture 9c - Reciprocals via Fermat's Little Theorem
MATA02 - Lecture 9d - Roots in modular arithmetic (with prime modulus)
MATA02 - Lecture 9a - Fermat's Little Theorem
MATA02 - Lecture 8d - Modular power patterns
MATA02 - Lecture 8b - More modular division (Euclidean algorithm)
MATA02 - Lecture 8c - Modular exponentiations through successive squaring.
MATA02 - Lecture 8a - Modular division and reciprocals
MATA02 - Lecture 7c - Review of modular arithmetic computations
MATA02 - Lecture 7b - Interactive modular arithmetic bean-bag tossing exercise
MATA02 - Lecture 7a - Congruences and modular arithmetic
MATA02 - Lecture 6b - Modular arithmetic and addition/subtraction
MATA02 - Lecture 6c - Modular arithmetic and multiplication