The City College CUNY Class: MATH 34500 Number Theory

Professor Jay Jorgenson

Starting with modular arithmetic.

Ascii code for is 240. (Alt-240). No need Latex for this.
± is 241.
≥ is 242.
≤ is 243.
And I think I'll use % for mod. Simpler.

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2 Responses to The City College CUNY Class: MATH 34500 Number Theory

  1. timlyg says:

    On congruences:
    I think this is right:
    Expanding theorem 4.7, Rosen - Elementary number theory and its applications

    Theorem: If a, k, and m are integers such that k > 0, m >0, and a ≡ 1 (mod m), then a^k ≡ a (mod m).
    Proof: hint: let a = b + 1. It is obvious that m | b. This, (b+1)^k = b(b^(k-1) + ...) + 1, ...

  2. timlyg says:

    Primes as Sums of Two Squares:
    Such primes are in the form: 4n + 1
    I would like to find a geometric proof of it.

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