not+divisible+by+2
11Divisor — divisible redirects here. For divisibility of groups, see Divisible group. For the second operand of a division, see Division (mathematics). For divisors in algebraic geometry, see Divisor (algebraic geometry). For divisibility in the ring theory …
12Dominican Republic — Not to be confused with The Commonwealth of Dominica. Dominican Republic República Dominicana (Spanish) …
13odd and even — divisible by 2 and not divisible by 2 (about numbers) …
14Infinite divisibility — The concept of infinite divisibility arises in different ways in philosophy, physics, economics, order theory (a branch of mathematics), and probability theory (also a branch of mathematics). One may speak of infinite divisibility, or the lack… …
15Evenness of zero — The number 0 is even. There are several ways to determine whether an integer is even or odd, all of which indicate that 0 is an even number: it is a multiple of 2, it is evenly divisible by 2, it is surrounded on both sides by odd integers, and… …
16Prime number — Prime redirects here. For other uses, see Prime (disambiguation). A prime number (or a prime) is a natural number greater than 1 that has no positive divisors other than 1 and itself. A natural number greater than 1 that is not a prime number is… …
17Partition of Quebec — Partition in Quebec politics refers more correctly to the secession of regions of the province of Quebec than to partitions in strictly political sense. It is usually discussed as a possibility in the event of Quebec secession from Canada. It was …
18Proofs of Fermat's little theorem — This article collects together a variety of proofs of Fermat s little theorem, which states that:a^p equiv a pmod p ,!for every prime number p and every integer a (see modular arithmetic). Simplifications Some of the proofs of Fermat s little… …
19Conversion between Julian and Gregorian calendars — The tables below list equivalent dates in the Julian and Gregorian calendars. Years are given in astronomical year numbering. Contents 1 Conventions 2 Conversion table 3 Using the tables …
20Proofs of Fermat's theorem on sums of two squares — Fermat s theorem on sums of two squares asserts that an odd prime number p can be expressed as: p = x^2 + y^2with integer x and y if and only if p is congruent to 1 (mod 4). The statement was announced by Fermat in 1640, but he supplied no proof …
