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★★★☆☆ Details
Style
1½ inches thick (3.75 cm)
Product Details Artist grade canvas, archival inks, wooden stretcher bars, and UVB protective coating
Product Details Artist grade canvas, archival inks, wooden stretcher bars, and UVB protective coating
Artist The Committee To
Collection TheCommitteeTo
Description This lattice illustrates that the integers 4 and 9 are coprime if and only if the point with coordinates (4, 9) in a Cartesian coordinate system is 'visible' from the origin (0,0), in the sense that there is no point with integer coordinates between the origin and (4, 9). In mathematics, two integers a and b are said to be coprime or relatively prime if they have no common positive factor other than 1 or, equivalently, if their greatest common divisor is 1. For example, 6 and 35 are coprime, but 6 and 27 are not coprime because they are both divisible by 3. The number 1 is coprime to every integer. A fast way to determine whether two numbers are coprime is given by the Euclidean algorithm. Euler's totient function (or Euler's phi function) of a positive integer n is the number of integers between 1 and n which are coprime to n.
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Contemporary White
Natural Clear Maple
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Catalog Details
Product No 2369259
Subjects Book Illustration, Illustration
Style
Medium
Tags Cartesian, The Committee, To, coordinates, coprime, divisible, divisor, lattice, math, mathematics, point, prime
Product No 2369259
Subjects Book Illustration, Illustration
Style
Medium
Tags Cartesian, The Committee, To, coordinates, coprime, divisible, divisor, lattice, math, mathematics, point, prime