Affluent Savvy
Photo: Haley Black
The number twelve carries religious, mythological and magical symbolism, generally representing perfection, entirety, or cosmic order in traditions since antiquity.
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Learn More »12 is the fifth Pell number, preceded by 0, 1, 2, and 5, as well as the third pentagonal number.[20][21] 12 is the superfactorial of 3.[22] It is also a Harshad number in all bases except octal. A twelve-sided polygon is a dodecagon. In its regular form, it is the largest polygon that can uniformly tile the plane alongside other regular polygons, as with the truncated hexagonal tiling or the truncated trihexagonal tiling. There are 12 regular and semiregular tilings when enantiomorphic forms of the snub hexagonal tiling are counted separately.[23] A regular dodecahedron has twelve pentagonal faces. Regular cubes and octahedrons both have 12 edges, while regular icosahedrons have 12 vertices. The rhombic dodecahedron has twelve rhombic faces and is able to tessellate three-dimensional space. Its dual polyhedron, the cuboctahedron, has 12 vertices with radial equilateral symmetry, and is one of two quasiregular polyhedra. The densest three-dimensional lattice sphere packing has each sphere touching twelve other spheres, and this is almost certainly true for any arrangement of spheres (the Kepler conjecture). Twelve is also the kissing number in three dimensions. There are twelve Jacobian elliptic functions and twelve cubic distance-transitive graphs. There are 12 Latin squares of size 3 × 3. Twelve is the smallest weight for which a cusp form exists. This cusp form is the discriminant Δ ( q ) {\displaystyle \Delta (q)} whose Fourier coefficients are given by the Ramanujan τ {\displaystyle \tau } -function and which is (up to a constant multiplier) the 24th power of the Dedekind eta function: Δ ( τ ) = ( 2 π ) 12 η 24 ( τ ) {\displaystyle \Delta (\tau )=(2\pi )^{12}\eta ^{24}(\tau )} This fact is related to a constellation of interesting appearances of the number twelve in mathematics ranging from the fact that the abelianization of SL(2,Z) has twelve elements, to the value of the Riemann zeta function at −1 being −+1/12. As the negative reciprocal of the Ramanujan summation of the infinite series 1 + 2 + 3 + 4 + ⋯ at ζ(−1), 1 + 2 + 3 + 4 + ⋯ = − 1 12 {\displaystyle 1+2+3+4+\cdots =-{\frac {1}{12}}} Although the series is divergent, methods such as Ramanujan summation can assign finite values to divergent series.
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