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What connects the regular seven-sided polygon, the primitive seventh roots of unity in the complex plane, cyclic Galois theory, and the classical paradox of casus irreducibilis?
The heptagonal constant, denoted by α = 2 cos(2π/7) ≈ 1.2469796037..., is the fundamental algebraic number governing the geometry of the regular heptagon. In cyclotomic number theory, it equals the sum of a primitive seventh root of unity and its complex conjugate, ζ7 + ζ7−1, generating the maximal real subfield of the seventh cyclotomic field. Algebraically, α is the unique positive root of the irreducible cubic polynomial x³ + x² − 2x − 1 = 0-a polynomial whose discriminant is a perfect square (Δ = 49 = 7²), endowing its three real roots with a cyclic Galois group (C3) while requiring non-real complex cube roots when expressed in radicals via Cardano's formula.
Volume XVI of The Numerical Archive transforms this landmark constant of cyclotomic algebra and polygon geometry into a physical monument of precision typesetting, presenting the first 124,697 decimal digits of 2 cos(2π/7) in a systematically indexed archival format.
Designed for mathematicians, algebraists, number theorists, geometers, educators, and lovers of mathematical beauty, The Heptagonal Constant is an essential addition to any scientific library or desk collection.
Discover the beautiful mechanics of the universe, one digit at a time.
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