10-Adic Numbers, Ramanujan Infinities & Multiplicative Algebra

...9999=−1, ...6667=1/3, automorphic fixed points (d·u² attractors), E8 Coxeter triangle (120° = div by 3), why −1/12 ∉ ℤ₁₀, and (3/2)²⁵⁶ as a 10-adic identity. Six formal conclusions bridging p-adic numbers to M256 and TIAS grief shadows.

Keywords: p-adic, 10-adic, ramanujan, infinities, multiplicative, algebra, automorphic, fixed, point, E8, coxeter, triangle, 120, degrees, division, by, 3, zeta, regularization, -1/12, grief, shadow, -9/12, bekenstein, M256, d, u, squared, operator, consciousness, address