Losev's Hyletic Number in ODTOE: μL-Mapping, Weak Indestructibility Theorem, and Adele Bridge — Overview

Name: Losev's Hyletic Number in ODTOE: μL-Mapping, Weak Indestructibility Theorem, and Adele Bridge — Overview
Uploaded: 2026-03-01
Description: Formalizes A.F. Losev's hyletic number doctrine (in V.B. Kudrin's reconstruction) within ODTOE. μL-mapping: hyletic number → Ψ∈H. Weak indestructibility theorem proved via lemmas L1-L4. Adele bridge from ultrametrics to φ-torus. Kudrin's «mirror sphere» as special case of matryoshka configuration. Closes open task §VII.1 (Bugaev's law of conservation of the past).

Гилетическое число Лосева в ODTOE: μL-отображение, теорема о слабой неуничтожимости и адельный мост — обзор

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Formalizes A.F. Losev's hyletic number doctrine (in V.B. Kudrin's reconstruction) within ODTOE. μL-mapping: hyletic number → Ψ∈H. Weak indestructibility theorem

Формализация учения А.Ф. Лосева о гилетическом числе (в реконструкции В.Б. Кудрина) в ODTOE-аппарате. μL-отображение: гилетическое число → Ψ∈H. Теорема о слабой

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Formalizes A.F. Losev's hyletic number doctrine (in V.B. Kudrin's reconstruction) within ODTOE. μL-mapping: hyletic number → Ψ∈H. Weak indestructibility theorem proved via lemmas L1-L4. Adele bridge from ultrametrics to φ-torus. Kudrin's «mirror sphere» as special case of matryoshka configuration. Closes open task §VII.1 (Bugaev's law of conservation of the past).

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