Axiomatization Framework for the Landau-Siegel Zero Conjecture: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Inescapable Domain Governance (朗道-西格尔零点猜想的公理化框架:ZFC出域闭环与亚庄CBQ出不去范式统摄治理)
Abstract
论文描述
论文标题(中文):朗道-西格尔零点猜想的公理化框架:ZFC出域闭环与亚庄CBQ范式统摄治理
论文标题(英文):Axiomatization Framework for the Landau-Siegel Zero Conjecture: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Paradigm
卷宗编号:亚庄CBQ-MATH-20-AX01-SUPP
版本:Final / Locked
范式归属:亚庄CBQ出不去范式
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1. Overview
This paper resolves the Landau-Siegel Zero Conjecture, a 131-year bottleneck in analytic number theory, based on the Yazhuang CBQ Inescapable Paradigm. Closing this problem acts as a master key, unbinding dozens of conditional sub-propositions.
2. Background
ZFC classical tools are trapped by a structural break: "local conditional repulsion does not equal global unconditional exclusion."
3. Core Logic - The Necessity of ZFC Domain Exit and Bridging Closed-Loop
To achieve the closed loop, ZFC's domain exit is a strict necessity. We realize this through four completenesses:
(1) ZFC Exhaustion: Formalized failure statements provided for six mainstream ZFC paths.
(2) Axiom Admission: Introduced the T-LS' (Global Zero Coupling Check-and-Balance Axiom), strictly verified by three CBQ admission criteria.
(3) Bridging Derivation: Interlocking ZFC's Deuring-Heilbronn repulsion with T-LS' to exclude the extreme deviation branch.
(4) Falsifiability: Four concrete verification tests are provided.
Related
- Axiomatization Framework for the Riemann Hypothesis: ZFC Domain Exit and Yazhuang CBQ Inescapable Domain Governance (黎曼猜想的公理化框架:ZFC出域闭环与亚庄CBQ出不去范式统摄治理)
- Axiomatization Framework for the 3D Navier-Stokes Equations: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Inescapable Domain Governance (三维纳维-斯托克斯方程的公理化框架:ZFC出域闭环与亚庄CBQ出不去范式统摄治理)
- Axiomatization Framework for the Yang-Mills Existence and Mass Gap: Dual-Premise ZFC Domain Exit Closed-Loop and Yazhuang CBQ Inescapable Domain Governance (杨-米尔斯存在性与质量缺口的公理化框架:双前提ZFC出域闭环与亚庄CBQ出不去范式统摄治理)
- 四维挂谷猜想之亚庄CBQ以必要性原则进行双分支架构的宣示 Declaration on the Dual-Branch Architecture of the 4D Kakeya Conjecture via the Principle of Necessity under the Yazhuang CBQ Inescapable Paradigm
- 考拉兹猜想的亚庄CBQ出不去范式与全域制衡赋能必要性搭桥通用逻辑严格闭环证明:ZFC体系局限性诊断 A General Logic Strict Closed-Loop Proof of the Collatz Conjecture via Yazhuang CBQ Inescapable Paradigm and Global Check-and-Balance Bridging Empowerment: Diagnosis of ZFC System Limitations
BibTeX
@misc{翟2026axiomatization,
title = {{Axiomatization Framework for the Landau-Siegel Zero Conjecture: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Inescapable Domain Governance (朗道-西格尔零点猜想的公理化框架:ZFC出域闭环与亚庄CBQ出不去范式统摄治理)}},
author = {Yazhuang 翟},
howpublished = {Zenodo},
year = {2026},
month = oct,
doi = {10.5281/zenodo.23496520},
url = {https://zenodo.org/records/23496520},
note = {CC BY 4.0},
}
RIS
TY - UNPB
TI - Axiomatization Framework for the Landau-Siegel Zero Conjecture: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Inescapable Domain Governance (朗道-西格尔零点猜想的公理化框架:ZFC出域闭环与亚庄CBQ出不去范式统摄治理)
AU - Yazhuang 翟
PY - 2026
DA - 2026/10/20
PB - Zenodo
DO - 10.5281/zenodo.23496520
UR - https://zenodo.org/records/23496520
AB - 论文描述 论文标题(中文):朗道-西格尔零点猜想的公理化框架:ZFC出域闭环与亚庄CBQ范式统摄治理 论文标题(英文):Axiomatization Framework for the Landau-Siegel Zero Conjecture: ZFC Domain Exit Closed-Loop and Yazhuang CBQ Paradigm 卷宗编号:亚庄CBQ-MATH-20-AX01-SUPP 版本:Final / Locked 范式归属:亚庄CBQ出不去范式 ────────────────────────────────────────────────── 1. Overview This paper resolves the Landau-Siegel Zero Conjecture, a 131-year bottleneck in analytic number theory, based on the Yazhuang CBQ Inescapable Paradigm. Closing this problem acts as a master key, unbinding dozens of conditional sub-propositions. 2. Background ZFC classical tools are trapped by a structural break: "local conditional repulsion does not equal global unconditional exclusion." 3. Core Logic - The Necessity of ZFC Domain Exit and Bridging Closed-Loop To achieve the closed loop, ZFC's domain exit is a strict necessity. We realize this through four completenesses: (1) ZFC Exhaustion: Formalized failure statements provided for six mainstream ZFC paths. (2) Axiom Admission: Introduced the T-LS' (Global Zero Coupling Check-and-Balance Axiom), strictly verified by three CBQ admission criteria. (3) Bridging Derivation: Interlocking ZFC's Deuring-Heilbronn repulsion with T-LS' to exclude the extreme deviation branch. (4) Falsifiability: Four concrete verification tests are provided.
ER -