PLI_A3_Physical_Inputs_Readability_Condition_v1.1.pdf

This document analyzes candidate assumption A3 within the Pure Locking Inference framework. A3 states that the minimal readable unit of the locking network is a Planck-area element, A_min = l_p². The document separates A3 into three parts: a geometric part, a physical input part, and a readability part. The geometric part depends on A1, a semantic constraint of two-way readability, a geometric constraint of two dimensionality, and a square-shape assumption. The physical input part depends on ħ, G, c. The readability part asks whether γ > Γ holds on the scale l_p². This is currently undetermined. The most honest statement of A3 is: the minimal geometric unit of the locking network is l_p², while the minimal readable unit is the minimal structure satisfying γ > Γ, whose area may be larger than l_p². A tension between geometric N_eff and the phenomenological FΛCDM is also noted. All assumptions and open problems are explicitly marked. A3 remains in the candidate layer, not the core layer. 本文在纯锁定推理框架内分析候选假设 A3。A3 表述为:锁定网络的最小可读单元是普朗克面积面元,A_min = l_p²。 文档将 A3 拆成三部分:几何部分、物理输入部分、可读性部分。几何部分依赖 A1、双向可读性的语义约束、二维性的几何约束、正方形假设。物理输入部分依赖 ħ、G、c。可读性部分问的是:在 l_p² 尺度上,γ > Γ 是否成立。目前无法判断。 A3 最诚实的表述是:锁定网络的最小几何单元是 l_p²,最小可读单元是满足 γ > Γ 的最小结构,其面积可能大于 l_p²。文档还指出了几何 N_eff 与唯象 FΛCDM 之间的张力。所有假设和开放问题均明确标注。A3 仍属候选层,不是核心层。