Quantum Narrative School related icons released

Quantum Narrative School related icons released-Quantum Narrative School

Quantum Narrative School related icons released 时间：2025-04-28 浏览次数：1017次

The pattern was originally drawn and designed by Ma Nanjie

This pattern is composed of multiple triangles interlaced, which contains rich mathematical correlation and quantitative analysis potential, which can be explained from multiple dimensions First, let's use a general formula to analyze my original pattern:

I. General formula

Core mathematical logic association

(1) Basic geometry and quantification

The pattern is based on triangles, and the internal angle and side length can be accurately measured through geometry software, verifying the equilateral/isosceles characteristics, or exploring the proportional law of the golden ratio (about 1.618) to construct a basic geometric quantification system.

(2) Fractals and iteration

The view case is the initial unit of fractal iteration, borrowing the box dimension formula

, quantify the self-similarity and iteration complexity, for example, taking 3 iterations as an example, the fractal dimension is about 1.528.

(3) Higher-order mathematical model mapping

Quantum narrative metaphor: correlation with the two-dimensional fixed Schrödinger equation, the vertices are set as high potential energy points, the edges are low potential energy regions, and the amplitude of the wave function corresponds to the "presence intensity" of the triangle, and the energy eigenvalue

, reflecting the "quantized narrative hierarchy".

Algebraic Geometry and Graph Theory: Use Bezoux's theorem to calculate the intersection of edges (the total number of intersections of 9 lines is corrected to about 27); Using the graph theory of Laplace matrix, the connectivity of vertex-edge networks is analyzed, and the eigenvalues reflect the graph propagation efficiency.

Differential geometric extension: correlation with 3D surface projection using the Gaussian curvature formula

, quantifies the "three-dimensional bending strength" of the common vertices, and reflects the characteristics of high-dimensional space mapping.

Quantitative analysis of the realization path

As a discrete geometric structure, the pattern can be connected to complex formulas by defining mapping rules (such as vertex coordinateization and edge vectorization) through the logic of "graph → rules→ mathematical model →quantization output".

Basic properties (side length, angle) → distance formula, slope calculation;

Network characteristics→ Laplace matrix→ eigenvalues, connectivity;

High-dimensional metaphors→ Schrödinger's equations, Gaussian curvature→ energy hierarchies, surface bending.

II. Original formula

Use my original formula to analyze my original pattern preprint and update it after it is released.

This graphic work was independently created by [Ma Nanjie], and all intellectual property rights and derivative rights belong to [Ma Nanjie]. The completion date is [2024.3.23].

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Declarator: [Ma Nanjie]

Date: [2025.8.13.] ]