影响网络测地线形式方程的信息物理推导
An Information Physics Derivation of Equations of Geodesic Form from the Influence Network
摘要：
信息物理学认为物理定律是对物理现象信息的一致量化和处理的结果。在以前的工作中，我们中的一个（克努特）已经证明，一个简单的粒子模型，直接相互影响的结果在一个部分有序的集称为影响网络，从中出现的闵可夫斯基度规和洛伦兹变换的狭义相对论。在这里，我们将早期关于受影响的工作扩展到一个粒子影响另一个粒子的情况，发现这会产生1+1维中广义相对论的测地线方程形式的方程。未来的工作将测试当前结果与1+1维中的广义相对论的等价性。
英文摘要：
Information physics considers physical laws to result from the consistent quantification and processing of information about physical phenomena. In previous efforts, one of us (Knuth) has shown that a simple model of particles that directly influence one another results in a partially ordered set referred to as the influence network, from which emerge the Minkowski metric and Lorentz transformations of special relativity. Here, we extend earlier work on receipt of influence to the case of one particle influencing another, finding that this gives rise to equations of the form of geodesic equations from general relativity in 1+1 dimensions. Future work will test the equivalence of the current result to general relativity in 1+1 dimensions.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
