标题： 动态冗余范式下的复杂性普遍概念：因果随机性、完整波动力学以及知识的终极统一 显示英文标题

标题： Universal Concept of Complexity by the Dynamic Redundance Paradigm: Causal Randomness, Complete Wave Mechanics, and the Ultimate Unification of Knowledge

摘要： 在规范的、单一科学的各种领域中的根本困境和断裂，或“科学的终结”，变得越来越明显。 自然存在的统一性在一种普遍的非微扰方法中得到恢复，从而导致动态冗余范式。 表明任何非平凡（孤立）系统的未约化行为包括许多同样真实但不相容的动态模式，每一个模式大致相当于单一科学的一个普通“完整”解。 因此这些模式应“自发”且随机地相互替代，这提供了一种普遍的、纯粹动态的随机性起源。 发现的动态冗余导致了动态复杂性的普遍、基于现实的概念及其不断发展的分层结构，即世界。 其最低层次给出了动态量子化基本场的因果完备力学，扩展了路易·德布罗意发现的双解。 得到了对量子力学“神秘现象”的物理上完整的解决方案，将其与扩展的、因果版本的相对论（涌现的空间和时间）、量子和经典引力（动态质量）、场论（电荷和自旋）、粒子物理和宇宙学统一起来。 未约化的动态复杂性的相同关键特征决定了由单一普遍方程的两种相关形式——扩展的拉格朗日-哈密顿（轨迹）方程和薛定谔（分布）方程所描述的任何更高复杂度系统的行为。 单一科学的终结开启了由勒内·笛卡尔发起的最终完整和普遍理解的复兴（但后来被机械地歪曲），这已被许多可靠且实际重要的结果所证实。 显示英文摘要

摘要： The fundamental impasses and ruptures in various domains of the canonical, unitary science, or the 'end of science', become the more and more evident. The natural unity of being is recovered within a universal nonperturbative method leading to the dynamic redundance paradigm. It is shown that the unreduced behaviour of any nontrivial (isolated) system includes many equally real, but incompatible dynamic regimes, each of them being roughly equivalent to an ordinary 'complete' solution of the unitary science. Therefore the regimes should 'spontaneously' and randomly replace one another, which provides a universal, purely dynamic origin of randomness. The discovered dynamic redundance leads to the universal, reality-based concept of dynamic complexity and its permanently developing hierarchical structure, alias the world. Its lowest levels give the causally complete mechanics of dynamically quantized elementary fields, extending the double solution found by Louis de Broglie. One obtains a physically complete solution for the 'mysteries' of quantum mechanics, unifyng it with the extended, causal versions of relativity (emergent space and time), quantum and classical gravity (dynamical mass), field theory (electric charge and spin), particle physics, and cosmology. The same key features of the unreduced dynamic complexity determine behaviour of any system at higher levels of complexity described by a case of the single, universal equation in its two related versions, the extended Lagrange-Hamilton (trajectorial) and Schroedinger (distributional) equations. The end of the unitary science opens the renaissance of the ultimately complete and universal understanding initiated by Rene Descartes (but then mechanistically falsified), which is confirmed by many sound, practically important results.