De Giuseppe Time Travel Model

De Giuseppe Time Travel Explanation This manuscript is current in Official Peer Review. Not final version.Copyright©2026 Alex De Giuseppe.All rights reserved. This work is protected by copyright. Any form of plagiarism, unauthorized reproduction, or misappropriation of ideas, mathematically results, or text without proper citation constitutes a violation of academic and intellectual property standards and common laws. No commercial use, adaptation, or derivative works are permitted without explicit written permission from the author. For correspondence, citations, collaboration inquiries, or feedback please contact:[e-mail] The hash files that determine ownership have been created The De Giuseppe Time Travel Methods: Emergent Retrocausality via KD Energy-Time Mapping and function f In this work, I introduce a novel framework for generating Closed Time-like Curves (CTCs) and retrocausal effects using the KD energy-time mapping, combined with informational loops, cumulative micro-CTCs, and matrioska energy distributions. Unlike traditional approaches to time travel in General Relativity, which require enormous energies or exotic matter, this model demonstrates that retrocausality can emerge under mathematically precise conditions without violating physical laws. KD Energy-Time Map Integration. The KD map defines the relationship between energy and temporal curvature. It establishes a rigorous, physically grounded way to calculate the potential for temporal loops, forming the basis for both informational and physical micro-scale approaches. In addition, specific layers of the matrioska (e.g., ΔM, ΔL) are associated with calculable energy minima (E_min), allowing targeted identification of points where loops may emerge with reduced energy requirements. Informational Loops. By representing states as information rather than mass-energy, it is possible to generate CTC-like effects purely at the level of data or system states. These loops exploit the KD field to “curve” the temporal sequence of states, allowing future states to influence past ones without moving macroscopic matter. The matrioska layers provide structured regions where information flow can accumulate, enhancing the probability of successful loop formation. Cumulative Micro-CTCs. Large-scale CTCs are replaced with sequences of micro-scale loops. Each micro-loop requires only a fraction of the energy of a classical CTC. By carefully arranging these loops topologically and accounting for matrioska energy distributions (for example, E_min in the ΔM layer = 10¹⁵ J with Δτ = 10 s), their cumulative effect produces a macro-scale retrocausal trajectory. The f Function – Loop Validation. A mathematically defined function f((x_M, t_M), (x_Y, t_Y)) determines whether a retrocausal loop can actually exist for a given spacetime configuration. KD alone defines the potential, but f validates the loop, ensuring that the trajectory is closed, timelike, and topologically consistent within the matrioska structure. Significance of the Discovery: First mathematically rigorous demonstration of emergent retrocausality using energy-time mapping, without FTL communication or exotic matter. Provides a new framework to simulate time-like loops in both theoretical and computational experiments. Introduces a pathway to explore macro-scale retrocausal effects via cumulative micro-loops and information-based interactions, guided by matrioska energy calculations. Opens avenues for future research in temporal topological engineering, predictive modeling, and foundational physics, including the optimization of loop points based on energy minima within the matrioska. I am working to try to improve the model as much as possible. My other works: https://zenodo.org/records/18306180 (Predictive Model of Reality and Events) https://zenodo.org/records/18274505 (The original De Giuseppe Paradox: Electric Time Theory) https://zenodo.org/records/18278648 (Mathematically formalized paranormal Phenomena) https://zenodo.org/records/18277631(Mathematically formalized consciouness)