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Journal of Artificial Intelligence General science (JAIGS)

Actual Method of determining Time Traveling in Past and Simulation

Gaurangkumar Girishbhai Patel

Published Apr 17, 2024• 0 citations
Publisher

Abstract

People and Scientists spend decades checking Time travelling is possible or not. Yes, travelling in future is possible and proved many ways but when it comes to traveling in Past people start discussing Quantum level, or in simulation and try to prove with formulas. Moreover, it's the same whether we are in simulation or not. However, I am going to tell the actual method to check if it's possible or not. I am using radioactive atom or the Muon to check instead of Theory or Formula. It will open gates for actual practical approach to check that we are in simulation or time traveling possible in the past.

DOI
10.60087/jaigs.v1i1.103

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Entertaining the possibility of time travel will invariably challenge dearly-held concepts in fundamental physics. It becomes relatively easy to construct multiple logical contradictions using differing starting points from various well-established fields of physics. Sometimes, the interpretation is that only a full theory of quantum gravity will be able to settle these logical contradictions. Even then, it remains unclear if the multitude of problems could be overcome. Yet as definitive as this seems to the notion of time travel in physics, such recourse to quantum gravity comes with its own, long-standing challenge to most of these counter-arguments to time travel: These arguments rely on time, while quantum gravity is (in)famously stuck with the problem of time. One attempt to answer this problem within the canonical framework resulted in the Page–Wootters formalism, and its recent gauge-theoretic reinterpretation as an emergent notion of time. Herein, we will begin a program to study toy models implementing the Hamiltonian constraint in quantum theory, with an aim toward understanding what an emergent notion of time can tell us about the (im)possibility of time travel.
Entertaining the possibility of time travel will invariably challenge dearly-held concepts in fundamental physics. It becomes relatively easy to construct multiple logical contradictions using differing starting points from various well-established fields of physics. Sometimes, the interpretation is that only a full theory of quantum gravity will be able to settle these logical contradictions. Even then, it remains unclear if the multitude of problems could be overcome. Yet as definitive as this seems to the notion of time travel in physics, such recourse to quantum gravity comes with its own, long-standing challenge to most of these counter-arguments to time travel: These arguments rely on time, while quantum gravity is (in)famously stuck with the problem of time. One attempt to answer this problem within the canonical framework resulted in the Page–Wootters formalism, and its recent gauge-theoretic reinterpretation as an emergent notion of time. Herein, we will begin a program to study toy models implementing the Hamiltonian constraint in quantum theory, with an aim toward understanding what an emergent notion of time can tell us about the (im)possibility of time travel.
The argument that future can't know beforehandis wrong. The future forecasting on the basis of science is a common phenomenon,and there's nothing strange about it. The typical example is the weather forecasts,and the study of earthquake make the Seismology. The objective world obey the rules of nature,but it is at random、stochastic、non-linear and mutaty situation,so the future forecastting though progress possible,but it is very difficult. Then,we can't criticize the physical quantum experiments by the employment of causality; we may make still causal demands on the classical physics experiments,but we can't defend to the last of the limitthe cause must be earlier than the effect. We know that the quintessence of causality is that the effect can't influence on the cause in any case. process of finding an answer on the Maxwell-d'Alembert equation,complete results are the retarded solution plus advanced solution. In the past,we have become accustomed to the retarded solution,and the advanced solution was abandoned by the people.It was not a rationalization method based on the logic causality,and the accept reason by the masses was the retarded solution in agreement on that experiments. Now,we know that the several negative wave-speed experiments have proved exist of advanced waves,and the effect is earlier than the cause. Then we say these experiments embodies the spirit of inner the future,and also reflects the idea of machine. Time travel is possible in theory though a tunnel in space-time; or using the phenomenon in quantum mechanics,such as the entanglement state and post-selection. The quantum teleportation transports the quantum states and not the material objects,the logic of post-selected teleportation is the same as for time travel. Then,the traveler has not physically moved,instead the people is the quantum information that completely describes the traveler. Obviously,the time travel is viable in quantum theory. Quantum mechanics is the motive force of the development of Futurology.In addition,the unknown things are vast amount,so the uncertainty fill of futurity. Researches of Futurlogy experience countless hardships and setbacks. The travelling road of study is very long.
This paper explores the theoretical implications of time travel within the context of quantum computing. We propose a novel model that leverages quantum superposition and measurement to simulate the influence of past events on present quantum systems. The core claim is that a carefully designed time-traveling quantum computation framework can provide insights into historical phenomena and allow for the simulation of past quantum states, offering a fundamentally new approach to research and modeling. The paper details the model's construction, potential applications, and challenges, ultimately arguing for the necessity of incorporating temporal considerations into quantum computation.
(Suzuki-)Trotter decompositions, splitting methods, (Lie) product formulae... The most common numerical methods for the time evolution of quantum systems come with many names. And they are used practically everywhere with applications ranging from the solution of classical equations of motion and various Monte Carlo simulations to the real and imaginary time evolution on classical as well as quantum computers. Here we review the state of the art of said methods, focussing especially on the progress made over the last few years. We highlight recently discovered efficient time evolution algorithms and explain how best to use them in practice. A central part of this work is the estimation of error bounds that has improved greatly within the past decade. The relevance of time evolution methods for quantum computing is discussed with a focus on noisy hardware. Finally, a comprehensive overview of generalisations, related methods and alternatives to Trotterization is provided. This includes time-dependent Hamiltonian dynamics, processed methods, multi-product formulae, symplectic integrators, TDVP for tensor networks, quantum signal processing, Crouch-Grossman methods and more. The overall perspective in this work is that of a theoretical physicist. All mathematical proofs as well as some technical details are omitted for easier readability. Instead, this review serves as a hands-on guide and, of course, as a starting point for references that provide further details.