Theory of Space Quantization (TSQ) - A Paradigm Shift in the Newton’s Laws of Motion

The newly discovered Theory of Space Quantization (TSQ) is a unifying theory that brings together conventional Newtonian physics, thermodynamics, quantum physics, quantum mechanics, theories of gravitation, and the theories of relativity under a single framework, while also reshaping them. All these theories were proposed without considering ‘thermodynamics’ and the quantized nature of ‘space-time’ or ‘time-space’ in the universe. The space ahead is a hybridized space (a hybrid of direct space and inverse or reciprocal space). The direct space and reciprocal space have three-dimensional (3D) and inverse 3D lattice structures, respectively, with the lattice points referred to as ‘space points.’ If the average distances between two consecutive space points inthe direct space and reciprocal space are denoted as D and I, respectively, then the distance between two consecutive space points in the hybridized space (R) is given by: R= (DxI)1/2 The ‘space-time’ of the universe is quantized, and all the physical variables of the universe (such as entropy, force, energy, electromagnetic waves, space expansion, order, time, mass, space inversion, etc.) exist in the form of packets. These packets have been exemplified in TSQ in a tripartite manner with respect to their topology, the physics of their formation, and their mathematical integrity. Furthermore, TSQ has been formulated and presented to the global scientific community, prioritizing the non-violation of thermodynamic principles. It also embodies ‘time’ and ‘mass,’ transitioning them from their abstract states within the context of the quantized ‘time-space’ of the universe.

Authors

Publication Details

Journal
Global Journal of Human Social Science
Published
2025-03-22
DOI
https://doi.org/10.34257/gjsfravol25is1pg37
Primary Topic
Advanced Differential Geometry Research
Type
article
Field-Weighted Citation Impact
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article

Theory of Space Quantization (TSQ) - A Paradigm Shift in the Newton’s Laws of Motion

Nicolas Roy, Chinmoy Bhattacharya, Nishant Sahdev
Global Journal of Human Social Science
Advanced Differential Geometry Research
article

Theory of Space Quantization (TSQ) - A Paradigm Shift in the Newton’s Laws of Motion

Nicolas Roy, Chinmoy Bhattacharya, Nishant Sahdev
article en

Abstract

The newly discovered Theory of Space Quantization (TSQ) is a unifying theory that brings together conventional Newtonian physics, thermodynamics, quantum physics, quantum mechanics, theories of gravitation, and the theories of relativity under a single framework, while also reshaping them. All these theories were proposed without considering ‘thermodynamics’ and the quantized nature of ‘space-time’ or ‘time-space’ in the universe. The space ahead is a hybridized space (a hybrid of direct space and inverse or reciprocal space). The direct space and reciprocal space have three-dimensional (3D) and inverse 3D lattice structures, respectively, with the lattice points referred to as ‘space points.’ If the average distances between two consecutive space points inthe direct space and reciprocal space are denoted as D and I, respectively, then the distance between two consecutive space points in the hybridized space (R) is given by: R= (DxI)1/2 The ‘space-time’ of the universe is quantized, and all the physical variables of the universe (such as entropy, force, energy, electromagnetic waves, space expansion, order, time, mass, space inversion, etc.) exist in the form of packets. These packets have been exemplified in TSQ in a tripartite manner with respect to their topology, the physics of their formation, and their mathematical integrity. Furthermore, TSQ has been formulated and presented to the global scientific community, prioritizing the non-violation of thermodynamic principles. It also embodies ‘time’ and ‘mass,’ transitioning them from their abstract states within the context of the quantized ‘time-space’ of the universe.

Global Journal of Human Social Science
Openalex Percentile: Top 93%
Advanced Differential Geometry Research
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