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The Hypothesis of Perpendicular Time

Manik Dawar

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Abstract

The entirety of this document assumes the existence of a maximum speed with which any entity in the universe can travel from a set of points in space to any other set of points in space. The consequences on the motion of the constituents of a typical system of particles, when the system is travelling at a speed which is close to the speed limit of the universe, are initially subjected to a qualitative analysis, the conclusions of which hint at a mechanical definition of time. A quantitative analysis of the same reveals the Lorentz Transformation Factor. The fact that the Lorentz transformation factor is derived on applying the definition of time, which was hinted from the qualitative analysis, supports that definition. The quantitative analysis, however, also revealed a different value (transformation factor*). Both the transformation factors are combined to form one transformation factor, which, given that n (the number of spatial dimensions in the universe through which any moving object traverses) is large enough, approximately equates to the Lorentz Transformation Factor. Thus, using the results derived here, the value of n might be revealed.

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What this paper is about

The entirety of this document assumes the existence of a maximum speed with which any entity in the universe can travel from a set of points in space to any other set of points in space. The consequences on the motion of the constituents of a typical system of particles, when the system is travelling at a speed which is close to the speed limit of the universe, are initially subjected to a qualitative analysis, the conclusions of which hint at a mechanical definition of time. A quantitative analysis of the same reveals the Lorentz Transformation Factor. The fact that the Lorentz transformation factor is derived on applying the definition of time, which was hinted from the qualitative analysis, supports that definition. The quantitative analysis, however, also revealed a different value (transformation factor*). Both the transformation factors are combined to form one transformation factor, which, given that n (the number of spatial dimensions in the universe through which any moving object traverses) is large enough, approximately equates to the Lorentz Transformation Factor. Thus, using the results derived here, the value of n might be revealed.

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Available abstract

The entirety of this document assumes the existence of a maximum speed with which any entity in the universe can travel from a set of points in space to any other set of points in space. The consequences on the motion of the constituents of a typical system of particles, when the system is travelling at a speed which is close to the speed limit of the universe, are initially subjected to a qualitative analysis, the conclusions of which hint at a mechanical definition of time. A quantitative analysis of the same reveals the Lorentz Transformation Factor. The fact that the Lorentz transformation factor is derived on applying the definition of time, which was hinted from the qualitative analysis, supports that definition. The quantitative analysis, however, also revealed a different value (transformation factor*). Both the transformation factors are combined to form one transformation factor, which, given that n (the number of spatial dimensions in the universe through which any moving object traverses) is large enough, approximately equates to the Lorentz Transformation Factor. Thus, using the results derived here, the value of n might be revealed.

Key concepts: Lorentz transformation, Lorentz factor, Transformation (genetics), Universe, Spacetime, Set (abstract data type), Object (grammar), Space (punctuation)

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