Mathematical Physics

   

The Flaw of Applying Mathematics Directly to Physical Phenomena (In Addressing the Entscheidungsproblem and Gödel’s Theorems), as Compared to the Mathematics of Zero-Dimensionality

Authors: Stephen H. Jarvis

The current scientific mechanism of theoretic design, development, data capture, and associated technological development shall be examined for its thoroughness and technological results. Specifically, the initial conditions of theoretic design and associated use of mathematics is examined for its definitions of scale and scope, examining for any mathematical design limitations such as the Entscheidungsproblem and Gödel’s theorems. Here it will be demonstrated that the current physics process of theoretic development is limited by its current use of mathematics being directly applied to physical phenomena resulting in errors of calculation on absolute (zero and infinite) scales. A solution to this problem is provided as the provision of a zero-dimensional mathematical basis that is annexed to the non-physical objects of time and space which by such an association derives 1d, 2d, and 3d timespace and thence a mathematical formalism to describe physical phenomena. The key demonstration here is that a fundamental mathematics is not ideally directly acquainted with physical phenomena, and that only by being tagged with the objects of time and space as the mathematics of zero-dimensionality can physics find proper fulfilment.

Comments: 16 Pages.

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Submission history

[v1] 2022-04-30 03:56:06

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