A Concise Formalization of Hyperrealism-Antirealism in Physics Using Neutrosophic Logic

In [6], the relationship between hyperrealism and antirealism in physics is proposed. HyperrealismAntirealism describes a spectrum where theories transition from being empirically grounded (realist) to speculative frameworks dominated by untestable assumptions, thereby detaching from observable reality. This paper presents a concise mathematical formalization of the spectrum of hyperrealism-antirealism in theoretical physics and the philosophy of science. We propose a method to quantify the extent to which a theory is “hyperreal” or “antirealist” using a ratio of testable to untestable statements. Additionally, we provide several theorems that outline the conditions under which theories shift into hyperreal or antirealist domains. Finally, we explore how Neutrosophic Logic [38] can capture intermediate degrees between realism and antirealism, offering a nuanced perspective on the spectrum.

Publication Details

Journal
SHILAP Revista de lepidopterología
Published
2025-02-17
DOI
https://doi.org/10.5281/zenodo.14880151
Primary Topic
Advanced Mathematical Theories
Type
article
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article

A Concise Formalization of Hyperrealism-Antirealism in Physics Using Neutrosophic Logic

SHILAP Revista de lepidopterología
Advanced Mathematical Theories
article

A Concise Formalization of Hyperrealism-Antirealism in Physics Using Neutrosophic Logic

article en

Abstract

In [6], the relationship between hyperrealism and antirealism in physics is proposed. HyperrealismAntirealism describes a spectrum where theories transition from being empirically grounded (realist) to speculative frameworks dominated by untestable assumptions, thereby detaching from observable reality. This paper presents a concise mathematical formalization of the spectrum of hyperrealism-antirealism in theoretical physics and the philosophy of science. We propose a method to quantify the extent to which a theory is “hyperreal” or “antirealist” using a ratio of testable to untestable statements. Additionally, we provide several theorems that outline the conditions under which theories shift into hyperreal or antirealist domains. Finally, we explore how Neutrosophic Logic [38] can capture intermediate degrees between realism and antirealism, offering a nuanced perspective on the spectrum.

SHILAP Revista de lepidopterología
Reduced inequalities
Openalex Percentile: Top 53%
Advanced Mathematical Theories
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