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The aim is to establish a non-modal fixation of mathematics, avoiding traditional interpretations such as quantity or logical derivation.

May 18, 20260 citationsOpen Access

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Formalization Systems I: Mathematics — A Non-Modal Fixation

JMJuza Minamikata

Key Points

The aim is to establish a non-modal fixation of mathematics, avoiding traditional interpretations such as quantity or logical derivation.
Delimits conditions for mathematical fixation
Avoids causality and subject dependence
Explores formal readable representation without explanatory equivalence
Mathematics is reframed beyond quantity and calculation
Establishes non-modal constraints of fixation
Reveals limitations of traditional symbolic representation

Abstract

This paper presents a non-modal fixation of mathematics. Mathematics is not treated as quantity, calculation, logical derivation, or symbolic representation. It is fixed without causality, global temporality, or subject-dependent grounding. The text does not explain mathematics. It delimits the conditions under which formal readable fixation remains fixed without explanatory equivalence.

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Juza Minamikata (Sat,) studied this question.

synapsesocial.com/papers/6a0aace55ba8ef6d83b70586 https://doi.org/https://doi.org/10.5281/zenodo.20239582

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Formalization Systems I: Mathematics — A Non-Modal Fixation

Key Points

Abstract

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