Identifiability, Sequentiality and Infinity

A definition of identifiable-sets is used with sequential analysis to establish a realm of mathematics. Within this imaginary world, a specific consonant between infinite sets and sequentiality is reached. This consonant allows some mathematical constructions to model pieces of the reality, based on dual philosophy and physics itself. There is an effort made to render this understandable for the scientific community.

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Journal
Mathematics
Published
2026-05-11
DOI
https://doi.org/10.3390/math14101622
Primary Topic
Mathematical and Theoretical Analysis
Type
article
Field-Weighted Citation Impact
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article

Identifiability, Sequentiality and Infinity

J. L. Menaldi
Mathematics
Mathematical and Theoretical Analysis
article

Identifiability, Sequentiality and Infinity

J. L. Menaldi
article en

Abstract

A definition of identifiable-sets is used with sequential analysis to establish a realm of mathematics. Within this imaginary world, a specific consonant between infinite sets and sequentiality is reached. This consonant allows some mathematical constructions to model pieces of the reality, based on dual philosophy and physics itself. There is an effort made to render this understandable for the scientific community.

MathematicsVol. 14(10)
Wayne State University (US)
Reduced inequalities
Openalex Percentile: Top 4%
Mathematical and Theoretical Analysis
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Identifiability, Sequentiality and Infinity — J. L. Menaldi · Mathematics (2026) | TGRS Research Map | TGRS