Classifying the term Fundix, and identifying Self Generating Propensity in Variable targets

Classifying the term Fundix, and identifying Self Generating Propensity in Variable targets In this paper I take a square of x and fill in the gap by integer addition, I term something called the Fundix, which is a direct square concatentation to a square of itself (i.e. 25 ± 5), and add what I call a "Linear Adjustment Value" to complete the square on an integer step basis. This can be considered a novel approach to square identification, and in the paper I assert that the integer itself has a selt sustaining paradox of intent to promulgate it's own squares on a minimally remedial basis. Consequently, one can derive trees of knowledge through the use of "in between" x values. Such as it is, we generate all sorts of square roots with the combination of decimal values, and I leave that up to the explorer with this formulaic tool. Propensity alive!

Authors

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-05-02
DOI
https://doi.org/10.5281/zenodo.19962469
Primary Topic
Mathematics Education and Teaching Techniques
Type
article
Field-Weighted Citation Impact
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article

Classifying the term Fundix, and identifying Self Generating Propensity in Variable targets

Matthew William Pdlysny
Zenodo (CERN European Organization for Nuclear Research)
Mathematics Education and Teaching Techniques
article

Classifying the term Fundix, and identifying Self Generating Propensity in Variable targets

Matthew William Pdlysny
article en

Abstract

Classifying the term Fundix, and identifying Self Generating Propensity in Variable targets In this paper I take a square of x and fill in the gap by integer addition, I term something called the Fundix, which is a direct square concatentation to a square of itself (i.e. 25 ± 5), and add what I call a "Linear Adjustment Value" to complete the square on an integer step basis. This can be considered a novel approach to square identification, and in the paper I assert that the integer itself has a selt sustaining paradox of intent to promulgate it's own squares on a minimally remedial basis. Consequently, one can derive trees of knowledge through the use of "in between" x values. Such as it is, we generate all sorts of square roots with the combination of decimal values, and I leave that up to the explorer with this formulaic tool. Propensity alive!

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 3%
Mathematics Education and Teaching Techniques
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