Operations with n-Refined Literal Neutrosophic Numbers using the Identification Method and the n-Refined AH-Isometry

Authors

  • Florentin Smarandache Emeritus Professor Mathematics, Physics, and Natural Science Division University of New Mexico 705 Gurley Ave., Gallup, NM 87301, USA
  • Mohammad Abobala Faculty of Science, Department of Mathematics Tishreen University, Lattakia, Syria

Keywords:

Indeterminacy, Sub-Indeterminacies, n-Refined Literal and Numerical Neutrosophic Numbers, Identification Method, AH-Isometry, n-Refined Neutrosophic AH-Isometry

Abstract

If we know the determinate and sub-indeterminate part(s) of an argument a0+a1I1+a2I2+…+anIn how do we similarly find the determinate and sub-indeterminate part(s) of a function (or operation) of this argument f (a0+a1I1+a2I2+…+anIn)? The AH-Isometry is designed to do just that.

The function f may be of one or more variables (arguments), it may also be some unary or n-ary operation. Real examples are presented in this paper of such arguments and functions. We now present for the first time the most general form, the n-Refined AH-Isometry.

DOI: 10.5281/zenodo.13177462

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Published

2024-08-01

How to Cite

Florentin Smarandache, & Mohammad Abobala. (2024). Operations with n-Refined Literal Neutrosophic Numbers using the Identification Method and the n-Refined AH-Isometry. Neutrosophic Sets and Systems, 70, 350-358. https://fs.unm.edu/nss8/index.php/111/article/view/4777

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