Exploring Repetitive Integer Patterns in the Complex Roots of Homogeneous Polynomials

Authors

  • Derek Streidl

imaginary, iterative zeros, patterns, homogeneous polynomials, number theory, polynomial roots, polynomial zeroes

Abstract

In similar 4th degree polynomials certain roots exhibit a pattern where an integer serves as both a negative factor of the polynomial s constant and the value of the imaginary component of the root This integer called the negative base multiple appears consistently across multiple sets which we term iterative imaginary number sets By increasing initial values starting at n 3 this pattern is observed for entire sets of multiples

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How to Cite

Exploring Repetitive Integer Patterns in the Complex Roots of Homogeneous Polynomials. (2024). Global Journal of Science Frontier Research, 24(F2), 1-7. https://doi.org/10.34257/GJSFRFVOL24IS2PG1

References

Exploring Repetitive Integer Patterns in the Complex Roots of Homogeneous Polynomials

Published

2024-10-22

How to Cite

Exploring Repetitive Integer Patterns in the Complex Roots of Homogeneous Polynomials. (2024). Global Journal of Science Frontier Research, 24(F2), 1-7. https://doi.org/10.34257/GJSFRFVOL24IS2PG1