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Beal Conjecture False as Exponents Raising Bases are Different than Multiplied Factors-Two Examples Provided

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  • James Timothy Struck

Abstract

I show that multiplied factors can be different than exponents or powers raising bases. Beal conjecture can be seen as untrue. If I take a base and raise the base to a power or an exponent, that is different than factor multiplied the number of times as a factor multiplies a factor. 3^5 as a multiplied factor would give 15 as a multiplied factor. As an exponent power, 3^5 would give 125. 15 as a factor is different than 125 3 as a base raised to a power.

Suggested Citation

  • James Timothy Struck, 2026. "Beal Conjecture False as Exponents Raising Bases are Different than Multiplied Factors-Two Examples Provided," International Journal of Innovative Science and Research Technology (IJISRT), IJISRT Publication, vol. 11(08), pages 3259-3260, September.
    • Handle: RePEc:cvr:ijisrt:2026:08:ijisrt26aug759
    DOI: https://doi.org/10.38124/ijisrt/26aug759
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