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| Natura: | Recurso digital |
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Zenodo
2026
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| Accesso online: | https://doi.org/10.5281/zenodo.18959199 |
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Sommario:
- <p>This paper introduces and rigorously analyzes a binary operation called exponential multiplication, defined as a ⊗ b = a · 2^b for a, b ∈ ℝ. This operation provides a formal framework for understanding growth through doubling, yielding the notable result that 1 ⊗ 1 = 2. The algebraic properties of this operation are established, including its identity elements, absorption properties, non-commutativity, non-associativity, and relationship to logarithmic transformations. The algebraic structure is classified as a magma and the inverse operation is derived with full domain analysis.</p>