A vector $m = (m_1,\ldots, m_n) \in \mathbf{Z}^n\backslash\{0\}$ is called an integer relation for the real numbers $\alpha_1,\ldots, \alpha_n$, if $\sum \alpha_im_i ...
The central result of this paper is that every pair-dense relation algebra is completely representable. A relation algebra is said to be pair-dense if every nonzero element below the identity contains ...
Recent advances in noncommutative algebra and Calabi–Yau theories have established a fertile interdisciplinary domain that bridges the gap between abstract algebraic formulations and geometric ...
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