On stability of non-domination under taking products
D. Kotschick, C. Loeh, C. Neofytidis
TL;DR
This paper demonstrates that non-domination properties of targets not dominated by products remain stable when considering Cartesian products, providing insights into the structure of such mathematical objects.
Contribution
It establishes the stability of non-domination results under Cartesian products for certain targets, extending previous understanding in the field.
Findings
Non-domination results are stable under Cartesian products.
Targets not dominated by products retain their non-domination properties after taking products.
Provides a theoretical foundation for analyzing product stability in non-domination scenarios.
Abstract
We show that non-domination results for targets that are not dominated by products are stable under Cartesian products.
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