A universal construction adjoins infinite tensor products to FinStoch to produce a category of locally constant Markov kernels on finite sets union the Cantor space, enabling algebraic reasoning about continuous probability measures on the reals and lifting prior axiomatizations.
A mathematical framewor k for causally struc- tured dilations and its relation to quantum self-testing
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Defines a resource theory of GPT-contextuality whose free operations are classical systems and univalent simulations, yielding monotones including classical excess (minimal embedding error into infinite classical systems) and parity-oblivious multiplexing success probability, with noncontextual GPTs
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Approaching the Continuous from the Discrete: an Infinite Tensor Product Construction
A universal construction adjoins infinite tensor products to FinStoch to produce a category of locally constant Markov kernels on finite sets union the Cantor space, enabling algebraic reasoning about continuous probability measures on the reals and lifting prior axiomatizations.
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Resource-theoretic hierarchy of contextuality for general probabilistic theories
Defines a resource theory of GPT-contextuality whose free operations are classical systems and univalent simulations, yielding monotones including classical excess (minimal embedding error into infinite classical systems) and parity-oblivious multiplexing success probability, with noncontextual GPTs