Continuous-Eris is a new separation logic that verifies exact samplers for the uniform, Gaussian, and Laplace distributions plus an exact real arithmetic library, with all proofs machine-checked in Rocq.
Computability of probability measures and Martin-Löf randomness over metric spaces
2 Pith papers cite this work. Polarity classification is still indexing.
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Reproducible experiments compute physical functions via a Church-Turing bridge, compatible with finite precision through computable analysis, while separating existence, computability, and protocol-independence questions.
citing papers explorer
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Verifying Exact Samplers for Continuous Distributions with a Discrete Program Logic
Continuous-Eris is a new separation logic that verifies exact samplers for the uniform, Gaussian, and Laplace distributions plus an exact real arithmetic library, with all proofs machine-checked in Rocq.
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Experiments, Computability, and the Existence of Physical Functions
Reproducible experiments compute physical functions via a Church-Turing bridge, compatible with finite precision through computable analysis, while separating existence, computability, and protocol-independence questions.