We present the rho-calculus, a relational calculus parametrized with a logical constraint system. The rho-calculus provides for higher-order relational programming with first-order constraints, and subsumes higher-order functional programming as a special case. It captures important aspects of the concurrent constraint programming language Oz. We prove the uniform confluence of the rho-calculus. Uniform confluence implies that all maximal derivations issuing from a given expression have equal length. But even confluence of a nonfunctional calculus modelling computation with partial information is interesting on its own right.
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