Bomis: The Computers/Programming/Languages/Logic-based/Functional Logic Ring
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    1.Curry
     Multiparadigm declarative programming language seamlessly merges functional, logic, and concurrent programming paradigms; covers the most important operational principles in the area of integrated functional logic languages.
    www.informatik.uni-kiel.de
    2.BABEL
     Operational semantics based on lazy narrowing; provides some higher-order features.
    www-i2.informatik.rwth-aachen.de
    3.Escher
     Declarative, general-purpose language, merges best features of functional and logic languages. Has types and modules, higher-order and meta-programming facilities, declarative input/output. Set of system modules provides many operations on standard data types: integers, lists, characters, strings, sets, programs.
    www.cs.bris.ac.uk
    4.Functional Logic Programming
     Michael Hanus's pages on amalgamating functional and logic programming.
    www.informatik.uni-kiel.de
    5.LPG
     Generic functional logic language: functions defined by conditional rewrite rules, predicates defined by Horn clauses whose bodies may contain equations, disequations, or classical atomic formulae. Extant version uses extension of SLD-resolution merged with innermost narrowing.
    ftp.imag.fr
    6.RELFUN
     Relational-Functional Language: logic-programming language with call-by-value (eager) expressions of non-deterministic, non-ground functions; clauses are Hornish, succeeding with true(s), or footed, returning any value(s), and define operations (relations, functions) allowing (apply-reducible) higher-order syntax with arbitrary terms (constants, structures, variables) as operators.
    www.dfki.uni-kl.de
    7.ALF
     Foundation: Horn clause logic with equality which consists of predicates and Horn clauses for logic programming, and functions and equations for functional programming. A full integration of both programming models, so any functional expression can be used in a goal literal and arbitrary predicates can occur in conditions of equations.
    www.informatik.uni-kiel.de
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