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v0.1.8-rc.
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v0.1.8-rc.
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1372652d1c
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0608748349
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31d4a20491
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a01e78a467
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797660d6de
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b63ef21849
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cc3c9b642c
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40ddee8444
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6f7b021712
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23624007ec
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6d7b91c391
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b88393655a
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c4c3156e77
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107dae7287
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827d6e40fe
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4a85fc4b23
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7e3fc007c8
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5c5411c0ff
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eaabeb0c55
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7b6729acaa
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@@ -3,7 +3,7 @@ FROM ubuntu:18.04
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ARG toolchain
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ARG toolchain
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RUN apt-get update
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RUN apt-get update
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RUN apt-get install -y cmake git ninja-build re2c
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RUN apt-get install -y bison cmake git ninja-build re2c
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RUN if [ "${toolchain}" = "gcc" ]; then apt-get install -y g++; fi
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RUN if [ "${toolchain}" = "gcc" ]; then apt-get install -y g++; fi
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RUN if [ "${toolchain}" = "clang" ]; then apt-get install -y clang; fi
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RUN if [ "${toolchain}" = "clang" ]; then apt-get install -y clang; fi
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@@ -1,10 +1,12 @@
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# Change Log
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# Change Log
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## 0.1.8 RC 1 (2018-04-10)
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## 0.1.8 RC 2 (2018-04-11)
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### Features
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### Features
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* more, advanced simplification rules
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* more and advanced simplification rules
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* adds support for exponentiation operator
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* new examples: prime numbers, permutation generator, and graph coloring (extended)
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## 0.1.7 (2018-04-08)
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## 0.1.7 (2018-04-08)
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@@ -9,10 +9,11 @@
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## Usage
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## Usage
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```bash
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```bash
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$ anthem [--simplify] file...
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$ anthem [--complete] [--simplify] file...
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```
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```
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With the option `--simplify`, output formulas are simplified by applying several basic transformation rules.
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`--complete` instructs `anthem` to perform Clark’s completion on the translated formulas.
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With the option `--simplify`, the output formulas are simplified by applying several basic transformation rules.
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## Building
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## Building
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@@ -70,7 +70,7 @@ int main(int argc, char **argv)
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if (version)
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if (version)
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{
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{
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std::cout << "anthem version 0.1.8-rc.1" << std::endl;
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std::cout << "anthem version 0.1.8-rc.2" << std::endl;
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return EXIT_SUCCESS;
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return EXIT_SUCCESS;
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}
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}
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@@ -3,7 +3,8 @@
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#external vertex(1).
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#external vertex(1).
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#show color/2.
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#show color/2.
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{color(V,C)} :- vertex(V), color(C).
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{color(V, C)} :- vertex(V), color(C).
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covered(V) :- color(V, _).
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covered(V) :- color(V, _).
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:- vertex(V), not covered(V).
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:- vertex(V), not covered(V).
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:- color(V1,C), color(V2,C), edge(V1,V2).
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:- color(V1, C), color(V2, C), edge(V1, V2).
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:- color(V, C1), color(V, C2), C1 != C2.
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12
examples/permutations.lp
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12
examples/permutations.lp
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@@ -0,0 +1,12 @@
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{p(1..n, 1..n)}.
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:- p(X, Y1), p(X, Y2), Y1 != Y2.
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:- p(X1, Y), p(X2, Y), X1 != X2.
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q1(X) :- p(X, _).
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q2(Y) :- p(_, Y).
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:- not q1(X), X = 1..n.
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:- not q2(Y), Y = 1..n.
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#show p/2.
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4
examples/prime.lp
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4
examples/prime.lp
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@@ -0,0 +1,4 @@
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#show prime/1.
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composite(I * J) :- I = 2..n, J = 2..n.
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prime(N) :- N = 2..n, not composite(N).
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@@ -32,7 +32,8 @@ struct BinaryOperation
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Minus,
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Minus,
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Multiplication,
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Multiplication,
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Division,
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Division,
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Modulo
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Modulo,
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Power
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};
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};
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explicit BinaryOperation(Operator operator_, Term &&left, Term &&right)
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explicit BinaryOperation(Operator operator_, Term &&left, Term &&right)
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@@ -23,6 +23,12 @@ ast::BinaryOperation::Operator translate(Clingo::AST::BinaryOperator binaryOpera
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{
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{
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switch (binaryOperator)
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switch (binaryOperator)
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{
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{
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case Clingo::AST::BinaryOperator::XOr:
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throw TranslationException(term.location, "binary operation “xor” currently unsupported");
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case Clingo::AST::BinaryOperator::Or:
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throw TranslationException(term.location, "binary operation “or” currently unsupported");
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case Clingo::AST::BinaryOperator::And:
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throw TranslationException(term.location, "binary operation “and” currently unsupported");
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case Clingo::AST::BinaryOperator::Plus:
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case Clingo::AST::BinaryOperator::Plus:
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return ast::BinaryOperation::Operator::Plus;
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return ast::BinaryOperation::Operator::Plus;
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case Clingo::AST::BinaryOperator::Minus:
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case Clingo::AST::BinaryOperator::Minus:
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@@ -33,11 +39,11 @@ ast::BinaryOperation::Operator translate(Clingo::AST::BinaryOperator binaryOpera
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return ast::BinaryOperation::Operator::Division;
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return ast::BinaryOperation::Operator::Division;
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case Clingo::AST::BinaryOperator::Modulo:
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case Clingo::AST::BinaryOperator::Modulo:
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return ast::BinaryOperation::Operator::Modulo;
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return ast::BinaryOperation::Operator::Modulo;
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default:
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case Clingo::AST::BinaryOperator::Power:
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throw TranslationException(term.location, "“binary operation” terms currently unsupported");
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return ast::BinaryOperation::Operator::Power;
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}
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}
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return ast::BinaryOperation::Operator::Plus;
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throw TranslationException(term.location, "unknown binary operation");
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}
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}
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////////////////////////////////////////////////////////////////////////////////////////////////////
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////////////////////////////////////////////////////////////////////////////////////////////////////
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@@ -85,6 +85,8 @@ inline output::ColorStream &print(output::ColorStream &stream, BinaryOperation::
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return (stream << output::Operator("/"));
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return (stream << output::Operator("/"));
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case BinaryOperation::Operator::Modulo:
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case BinaryOperation::Operator::Modulo:
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return (stream << output::Operator("%"));
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return (stream << output::Operator("%"));
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case BinaryOperation::Operator::Power:
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return (stream << output::Operator("**"));
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}
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}
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return stream;
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return stream;
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Submodule lib/clingo updated: e2187b697f...969ce8f618
@@ -466,6 +466,52 @@ struct SimplificationRuleImplicationFromDisjunction
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////////////////////////////////////////////////////////////////////////////////////////////////////
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////////////////////////////////////////////////////////////////////////////////////////////////////
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struct SimplificationRuleNegatedComparison
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{
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static constexpr const auto Description = "(not F [comparison] G) === (F [negated comparison] G)";
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static SimplificationResult apply(ast::Formula &formula)
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{
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if (!formula.is<ast::Not>())
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return SimplificationResult::Unchanged;
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auto ¬_ = formula.get<ast::Not>();
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if (!not_.argument.is<ast::Comparison>())
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return SimplificationResult::Unchanged;
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auto &comparison = not_.argument.get<ast::Comparison>();
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switch (comparison.operator_)
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{
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case ast::Comparison::Operator::GreaterThan:
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comparison.operator_ = ast::Comparison::Operator::LessEqual;
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break;
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case ast::Comparison::Operator::LessThan:
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comparison.operator_ = ast::Comparison::Operator::GreaterEqual;
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break;
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case ast::Comparison::Operator::LessEqual:
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comparison.operator_ = ast::Comparison::Operator::GreaterThan;
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break;
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case ast::Comparison::Operator::GreaterEqual:
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comparison.operator_ = ast::Comparison::Operator::LessThan;
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break;
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case ast::Comparison::Operator::NotEqual:
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comparison.operator_ = ast::Comparison::Operator::Equal;
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break;
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case ast::Comparison::Operator::Equal:
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comparison.operator_ = ast::Comparison::Operator::NotEqual;
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break;
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}
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formula = std::move(comparison);
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return SimplificationResult::Simplified;
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}
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};
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////////////////////////////////////////////////////////////////////////////////////////////////////
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const auto simplifyWithDefaultRules =
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const auto simplifyWithDefaultRules =
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simplify
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simplify
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<
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<
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@@ -479,7 +525,8 @@ const auto simplifyWithDefaultRules =
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SimplificationRuleInWithPrimitiveArguments,
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SimplificationRuleInWithPrimitiveArguments,
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SimplificationRuleSubsumptionInBiconditionals,
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SimplificationRuleSubsumptionInBiconditionals,
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SimplificationRuleDeMorganForConjunctions,
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SimplificationRuleDeMorganForConjunctions,
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SimplificationRuleImplicationFromDisjunction
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SimplificationRuleImplicationFromDisjunction,
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SimplificationRuleNegatedComparison
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>;
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>;
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////////////////////////////////////////////////////////////////////////////////////////////////////
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////////////////////////////////////////////////////////////////////////////////////////////////////
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@@ -176,4 +176,12 @@ TEST_CASE("[completion] Rules are completed", "[completion]")
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CHECK(output.str() ==
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CHECK(output.str() ==
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"forall V1, V2, V3 (p(V1, V2, V3) <-> #true)\n");
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"forall V1, V2, V3 (p(V1, V2, V3) <-> #true)\n");
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}
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}
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SECTION("negated comparisons")
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{
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input << ":- color(V, C1), color(V, C2), C1 != C2.";
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anthem::translate("input", input, context);
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CHECK(output.str() == "forall V1, V2 not color(V1, V2)\nforall U1, U2, U3 (not color(U1, U2) or not color(U1, U3) or U2 = U3)\n");
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}
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}
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}
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@@ -296,4 +296,12 @@ TEST_CASE("[translation] Rules are translated correctly", "[translation]")
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CHECK(output.str() == "((V1 in U1 and V2 in U2 and exists X1, X2 (X1 in U3 and X2 in U4 and q(X1, X2))) -> p(V1, V2))\n");
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CHECK(output.str() == "((V1 in U1 and V2 in U2 and exists X1, X2 (X1 in U3 and X2 in U4 and q(X1, X2))) -> p(V1, V2))\n");
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}
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}
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SECTION("exponentiation operator")
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{
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input << "p(N, N ** N) :- N = 1..n.";
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anthem::translate("input", input, context);
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CHECK(output.str() == "((V1 in U1 and V2 in (U1 ** U1) and exists X1, X2 (X1 in U1 and X2 in 1..n and X1 = X2)) -> p(V1, V2))\n");
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}
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}
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}
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Reference in New Issue
Block a user