MapleStream.h

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#pragma once
 
#include <carl-arith/poly/umvpoly/Monomial.h>
#include <carl-arith/poly/umvpoly/MultivariatePolynomial.h>
#include <carl-arith/core/Relation.h>
#include <carl-arith/poly/umvpoly/Term.h>
#include <carl-arith/poly/umvpoly/UnivariatePolynomial.h>
#include <carl-arith/core/Variable.h>
#include <carl-formula/arithmetic/Constraint.h>
#include <carl-formula/formula/Formula.h>
#include <carl-formula/formula/Logic.h>
#include <carl-formula/sort/Sort.h>
 
#include <iostream>
#include <sstream>
#include <type_traits>
 
namespace carl::io {
 
class MapleStream {
private:
    std::stringstream mStream;
 
    template<typename Pol>
    void write(const Constraint<Pol>& c) {
        *this << c.lhs() << " " << c.relation() << " 0";
    }
    
    template<typename Pol>
    void write(const Formulas<Pol>& f, const std::string& op) {
        *this << carl::stream_joined(" " + op + " ", f);
    }
    
    template<typename Pol>
    void write(const Formula<Pol>& f) {
        switch (f.type()) {
            case FormulaType::AND:
                write(f.subformulas(), "and");
                break;
            case FormulaType::OR:
                write(f.subformulas(), "or");
                break;
            case FormulaType::IFF:
                write(f.subformulas(), "iff");
                break;
            case FormulaType::XOR:
                write(f.subformulas(), "xor");
                break;
            case FormulaType::IMPLIES:
                assert(f.subformulas().size() == 2);
                write(f.subformulas(), "=>");
                break;
            case FormulaType::ITE:
                assert(false);
            case FormulaType::NOT:
                *this << "not(" << f.subformula() << ")";
                break;
            case FormulaType::BOOL:
                *this << f.boolean();
                break;
            case FormulaType::CONSTRAINT:
                *this << f.constraint();
                break;
            case FormulaType::VARCOMPARE:
                *this << f.variable_comparison();
                break;
            case FormulaType::VARASSIGN:
                *this << f.variable_assignment();
                break;
            case FormulaType::BITVECTOR:
                CARL_LOG_ERROR("carl.maplestream", "Bitvectors are not supported by Maple.");
                break;
            case FormulaType::TRUE:
            case FormulaType::FALSE:
                *this << f.type();
                break;
            case FormulaType::UEQ:
                CARL_LOG_ERROR("carl.maplestream", "Uninterpreted equalities are not supported by Maple.");
                break;
            case FormulaType::EXISTS:
            case FormulaType::FORALL:
                CARL_LOG_ERROR("carl.maplestream", "Printing exists or forall is not implemented yet.");
                break;
        }
    }
 
    void write(const Monomial::Arg& m) {
        if (m) *this << *m;
        else *this << "1";
    }
    void write(const Monomial::Content::value_type& m) {
        if (m.second == 0) *this << "1";
        else if (m.second == 1) *this << m.first;
        else *this << m.first << "^" << m.second;
    }
    void write(const Monomial& m) {
        if (m.exponents().empty()) *this << "1";
        else if (m.exponents().size() == 1) *this << m.exponents().front();
        else {
            *this << carl::stream_joined("*", m.exponents());
        }
    }
    
    template<typename Coeff>
    void write(const MultivariatePolynomial<Coeff>& mp) {
        if (carl::is_zero(mp)) *this << "0";
        else if (mp.nr_terms() == 1) *this << mp.lterm();
        else {
            for (auto it = mp.rbegin(); it != mp.rend(); ++it) {
                if (it != mp.rbegin()) *this << " + ";
                *this << *it;
            }
        }
    }
    
    void write(Relation r) {
        switch (r) {
            case Relation::EQ:      *this << "="; break;
            case Relation::NEQ:     *this << "<>"; break;
            case Relation::LESS:    *this << "<"; break;
            case Relation::LEQ:     *this << "<="; break;
            case Relation::GREATER: *this << ">"; break;
            case Relation::GEQ:     *this << ">="; break;
        }
    }
 
    template<typename Coeff>
    void write(const Term<Coeff>& t) {
        if (!t.monomial()) *this << "(" << t.coeff() << ")";
        else {
            if (carl::is_one(t.coeff())) {
                *this << t.monomial();
            } else {
                *this << "(" << t.coeff() << ")*" << t.monomial();
            }
        }
    }
    
    template<typename Coeff>
    void write(const UnivariatePolynomial<Coeff>& up) {
        if (up.is_constant()) *this << up.constant_part();
        else {
            for (std::size_t i = 0; i < up.coefficients().size(); ++i) {
                if (i > 0) *this << " + ";
                std::size_t exp = up.coefficients().size() - i - 1;
                const auto& coeff = up.coefficients()[exp];
                if (exp == 0) *this << " " << coeff;
                else *this << "(" << coeff << ")*" << Monomial(up.main_var(), exp);
            }
        }
    }
 
    void write(const Variable& v) {
        *this << v.name();
    }
    void write(const VariableType& vt) {
        switch (vt) {
            case VariableType::VT_BOOL:             *this << "Bool"; break;
            case VariableType::VT_REAL:             *this << "Real"; break;
            case VariableType::VT_INT:              *this << "Int"; break;
            case VariableType::VT_UNINTERPRETED:    *this << "?_Uninterpreted"; break;
            case VariableType::VT_BITVECTOR:        *this << "?_Bitvector"; break;
            default:                                *this << "?"; break;
        }
    }
    
    template<typename T>
    void write(T&& t) {
        mStream << t;
    }
    
public:
    MapleStream(): mStream() {
    }
    
    template<typename Pol>
    void assertFormula(const Formula<Pol>& formula) {
        *this << formula;
    }
    
    template<typename T>
    MapleStream& operator<<(T&& t) {
        write(static_cast<const std::decay_t<T>&>(t));
        return *this;
    }
    //
    MapleStream& operator<<(std::ostream& (*os)(std::ostream&)) {
        write(os);
        return *this;
    }
    
    auto content() const {
        return mStream.rdbuf();
    }
};
 
inline std::ostream& operator<<(std::ostream& os, const MapleStream& ms) {
    return os << ms.content();
}
 
}