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/**************************************************************************
* *
* Regina - A Normal Surface Theory Calculator *
* Python Interface *
* *
* Copyright (c) 1999-2025, Ben Burton *
* For further details contact Ben Burton (bab@debian.org). *
* *
* This program is free software; you can redistribute it and/or *
* modify it under the terms of the GNU General Public License as *
* published by the Free Software Foundation; either version 2 of the *
* License, or (at your option) any later version. *
* *
* As an exception, when this program is distributed through (i) the *
* App Store by Apple Inc.; (ii) the Mac App Store by Apple Inc.; or *
* (iii) Google Play by Google Inc., then that store may impose any *
* digital rights management, device limits and/or redistribution *
* restrictions that are required by its terms of service. *
* *
* This program is distributed in the hope that it will be useful, but *
* WITHOUT ANY WARRANTY; without even the implied warranty of *
* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU *
* General Public License for more details. *
* *
* You should have received a copy of the GNU General Public License *
* along with this program. If not, see <https://www.gnu.org/licenses/>. *
* *
**************************************************************************/
#include <pybind11/pybind11.h>
#include <pybind11/operators.h>
#include <pybind11/stl.h>
#include "algebra/markedabeliangroup.h"
#include "maths/matrix.h"
#include "../helpers.h"
#include "../docstrings/algebra/markedabeliangroup.h"
using pybind11::overload_cast;
using regina::HomMarkedAbelianGroup;
using regina::MarkedAbelianGroup;
using regina::MatrixInt;
using regina::Integer;
void addMarkedAbelianGroup(pybind11::module_& m) {
RDOC_SCOPE_BEGIN(MarkedAbelianGroup)
auto c1 = pybind11::class_<MarkedAbelianGroup>(m, "MarkedAbelianGroup",
rdoc_scope)
.def(pybind11::init<const MatrixInt&, const MatrixInt&>(), rdoc::__init)
.def(pybind11::init<const MatrixInt&, const MatrixInt&,
const Integer&>(), rdoc::__init_2)
.def(pybind11::init<size_t, const Integer&>(), rdoc::__init_3)
.def(pybind11::init<const MarkedAbelianGroup&>(), rdoc::__copy)
.def("swap", &MarkedAbelianGroup::swap, rdoc::swap)
.def("rank", &MarkedAbelianGroup::rank, rdoc::rank)
.def("torsionRank", overload_cast<const regina::Integer&>(
&MarkedAbelianGroup::torsionRank, pybind11::const_),
rdoc::torsionRank)
.def("torsionRank", overload_cast<unsigned long>(
&MarkedAbelianGroup::torsionRank, pybind11::const_),
rdoc::torsionRank)
.def("snfRank", &MarkedAbelianGroup::snfRank, rdoc::snfRank)
.def("countInvariantFactors",
&MarkedAbelianGroup::countInvariantFactors,
rdoc::countInvariantFactors)
.def("invariantFactor", &MarkedAbelianGroup::invariantFactor,
rdoc::invariantFactor)
.def("unmarked", &MarkedAbelianGroup::unmarked, rdoc::unmarked)
.def("isTrivial", &MarkedAbelianGroup::isTrivial, rdoc::isTrivial)
.def("isZ", &MarkedAbelianGroup::isZ, rdoc::isZ)
.def("isIsomorphicTo", &MarkedAbelianGroup::isIsomorphicTo,
rdoc::isIsomorphicTo)
.def("freeRep", &MarkedAbelianGroup::freeRep, rdoc::freeRep)
.def("torsionRep", &MarkedAbelianGroup::torsionRep, rdoc::torsionRep)
// Below, the overloads that take a std::vector must come *last*,
// since otherwise it treats func(x) as func([x]) never sees
// the non-vector version.
.def("ccRep", overload_cast<size_t>(
&MarkedAbelianGroup::ccRep, pybind11::const_), rdoc::ccRep_2)
.def("ccRep", overload_cast<const regina::Vector<Integer>&>(
&MarkedAbelianGroup::ccRep, pybind11::const_), rdoc::ccRep)
.def("cycleProjection", overload_cast<size_t>(
&MarkedAbelianGroup::cycleProjection, pybind11::const_),
rdoc::cycleProjection_2)
.def("cycleProjection", overload_cast<const regina::Vector<Integer>&>(
&MarkedAbelianGroup::cycleProjection, pybind11::const_),
rdoc::cycleProjection)
.def("isCycle", &MarkedAbelianGroup::isCycle, rdoc::isCycle)
.def("boundaryOf", &MarkedAbelianGroup::boundaryOf, rdoc::boundaryOf)
.def("isBoundary", &MarkedAbelianGroup::isBoundary, rdoc::isBoundary)
.def("asBoundary", &MarkedAbelianGroup::asBoundary, rdoc::asBoundary)
.def("snfRep", &MarkedAbelianGroup::snfRep, rdoc::snfRep)
.def("ccRank", &MarkedAbelianGroup::ccRank, rdoc::ccRank)
.def("cycleRank", &MarkedAbelianGroup::cycleRank, rdoc::cycleRank)
.def("cycleGen", &MarkedAbelianGroup::cycleGen, rdoc::cycleGen)
.def("m", &MarkedAbelianGroup::m,
pybind11::return_value_policy::reference_internal, rdoc::m)
.def("n", &MarkedAbelianGroup::n,
pybind11::return_value_policy::reference_internal, rdoc::n)
.def("coefficients", &MarkedAbelianGroup::coefficients,
rdoc::coefficients)
.def("torsionSubgroup", &MarkedAbelianGroup::torsionSubgroup,
rdoc::torsionSubgroup)
.def("torsionInclusion", &MarkedAbelianGroup::torsionInclusion,
rdoc::torsionInclusion)
;
regina::python::add_output(c1);
regina::python::add_eq_operators(c1, rdoc::__eq);
regina::python::add_global_swap<MarkedAbelianGroup>(m, rdoc::global_swap);
RDOC_SCOPE_SWITCH(HomMarkedAbelianGroup)
auto c2 = pybind11::class_<HomMarkedAbelianGroup>(m,
"HomMarkedAbelianGroup", rdoc_scope)
.def(pybind11::init<const MarkedAbelianGroup&,
const MarkedAbelianGroup&, const MatrixInt&>(), rdoc::__init)
.def(pybind11::init<const HomMarkedAbelianGroup&>(), rdoc::__copy)
.def("swap", &HomMarkedAbelianGroup::swap, rdoc::swap)
.def("isChainMap", &HomMarkedAbelianGroup::isChainMap, rdoc::isChainMap)
.def("isCycleMap", &HomMarkedAbelianGroup::isCycleMap, rdoc::isCycleMap)
.def("isEpic", &HomMarkedAbelianGroup::isEpic, rdoc::isEpic)
.def("isMonic", &HomMarkedAbelianGroup::isMonic, rdoc::isMonic)
.def("isIsomorphism", &HomMarkedAbelianGroup::isIsomorphism,
rdoc::isIsomorphism)
.def("isIdentity", &HomMarkedAbelianGroup::isIdentity, rdoc::isIdentity)
.def("isZero", &HomMarkedAbelianGroup::isZero, rdoc::isZero)
.def("kernel", &HomMarkedAbelianGroup::kernel,
pybind11::return_value_policy::reference_internal, rdoc::kernel)
.def("cokernel", &HomMarkedAbelianGroup::cokernel,
pybind11::return_value_policy::reference_internal, rdoc::cokernel)
.def("image", &HomMarkedAbelianGroup::image,
pybind11::return_value_policy::reference_internal, rdoc::image)
.def("domain", &HomMarkedAbelianGroup::domain,
pybind11::return_value_policy::reference_internal, rdoc::domain)
.def("codomain", &HomMarkedAbelianGroup::codomain,
pybind11::return_value_policy::reference_internal, rdoc::codomain)
.def("definingMatrix", &HomMarkedAbelianGroup::definingMatrix,
pybind11::return_value_policy::reference_internal,
rdoc::definingMatrix)
.def("reducedMatrix", &HomMarkedAbelianGroup::reducedMatrix,
pybind11::return_value_policy::reference_internal,
rdoc::reducedMatrix)
.def("summary", pybind11::overload_cast<>(
&HomMarkedAbelianGroup::summary, pybind11::const_), rdoc::summary)
.def("torsionSubgroup", &HomMarkedAbelianGroup::torsionSubgroup,
rdoc::torsionSubgroup)
.def("evalCC", &HomMarkedAbelianGroup::evalCC, rdoc::evalCC)
.def("evalSNF", &HomMarkedAbelianGroup::evalSNF, rdoc::evalSNF)
.def("inverseHom", &HomMarkedAbelianGroup::inverseHom, rdoc::inverseHom)
.def(pybind11::self * pybind11::self, rdoc::__mul)
;
regina::python::add_output(c2);
// Deciding what we want comparisons to *mean* requires some thought.
// Let's not make a decision now that we might regret later.
regina::python::disable_eq_operators(c2);
regina::python::add_global_swap<HomMarkedAbelianGroup>(m,
rdoc::global_swap);
RDOC_SCOPE_END
}
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