From: bangerth Date: Thu, 19 Oct 2006 00:56:00 +0000 (+0000) Subject: Get rid of the typeid(...).name() thing, since it produces mangled names and those... X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=d90d3668d320d849683b4e4c96f90be607c17631;p=dealii-svn.git Get rid of the typeid(...).name() thing, since it produces mangled names and those are up for change when we move everything into a namespace. git-svn-id: https://svn.dealii.org/trunk@14023 0785d39b-7218-0410-832d-ea1e28bc413d --- diff --git a/tests/base/quadrature_test.cc b/tests/base/quadrature_test.cc index 0768d11d1b..339c24d612 100644 --- a/tests/base/quadrature_test.cc +++ b/tests/base/quadrature_test.cc @@ -2,7 +2,7 @@ // $Id$ // Version: $Name$ // -// Copyright (C) 1998, 1999, 2000, 2001, 2002, 2003, 2004, 2005 by the deal.II authors +// Copyright (C) 1998, 1999, 2000, 2001, 2002, 2003, 2004, 2005, 2006 by the deal.II authors // // This file is subject to QPL and may not be distributed // without copyright and license information. Please refer @@ -53,8 +53,7 @@ check_cells (std::vector*>& quadratures) const std::vector > &points=quadrature.get_points(); const std::vector &weights=quadrature.get_weights(); - deallog << "Quadrature no." << n - << " (" << typeid(*quadratures[n]).name() << ")"; + deallog << "Quadrature no." << n; unsigned int i=0; double quadrature_int=0; @@ -127,8 +126,7 @@ check_faces (const std::vector*>& quadratures, const bool sub) const std::vector > &points=quadrature.get_points(); const std::vector &weights=quadrature.get_weights(); - deallog << "Quadrature no." << n - << " (" << typeid(*quadratures[n]).name() << ")"; + deallog << "Quadrature no." << n; unsigned int i=0; double quadrature_int=0; diff --git a/tests/base/quadrature_test/cmp/generic b/tests/base/quadrature_test/cmp/generic index 4661291d3f..6a65e9e7f7 100644 --- a/tests/base/quadrature_test/cmp/generic +++ b/tests/base/quadrature_test/cmp/generic @@ -1,106 +1,106 @@ -DEAL:1d::Quadrature no.0 (9QMidpointILi1EE) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.1 (7QTrapezILi1EE) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.2 (8QSimpsonILi1EE) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.3 (6QMilneILi1EE) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.4 (7QWeddleILi1EE) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.5 (6QGaussILi1EE) is exact for polynomials of degree 0 -DEAL:1d::Quadrature no.6 (6QGaussILi1EE) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.7 (6QGaussILi1EE) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.8 (6QGaussILi1EE) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 9 -DEAL:1d::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 11 -DEAL:1d::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 13 -DEAL:1d::Quadrature no.13 (6QGaussILi1EE) is exact for polynomials of degree 15 -DEAL:1d::Quadrature no.14 (10QuadratureILi1EE) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.3 (6QMilneILi2EE) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.4 (7QWeddleILi2EE) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.5 (6QGaussILi2EE) is exact for polynomials of degree 0 -DEAL:2d::Quadrature no.6 (6QGaussILi2EE) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.7 (6QGaussILi2EE) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.8 (6QGaussILi2EE) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 9 -DEAL:2d::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 11 -DEAL:2d::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 13 -DEAL:2d::Quadrature no.13 (6QGaussILi2EE) is exact for polynomials of degree 15 -DEAL:2d::Quadrature no.14 (10QuadratureILi2EE) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.0 (9QMidpointILi1EE) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.1 (7QTrapezILi1EE) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.2 (8QSimpsonILi1EE) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.3 (6QMilneILi1EE) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.4 (7QWeddleILi1EE) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.5 (6QGaussILi1EE) is exact for polynomials of degree 0 -DEAL:2d:faces::Quadrature no.6 (6QGaussILi1EE) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.7 (6QGaussILi1EE) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.8 (6QGaussILi1EE) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 9 -DEAL:2d:faces::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 11 -DEAL:2d:faces::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 13 -DEAL:2d:faces::Quadrature no.13 (6QGaussILi1EE) is exact for polynomials of degree 15 -DEAL:2d:faces::Quadrature no.14 (10QuadratureILi1EE) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.0 (9QMidpointILi1EE) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.1 (7QTrapezILi1EE) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.2 (8QSimpsonILi1EE) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.3 (6QMilneILi1EE) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.4 (7QWeddleILi1EE) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.5 (6QGaussILi1EE) is exact for polynomials of degree 0 -DEAL:2d:subfaces::Quadrature no.6 (6QGaussILi1EE) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.7 (6QGaussILi1EE) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.8 (6QGaussILi1EE) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 9 -DEAL:2d:subfaces::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 11 -DEAL:2d:subfaces::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 13 -DEAL:2d:subfaces::Quadrature no.13 (6QGaussILi1EE) is exact for polynomials of degree 15 -DEAL:2d:subfaces::Quadrature no.14 (10QuadratureILi1EE) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.0 (9QMidpointILi3EE) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.1 (7QTrapezILi3EE) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.2 (8QSimpsonILi3EE) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.3 (6QMilneILi3EE) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.4 (7QWeddleILi3EE) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.5 (6QGaussILi3EE) is exact for polynomials of degree 0 -DEAL:3d::Quadrature no.6 (6QGaussILi3EE) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.7 (6QGaussILi3EE) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.8 (6QGaussILi3EE) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.9 (6QGaussILi3EE) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.10 (6QGaussILi3EE) is exact for polynomials of degree 9 -DEAL:3d::Quadrature no.11 (6QGaussILi3EE) is exact for polynomials of degree 11 -DEAL:3d::Quadrature no.12 (6QGaussILi3EE) is exact for polynomials of degree 13 -DEAL:3d::Quadrature no.13 (6QGaussILi3EE) is exact for polynomials of degree 15 -DEAL:3d::Quadrature no.14 (10QuadratureILi3EE) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.3 (6QMilneILi2EE) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.4 (7QWeddleILi2EE) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.5 (6QGaussILi2EE) is exact for polynomials of degree 0 -DEAL:3d:faces::Quadrature no.6 (6QGaussILi2EE) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.7 (6QGaussILi2EE) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.8 (6QGaussILi2EE) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 9 -DEAL:3d:faces::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 11 -DEAL:3d:faces::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 13 -DEAL:3d:faces::Quadrature no.13 (6QGaussILi2EE) is exact for polynomials of degree 15 -DEAL:3d:faces::Quadrature no.14 (10QuadratureILi2EE) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.3 (6QMilneILi2EE) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.4 (7QWeddleILi2EE) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.5 (6QGaussILi2EE) is exact for polynomials of degree 0 -DEAL:3d:subfaces::Quadrature no.6 (6QGaussILi2EE) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.7 (6QGaussILi2EE) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.8 (6QGaussILi2EE) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 9 -DEAL:3d:subfaces::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 11 -DEAL:3d:subfaces::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 13 -DEAL:3d:subfaces::Quadrature no.13 (6QGaussILi2EE) is exact for polynomials of degree 16 -DEAL:3d:subfaces::Quadrature no.14 (10QuadratureILi2EE) is exact for polynomials of degree 5 +DEAL:1d::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:1d::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:1d::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:1d::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:1d::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:1d::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:1d::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:1d::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:1d::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:1d::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:1d::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:1d::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:2d::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:2d::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:2d::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:2d::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:2d::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:2d::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:2d::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:2d::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:2d::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:2d::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:2d::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:2d::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:2d:faces::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:2d:faces::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:2d:faces::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:2d:faces::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:2d:faces::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:2d:faces::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:2d:faces::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:2d:faces::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:2d:faces::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:2d:faces::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:2d:faces::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:2d:faces::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:2d:subfaces::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:2d:subfaces::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:2d:subfaces::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:2d:subfaces::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:2d:subfaces::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:2d:subfaces::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:2d:subfaces::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:2d:subfaces::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:2d:subfaces::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:2d:subfaces::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:2d:subfaces::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:2d:subfaces::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:3d::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:3d::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:3d::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:3d::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:3d::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:3d::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:3d::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:3d::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:3d::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:3d::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:3d::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:3d::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:3d:faces::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:3d:faces::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:3d:faces::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:3d:faces::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:3d:faces::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:3d:faces::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:3d:faces::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:3d:faces::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:3d:faces::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:3d:faces::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:3d:faces::Quadrature no.13 is exact for polynomials of degree 15 +DEAL:3d:faces::Quadrature no.14 is exact for polynomials of degree 5 +DEAL:3d:subfaces::Quadrature no.0 is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.1 is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.2 is exact for polynomials of degree 3 +DEAL:3d:subfaces::Quadrature no.3 is exact for polynomials of degree 5 +DEAL:3d:subfaces::Quadrature no.4 is exact for polynomials of degree 7 +DEAL:3d:subfaces::Quadrature no.5 is exact for polynomials of degree 0 +DEAL:3d:subfaces::Quadrature no.6 is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.7 is exact for polynomials of degree 3 +DEAL:3d:subfaces::Quadrature no.8 is exact for polynomials of degree 5 +DEAL:3d:subfaces::Quadrature no.9 is exact for polynomials of degree 7 +DEAL:3d:subfaces::Quadrature no.10 is exact for polynomials of degree 9 +DEAL:3d:subfaces::Quadrature no.11 is exact for polynomials of degree 11 +DEAL:3d:subfaces::Quadrature no.12 is exact for polynomials of degree 13 +DEAL:3d:subfaces::Quadrature no.13 is exact for polynomials of degree 16 +DEAL:3d:subfaces::Quadrature no.14 is exact for polynomials of degree 5 diff --git a/tests/base/quadrature_test/cmp/mips-sgi-irix6.5+MIPSpro7.4 b/tests/base/quadrature_test/cmp/mips-sgi-irix6.5+MIPSpro7.4 deleted file mode 100644 index 920a7bbada..0000000000 --- a/tests/base/quadrature_test/cmp/mips-sgi-irix6.5+MIPSpro7.4 +++ /dev/null @@ -1,134 +0,0 @@ - -DEAL:1d::Quadrature no.0 (QGauss2<1>) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.1 (QGauss3<1>) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.2 (QGauss4<1>) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.3 (QGauss5<1>) is exact for polynomials of degree 9 -DEAL:1d::Quadrature no.4 (QGauss6<1>) is exact for polynomials of degree 11 -DEAL:1d::Quadrature no.5 (QGauss7<1>) is exact for polynomials of degree 13 -DEAL:1d::Quadrature no.6 (QMidpoint<1>) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.7 (QTrapez<1>) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.8 (QSimpson<1>) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.9 (QMilne<1>) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.10 (QWeddle<1>) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.11 (QGauss<1>) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.12 (QGauss<1>) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.13 (QGauss<1>) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.14 (QGauss<1>) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.15 (QGauss<1>) is exact for polynomials of degree 9 -DEAL:1d::Quadrature no.16 (QGauss<1>) is exact for polynomials of degree 11 -DEAL:1d::Quadrature no.17 (QGauss<1>) is exact for polynomials of degree 13 -DEAL:1d::Quadrature no.18 (QGauss<1>) is exact for polynomials of degree 15 -DEAL:2d::Quadrature no.0 (QGauss2<2>) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.1 (QGauss3<2>) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.2 (QGauss4<2>) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.3 (QGauss5<2>) is exact for polynomials of degree 9 -DEAL:2d::Quadrature no.4 (QGauss6<2>) is exact for polynomials of degree 11 -DEAL:2d::Quadrature no.5 (QGauss7<2>) is exact for polynomials of degree 13 -DEAL:2d::Quadrature no.6 (QMidpoint<2>) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.7 (QTrapez<2>) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.8 (QSimpson<2>) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.9 (QMilne<2>) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.10 (QWeddle<2>) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.11 (QGauss<2>) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.12 (QGauss<2>) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.13 (QGauss<2>) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.14 (QGauss<2>) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.15 (QGauss<2>) is exact for polynomials of degree 9 -DEAL:2d::Quadrature no.16 (QGauss<2>) is exact for polynomials of degree 11 -DEAL:2d::Quadrature no.17 (QGauss<2>) is exact for polynomials of degree 13 -DEAL:2d::Quadrature no.18 (QGauss<2>) is exact for polynomials of degree 15 -DEAL:2d:faces::Quadrature no.0 (QGauss2<1>) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.1 (QGauss3<1>) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.2 (QGauss4<1>) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.3 (QGauss5<1>) is exact for polynomials of degree 9 -DEAL:2d:faces::Quadrature no.4 (QGauss6<1>) is exact for polynomials of degree 11 -DEAL:2d:faces::Quadrature no.5 (QGauss7<1>) is exact for polynomials of degree 13 -DEAL:2d:faces::Quadrature no.6 (QMidpoint<1>) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.7 (QTrapez<1>) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.8 (QSimpson<1>) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.9 (QMilne<1>) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.10 (QWeddle<1>) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.11 (QGauss<1>) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.12 (QGauss<1>) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.13 (QGauss<1>) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.14 (QGauss<1>) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.15 (QGauss<1>) is exact for polynomials of degree 9 -DEAL:2d:faces::Quadrature no.16 (QGauss<1>) is exact for polynomials of degree 11 -DEAL:2d:faces::Quadrature no.17 (QGauss<1>) is exact for polynomials of degree 13 -DEAL:2d:faces::Quadrature no.18 (QGauss<1>) is exact for polynomials of degree 15 -DEAL:2d:subfaces::Quadrature no.0 (QGauss2<1>) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.1 (QGauss3<1>) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.2 (QGauss4<1>) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.3 (QGauss5<1>) is exact for polynomials of degree 9 -DEAL:2d:subfaces::Quadrature no.4 (QGauss6<1>) is exact for polynomials of degree 11 -DEAL:2d:subfaces::Quadrature no.5 (QGauss7<1>) is exact for polynomials of degree 13 -DEAL:2d:subfaces::Quadrature no.6 (QMidpoint<1>) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.7 (QTrapez<1>) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.8 (QSimpson<1>) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.9 (QMilne<1>) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.10 (QWeddle<1>) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.11 (QGauss<1>) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.12 (QGauss<1>) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.13 (QGauss<1>) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.14 (QGauss<1>) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.15 (QGauss<1>) is exact for polynomials of degree 9 -DEAL:2d:subfaces::Quadrature no.16 (QGauss<1>) is exact for polynomials of degree 11 -DEAL:2d:subfaces::Quadrature no.17 (QGauss<1>) is exact for polynomials of degree 13 -DEAL:2d:subfaces::Quadrature no.18 (QGauss<1>) is exact for polynomials of degree 15 -DEAL:3d::Quadrature no.0 (QGauss2<3>) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.1 (QGauss3<3>) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.2 (QGauss4<3>) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.3 (QGauss5<3>) is exact for polynomials of degree 9 -DEAL:3d::Quadrature no.4 (QGauss6<3>) is exact for polynomials of degree 11 -DEAL:3d::Quadrature no.5 (QGauss7<3>) is exact for polynomials of degree 13 -DEAL:3d::Quadrature no.6 (QMidpoint<3>) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.7 (QTrapez<3>) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.8 (QSimpson<3>) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.9 (QMilne<3>) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.10 (QWeddle<3>) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.11 (QGauss<3>) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.12 (QGauss<3>) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.13 (QGauss<3>) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.14 (QGauss<3>) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.15 (QGauss<3>) is exact for polynomials of degree 9 -DEAL:3d::Quadrature no.16 (QGauss<3>) is exact for polynomials of degree 11 -DEAL:3d::Quadrature no.17 (QGauss<3>) is exact for polynomials of degree 13 -DEAL:3d::Quadrature no.18 (QGauss<3>) is exact for polynomials of degree 15 -DEAL:3d:faces::Quadrature no.0 (QGauss2<2>) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.1 (QGauss3<2>) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.2 (QGauss4<2>) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.3 (QGauss5<2>) is exact for polynomials of degree 9 -DEAL:3d:faces::Quadrature no.4 (QGauss6<2>) is exact for polynomials of degree 11 -DEAL:3d:faces::Quadrature no.5 (QGauss7<2>) is exact for polynomials of degree 13 -DEAL:3d:faces::Quadrature no.6 (QMidpoint<2>) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.7 (QTrapez<2>) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.8 (QSimpson<2>) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.9 (QMilne<2>) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.10 (QWeddle<2>) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.11 (QGauss<2>) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.12 (QGauss<2>) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.13 (QGauss<2>) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.14 (QGauss<2>) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.15 (QGauss<2>) is exact for polynomials of degree 9 -DEAL:3d:faces::Quadrature no.16 (QGauss<2>) is exact for polynomials of degree 11 -DEAL:3d:faces::Quadrature no.17 (QGauss<2>) is exact for polynomials of degree 13 -DEAL:3d:faces::Quadrature no.18 (QGauss<2>) is exact for polynomials of degree 15 -DEAL:3d:subfaces::Quadrature no.0 (QGauss2<2>) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.1 (QGauss3<2>) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.2 (QGauss4<2>) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.3 (QGauss5<2>) is exact for polynomials of degree 9 -DEAL:3d:subfaces::Quadrature no.4 (QGauss6<2>) is exact for polynomials of degree 11 -DEAL:3d:subfaces::Quadrature no.5 (QGauss7<2>) is exact for polynomials of degree 13 -DEAL:3d:subfaces::Quadrature no.6 (QMidpoint<2>) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.7 (QTrapez<2>) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.8 (QSimpson<2>) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.9 (QMilne<2>) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.10 (QWeddle<2>) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.11 (QGauss<2>) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.12 (QGauss<2>) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.13 (QGauss<2>) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.14 (QGauss<2>) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.15 (QGauss<2>) is exact for polynomials of degree 9 -DEAL:3d:subfaces::Quadrature no.16 (QGauss<2>) is exact for polynomials of degree 11 -DEAL:3d:subfaces::Quadrature no.17 (QGauss<2>) is exact for polynomials of degree 13 -DEAL:3d:subfaces::Quadrature no.18 (QGauss<2>) is exact for polynomials of degree 16