From: hartmann Date: Fri, 3 Jun 2005 10:03:29 +0000 (+0000) Subject: Update. X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=333a55470533e90ef09e81dd92193ab49d927004;p=dealii-svn.git Update. git-svn-id: https://svn.dealii.org/trunk@10827 0785d39b-7218-0410-832d-ea1e28bc413d --- diff --git a/tests/results/i686-pc-linux-gnu+gcc2.95/base/polynomial1d.output b/tests/results/i686-pc-linux-gnu+gcc2.95/base/polynomial1d.output index b0d40a6c17..592aa9c5ce 100644 --- a/tests/results/i686-pc-linux-gnu+gcc2.95/base/polynomial1d.output +++ b/tests/results/i686-pc-linux-gnu+gcc2.95/base/polynomial1d.output @@ -32,6 +32,16 @@ P1+P2+x^5 7.40000 x^2 7.40000 x^1 4.80000 x^0 +*P2 +8.00000 x^8 +4.80000 x^7 +40.8000 x^6 +54.4000 x^5 +82.5600 x^4 +91.9200 x^3 +64.8000 x^2 +41.8400 x^1 +13.4400 x^0 derive 10.0000 x^4 0.00000 x^3 diff --git a/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomial_lagrange.output b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomial_lagrange.output new file mode 100644 index 0000000000..0db05e9f74 --- /dev/null +++ b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomial_lagrange.output @@ -0,0 +1,116 @@ + +DEAL:LagrangeEquidistant::Points: 7 +DEAL:LagrangeEquidistant::0....... +DEAL:LagrangeEquidistant::1....... +DEAL:LagrangeEquidistant::2....... +DEAL:LagrangeEquidistant::3....... +DEAL:LagrangeEquidistant::4....... +DEAL:LagrangeEquidistant::5....... +DEAL:LagrangeEquidistant::6....... +DEAL:LagrangeEquidistant::Points: 10 +DEAL:LagrangeEquidistant::0.......... +DEAL:LagrangeEquidistant::1.......... +DEAL:LagrangeEquidistant::2.......... +DEAL:LagrangeEquidistant::3.......... +DEAL:LagrangeEquidistant::4.......... +DEAL:LagrangeEquidistant::5.......... +DEAL:LagrangeEquidistant::6.......... +DEAL:LagrangeEquidistant::7.......... +DEAL:LagrangeEquidistant::8.......... +DEAL:LagrangeEquidistant::9.......... +DEAL:Equidistant::Points: 2 +DEAL:Equidistant::0.. +DEAL:Equidistant::1.. +DEAL:Equidistant::Points: 3 +DEAL:Equidistant::0... +DEAL:Equidistant::1... +DEAL:Equidistant::2... +DEAL:Equidistant::Points: 7 +DEAL:Equidistant::0....... +DEAL:Equidistant::1....... +DEAL:Equidistant::2....... +DEAL:Equidistant::3....... +DEAL:Equidistant::4....... +DEAL:Equidistant::5....... +DEAL:Equidistant::6....... +DEAL:Equidistant::Points: 10 +DEAL:Equidistant::0.......... +DEAL:Equidistant::1.......... +DEAL:Equidistant::2.......... +DEAL:Equidistant::3.......... +DEAL:Equidistant::4.......... +DEAL:Equidistant::5.......... +DEAL:Equidistant::6.......... +DEAL:Equidistant::7.......... +DEAL:Equidistant::8.......... +DEAL:Equidistant::9.......... +DEAL:Gauss::Points: 2 +DEAL:Gauss::0.. +DEAL:Gauss::1.. +DEAL:Gauss::Points: 3 +DEAL:Gauss::0... +DEAL:Gauss::1... +DEAL:Gauss::2... +DEAL:Gauss::Points: 7 +DEAL:Gauss::0....... +DEAL:Gauss::1....... +DEAL:Gauss::2....... +DEAL:Gauss::3....... +DEAL:Gauss::4....... +DEAL:Gauss::5....... +DEAL:Gauss::6....... +DEAL:Gauss::Points: 10 +DEAL:Gauss::0.......... +DEAL:Gauss::1.......... +DEAL:Gauss::2.......... +DEAL:Gauss::3.......... +DEAL:Gauss::4.......... +DEAL:Gauss::5.......... +DEAL:Gauss::6.......... +DEAL:Gauss::7.......... +DEAL:Gauss::8.......... +DEAL:Gauss::9.......... +DEAL:GaussLobatto::Points: 2 +DEAL:GaussLobatto::0.. +DEAL:GaussLobatto::1.. +DEAL:GaussLobatto::Points: 3 +DEAL:GaussLobatto::0... +DEAL:GaussLobatto::1... +DEAL:GaussLobatto::2... +DEAL:GaussLobatto::Points: 4 +DEAL:GaussLobatto::0.... +DEAL:GaussLobatto::1.... +DEAL:GaussLobatto::2.... +DEAL:GaussLobatto::3.... +DEAL:GaussLobatto::Points: 5 +DEAL:GaussLobatto::0..... +DEAL:GaussLobatto::1..... +DEAL:GaussLobatto::2..... +DEAL:GaussLobatto::3..... +DEAL:GaussLobatto::4..... +DEAL:GaussLobatto::Points: 6 +DEAL:GaussLobatto::0...... +DEAL:GaussLobatto::1...... +DEAL:GaussLobatto::2...... +DEAL:GaussLobatto::3...... +DEAL:GaussLobatto::4...... +DEAL:GaussLobatto::5...... +DEAL:GaussLobatto::Points: 7 +DEAL:GaussLobatto::0....... +DEAL:GaussLobatto::1....... +DEAL:GaussLobatto::2....... +DEAL:GaussLobatto::3....... +DEAL:GaussLobatto::4....... +DEAL:GaussLobatto::5....... +DEAL:GaussLobatto::6....... +DEAL:GaussLobatto::Points: 10 +DEAL:GaussLobatto::0.......... +DEAL:GaussLobatto::1.......... +DEAL:GaussLobatto::2.......... +DEAL:GaussLobatto::3.......... +DEAL:GaussLobatto::4.......... +DEAL:GaussLobatto::5.......... +DEAL:GaussLobatto::6.......... +DEAL:GaussLobatto::7.......... +DEAL:GaussLobatto::8.......... +DEAL:GaussLobatto::9.......... diff --git a/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomials_tensor.output b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomials_tensor.output new file mode 100644 index 0000000000..ce341be4fe --- /dev/null +++ b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/polynomials_tensor.output @@ -0,0 +1,503 @@ + +DEAL:BDM::Point 2.00000 3.00000 +DEAL:BDM::p[0] value 1 0 first 0 0 0 0 +DEAL:BDM::p[1] value 5 0 first 3 0 0 0 +DEAL:BDM::p[2] value 9 0 first 0 3 0 0 +DEAL:BDM::p[3] value 0 1 first 0 0 0 0 +DEAL:BDM::p[4] value 0 5 first 0 0 3 0 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+DEAL:RT::p[237] value 0 0 15724800 first 0 0 0 0 0 0 29090880 17877600 18204480 +DEAL:RT::p[238] value 0 0 -11289599 first 0 0 0 0 0 0 -20885759 -12835199 -12821759 +DEAL:RT::p[239] value 0 0 3057600 first 0 0 0 0 0 0 5656560 3476200 3394160 diff --git a/tests/results/sparc-sun-solaris2.7+gcc2.95/base/quadrature_test.output b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/quadrature_test.output index d870dac152..cd86fec663 100644 --- a/tests/results/sparc-sun-solaris2.7+gcc2.95/base/quadrature_test.output +++ b/tests/results/sparc-sun-solaris2.7+gcc2.95/base/quadrature_test.output @@ -1,134 +1,92 @@ -DEAL:1d::Quadrature no.0 (t7QGauss21i1) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.1 (t7QGauss31i1) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.2 (t7QGauss41i1) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.3 (t7QGauss51i1) is exact for polynomials of degree 9 -DEAL:1d::Quadrature no.4 (t7QGauss61i1) is exact for polynomials of degree 11 -DEAL:1d::Quadrature no.5 (t7QGauss71i1) is exact for polynomials of degree 13 -DEAL:1d::Quadrature no.6 (t9QMidpoint1i1) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.7 (t7QTrapez1i1) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.8 (t8QSimpson1i1) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.9 (t6QMilne1i1) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.10 (t7QWeddle1i1) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 1 -DEAL:1d::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 3 -DEAL:1d::Quadrature no.13 (t6QGauss1i1) is exact for polynomials of degree 5 -DEAL:1d::Quadrature no.14 (t6QGauss1i1) is exact for polynomials of degree 7 -DEAL:1d::Quadrature no.15 (t6QGauss1i1) is exact for polynomials of degree 9 -DEAL:1d::Quadrature no.16 (t6QGauss1i1) is exact for polynomials of degree 11 -DEAL:1d::Quadrature no.17 (t6QGauss1i1) is exact for polynomials of degree 13 -DEAL:1d::Quadrature no.18 (t6QGauss1i1) is exact for polynomials of degree 15 -DEAL:2d::Quadrature no.0 (t7QGauss21i2) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.1 (t7QGauss31i2) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.2 (t7QGauss41i2) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.3 (t7QGauss51i2) is exact for polynomials of degree 9 -DEAL:2d::Quadrature no.4 (t7QGauss61i2) is exact for polynomials of degree 11 -DEAL:2d::Quadrature no.5 (t7QGauss71i2) is exact for polynomials of degree 13 -DEAL:2d::Quadrature no.6 (t9QMidpoint1i2) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.7 (t7QTrapez1i2) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.8 (t8QSimpson1i2) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.9 (t6QMilne1i2) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.10 (t7QWeddle1i2) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 1 -DEAL:2d::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 3 -DEAL:2d::Quadrature no.13 (t6QGauss1i2) is exact for polynomials of degree 5 -DEAL:2d::Quadrature no.14 (t6QGauss1i2) is exact for polynomials of degree 7 -DEAL:2d::Quadrature no.15 (t6QGauss1i2) is exact for polynomials of degree 9 -DEAL:2d::Quadrature no.16 (t6QGauss1i2) is exact for polynomials of degree 11 -DEAL:2d::Quadrature no.17 (t6QGauss1i2) is exact for polynomials of degree 13 -DEAL:2d::Quadrature no.18 (t6QGauss1i2) is exact for polynomials of degree 15 -DEAL:2d:faces::Quadrature no.0 (t7QGauss21i1) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.1 (t7QGauss31i1) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.2 (t7QGauss41i1) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.3 (t7QGauss51i1) is exact for polynomials of degree 9 -DEAL:2d:faces::Quadrature no.4 (t7QGauss61i1) is exact for polynomials of degree 11 -DEAL:2d:faces::Quadrature no.5 (t7QGauss71i1) is exact for polynomials of degree 13 -DEAL:2d:faces::Quadrature no.6 (t9QMidpoint1i1) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.7 (t7QTrapez1i1) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.8 (t8QSimpson1i1) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.9 (t6QMilne1i1) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.10 (t7QWeddle1i1) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 1 -DEAL:2d:faces::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 3 -DEAL:2d:faces::Quadrature no.13 (t6QGauss1i1) is exact for polynomials of degree 5 -DEAL:2d:faces::Quadrature no.14 (t6QGauss1i1) is exact for polynomials of degree 7 -DEAL:2d:faces::Quadrature no.15 (t6QGauss1i1) is exact for polynomials of degree 9 -DEAL:2d:faces::Quadrature no.16 (t6QGauss1i1) is exact for polynomials of degree 11 -DEAL:2d:faces::Quadrature no.17 (t6QGauss1i1) is exact for polynomials of degree 13 -DEAL:2d:faces::Quadrature no.18 (t6QGauss1i1) is exact for polynomials of degree 15 -DEAL:2d:subfaces::Quadrature no.0 (t7QGauss21i1) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.1 (t7QGauss31i1) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.2 (t7QGauss41i1) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.3 (t7QGauss51i1) is exact for polynomials of degree 9 -DEAL:2d:subfaces::Quadrature no.4 (t7QGauss61i1) is exact for polynomials of degree 11 -DEAL:2d:subfaces::Quadrature no.5 (t7QGauss71i1) is exact for polynomials of degree 13 -DEAL:2d:subfaces::Quadrature no.6 (t9QMidpoint1i1) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.7 (t7QTrapez1i1) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.8 (t8QSimpson1i1) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.9 (t6QMilne1i1) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.10 (t7QWeddle1i1) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 1 -DEAL:2d:subfaces::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 3 -DEAL:2d:subfaces::Quadrature no.13 (t6QGauss1i1) is exact for polynomials of degree 5 -DEAL:2d:subfaces::Quadrature no.14 (t6QGauss1i1) is exact for polynomials of degree 7 -DEAL:2d:subfaces::Quadrature no.15 (t6QGauss1i1) is exact for polynomials of degree 9 -DEAL:2d:subfaces::Quadrature no.16 (t6QGauss1i1) is exact for polynomials of degree 11 -DEAL:2d:subfaces::Quadrature no.17 (t6QGauss1i1) is exact for polynomials of degree 13 -DEAL:2d:subfaces::Quadrature no.18 (t6QGauss1i1) is exact for polynomials of degree 15 -DEAL:3d::Quadrature no.0 (t7QGauss21i3) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.1 (t7QGauss31i3) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.2 (t7QGauss41i3) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.3 (t7QGauss51i3) is exact for polynomials of degree 9 -DEAL:3d::Quadrature no.4 (t7QGauss61i3) is exact for polynomials of degree 11 -DEAL:3d::Quadrature no.5 (t7QGauss71i3) is exact for polynomials of degree 13 -DEAL:3d::Quadrature no.6 (t9QMidpoint1i3) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.7 (t7QTrapez1i3) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.8 (t8QSimpson1i3) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.9 (t6QMilne1i3) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.10 (t7QWeddle1i3) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.11 (t6QGauss1i3) is exact for polynomials of degree 1 -DEAL:3d::Quadrature no.12 (t6QGauss1i3) is exact for polynomials of degree 3 -DEAL:3d::Quadrature no.13 (t6QGauss1i3) is exact for polynomials of degree 5 -DEAL:3d::Quadrature no.14 (t6QGauss1i3) is exact for polynomials of degree 7 -DEAL:3d::Quadrature no.15 (t6QGauss1i3) is exact for polynomials of degree 9 -DEAL:3d::Quadrature no.16 (t6QGauss1i3) is exact for polynomials of degree 11 -DEAL:3d::Quadrature no.17 (t6QGauss1i3) is exact for polynomials of degree 13 -DEAL:3d::Quadrature no.18 (t6QGauss1i3) is exact for polynomials of degree 15 -DEAL:3d:faces::Quadrature no.0 (t7QGauss21i2) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.1 (t7QGauss31i2) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.2 (t7QGauss41i2) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.3 (t7QGauss51i2) is exact for polynomials of degree 9 -DEAL:3d:faces::Quadrature no.4 (t7QGauss61i2) is exact for polynomials of degree 11 -DEAL:3d:faces::Quadrature no.5 (t7QGauss71i2) is exact for polynomials of degree 13 -DEAL:3d:faces::Quadrature no.6 (t9QMidpoint1i2) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.7 (t7QTrapez1i2) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.8 (t8QSimpson1i2) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.9 (t6QMilne1i2) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.10 (t7QWeddle1i2) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 1 -DEAL:3d:faces::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 3 -DEAL:3d:faces::Quadrature no.13 (t6QGauss1i2) is exact for polynomials of degree 5 -DEAL:3d:faces::Quadrature no.14 (t6QGauss1i2) is exact for polynomials of degree 7 -DEAL:3d:faces::Quadrature no.15 (t6QGauss1i2) is exact for polynomials of degree 9 -DEAL:3d:faces::Quadrature no.16 (t6QGauss1i2) is exact for polynomials of degree 11 -DEAL:3d:faces::Quadrature no.17 (t6QGauss1i2) is exact for polynomials of degree 13 -DEAL:3d:faces::Quadrature no.18 (t6QGauss1i2) is exact for polynomials of degree 15 -DEAL:3d:subfaces::Quadrature no.0 (t7QGauss21i2) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.1 (t7QGauss31i2) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.2 (t7QGauss41i2) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.3 (t7QGauss51i2) is exact for polynomials of degree 9 -DEAL:3d:subfaces::Quadrature no.4 (t7QGauss61i2) is exact for polynomials of degree 11 -DEAL:3d:subfaces::Quadrature no.5 (t7QGauss71i2) is exact for polynomials of degree 13 -DEAL:3d:subfaces::Quadrature no.6 (t9QMidpoint1i2) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.7 (t7QTrapez1i2) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.8 (t8QSimpson1i2) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.9 (t6QMilne1i2) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.10 (t7QWeddle1i2) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 1 -DEAL:3d:subfaces::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 3 -DEAL:3d:subfaces::Quadrature no.13 (t6QGauss1i2) is exact for polynomials of degree 5 -DEAL:3d:subfaces::Quadrature no.14 (t6QGauss1i2) is exact for polynomials of degree 7 -DEAL:3d:subfaces::Quadrature no.15 (t6QGauss1i2) is exact for polynomials of degree 9 -DEAL:3d:subfaces::Quadrature no.16 (t6QGauss1i2) is exact for polynomials of degree 11 -DEAL:3d:subfaces::Quadrature no.17 (t6QGauss1i2) is exact for polynomials of degree 13 -DEAL:3d:subfaces::Quadrature no.18 (t6QGauss1i2) is exact for polynomials of degree 16 +DEAL:1d::Quadrature no.0 (t9QMidpoint1i1) is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.1 (t7QTrapez1i1) is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.2 (t8QSimpson1i1) is exact for polynomials of degree 3 +DEAL:1d::Quadrature no.3 (t6QMilne1i1) is exact for polynomials of degree 5 +DEAL:1d::Quadrature no.4 (t7QWeddle1i1) is exact for polynomials of degree 7 +DEAL:1d::Quadrature no.5 (t6QGauss1i1) is exact for polynomials of degree 1 +DEAL:1d::Quadrature no.6 (t6QGauss1i1) is exact for polynomials of degree 3 +DEAL:1d::Quadrature no.7 (t6QGauss1i1) is exact for polynomials of degree 5 +DEAL:1d::Quadrature no.8 (t6QGauss1i1) is exact for polynomials of degree 7 +DEAL:1d::Quadrature no.9 (t6QGauss1i1) is exact for polynomials of degree 9 +DEAL:1d::Quadrature no.10 (t6QGauss1i1) is exact for polynomials of degree 11 +DEAL:1d::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 13 +DEAL:1d::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 15 +DEAL:2d::Quadrature no.0 (t9QMidpoint1i2) is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.1 (t7QTrapez1i2) is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.2 (t8QSimpson1i2) is exact for polynomials of degree 3 +DEAL:2d::Quadrature no.3 (t6QMilne1i2) is exact for polynomials of degree 5 +DEAL:2d::Quadrature no.4 (t7QWeddle1i2) is exact for polynomials of degree 7 +DEAL:2d::Quadrature no.5 (t6QGauss1i2) is exact for polynomials of degree 1 +DEAL:2d::Quadrature no.6 (t6QGauss1i2) is exact for polynomials of degree 3 +DEAL:2d::Quadrature no.7 (t6QGauss1i2) is exact for polynomials of degree 5 +DEAL:2d::Quadrature no.8 (t6QGauss1i2) is exact for polynomials of degree 7 +DEAL:2d::Quadrature no.9 (t6QGauss1i2) is exact for polynomials of degree 9 +DEAL:2d::Quadrature no.10 (t6QGauss1i2) is exact for polynomials of degree 11 +DEAL:2d::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 13 +DEAL:2d::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 15 +DEAL:2d:faces::Quadrature no.0 (t9QMidpoint1i1) is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.1 (t7QTrapez1i1) is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.2 (t8QSimpson1i1) is exact for polynomials of degree 3 +DEAL:2d:faces::Quadrature no.3 (t6QMilne1i1) is exact for polynomials of degree 5 +DEAL:2d:faces::Quadrature no.4 (t7QWeddle1i1) is exact for polynomials of degree 7 +DEAL:2d:faces::Quadrature no.5 (t6QGauss1i1) is exact for polynomials of degree 1 +DEAL:2d:faces::Quadrature no.6 (t6QGauss1i1) is exact for polynomials of degree 3 +DEAL:2d:faces::Quadrature no.7 (t6QGauss1i1) is exact for polynomials of degree 5 +DEAL:2d:faces::Quadrature no.8 (t6QGauss1i1) is exact for polynomials of degree 7 +DEAL:2d:faces::Quadrature no.9 (t6QGauss1i1) is exact for polynomials of degree 9 +DEAL:2d:faces::Quadrature no.10 (t6QGauss1i1) is exact for polynomials of degree 11 +DEAL:2d:faces::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 13 +DEAL:2d:faces::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 15 +DEAL:2d:subfaces::Quadrature no.0 (t9QMidpoint1i1) is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.1 (t7QTrapez1i1) is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.2 (t8QSimpson1i1) is exact for polynomials of degree 3 +DEAL:2d:subfaces::Quadrature no.3 (t6QMilne1i1) is exact for polynomials of degree 5 +DEAL:2d:subfaces::Quadrature no.4 (t7QWeddle1i1) is exact for polynomials of degree 7 +DEAL:2d:subfaces::Quadrature no.5 (t6QGauss1i1) is exact for polynomials of degree 1 +DEAL:2d:subfaces::Quadrature no.6 (t6QGauss1i1) is exact for polynomials of degree 3 +DEAL:2d:subfaces::Quadrature no.7 (t6QGauss1i1) is exact for polynomials of degree 5 +DEAL:2d:subfaces::Quadrature no.8 (t6QGauss1i1) is exact for polynomials of degree 7 +DEAL:2d:subfaces::Quadrature no.9 (t6QGauss1i1) is exact for polynomials of degree 9 +DEAL:2d:subfaces::Quadrature no.10 (t6QGauss1i1) is exact for polynomials of degree 11 +DEAL:2d:subfaces::Quadrature no.11 (t6QGauss1i1) is exact for polynomials of degree 13 +DEAL:2d:subfaces::Quadrature no.12 (t6QGauss1i1) is exact for polynomials of degree 15 +DEAL:3d::Quadrature no.0 (t9QMidpoint1i3) is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.1 (t7QTrapez1i3) is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.2 (t8QSimpson1i3) is exact for polynomials of degree 3 +DEAL:3d::Quadrature no.3 (t6QMilne1i3) is exact for polynomials of degree 5 +DEAL:3d::Quadrature no.4 (t7QWeddle1i3) is exact for polynomials of degree 7 +DEAL:3d::Quadrature no.5 (t6QGauss1i3) is exact for polynomials of degree 1 +DEAL:3d::Quadrature no.6 (t6QGauss1i3) is exact for polynomials of degree 3 +DEAL:3d::Quadrature no.7 (t6QGauss1i3) is exact for polynomials of degree 5 +DEAL:3d::Quadrature no.8 (t6QGauss1i3) is exact for polynomials of degree 7 +DEAL:3d::Quadrature no.9 (t6QGauss1i3) is exact for polynomials of degree 9 +DEAL:3d::Quadrature no.10 (t6QGauss1i3) is exact for polynomials of degree 11 +DEAL:3d::Quadrature no.11 (t6QGauss1i3) is exact for polynomials of degree 13 +DEAL:3d::Quadrature no.12 (t6QGauss1i3) is exact for polynomials of degree 15 +DEAL:3d:faces::Quadrature no.0 (t9QMidpoint1i2) is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.1 (t7QTrapez1i2) is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.2 (t8QSimpson1i2) is exact for polynomials of degree 3 +DEAL:3d:faces::Quadrature no.3 (t6QMilne1i2) is exact for polynomials of degree 5 +DEAL:3d:faces::Quadrature no.4 (t7QWeddle1i2) is exact for polynomials of degree 7 +DEAL:3d:faces::Quadrature no.5 (t6QGauss1i2) is exact for polynomials of degree 1 +DEAL:3d:faces::Quadrature no.6 (t6QGauss1i2) is exact for polynomials of degree 3 +DEAL:3d:faces::Quadrature no.7 (t6QGauss1i2) is exact for polynomials of degree 5 +DEAL:3d:faces::Quadrature no.8 (t6QGauss1i2) is exact for polynomials of degree 7 +DEAL:3d:faces::Quadrature no.9 (t6QGauss1i2) is exact for polynomials of degree 9 +DEAL:3d:faces::Quadrature no.10 (t6QGauss1i2) is exact for polynomials of degree 11 +DEAL:3d:faces::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 13 +DEAL:3d:faces::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 15 +DEAL:3d:subfaces::Quadrature no.0 (t9QMidpoint1i2) is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.1 (t7QTrapez1i2) is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.2 (t8QSimpson1i2) is exact for polynomials of degree 3 +DEAL:3d:subfaces::Quadrature no.3 (t6QMilne1i2) is exact for polynomials of degree 5 +DEAL:3d:subfaces::Quadrature no.4 (t7QWeddle1i2) is exact for polynomials of degree 7 +DEAL:3d:subfaces::Quadrature no.5 (t6QGauss1i2) is exact for polynomials of degree 1 +DEAL:3d:subfaces::Quadrature no.6 (t6QGauss1i2) is exact for polynomials of degree 3 +DEAL:3d:subfaces::Quadrature no.7 (t6QGauss1i2) is exact for polynomials of degree 5 +DEAL:3d:subfaces::Quadrature no.8 (t6QGauss1i2) is exact for polynomials of degree 7 +DEAL:3d:subfaces::Quadrature no.9 (t6QGauss1i2) is exact for polynomials of degree 9 +DEAL:3d:subfaces::Quadrature no.10 (t6QGauss1i2) is exact for polynomials of degree 11 +DEAL:3d:subfaces::Quadrature no.11 (t6QGauss1i2) is exact for polynomials of degree 13 +DEAL:3d:subfaces::Quadrature no.12 (t6QGauss1i2) is exact for polynomials of degree 16