gmsh-TingyuanDoc  0.1
An Open-Source Timing-driven Analytical Mixed-size FPGA Placer
GaussQuadratureTet.cpp
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1 // Gmsh - Copyright (C) 1997-2022 C. Geuzaine, J.-F. Remacle
2 //
3 // See the LICENSE.txt file in the Gmsh root directory for license information.
4 // Please report all issues on https://gitlab.onelab.info/gmsh/gmsh/issues.
5 
6 #include <vector>
7 #include "GaussIntegration.h"
8 #include "GaussLegendre1D.h"
9 
10 /* constants for 4-point rule */
11 #define a4 0.5854101966249685
12 #define b4 0.138196601125015
13 
14 /* constants for 5-point rule */
15 #define a5 0.500000000000000
16 #define b5 0.166666666666667
17 
18 /* constants for 16-point rule */
19 #define a16 0.00839563235002047
20 #define b16 0.0110903447722154
21 #define c16 0.7716429020672371
22 #define d16 0.0761190326442543
23 #define e16 0.1197005277978019
24 #define f16 0.0718316452676693
25 #define g16 0.4042339134672644
26 
27 /* constants for 17-point rule */
28 #define a17 0.0314030927894235
29 #define b17 0.0111730972876738
30 #define c17 0.00754759872721232
31 #define p17 0.7316369079576180
32 #define q17 0.0894543640141273
33 #define e17 0.1325810999384657
34 #define f17 0.0245400397290300
35 #define g17 0.4214394310662522
36 
37 /* constants for 29-point rule */
38 #define a29 0.0150668817433579
39 #define b29 0.00318663904649853
40 #define c29 0.00726915640111095
41 #define d29 0.00430194599366527
42 #define p29 0.8277192480479295
43 #define q29 0.0574269173173568
44 #define e29 0.0513518841255634
45 #define f29 0.4860510285706072
46 #define g29 0.2312985436519147
47 #define h29 0.2967538129690260
48 #define i29 0.6081079894015281
49 #define j29 0.0475690988147229
50 
51 IntPt GQTet1[1] = {{{.25, .25, .25}, 0.166666666666667}};
52 
53 IntPt GQTet2[4] = {{{a4, b4, b4}, 0.0416666666666667},
54  {{b4, a4, b4}, 0.0416666666666667},
55  {{b4, b4, a4}, 0.0416666666666667},
56  {{b4, b4, b4}, 0.0416666666666667}};
57 
58 IntPt GQTet3[5] = {{{0.25, 0.25, 0.25}, -0.133333333333333},
59  {{a5, b5, b5}, 0.075},
60  {{b5, a5, b5}, 0.075},
61  {{b5, b5, a5}, 0.075},
62  {{b5, b5, b5}, 0.075}};
63 
64 IntPt GQTet4[16] = {
65  {{c16, d16, d16}, a16}, {{d16, c16, d16}, a16}, {{d16, d16, c16}, a16},
66  {{d16, d16, d16}, a16}, {{e16, f16, g16}, b16}, {{f16, e16, g16}, b16},
67  {{e16, g16, g16}, b16}, {{f16, g16, g16}, b16}, {{g16, g16, e16}, b16},
68  {{g16, g16, f16}, b16}, {{g16, e16, f16}, b16}, {{g16, f16, e16}, b16},
69  {{e16, g16, f16}, b16}, {{f16, g16, e16}, b16}, {{g16, e16, g16}, b16},
70  {{g16, f16, g16}, b16}};
71 
72 IntPt GQTet5[17] = {
73  {{0.25, 0.25, 0.25}, a17}, {{p17, q17, q17}, b17}, {{q17, p17, q17}, b17},
74  {{q17, q17, p17}, b17}, {{q17, q17, q17}, b17}, {{e17, f17, g17}, c17},
75  {{f17, e17, g17}, c17}, {{e17, g17, g17}, c17}, {{f17, g17, g17}, c17},
76  {{g17, g17, e17}, c17}, {{g17, g17, f17}, c17}, {{g17, e17, f17}, c17},
77  {{g17, f17, e17}, c17}, {{e17, g17, f17}, c17}, {{f17, g17, e17}, c17},
78  {{g17, e17, g17}, c17}, {{g17, f17, g17}, c17}};
79 
80 IntPt GQTet6[29] = {
81  {{0.25, 0.25, 0.25}, a29}, {{p29, q29, q29}, b29}, {{q29, p29, q29}, b29},
82  {{q29, q29, p29}, b29}, {{q29, q29, q29}, b29}, {{e29, f29, g29}, c29},
83  {{f29, e29, g29}, c29}, {{e29, g29, g29}, c29}, {{f29, g29, g29}, c29},
84  {{g29, g29, e29}, c29}, {{g29, g29, f29}, c29}, {{g29, e29, f29}, c29},
85  {{g29, f29, e29}, c29}, {{e29, g29, f29}, c29}, {{f29, g29, e29}, c29},
86  {{g29, e29, g29}, c29}, {{g29, f29, g29}, c29}, {{h29, i29, j29}, d29},
87  {{i29, h29, j29}, d29}, {{h29, j29, j29}, d29}, {{i29, j29, j29}, d29},
88  {{j29, j29, h29}, d29}, {{j29, j29, i29}, d29}, {{j29, h29, i29}, d29},
89  {{j29, i29, h29}, d29}, {{h29, j29, i29}, d29}, {{i29, j29, h29}, d29},
90  {{j29, h29, j29}, d29}, {{j29, i29, j29}, d29}};
91 
92 IntPt *GQTet[7] = {GQTet1, GQTet1, GQTet2, GQTet3, GQTet4, GQTet5, GQTet6};
93 int GQTetnPt[7] = {1, 1, 4, 5, 16, 17, 29};
94 
95 // -----------------------------------------------------------------------------
97 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
98 
99 IntPt tetP1Solin[1] = {{{0.25, 0.25, 0.25}, 0.166666666666667}};
100 
101 // 0 negative weights, 0 points outside of the tetrahedron, total sum of the
102 // weights is 1/6
103 
104 // -----------------------------------------------------------------------------
106 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
107 
108 IntPt tetP2Solin[4] = {
109  {{0.138196601125, 0.138196601125, 0.138196601125}, 0.0416666666666667},
110  {{0.585410196625, 0.138196601125, 0.138196601125}, 0.0416666666666667},
111  {{0.138196601125, 0.585410196625, 0.138196601125}, 0.0416666666666667},
112  {{0.138196601125, 0.138196601125, 0.585410196625}, 0.0416666666666667}};
113 
114 // 0 negative weights, 0 points outside of the tetrahedron, total sum of the
115 // weights is 1/6
116 
117 // -----------------------------------------------------------------------------
119 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
120 
121 IntPt tetP3Solin[5] = {
122  {{0.250000000000, 0.250000000000, 0.250000000000}, -0.133333333333333},
123  {{0.166666666667, 0.166666666667, 0.166666666667}, +0.075000000000000},
124  {{0.166666666667, 0.166666666667, 0.500000000000}, +0.075000000000000},
125  {{0.166666666667, 0.500000000000, 0.166666666667}, +0.075000000000000},
126  {{0.500000000000, 0.166666666667, 0.166666666667}, +0.075000000000000}};
127 
128 // 1 negative weights, 0 points outside of the tetrahedron, total sum of the
129 // weights is 1/6
130 
131 // -----------------------------------------------------------------------------
133 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
134 
135 IntPt tetP4Solin[11] = {
136  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -0.0131555555555},
137  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, +0.0076222222222},
138  {{0.0714285714286, 0.0714285714286, 0.7857142857140}, +0.0076222222222},
139  {{0.0714285714286, 0.7857142857140, 0.0714285714286}, +0.0076222222222},
140  {{0.7857142857140, 0.0714285714286, 0.0714285714286}, +0.0076222222222},
141  {{0.3994035761670, 0.3994035761670, 0.1005964238330}, +0.0248888888888},
142  {{0.3994035761670, 0.1005964238330, 0.3994035761670}, +0.0248888888888},
143  {{0.1005964238330, 0.3994035761670, 0.3994035761670}, +0.0248888888888},
144  {{0.3994035761670, 0.1005964238330, 0.1005964238330}, +0.0248888888888},
145  {{0.1005964238330, 0.3994035761670, 0.1005964238330}, +0.0248888888888},
146  {{0.1005964238330, 0.1005964238330, 0.3994035761670}, +0.0248888888888}};
147 
148 // 1 negative weights, 0 points outside of the tetrahedron, total sum of the
149 // weights is 1/6
150 
151 // -----------------------------------------------------------------------------
153 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
154 
155 IntPt tetP5Solin[14] = {
156  {{0.0927352503109, 0.0927352503109, 0.0927352503109}, 0.01224884051940},
157  {{0.7217942490670, 0.0927352503109, 0.0927352503109}, 0.01224884051940},
158  {{0.0927352503109, 0.7217942490670, 0.0927352503109}, 0.01224884051940},
159  {{0.0927352503109, 0.0927352503109, 0.7217942490670}, 0.01224884051940},
160  {{0.3108859192630, 0.3108859192630, 0.3108859192630}, 0.01878132095300},
161  {{0.0673422422101, 0.3108859192630, 0.3108859192630}, 0.01878132095300},
162  {{0.3108859192630, 0.0673422422101, 0.3108859192630}, 0.01878132095300},
163  {{0.3108859192630, 0.3108859192630, 0.0673422422101}, 0.01878132095300},
164  {{0.4544962958740, 0.4544962958740, 0.0455037041256}, 0.00709100346285},
165  {{0.4544962958740, 0.0455037041256, 0.4544962958740}, 0.00709100346285},
166  {{0.0455037041256, 0.4544962958740, 0.4544962958740}, 0.00709100346285},
167  {{0.4544962958740, 0.0455037041256, 0.0455037041256}, 0.00709100346285},
168  {{0.0455037041256, 0.4544962958740, 0.0455037041256}, 0.00709100346285},
169  {{0.0455037041256, 0.0455037041256, 0.4544962958740}, 0.00709100346285}};
170 
171 // 0 negative weights, 0 points outside of the tetrahedron, total sum of the
172 // weights is 1
173 
174 // -----------------------------------------------------------------------------
176 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
177 
178 IntPt tetP6Solin[24] = {
179  {{0.2146028712590, 0.2146028712590, 0.2146028712590}, 0.006653791709700},
180  {{0.3561913862230, 0.2146028712590, 0.2146028712590}, 0.006653791709700},
181  {{0.2146028712590, 0.3561913862230, 0.2146028712590}, 0.006653791709700},
182  {{0.2146028712590, 0.2146028712590, 0.3561913862230}, 0.006653791709700},
183  {{0.0406739585346, 0.0406739585346, 0.0406739585346}, 0.001679535175883},
184  {{0.8779781243960, 0.0406739585346, 0.0406739585346}, 0.001679535175883},
185  {{0.0406739585346, 0.8779781243960, 0.0406739585346}, 0.001679535175883},
186  {{0.0406739585346, 0.0406739585346, 0.8779781243960}, 0.001679535175883},
187  {{0.3223378901420, 0.3223378901420, 0.3223378901420}, 0.009226196923950},
188  {{0.0329863295732, 0.3223378901420, 0.3223378901420}, 0.009226196923950},
189  {{0.3223378901420, 0.0329863295732, 0.3223378901420}, 0.009226196923950},
190  {{0.3223378901420, 0.3223378901420, 0.0329863295732}, 0.009226196923950},
191  {{0.0636610018750, 0.0636610018750, 0.2696723314580}, 0.008035714285717},
192  {{0.0636610018750, 0.2696723314580, 0.0636610018750}, 0.008035714285717},
193  {{0.0636610018750, 0.0636610018750, 0.6030056647920}, 0.008035714285717},
194  {{0.0636610018750, 0.6030056647920, 0.0636610018750}, 0.008035714285717},
195  {{0.0636610018750, 0.2696723314580, 0.6030056647920}, 0.008035714285717},
196  {{0.0636610018750, 0.6030056647920, 0.2696723314580}, 0.008035714285717},
197  {{0.2696723314580, 0.0636610018750, 0.0636610018750}, 0.008035714285717},
198  {{0.2696723314580, 0.0636610018750, 0.6030056647920}, 0.008035714285717},
199  {{0.2696723314580, 0.6030056647920, 0.0636610018750}, 0.008035714285717},
200  {{0.6030056647920, 0.0636610018750, 0.2696723314580}, 0.008035714285717},
201  {{0.6030056647920, 0.0636610018750, 0.0636610018750}, 0.008035714285717},
202  {{0.6030056647920, 0.2696723314580, 0.0636610018750}, 0.008035714285717}};
203 
204 // 0 negative weights, 0 points outside of the tetrahedron, total sum of the
205 // weights is 1
206 
207 // -----------------------------------------------------------------------------
209 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
210 
211 IntPt tetP7Solin[31] = {
212  {{0.50000000000000, 0.50000000000000, 0.00000000000000}, +0.000970017636685},
213  {{0.50000000000000, 0.00000000000000, 0.50000000000000}, +0.000970017636685},
214  {{0.00000000000000, 0.50000000000000, 0.50000000000000}, +0.000970017636685},
215  {{0.00000000000000, 0.00000000000000, 0.50000000000000}, +0.000970017636685},
216  {{0.00000000000000, 0.50000000000000, 0.00000000000000}, +0.000970017636685},
217  {{0.50000000000000, 0.00000000000000, 0.00000000000000}, +0.000970017636685},
218  {{0.25000000000000, 0.25000000000000, 0.25000000000000}, +0.018264223466167},
219  {{0.07821319233030, 0.07821319233030, 0.07821319233030}, +0.010599941524417},
220  {{0.07821319233030, 0.07821319233030, 0.76536042300900}, +0.010599941524417},
221  {{0.07821319233030, 0.76536042300900, 0.07821319233030}, +0.010599941524417},
222  {{0.76536042300900, 0.07821319233030, 0.07821319233030}, +0.010599941524417},
223  {{0.12184321666400, 0.12184321666400, 0.12184321666400}, -0.062517740114333},
224  {{0.12184321666400, 0.12184321666400, 0.63447035000800}, -0.062517740114333},
225  {{0.12184321666400, 0.63447035000800, 0.12184321666400}, -0.062517740114333},
226  {{0.63447035000800, 0.12184321666400, 0.12184321666400}, -0.062517740114333},
227  {{0.33253916444600, 0.33253916444600, 0.33253916444600}, +0.004891425263067},
228  {{0.33253916444600, 0.33253916444600, 0.00238250666074}, +0.004891425263067},
229  {{0.33253916444600, 0.00238250666074, 0.33253916444600}, +0.004891425263067},
230  {{0.00238250666074, 0.33253916444600, 0.33253916444600}, +0.004891425263067},
231  {{0.10000000000000, 0.10000000000000, 0.20000000000000}, +0.027557319224000},
232  {{0.10000000000000, 0.20000000000000, 0.10000000000000}, +0.027557319224000},
233  {{0.10000000000000, 0.10000000000000, 0.60000000000000}, +0.027557319224000},
234  {{0.10000000000000, 0.60000000000000, 0.10000000000000}, +0.027557319224000},
235  {{0.10000000000000, 0.20000000000000, 0.60000000000000}, +0.027557319224000},
236  {{0.10000000000000, 0.60000000000000, 0.20000000000000}, +0.027557319224000},
237  {{0.20000000000000, 0.10000000000000, 0.10000000000000}, +0.027557319224000},
238  {{0.20000000000000, 0.10000000000000, 0.60000000000000}, +0.027557319224000},
239  {{0.20000000000000, 0.60000000000000, 0.10000000000000}, +0.027557319224000},
240  {{0.60000000000000, 0.10000000000000, 0.20000000000000}, +0.027557319224000},
241  {{0.60000000000000, 0.10000000000000, 0.10000000000000}, +0.027557319224000},
242  {{0.60000000000000, 0.20000000000000, 0.10000000000000}, +0.027557319224000}};
243 
244 // 4 negative weights, 0 points outside of the tetrahedron
245 
246 // -----------------------------------------------------------------------------
248 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
249 
250 IntPt tetP8Solin[43] = {
251  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -0.020500188658667},
252  {{0.2068299316110, 0.2068299316110, 0.2068299316110}, +0.014250305822867},
253  {{0.2068299316110, 0.2068299316110, 0.3795102051680}, +0.014250305822867},
254  {{0.2068299316110, 0.3795102051680, 0.2068299316110}, +0.014250305822867},
255  {{0.3795102051680, 0.2068299316110, 0.2068299316110}, +0.014250305822867},
256  {{0.0821035883105, 0.0821035883105, 0.0821035883105}, +0.001967033313133},
257  {{0.0821035883105, 0.0821035883105, 0.7536892350680}, +0.001967033313133},
258  {{0.0821035883105, 0.7536892350680, 0.0821035883105}, +0.001967033313133},
259  {{0.7536892350680, 0.0821035883105, 0.0821035883105}, +0.001967033313133},
260  {{0.0057819505052, 0.0057819505052, 0.0057819505052}, +0.000169834109093},
261  {{0.0057819505052, 0.0057819505052, 0.9826541484840}, +0.000169834109093},
262  {{0.0057819505052, 0.9826541484840, 0.0057819505052}, +0.000169834109093},
263  {{0.9826541484840, 0.0057819505052, 0.0057819505052}, +0.000169834109093},
264  {{0.0505327400189, 0.0505327400189, 0.4494672599810}, +0.004579683824467},
265  {{0.0505327400189, 0.4494672599810, 0.0505327400189}, +0.004579683824467},
266  {{0.4494672599810, 0.0505327400189, 0.0505327400189}, +0.004579683824467},
267  {{0.0505327400189, 0.4494672599810, 0.4494672599810}, +0.004579683824467},
268  {{0.4494672599810, 0.0505327400189, 0.4494672599810}, +0.004579683824467},
269  {{0.4494672599810, 0.4494672599810, 0.0505327400189}, +0.004579683824467},
270  {{0.2290665361170, 0.2290665361170, 0.0356395827885}, +0.005704485808683},
271  {{0.2290665361170, 0.0356395827885, 0.2290665361170}, +0.005704485808683},
272  {{0.2290665361170, 0.2290665361170, 0.5062273449780}, +0.005704485808683},
273  {{0.2290665361170, 0.5062273449780, 0.2290665361170}, +0.005704485808683},
274  {{0.2290665361170, 0.0356395827885, 0.5062273449780}, +0.005704485808683},
275  {{0.2290665361170, 0.5062273449780, 0.0356395827885}, +0.005704485808683},
276  {{0.0356395827885, 0.2290665361170, 0.2290665361170}, +0.005704485808683},
277  {{0.0356395827885, 0.2290665361170, 0.5062273449780}, +0.005704485808683},
278  {{0.0356395827885, 0.5062273449780, 0.2290665361170}, +0.005704485808683},
279  {{0.5062273449780, 0.2290665361170, 0.0356395827885}, +0.005704485808683},
280  {{0.5062273449780, 0.2290665361170, 0.2290665361170}, +0.005704485808683},
281  {{0.5062273449780, 0.0356395827885, 0.2290665361170}, +0.005704485808683},
282  {{0.0366077495532, 0.0366077495532, 0.1904860419350}, +0.002140519141167},
283  {{0.0366077495532, 0.1904860419350, 0.0366077495532}, +0.002140519141167},
284  {{0.0366077495532, 0.0366077495532, 0.7362984589590}, +0.002140519141167},
285  {{0.0366077495532, 0.7362984589590, 0.0366077495532}, +0.002140519141167},
286  {{0.0366077495532, 0.1904860419350, 0.7362984589590}, +0.002140519141167},
287  {{0.0366077495532, 0.7362984589590, 0.1904860419350}, +0.002140519141167},
288  {{0.1904860419350, 0.0366077495532, 0.0366077495532}, +0.002140519141167},
289  {{0.1904860419350, 0.0366077495532, 0.7362984589590}, +0.002140519141167},
290  {{0.1904860419350, 0.7362984589590, 0.0366077495532}, +0.002140519141167},
291  {{0.7362984589590, 0.0366077495532, 0.1904860419350}, +0.002140519141167},
292  {{0.7362984589590, 0.0366077495532, 0.0366077495532}, +0.002140519141167},
293  {{0.7362984589590, 0.1904860419350, 0.0366077495532}, +0.002140519141167}};
294 
295 // 1 negative weights, 0 points outside of the tetrahedron
296 
297 // -----------------------------------------------------------------------------
299 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
300 
301 IntPt tetP9Solin[53] = {
302  {{+0.25000000000000, +0.25000000000000, +0.25000000000000},
303  -0.137799038326167},
304  {{+0.04835103854970, +0.04835103854970, +0.04835103854970},
305  +0.001865336569083},
306  {{+0.04835103854970, +0.04835103854970, +0.85494688435100},
307  +0.001865336569083},
308  {{+0.04835103854970, +0.85494688435100, +0.04835103854970},
309  +0.001865336569083},
310  {{+0.85494688435100, +0.04835103854970, +0.04835103854970},
311  +0.001865336569083},
312  {{+0.32457928011800, +0.32457928011800, +0.32457928011800},
313  +0.004309423969500},
314  {{+0.32457928011800, +0.32457928011800, +0.02626215964640},
315  +0.004309423969500},
316  {{+0.32457928011800, +0.02626215964640, +0.32457928011800},
317  +0.004309423969500},
318  {{+0.02626215964640, +0.32457928011800, +0.32457928011800},
319  +0.004309423969500},
320  {{+0.11461654022400, +0.11461654022400, +0.11461654022400},
321  -0.090184766481167},
322  {{+0.11461654022400, +0.11461654022400, +0.65615037932800},
323  -0.090184766481167},
324  {{+0.11461654022400, +0.65615037932800, +0.11461654022400},
325  -0.090184766481167},
326  {{+0.65615037932800, +0.11461654022400, +0.11461654022400},
327  -0.090184766481167},
328  {{+0.22548995191200, +0.22548995191200, +0.22548995191200},
329  +0.044672576202500},
330  {{+0.22548995191200, +0.22548995191200, +0.32353014426500},
331  +0.044672576202500},
332  {{+0.22548995191200, +0.32353014426500, +0.22548995191200},
333  +0.044672576202500},
334  {{+0.32353014426500, +0.22548995191200, +0.22548995191200},
335  +0.044672576202500},
336  {{+0.13162780924700, +0.13162780924700, +0.08366470161720},
337  +0.034700405884500},
338  {{+0.13162780924700, +0.08366470161720, +0.13162780924700},
339  +0.034700405884500},
340  {{+0.13162780924700, +0.13162780924700, +0.65307967988900},
341  +0.034700405884500},
342  {{+0.13162780924700, +0.65307967988900, +0.13162780924700},
343  +0.034700405884500},
344  {{+0.13162780924700, +0.08366470161720, +0.65307967988900},
345  +0.034700405884500},
346  {{+0.13162780924700, +0.65307967988900, +0.08366470161720},
347  +0.034700405884500},
348  {{+0.08366470161720, +0.13162780924700, +0.13162780924700},
349  +0.034700405884500},
350  {{+0.08366470161720, +0.13162780924700, +0.65307967988900},
351  +0.034700405884500},
352  {{+0.08366470161720, +0.65307967988900, +0.13162780924700},
353  +0.034700405884500},
354  {{+0.65307967988900, +0.13162780924700, +0.08366470161720},
355  +0.034700405884500},
356  {{+0.65307967988900, +0.13162780924700, +0.13162780924700},
357  +0.034700405884500},
358  {{+0.65307967988900, +0.08366470161720, +0.13162780924700},
359  +0.034700405884500},
360  {{+0.43395146141100, +0.43395146141100, +0.10776985954900},
361  +0.003352583902667},
362  {{+0.43395146141100, +0.10776985954900, +0.43395146141100},
363  +0.003352583902667},
364  {{+0.43395146141100, +0.43395146141100, +0.02432721762780},
365  +0.003352583902667},
366  {{+0.43395146141100, +0.02432721762780, +0.43395146141100},
367  +0.003352583902667},
368  {{+0.43395146141100, +0.10776985954900, +0.02432721762780},
369  +0.003352583902667},
370  {{+0.43395146141100, +0.02432721762780, +0.10776985954900},
371  +0.003352583902667},
372  {{+0.10776985954900, +0.43395146141100, +0.43395146141100},
373  +0.003352583902667},
374  {{+0.10776985954900, +0.43395146141100, +0.02432721762780},
375  +0.003352583902667},
376  {{+0.10776985954900, +0.02432721762780, +0.43395146141100},
377  +0.003352583902667},
378  {{+0.02432721762780, +0.43395146141100, +0.10776985954900},
379  +0.003352583902667},
380  {{+0.02432721762780, +0.43395146141100, +0.43395146141100},
381  +0.003352583902667},
382  {{+0.02432721762780, +0.10776985954900, +0.43395146141100},
383  +0.003352583902667},
384  {{-0.00137627731814, -0.00137627731814, +0.27655347263700},
385  +0.000431628875557},
386  {{-0.00137627731814, +0.27655347263700, -0.00137627731814},
387  +0.000431628875557},
388  {{-0.00137627731814, -0.00137627731814, +0.72619908199900},
389  +0.000431628875557},
390  {{-0.00137627731814, +0.72619908199900, -0.00137627731814},
391  +0.000431628875557},
392  {{-0.00137627731814, +0.27655347263700, +0.72619908199900},
393  +0.000431628875557},
394  {{-0.00137627731814, +0.72619908199900, +0.27655347263700},
395  +0.000431628875557},
396  {{+0.27655347263700, -0.00137627731814, -0.00137627731814},
397  +0.000431628875557},
398  {{+0.27655347263700, -0.00137627731814, +0.72619908199900},
399  +0.000431628875557},
400  {{+0.27655347263700, +0.72619908199900, -0.00137627731814},
401  +0.000431628875557},
402  {{+0.72619908199900, -0.00137627731814, +0.27655347263700},
403  +0.000431628875557},
404  {{+0.72619908199900, -0.00137627731814, -0.00137627731814},
405  +0.000431628875557},
406  {{+0.72619908199900, +0.27655347263700, -0.00137627731814},
407  +0.000431628875557}};
408 
409 // 5 negative weights, 12 points outside of the tetrahedron
410 
411 // -----------------------------------------------------------------------------
413 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
414 
415 IntPt tetP11Solin[126] = {
416  {{0.0714285714286, 0.0714285714286, 0.7857142857140}, +0.045362824065000},
417  {{0.0714285714286, 0.2142857142860, 0.6428571428570}, +0.045362824065000},
418  {{0.0714285714286, 0.3571428571430, 0.5000000000000}, +0.045362824065000},
419  {{0.0714285714286, 0.5000000000000, 0.3571428571430}, +0.045362824065000},
420  {{0.0714285714286, 0.6428571428570, 0.2142857142860}, +0.045362824065000},
421  {{0.0714285714286, 0.7857142857140, 0.0714285714286}, +0.045362824065000},
422  {{0.2142857142860, 0.0714285714286, 0.6428571428570}, +0.045362824065000},
423  {{0.2142857142860, 0.2142857142860, 0.5000000000000}, +0.045362824065000},
424  {{0.2142857142860, 0.3571428571430, 0.3571428571430}, +0.045362824065000},
425  {{0.2142857142860, 0.5000000000000, 0.2142857142860}, +0.045362824065000},
426  {{0.2142857142860, 0.6428571428570, 0.0714285714286}, +0.045362824065000},
427  {{0.3571428571430, 0.0714285714286, 0.5000000000000}, +0.045362824065000},
428  {{0.3571428571430, 0.2142857142860, 0.3571428571430}, +0.045362824065000},
429  {{0.3571428571430, 0.3571428571430, 0.2142857142860}, +0.045362824065000},
430  {{0.3571428571430, 0.5000000000000, 0.0714285714286}, +0.045362824065000},
431  {{0.5000000000000, 0.0714285714286, 0.3571428571430}, +0.045362824065000},
432  {{0.5000000000000, 0.2142857142860, 0.2142857142860}, +0.045362824065000},
433  {{0.5000000000000, 0.3571428571430, 0.0714285714286}, +0.045362824065000},
434  {{0.6428571428570, 0.0714285714286, 0.2142857142860}, +0.045362824065000},
435  {{0.6428571428570, 0.2142857142860, 0.0714285714286}, +0.045362824065000},
436  {{0.7857142857140, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
437  {{0.0714285714286, 0.0714285714286, 0.6428571428570}, +0.045362824065000},
438  {{0.0714285714286, 0.2142857142860, 0.5000000000000}, +0.045362824065000},
439  {{0.0714285714286, 0.3571428571430, 0.3571428571430}, +0.045362824065000},
440  {{0.0714285714286, 0.5000000000000, 0.2142857142860}, +0.045362824065000},
441  {{0.0714285714286, 0.6428571428570, 0.0714285714286}, +0.045362824065000},
442  {{0.2142857142860, 0.0714285714286, 0.5000000000000}, +0.045362824065000},
443  {{0.2142857142860, 0.2142857142860, 0.3571428571430}, +0.045362824065000},
444  {{0.2142857142860, 0.3571428571430, 0.2142857142860}, +0.045362824065000},
445  {{0.2142857142860, 0.5000000000000, 0.0714285714286}, +0.045362824065000},
446  {{0.3571428571430, 0.0714285714286, 0.3571428571430}, +0.045362824065000},
447  {{0.3571428571430, 0.2142857142860, 0.2142857142860}, +0.045362824065000},
448  {{0.3571428571430, 0.3571428571430, 0.0714285714286}, +0.045362824065000},
449  {{0.5000000000000, 0.0714285714286, 0.2142857142860}, +0.045362824065000},
450  {{0.5000000000000, 0.2142857142860, 0.0714285714286}, +0.045362824065000},
451  {{0.6428571428570, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
452  {{0.0714285714286, 0.0714285714286, 0.5000000000000}, +0.045362824065000},
453  {{0.0714285714286, 0.2142857142860, 0.3571428571430}, +0.045362824065000},
454  {{0.0714285714286, 0.3571428571430, 0.2142857142860}, +0.045362824065000},
455  {{0.0714285714286, 0.5000000000000, 0.0714285714286}, +0.045362824065000},
456  {{0.2142857142860, 0.0714285714286, 0.3571428571430}, +0.045362824065000},
457  {{0.2142857142860, 0.2142857142860, 0.2142857142860}, +0.045362824065000},
458  {{0.2142857142860, 0.3571428571430, 0.0714285714286}, +0.045362824065000},
459  {{0.3571428571430, 0.0714285714286, 0.2142857142860}, +0.045362824065000},
460  {{0.3571428571430, 0.2142857142860, 0.0714285714286}, +0.045362824065000},
461  {{0.5000000000000, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
462  {{0.0714285714286, 0.0714285714286, 0.3571428571430}, +0.045362824065000},
463  {{0.0714285714286, 0.2142857142860, 0.2142857142860}, +0.045362824065000},
464  {{0.0714285714286, 0.3571428571430, 0.0714285714286}, +0.045362824065000},
465  {{0.2142857142860, 0.0714285714286, 0.2142857142860}, +0.045362824065000},
466  {{0.2142857142860, 0.2142857142860, 0.0714285714286}, +0.045362824065000},
467  {{0.3571428571430, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
468  {{0.0714285714286, 0.0714285714286, 0.2142857142860}, +0.045362824065000},
469  {{0.0714285714286, 0.2142857142860, 0.0714285714286}, +0.045362824065000},
470  {{0.2142857142860, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
471  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, +0.045362824065000},
472  {{0.0833333333333, 0.0833333333333, 0.7500000000000}, -0.116523476523500},
473  {{0.0833333333333, 0.2500000000000, 0.5833333333330}, -0.116523476523500},
474  {{0.0833333333333, 0.4166666666670, 0.4166666666670}, -0.116523476523500},
475  {{0.0833333333333, 0.5833333333330, 0.2500000000000}, -0.116523476523500},
476  {{0.0833333333333, 0.7500000000000, 0.0833333333333}, -0.116523476523500},
477  {{0.2500000000000, 0.0833333333333, 0.5833333333330}, -0.116523476523500},
478  {{0.2500000000000, 0.2500000000000, 0.4166666666670}, -0.116523476523500},
479  {{0.2500000000000, 0.4166666666670, 0.2500000000000}, -0.116523476523500},
480  {{0.2500000000000, 0.5833333333330, 0.0833333333333}, -0.116523476523500},
481  {{0.4166666666670, 0.0833333333333, 0.4166666666670}, -0.116523476523500},
482  {{0.4166666666670, 0.2500000000000, 0.2500000000000}, -0.116523476523500},
483  {{0.4166666666670, 0.4166666666670, 0.0833333333333}, -0.116523476523500},
484  {{0.5833333333330, 0.0833333333333, 0.2500000000000}, -0.116523476523500},
485  {{0.5833333333330, 0.2500000000000, 0.0833333333333}, -0.116523476523500},
486  {{0.7500000000000, 0.0833333333333, 0.0833333333333}, -0.116523476523500},
487  {{0.0833333333333, 0.0833333333333, 0.5833333333330}, -0.116523476523500},
488  {{0.0833333333333, 0.2500000000000, 0.4166666666670}, -0.116523476523500},
489  {{0.0833333333333, 0.4166666666670, 0.2500000000000}, -0.116523476523500},
490  {{0.0833333333333, 0.5833333333330, 0.0833333333333}, -0.116523476523500},
491  {{0.2500000000000, 0.0833333333333, 0.4166666666670}, -0.116523476523500},
492  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -0.116523476523500},
493  {{0.2500000000000, 0.4166666666670, 0.0833333333333}, -0.116523476523500},
494  {{0.4166666666670, 0.0833333333333, 0.2500000000000}, -0.116523476523500},
495  {{0.4166666666670, 0.2500000000000, 0.0833333333333}, -0.116523476523500},
496  {{0.5833333333330, 0.0833333333333, 0.0833333333333}, -0.116523476523500},
497  {{0.0833333333333, 0.0833333333333, 0.4166666666670}, -0.116523476523500},
498  {{0.0833333333333, 0.2500000000000, 0.2500000000000}, -0.116523476523500},
499  {{0.0833333333333, 0.4166666666670, 0.0833333333333}, -0.116523476523500},
500  {{0.2500000000000, 0.0833333333333, 0.2500000000000}, -0.116523476523500},
501  {{0.2500000000000, 0.2500000000000, 0.0833333333333}, -0.116523476523500},
502  {{0.4166666666670, 0.0833333333333, 0.0833333333333}, -0.116523476523500},
503  {{0.0833333333333, 0.0833333333333, 0.2500000000000}, -0.116523476523500},
504  {{0.0833333333333, 0.2500000000000, 0.0833333333333}, -0.116523476523500},
505  {{0.2500000000000, 0.0833333333333, 0.0833333333333}, -0.116523476523500},
506  {{0.0833333333333, 0.0833333333333, 0.0833333333333}, -0.116523476523500},
507  {{0.1000000000000, 0.1000000000000, 0.7000000000000}, +0.101937289979833},
508  {{0.1000000000000, 0.3000000000000, 0.5000000000000}, +0.101937289979833},
509  {{0.1000000000000, 0.5000000000000, 0.3000000000000}, +0.101937289979833},
510  {{0.1000000000000, 0.7000000000000, 0.1000000000000}, +0.101937289979833},
511  {{0.3000000000000, 0.1000000000000, 0.5000000000000}, +0.101937289979833},
512  {{0.3000000000000, 0.3000000000000, 0.3000000000000}, +0.101937289979833},
513  {{0.3000000000000, 0.5000000000000, 0.1000000000000}, +0.101937289979833},
514  {{0.5000000000000, 0.1000000000000, 0.3000000000000}, +0.101937289979833},
515  {{0.5000000000000, 0.3000000000000, 0.1000000000000}, +0.101937289979833},
516  {{0.7000000000000, 0.1000000000000, 0.1000000000000}, +0.101937289979833},
517  {{0.1000000000000, 0.1000000000000, 0.5000000000000}, +0.101937289979833},
518  {{0.1000000000000, 0.3000000000000, 0.3000000000000}, +0.101937289979833},
519  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, +0.101937289979833},
520  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, +0.101937289979833},
521  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, +0.101937289979833},
522  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, +0.101937289979833},
523  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, +0.101937289979833},
524  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, +0.101937289979833},
525  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, +0.101937289979833},
526  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, +0.101937289979833},
527  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, -0.035025386136500},
528  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, -0.035025386136500},
529  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, -0.035025386136500},
530  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, -0.035025386136500},
531  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, -0.035025386136500},
532  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, -0.035025386136500},
533  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, -0.035025386136500},
534  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, -0.035025386136500},
535  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, -0.035025386136500},
536  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, -0.035025386136500},
537  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, +0.004068080357150},
538  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, +0.004068080357150},
539  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, +0.004068080357150},
540  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, +0.004068080357150},
541  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -9.4062316284e-05}};
542 
543 // 46 negative weights, 0 points outside of the tetrahedron
544 
545 // -----------------------------------------------------------------------------
547 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
548 
549 IntPt tetP13Solin[210] = {
550  {{0.0625000000000, 0.0625000000000, 0.8125000000000}, +0.052550909016500},
551  {{0.0625000000000, 0.1875000000000, 0.6875000000000}, +0.052550909016500},
552  {{0.0625000000000, 0.3125000000000, 0.5625000000000}, +0.052550909016500},
553  {{0.0625000000000, 0.4375000000000, 0.4375000000000}, +0.052550909016500},
554  {{0.0625000000000, 0.5625000000000, 0.3125000000000}, +0.052550909016500},
555  {{0.0625000000000, 0.6875000000000, 0.1875000000000}, +0.052550909016500},
556  {{0.0625000000000, 0.8125000000000, 0.0625000000000}, +0.052550909016500},
557  {{0.1875000000000, 0.0625000000000, 0.6875000000000}, +0.052550909016500},
558  {{0.1875000000000, 0.1875000000000, 0.5625000000000}, +0.052550909016500},
559  {{0.1875000000000, 0.3125000000000, 0.4375000000000}, +0.052550909016500},
560  {{0.1875000000000, 0.4375000000000, 0.3125000000000}, +0.052550909016500},
561  {{0.1875000000000, 0.5625000000000, 0.1875000000000}, +0.052550909016500},
562  {{0.1875000000000, 0.6875000000000, 0.0625000000000}, +0.052550909016500},
563  {{0.3125000000000, 0.0625000000000, 0.5625000000000}, +0.052550909016500},
564  {{0.3125000000000, 0.1875000000000, 0.4375000000000}, +0.052550909016500},
565  {{0.3125000000000, 0.3125000000000, 0.3125000000000}, +0.052550909016500},
566  {{0.3125000000000, 0.4375000000000, 0.1875000000000}, +0.052550909016500},
567  {{0.3125000000000, 0.5625000000000, 0.0625000000000}, +0.052550909016500},
568  {{0.4375000000000, 0.0625000000000, 0.4375000000000}, +0.052550909016500},
569  {{0.4375000000000, 0.1875000000000, 0.3125000000000}, +0.052550909016500},
570  {{0.4375000000000, 0.3125000000000, 0.1875000000000}, +0.052550909016500},
571  {{0.4375000000000, 0.4375000000000, 0.0625000000000}, +0.052550909016500},
572  {{0.5625000000000, 0.0625000000000, 0.3125000000000}, +0.052550909016500},
573  {{0.5625000000000, 0.1875000000000, 0.1875000000000}, +0.052550909016500},
574  {{0.5625000000000, 0.3125000000000, 0.0625000000000}, +0.052550909016500},
575  {{0.6875000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
576  {{0.6875000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
577  {{0.8125000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
578  {{0.0625000000000, 0.0625000000000, 0.6875000000000}, +0.052550909016500},
579  {{0.0625000000000, 0.1875000000000, 0.5625000000000}, +0.052550909016500},
580  {{0.0625000000000, 0.3125000000000, 0.4375000000000}, +0.052550909016500},
581  {{0.0625000000000, 0.4375000000000, 0.3125000000000}, +0.052550909016500},
582  {{0.0625000000000, 0.5625000000000, 0.1875000000000}, +0.052550909016500},
583  {{0.0625000000000, 0.6875000000000, 0.0625000000000}, +0.052550909016500},
584  {{0.1875000000000, 0.0625000000000, 0.5625000000000}, +0.052550909016500},
585  {{0.1875000000000, 0.1875000000000, 0.4375000000000}, +0.052550909016500},
586  {{0.1875000000000, 0.3125000000000, 0.3125000000000}, +0.052550909016500},
587  {{0.1875000000000, 0.4375000000000, 0.1875000000000}, +0.052550909016500},
588  {{0.1875000000000, 0.5625000000000, 0.0625000000000}, +0.052550909016500},
589  {{0.3125000000000, 0.0625000000000, 0.4375000000000}, +0.052550909016500},
590  {{0.3125000000000, 0.1875000000000, 0.3125000000000}, +0.052550909016500},
591  {{0.3125000000000, 0.3125000000000, 0.1875000000000}, +0.052550909016500},
592  {{0.3125000000000, 0.4375000000000, 0.0625000000000}, +0.052550909016500},
593  {{0.4375000000000, 0.0625000000000, 0.3125000000000}, +0.052550909016500},
594  {{0.4375000000000, 0.1875000000000, 0.1875000000000}, +0.052550909016500},
595  {{0.4375000000000, 0.3125000000000, 0.0625000000000}, +0.052550909016500},
596  {{0.5625000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
597  {{0.5625000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
598  {{0.6875000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
599  {{0.0625000000000, 0.0625000000000, 0.5625000000000}, +0.052550909016500},
600  {{0.0625000000000, 0.1875000000000, 0.4375000000000}, +0.052550909016500},
601  {{0.0625000000000, 0.3125000000000, 0.3125000000000}, +0.052550909016500},
602  {{0.0625000000000, 0.4375000000000, 0.1875000000000}, +0.052550909016500},
603  {{0.0625000000000, 0.5625000000000, 0.0625000000000}, +0.052550909016500},
604  {{0.1875000000000, 0.0625000000000, 0.4375000000000}, +0.052550909016500},
605  {{0.1875000000000, 0.1875000000000, 0.3125000000000}, +0.052550909016500},
606  {{0.1875000000000, 0.3125000000000, 0.1875000000000}, +0.052550909016500},
607  {{0.1875000000000, 0.4375000000000, 0.0625000000000}, +0.052550909016500},
608  {{0.3125000000000, 0.0625000000000, 0.3125000000000}, +0.052550909016500},
609  {{0.3125000000000, 0.1875000000000, 0.1875000000000}, +0.052550909016500},
610  {{0.3125000000000, 0.3125000000000, 0.0625000000000}, +0.052550909016500},
611  {{0.4375000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
612  {{0.4375000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
613  {{0.5625000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
614  {{0.0625000000000, 0.0625000000000, 0.4375000000000}, +0.052550909016500},
615  {{0.0625000000000, 0.1875000000000, 0.3125000000000}, +0.052550909016500},
616  {{0.0625000000000, 0.3125000000000, 0.1875000000000}, +0.052550909016500},
617  {{0.0625000000000, 0.4375000000000, 0.0625000000000}, +0.052550909016500},
618  {{0.1875000000000, 0.0625000000000, 0.3125000000000}, +0.052550909016500},
619  {{0.1875000000000, 0.1875000000000, 0.1875000000000}, +0.052550909016500},
620  {{0.1875000000000, 0.3125000000000, 0.0625000000000}, +0.052550909016500},
621  {{0.3125000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
622  {{0.3125000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
623  {{0.4375000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
624  {{0.0625000000000, 0.0625000000000, 0.3125000000000}, +0.052550909016500},
625  {{0.0625000000000, 0.1875000000000, 0.1875000000000}, +0.052550909016500},
626  {{0.0625000000000, 0.3125000000000, 0.0625000000000}, +0.052550909016500},
627  {{0.1875000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
628  {{0.1875000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
629  {{0.3125000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
630  {{0.0625000000000, 0.0625000000000, 0.1875000000000}, +0.052550909016500},
631  {{0.0625000000000, 0.1875000000000, 0.0625000000000}, +0.052550909016500},
632  {{0.1875000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
633  {{0.0625000000000, 0.0625000000000, 0.0625000000000}, +0.052550909016500},
634  {{0.0714285714286, 0.0714285714286, 0.7857142857140}, -0.148185225279333},
635  {{0.0714285714286, 0.2142857142860, 0.6428571428570}, -0.148185225279333},
636  {{0.0714285714286, 0.3571428571430, 0.5000000000000}, -0.148185225279333},
637  {{0.0714285714286, 0.5000000000000, 0.3571428571430}, -0.148185225279333},
638  {{0.0714285714286, 0.6428571428570, 0.2142857142860}, -0.148185225279333},
639  {{0.0714285714286, 0.7857142857140, 0.0714285714286}, -0.148185225279333},
640  {{0.2142857142860, 0.0714285714286, 0.6428571428570}, -0.148185225279333},
641  {{0.2142857142860, 0.2142857142860, 0.5000000000000}, -0.148185225279333},
642  {{0.2142857142860, 0.3571428571430, 0.3571428571430}, -0.148185225279333},
643  {{0.2142857142860, 0.5000000000000, 0.2142857142860}, -0.148185225279333},
644  {{0.2142857142860, 0.6428571428570, 0.0714285714286}, -0.148185225279333},
645  {{0.3571428571430, 0.0714285714286, 0.5000000000000}, -0.148185225279333},
646  {{0.3571428571430, 0.2142857142860, 0.3571428571430}, -0.148185225279333},
647  {{0.3571428571430, 0.3571428571430, 0.2142857142860}, -0.148185225279333},
648  {{0.3571428571430, 0.5000000000000, 0.0714285714286}, -0.148185225279333},
649  {{0.5000000000000, 0.0714285714286, 0.3571428571430}, -0.148185225279333},
650  {{0.5000000000000, 0.2142857142860, 0.2142857142860}, -0.148185225279333},
651  {{0.5000000000000, 0.3571428571430, 0.0714285714286}, -0.148185225279333},
652  {{0.6428571428570, 0.0714285714286, 0.2142857142860}, -0.148185225279333},
653  {{0.6428571428570, 0.2142857142860, 0.0714285714286}, -0.148185225279333},
654  {{0.7857142857140, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
655  {{0.0714285714286, 0.0714285714286, 0.6428571428570}, -0.148185225279333},
656  {{0.0714285714286, 0.2142857142860, 0.5000000000000}, -0.148185225279333},
657  {{0.0714285714286, 0.3571428571430, 0.3571428571430}, -0.148185225279333},
658  {{0.0714285714286, 0.5000000000000, 0.2142857142860}, -0.148185225279333},
659  {{0.0714285714286, 0.6428571428570, 0.0714285714286}, -0.148185225279333},
660  {{0.2142857142860, 0.0714285714286, 0.5000000000000}, -0.148185225279333},
661  {{0.2142857142860, 0.2142857142860, 0.3571428571430}, -0.148185225279333},
662  {{0.2142857142860, 0.3571428571430, 0.2142857142860}, -0.148185225279333},
663  {{0.2142857142860, 0.5000000000000, 0.0714285714286}, -0.148185225279333},
664  {{0.3571428571430, 0.0714285714286, 0.3571428571430}, -0.148185225279333},
665  {{0.3571428571430, 0.2142857142860, 0.2142857142860}, -0.148185225279333},
666  {{0.3571428571430, 0.3571428571430, 0.0714285714286}, -0.148185225279333},
667  {{0.5000000000000, 0.0714285714286, 0.2142857142860}, -0.148185225279333},
668  {{0.5000000000000, 0.2142857142860, 0.0714285714286}, -0.148185225279333},
669  {{0.6428571428570, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
670  {{0.0714285714286, 0.0714285714286, 0.5000000000000}, -0.148185225279333},
671  {{0.0714285714286, 0.2142857142860, 0.3571428571430}, -0.148185225279333},
672  {{0.0714285714286, 0.3571428571430, 0.2142857142860}, -0.148185225279333},
673  {{0.0714285714286, 0.5000000000000, 0.0714285714286}, -0.148185225279333},
674  {{0.2142857142860, 0.0714285714286, 0.3571428571430}, -0.148185225279333},
675  {{0.2142857142860, 0.2142857142860, 0.2142857142860}, -0.148185225279333},
676  {{0.2142857142860, 0.3571428571430, 0.0714285714286}, -0.148185225279333},
677  {{0.3571428571430, 0.0714285714286, 0.2142857142860}, -0.148185225279333},
678  {{0.3571428571430, 0.2142857142860, 0.0714285714286}, -0.148185225279333},
679  {{0.5000000000000, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
680  {{0.0714285714286, 0.0714285714286, 0.3571428571430}, -0.148185225279333},
681  {{0.0714285714286, 0.2142857142860, 0.2142857142860}, -0.148185225279333},
682  {{0.0714285714286, 0.3571428571430, 0.0714285714286}, -0.148185225279333},
683  {{0.2142857142860, 0.0714285714286, 0.2142857142860}, -0.148185225279333},
684  {{0.2142857142860, 0.2142857142860, 0.0714285714286}, -0.148185225279333},
685  {{0.3571428571430, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
686  {{0.0714285714286, 0.0714285714286, 0.2142857142860}, -0.148185225279333},
687  {{0.0714285714286, 0.2142857142860, 0.0714285714286}, -0.148185225279333},
688  {{0.2142857142860, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
689  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, -0.148185225279333},
690  {{0.0833333333333, 0.0833333333333, 0.7500000000000}, +0.149815898387333},
691  {{0.0833333333333, 0.2500000000000, 0.5833333333330}, +0.149815898387333},
692  {{0.0833333333333, 0.4166666666670, 0.4166666666670}, +0.149815898387333},
693  {{0.0833333333333, 0.5833333333330, 0.2500000000000}, +0.149815898387333},
694  {{0.0833333333333, 0.7500000000000, 0.0833333333333}, +0.149815898387333},
695  {{0.2500000000000, 0.0833333333333, 0.5833333333330}, +0.149815898387333},
696  {{0.2500000000000, 0.2500000000000, 0.4166666666670}, +0.149815898387333},
697  {{0.2500000000000, 0.4166666666670, 0.2500000000000}, +0.149815898387333},
698  {{0.2500000000000, 0.5833333333330, 0.0833333333333}, +0.149815898387333},
699  {{0.4166666666670, 0.0833333333333, 0.4166666666670}, +0.149815898387333},
700  {{0.4166666666670, 0.2500000000000, 0.2500000000000}, +0.149815898387333},
701  {{0.4166666666670, 0.4166666666670, 0.0833333333333}, +0.149815898387333},
702  {{0.5833333333330, 0.0833333333333, 0.2500000000000}, +0.149815898387333},
703  {{0.5833333333330, 0.2500000000000, 0.0833333333333}, +0.149815898387333},
704  {{0.7500000000000, 0.0833333333333, 0.0833333333333}, +0.149815898387333},
705  {{0.0833333333333, 0.0833333333333, 0.5833333333330}, +0.149815898387333},
706  {{0.0833333333333, 0.2500000000000, 0.4166666666670}, +0.149815898387333},
707  {{0.0833333333333, 0.4166666666670, 0.2500000000000}, +0.149815898387333},
708  {{0.0833333333333, 0.5833333333330, 0.0833333333333}, +0.149815898387333},
709  {{0.2500000000000, 0.0833333333333, 0.4166666666670}, +0.149815898387333},
710  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +0.149815898387333},
711  {{0.2500000000000, 0.4166666666670, 0.0833333333333}, +0.149815898387333},
712  {{0.4166666666670, 0.0833333333333, 0.2500000000000}, +0.149815898387333},
713  {{0.4166666666670, 0.2500000000000, 0.0833333333333}, +0.149815898387333},
714  {{0.5833333333330, 0.0833333333333, 0.0833333333333}, +0.149815898387333},
715  {{0.0833333333333, 0.0833333333333, 0.4166666666670}, +0.149815898387333},
716  {{0.0833333333333, 0.2500000000000, 0.2500000000000}, +0.149815898387333},
717  {{0.0833333333333, 0.4166666666670, 0.0833333333333}, +0.149815898387333},
718  {{0.2500000000000, 0.0833333333333, 0.2500000000000}, +0.149815898387333},
719  {{0.2500000000000, 0.2500000000000, 0.0833333333333}, +0.149815898387333},
720  {{0.4166666666670, 0.0833333333333, 0.0833333333333}, +0.149815898387333},
721  {{0.0833333333333, 0.0833333333333, 0.2500000000000}, +0.149815898387333},
722  {{0.0833333333333, 0.2500000000000, 0.0833333333333}, +0.149815898387333},
723  {{0.2500000000000, 0.0833333333333, 0.0833333333333}, +0.149815898387333},
724  {{0.0833333333333, 0.0833333333333, 0.0833333333333}, +0.149815898387333},
725  {{0.1000000000000, 0.1000000000000, 0.7000000000000}, -0.065344416653667},
726  {{0.1000000000000, 0.3000000000000, 0.5000000000000}, -0.065344416653667},
727  {{0.1000000000000, 0.5000000000000, 0.3000000000000}, -0.065344416653667},
728  {{0.1000000000000, 0.7000000000000, 0.1000000000000}, -0.065344416653667},
729  {{0.3000000000000, 0.1000000000000, 0.5000000000000}, -0.065344416653667},
730  {{0.3000000000000, 0.3000000000000, 0.3000000000000}, -0.065344416653667},
731  {{0.3000000000000, 0.5000000000000, 0.1000000000000}, -0.065344416653667},
732  {{0.5000000000000, 0.1000000000000, 0.3000000000000}, -0.065344416653667},
733  {{0.5000000000000, 0.3000000000000, 0.1000000000000}, -0.065344416653667},
734  {{0.7000000000000, 0.1000000000000, 0.1000000000000}, -0.065344416653667},
735  {{0.1000000000000, 0.1000000000000, 0.5000000000000}, -0.065344416653667},
736  {{0.1000000000000, 0.3000000000000, 0.3000000000000}, -0.065344416653667},
737  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, -0.065344416653667},
738  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, -0.065344416653667},
739  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, -0.065344416653667},
740  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, -0.065344416653667},
741  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, -0.065344416653667},
742  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, -0.065344416653667},
743  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, -0.065344416653667},
744  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, -0.065344416653667},
745  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, +0.011675128712167},
746  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, +0.011675128712167},
747  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, +0.011675128712167},
748  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, +0.011675128712167},
749  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, +0.011675128712167},
750  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, +0.011675128712167},
751  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, +0.011675128712167},
752  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, +0.011675128712167},
753  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, +0.011675128712167},
754  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, +0.011675128712167},
755  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, -0.000665685876623},
756  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, -0.000665685876623},
757  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, -0.000665685876623},
758  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, -0.000665685876623},
759  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +6.270821086e-06}};
760 
761 // 80 negative weights, 0 points outside of the tetrahedron
762 
763 // -----------------------------------------------------------------------------
765 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
766 
767 IntPt tetP15Solin[330] = {
768  {{0.0555555555556, 0.0555555555556, 0.8333333333330}, +0.064317124103667},
769  {{0.0555555555556, 0.1666666666670, 0.7222222222220}, +0.064317124103667},
770  {{0.0555555555556, 0.2777777777780, 0.6111111111110}, +0.064317124103667},
771  {{0.0555555555556, 0.3888888888890, 0.5000000000000}, +0.064317124103667},
772  {{0.0555555555556, 0.5000000000000, 0.3888888888890}, +0.064317124103667},
773  {{0.0555555555556, 0.6111111111110, 0.2777777777780}, +0.064317124103667},
774  {{0.0555555555556, 0.7222222222220, 0.1666666666670}, +0.064317124103667},
775  {{0.0555555555556, 0.8333333333330, 0.0555555555556}, +0.064317124103667},
776  {{0.1666666666670, 0.0555555555556, 0.7222222222220}, +0.064317124103667},
777  {{0.1666666666670, 0.1666666666670, 0.6111111111110}, +0.064317124103667},
778  {{0.1666666666670, 0.2777777777780, 0.5000000000000}, +0.064317124103667},
779  {{0.1666666666670, 0.3888888888890, 0.3888888888890}, +0.064317124103667},
780  {{0.1666666666670, 0.5000000000000, 0.2777777777780}, +0.064317124103667},
781  {{0.1666666666670, 0.6111111111110, 0.1666666666670}, +0.064317124103667},
782  {{0.1666666666670, 0.7222222222220, 0.0555555555556}, +0.064317124103667},
783  {{0.2777777777780, 0.0555555555556, 0.6111111111110}, +0.064317124103667},
784  {{0.2777777777780, 0.1666666666670, 0.5000000000000}, +0.064317124103667},
785  {{0.2777777777780, 0.2777777777780, 0.3888888888890}, +0.064317124103667},
786  {{0.2777777777780, 0.3888888888890, 0.2777777777780}, +0.064317124103667},
787  {{0.2777777777780, 0.5000000000000, 0.1666666666670}, +0.064317124103667},
788  {{0.2777777777780, 0.6111111111110, 0.0555555555556}, +0.064317124103667},
789  {{0.3888888888890, 0.0555555555556, 0.5000000000000}, +0.064317124103667},
790  {{0.3888888888890, 0.1666666666670, 0.3888888888890}, +0.064317124103667},
791  {{0.3888888888890, 0.2777777777780, 0.2777777777780}, +0.064317124103667},
792  {{0.3888888888890, 0.3888888888890, 0.1666666666670}, +0.064317124103667},
793  {{0.3888888888890, 0.5000000000000, 0.0555555555556}, +0.064317124103667},
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1004  {{0.3571428571430, 0.3571428571430, 0.0714285714286}, +0.226908626208333},
1005  {{0.5000000000000, 0.0714285714286, 0.2142857142860}, +0.226908626208333},
1006  {{0.5000000000000, 0.2142857142860, 0.0714285714286}, +0.226908626208333},
1007  {{0.6428571428570, 0.0714285714286, 0.0714285714286}, +0.226908626208333},
1008  {{0.0714285714286, 0.0714285714286, 0.5000000000000}, +0.226908626208333},
1009  {{0.0714285714286, 0.2142857142860, 0.3571428571430}, +0.226908626208333},
1010  {{0.0714285714286, 0.3571428571430, 0.2142857142860}, +0.226908626208333},
1011  {{0.0714285714286, 0.5000000000000, 0.0714285714286}, +0.226908626208333},
1012  {{0.2142857142860, 0.0714285714286, 0.3571428571430}, +0.226908626208333},
1013  {{0.2142857142860, 0.2142857142860, 0.2142857142860}, +0.226908626208333},
1014  {{0.2142857142860, 0.3571428571430, 0.0714285714286}, +0.226908626208333},
1015  {{0.3571428571430, 0.0714285714286, 0.2142857142860}, +0.226908626208333},
1016  {{0.3571428571430, 0.2142857142860, 0.0714285714286}, +0.226908626208333},
1017  {{0.5000000000000, 0.0714285714286, 0.0714285714286}, +0.226908626208333},
1018  {{0.0714285714286, 0.0714285714286, 0.3571428571430}, +0.226908626208333},
1019  {{0.0714285714286, 0.2142857142860, 0.2142857142860}, +0.226908626208333},
1020  {{0.0714285714286, 0.3571428571430, 0.0714285714286}, +0.226908626208333},
1021  {{0.2142857142860, 0.0714285714286, 0.2142857142860}, +0.226908626208333},
1022  {{0.2142857142860, 0.2142857142860, 0.0714285714286}, +0.226908626208333},
1023  {{0.3571428571430, 0.0714285714286, 0.0714285714286}, +0.226908626208333},
1024  {{0.0714285714286, 0.0714285714286, 0.2142857142860}, +0.226908626208333},
1025  {{0.0714285714286, 0.2142857142860, 0.0714285714286}, +0.226908626208333},
1026  {{0.2142857142860, 0.0714285714286, 0.0714285714286}, +0.226908626208333},
1027  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, +0.226908626208333},
1028  {{0.0833333333333, 0.0833333333333, 0.7500000000000}, -0.119852718709833},
1029  {{0.0833333333333, 0.2500000000000, 0.5833333333330}, -0.119852718709833},
1030  {{0.0833333333333, 0.4166666666670, 0.4166666666670}, -0.119852718709833},
1031  {{0.0833333333333, 0.5833333333330, 0.2500000000000}, -0.119852718709833},
1032  {{0.0833333333333, 0.7500000000000, 0.0833333333333}, -0.119852718709833},
1033  {{0.2500000000000, 0.0833333333333, 0.5833333333330}, -0.119852718709833},
1034  {{0.2500000000000, 0.2500000000000, 0.4166666666670}, -0.119852718709833},
1035  {{0.2500000000000, 0.4166666666670, 0.2500000000000}, -0.119852718709833},
1036  {{0.2500000000000, 0.5833333333330, 0.0833333333333}, -0.119852718709833},
1037  {{0.4166666666670, 0.0833333333333, 0.4166666666670}, -0.119852718709833},
1038  {{0.4166666666670, 0.2500000000000, 0.2500000000000}, -0.119852718709833},
1039  {{0.4166666666670, 0.4166666666670, 0.0833333333333}, -0.119852718709833},
1040  {{0.5833333333330, 0.0833333333333, 0.2500000000000}, -0.119852718709833},
1041  {{0.5833333333330, 0.2500000000000, 0.0833333333333}, -0.119852718709833},
1042  {{0.7500000000000, 0.0833333333333, 0.0833333333333}, -0.119852718709833},
1043  {{0.0833333333333, 0.0833333333333, 0.5833333333330}, -0.119852718709833},
1044  {{0.0833333333333, 0.2500000000000, 0.4166666666670}, -0.119852718709833},
1045  {{0.0833333333333, 0.4166666666670, 0.2500000000000}, -0.119852718709833},
1046  {{0.0833333333333, 0.5833333333330, 0.0833333333333}, -0.119852718709833},
1047  {{0.2500000000000, 0.0833333333333, 0.4166666666670}, -0.119852718709833},
1048  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -0.119852718709833},
1049  {{0.2500000000000, 0.4166666666670, 0.0833333333333}, -0.119852718709833},
1050  {{0.4166666666670, 0.0833333333333, 0.2500000000000}, -0.119852718709833},
1051  {{0.4166666666670, 0.2500000000000, 0.0833333333333}, -0.119852718709833},
1052  {{0.5833333333330, 0.0833333333333, 0.0833333333333}, -0.119852718709833},
1053  {{0.0833333333333, 0.0833333333333, 0.4166666666670}, -0.119852718709833},
1054  {{0.0833333333333, 0.2500000000000, 0.2500000000000}, -0.119852718709833},
1055  {{0.0833333333333, 0.4166666666670, 0.0833333333333}, -0.119852718709833},
1056  {{0.2500000000000, 0.0833333333333, 0.2500000000000}, -0.119852718709833},
1057  {{0.2500000000000, 0.2500000000000, 0.0833333333333}, -0.119852718709833},
1058  {{0.4166666666670, 0.0833333333333, 0.0833333333333}, -0.119852718709833},
1059  {{0.0833333333333, 0.0833333333333, 0.2500000000000}, -0.119852718709833},
1060  {{0.0833333333333, 0.2500000000000, 0.0833333333333}, -0.119852718709833},
1061  {{0.2500000000000, 0.0833333333333, 0.0833333333333}, -0.119852718709833},
1062  {{0.0833333333333, 0.0833333333333, 0.0833333333333}, -0.119852718709833},
1063  {{0.1000000000000, 0.1000000000000, 0.7000000000000}, +0.029171614577500},
1064  {{0.1000000000000, 0.3000000000000, 0.5000000000000}, +0.029171614577500},
1065  {{0.1000000000000, 0.5000000000000, 0.3000000000000}, +0.029171614577500},
1066  {{0.1000000000000, 0.7000000000000, 0.1000000000000}, +0.029171614577500},
1067  {{0.3000000000000, 0.1000000000000, 0.5000000000000}, +0.029171614577500},
1068  {{0.3000000000000, 0.3000000000000, 0.3000000000000}, +0.029171614577500},
1069  {{0.3000000000000, 0.5000000000000, 0.1000000000000}, +0.029171614577500},
1070  {{0.5000000000000, 0.1000000000000, 0.3000000000000}, +0.029171614577500},
1071  {{0.5000000000000, 0.3000000000000, 0.1000000000000}, +0.029171614577500},
1072  {{0.7000000000000, 0.1000000000000, 0.1000000000000}, +0.029171614577500},
1073  {{0.1000000000000, 0.1000000000000, 0.5000000000000}, +0.029171614577500},
1074  {{0.1000000000000, 0.3000000000000, 0.3000000000000}, +0.029171614577500},
1075  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, +0.029171614577500},
1076  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, +0.029171614577500},
1077  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, +0.029171614577500},
1078  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, +0.029171614577500},
1079  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, +0.029171614577500},
1080  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, +0.029171614577500},
1081  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, +0.029171614577500},
1082  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, +0.029171614577500},
1083  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, -0.002873877836833},
1084  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, -0.002873877836833},
1085  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, -0.002873877836833},
1086  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, -0.002873877836833},
1087  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, -0.002873877836833},
1088  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, -0.002873877836833},
1089  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, -0.002873877836833},
1090  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, -0.002873877836833},
1091  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, -0.002873877836833},
1092  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, -0.002873877836833},
1093  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, +8.3210734578e-05},
1094  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, +8.3210734578e-05},
1095  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, +8.3210734578e-05},
1096  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, +8.3210734578e-05},
1097  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -3.25756939e-07}};
1098 
1099 // 130 negative weights, 0 points outside of the tetrahedron
1100 
1101 // -----------------------------------------------------------------------------
1103 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
1104 
1105 IntPt tetP17Solin[495] = {
1106  {{0.0500000000000, 0.0500000000000, 0.8500000000000}, +0.082206352466167},
1107  {{0.0500000000000, 0.1500000000000, 0.7500000000000}, +0.082206352466167},
1108  {{0.0500000000000, 0.2500000000000, 0.6500000000000}, +0.082206352466167},
1109  {{0.0500000000000, 0.3500000000000, 0.5500000000000}, +0.082206352466167},
1110  {{0.0500000000000, 0.4500000000000, 0.4500000000000}, +0.082206352466167},
1111  {{0.0500000000000, 0.5500000000000, 0.3500000000000}, +0.082206352466167},
1112  {{0.0500000000000, 0.6500000000000, 0.2500000000000}, +0.082206352466167},
1113  {{0.0500000000000, 0.7500000000000, 0.1500000000000}, +0.082206352466167},
1114  {{0.0500000000000, 0.8500000000000, 0.0500000000000}, +0.082206352466167},
1115  {{0.1500000000000, 0.0500000000000, 0.7500000000000}, +0.082206352466167},
1116  {{0.1500000000000, 0.1500000000000, 0.6500000000000}, +0.082206352466167},
1117  {{0.1500000000000, 0.2500000000000, 0.5500000000000}, +0.082206352466167},
1118  {{0.1500000000000, 0.3500000000000, 0.4500000000000}, +0.082206352466167},
1119  {{0.1500000000000, 0.4500000000000, 0.3500000000000}, +0.082206352466167},
1120  {{0.1500000000000, 0.5500000000000, 0.2500000000000}, +0.082206352466167},
1121  {{0.1500000000000, 0.6500000000000, 0.1500000000000}, +0.082206352466167},
1122  {{0.1500000000000, 0.7500000000000, 0.0500000000000}, +0.082206352466167},
1123  {{0.2500000000000, 0.0500000000000, 0.6500000000000}, +0.082206352466167},
1124  {{0.2500000000000, 0.1500000000000, 0.5500000000000}, +0.082206352466167},
1125  {{0.2500000000000, 0.2500000000000, 0.4500000000000}, +0.082206352466167},
1126  {{0.2500000000000, 0.3500000000000, 0.3500000000000}, +0.082206352466167},
1127  {{0.2500000000000, 0.4500000000000, 0.2500000000000}, +0.082206352466167},
1128  {{0.2500000000000, 0.5500000000000, 0.1500000000000}, +0.082206352466167},
1129  {{0.2500000000000, 0.6500000000000, 0.0500000000000}, +0.082206352466167},
1130  {{0.3500000000000, 0.0500000000000, 0.5500000000000}, +0.082206352466167},
1131  {{0.3500000000000, 0.1500000000000, 0.4500000000000}, +0.082206352466167},
1132  {{0.3500000000000, 0.2500000000000, 0.3500000000000}, +0.082206352466167},
1133  {{0.3500000000000, 0.3500000000000, 0.2500000000000}, +0.082206352466167},
1134  {{0.3500000000000, 0.4500000000000, 0.1500000000000}, +0.082206352466167},
1135  {{0.3500000000000, 0.5500000000000, 0.0500000000000}, +0.082206352466167},
1136  {{0.4500000000000, 0.0500000000000, 0.4500000000000}, +0.082206352466167},
1137  {{0.4500000000000, 0.1500000000000, 0.3500000000000}, +0.082206352466167},
1138  {{0.4500000000000, 0.2500000000000, 0.2500000000000}, +0.082206352466167},
1139  {{0.4500000000000, 0.3500000000000, 0.1500000000000}, +0.082206352466167},
1140  {{0.4500000000000, 0.4500000000000, 0.0500000000000}, +0.082206352466167},
1141  {{0.5500000000000, 0.0500000000000, 0.3500000000000}, +0.082206352466167},
1142  {{0.5500000000000, 0.1500000000000, 0.2500000000000}, +0.082206352466167},
1143  {{0.5500000000000, 0.2500000000000, 0.1500000000000}, +0.082206352466167},
1144  {{0.5500000000000, 0.3500000000000, 0.0500000000000}, +0.082206352466167},
1145  {{0.6500000000000, 0.0500000000000, 0.2500000000000}, +0.082206352466167},
1146  {{0.6500000000000, 0.1500000000000, 0.1500000000000}, +0.082206352466167},
1147  {{0.6500000000000, 0.2500000000000, 0.0500000000000}, +0.082206352466167},
1148  {{0.7500000000000, 0.0500000000000, 0.1500000000000}, +0.082206352466167},
1149  {{0.7500000000000, 0.1500000000000, 0.0500000000000}, +0.082206352466167},
1150  {{0.8500000000000, 0.0500000000000, 0.0500000000000}, +0.082206352466167},
1151  {{0.0500000000000, 0.0500000000000, 0.7500000000000}, +0.082206352466167},
1152  {{0.0500000000000, 0.1500000000000, 0.6500000000000}, +0.082206352466167},
1153  {{0.0500000000000, 0.2500000000000, 0.5500000000000}, +0.082206352466167},
1154  {{0.0500000000000, 0.3500000000000, 0.4500000000000}, +0.082206352466167},
1155  {{0.0500000000000, 0.4500000000000, 0.3500000000000}, +0.082206352466167},
1156  {{0.0500000000000, 0.5500000000000, 0.2500000000000}, +0.082206352466167},
1157  {{0.0500000000000, 0.6500000000000, 0.1500000000000}, +0.082206352466167},
1158  {{0.0500000000000, 0.7500000000000, 0.0500000000000}, +0.082206352466167},
1159  {{0.1500000000000, 0.0500000000000, 0.6500000000000}, +0.082206352466167},
1160  {{0.1500000000000, 0.1500000000000, 0.5500000000000}, +0.082206352466167},
1161  {{0.1500000000000, 0.2500000000000, 0.4500000000000}, +0.082206352466167},
1162  {{0.1500000000000, 0.3500000000000, 0.3500000000000}, +0.082206352466167},
1163  {{0.1500000000000, 0.4500000000000, 0.2500000000000}, +0.082206352466167},
1164  {{0.1500000000000, 0.5500000000000, 0.1500000000000}, +0.082206352466167},
1165  {{0.1500000000000, 0.6500000000000, 0.0500000000000}, +0.082206352466167},
1166  {{0.2500000000000, 0.0500000000000, 0.5500000000000}, +0.082206352466167},
1167  {{0.2500000000000, 0.1500000000000, 0.4500000000000}, +0.082206352466167},
1168  {{0.2500000000000, 0.2500000000000, 0.3500000000000}, +0.082206352466167},
1169  {{0.2500000000000, 0.3500000000000, 0.2500000000000}, +0.082206352466167},
1170  {{0.2500000000000, 0.4500000000000, 0.1500000000000}, +0.082206352466167},
1171  {{0.2500000000000, 0.5500000000000, 0.0500000000000}, +0.082206352466167},
1172  {{0.3500000000000, 0.0500000000000, 0.4500000000000}, +0.082206352466167},
1173  {{0.3500000000000, 0.1500000000000, 0.3500000000000}, +0.082206352466167},
1174  {{0.3500000000000, 0.2500000000000, 0.2500000000000}, +0.082206352466167},
1175  {{0.3500000000000, 0.3500000000000, 0.1500000000000}, +0.082206352466167},
1176  {{0.3500000000000, 0.4500000000000, 0.0500000000000}, +0.082206352466167},
1177  {{0.4500000000000, 0.0500000000000, 0.3500000000000}, +0.082206352466167},
1178  {{0.4500000000000, 0.1500000000000, 0.2500000000000}, +0.082206352466167},
1179  {{0.4500000000000, 0.2500000000000, 0.1500000000000}, +0.082206352466167},
1180  {{0.4500000000000, 0.3500000000000, 0.0500000000000}, +0.082206352466167},
1181  {{0.5500000000000, 0.0500000000000, 0.2500000000000}, +0.082206352466167},
1182  {{0.5500000000000, 0.1500000000000, 0.1500000000000}, +0.082206352466167},
1183  {{0.5500000000000, 0.2500000000000, 0.0500000000000}, +0.082206352466167},
1184  {{0.6500000000000, 0.0500000000000, 0.1500000000000}, +0.082206352466167},
1185  {{0.6500000000000, 0.1500000000000, 0.0500000000000}, +0.082206352466167},
1186  {{0.7500000000000, 0.0500000000000, 0.0500000000000}, +0.082206352466167},
1187  {{0.0500000000000, 0.0500000000000, 0.6500000000000}, +0.082206352466167},
1188  {{0.0500000000000, 0.1500000000000, 0.5500000000000}, +0.082206352466167},
1189  {{0.0500000000000, 0.2500000000000, 0.4500000000000}, +0.082206352466167},
1190  {{0.0500000000000, 0.3500000000000, 0.3500000000000}, +0.082206352466167},
1191  {{0.0500000000000, 0.4500000000000, 0.2500000000000}, +0.082206352466167},
1192  {{0.0500000000000, 0.5500000000000, 0.1500000000000}, +0.082206352466167},
1193  {{0.0500000000000, 0.6500000000000, 0.0500000000000}, +0.082206352466167},
1194  {{0.1500000000000, 0.0500000000000, 0.5500000000000}, +0.082206352466167},
1195  {{0.1500000000000, 0.1500000000000, 0.4500000000000}, +0.082206352466167},
1196  {{0.1500000000000, 0.2500000000000, 0.3500000000000}, +0.082206352466167},
1197  {{0.1500000000000, 0.3500000000000, 0.2500000000000}, +0.082206352466167},
1198  {{0.1500000000000, 0.4500000000000, 0.1500000000000}, +0.082206352466167},
1199  {{0.1500000000000, 0.5500000000000, 0.0500000000000}, +0.082206352466167},
1200  {{0.2500000000000, 0.0500000000000, 0.4500000000000}, +0.082206352466167},
1201  {{0.2500000000000, 0.1500000000000, 0.3500000000000}, +0.082206352466167},
1202  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +0.082206352466167},
1203  {{0.2500000000000, 0.3500000000000, 0.1500000000000}, +0.082206352466167},
1204  {{0.2500000000000, 0.4500000000000, 0.0500000000000}, +0.082206352466167},
1205  {{0.3500000000000, 0.0500000000000, 0.3500000000000}, +0.082206352466167},
1206  {{0.3500000000000, 0.1500000000000, 0.2500000000000}, +0.082206352466167},
1207  {{0.3500000000000, 0.2500000000000, 0.1500000000000}, +0.082206352466167},
1208  {{0.3500000000000, 0.3500000000000, 0.0500000000000}, +0.082206352466167},
1209  {{0.4500000000000, 0.0500000000000, 0.2500000000000}, +0.082206352466167},
1210  {{0.4500000000000, 0.1500000000000, 0.1500000000000}, +0.082206352466167},
1211  {{0.4500000000000, 0.2500000000000, 0.0500000000000}, +0.082206352466167},
1212  {{0.5500000000000, 0.0500000000000, 0.1500000000000}, +0.082206352466167},
1213  {{0.5500000000000, 0.1500000000000, 0.0500000000000}, +0.082206352466167},
1214  {{0.6500000000000, 0.0500000000000, 0.0500000000000}, +0.082206352466167},
1215  {{0.0500000000000, 0.0500000000000, 0.5500000000000}, +0.082206352466167},
1216  {{0.0500000000000, 0.1500000000000, 0.4500000000000}, +0.082206352466167},
1217  {{0.0500000000000, 0.2500000000000, 0.3500000000000}, +0.082206352466167},
1218  {{0.0500000000000, 0.3500000000000, 0.2500000000000}, +0.082206352466167},
1219  {{0.0500000000000, 0.4500000000000, 0.1500000000000}, +0.082206352466167},
1220  {{0.0500000000000, 0.5500000000000, 0.0500000000000}, +0.082206352466167},
1221  {{0.1500000000000, 0.0500000000000, 0.4500000000000}, +0.082206352466167},
1222  {{0.1500000000000, 0.1500000000000, 0.3500000000000}, +0.082206352466167},
1223  {{0.1500000000000, 0.2500000000000, 0.2500000000000}, +0.082206352466167},
1224  {{0.1500000000000, 0.3500000000000, 0.1500000000000}, +0.082206352466167},
1225  {{0.1500000000000, 0.4500000000000, 0.0500000000000}, +0.082206352466167},
1226  {{0.2500000000000, 0.0500000000000, 0.3500000000000}, +0.082206352466167},
1227  {{0.2500000000000, 0.1500000000000, 0.2500000000000}, +0.082206352466167},
1228  {{0.2500000000000, 0.2500000000000, 0.1500000000000}, +0.082206352466167},
1229  {{0.2500000000000, 0.3500000000000, 0.0500000000000}, +0.082206352466167},
1230  {{0.3500000000000, 0.0500000000000, 0.2500000000000}, +0.082206352466167},
1231  {{0.3500000000000, 0.1500000000000, 0.1500000000000}, +0.082206352466167},
1232  {{0.3500000000000, 0.2500000000000, 0.0500000000000}, +0.082206352466167},
1233  {{0.4500000000000, 0.0500000000000, 0.1500000000000}, +0.082206352466167},
1234  {{0.4500000000000, 0.1500000000000, 0.0500000000000}, +0.082206352466167},
1235  {{0.5500000000000, 0.0500000000000, 0.0500000000000}, +0.082206352466167},
1236  {{0.0500000000000, 0.0500000000000, 0.4500000000000}, +0.082206352466167},
1237  {{0.0500000000000, 0.1500000000000, 0.3500000000000}, +0.082206352466167},
1238  {{0.0500000000000, 0.2500000000000, 0.2500000000000}, +0.082206352466167},
1239  {{0.0500000000000, 0.3500000000000, 0.1500000000000}, +0.082206352466167},
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1453  {{0.4375000000000, 0.1875000000000, 0.0625000000000}, +0.351713273418333},
1454  {{0.5625000000000, 0.0625000000000, 0.0625000000000}, +0.351713273418333},
1455  {{0.0625000000000, 0.0625000000000, 0.4375000000000}, +0.351713273418333},
1456  {{0.0625000000000, 0.1875000000000, 0.3125000000000}, +0.351713273418333},
1457  {{0.0625000000000, 0.3125000000000, 0.1875000000000}, +0.351713273418333},
1458  {{0.0625000000000, 0.4375000000000, 0.0625000000000}, +0.351713273418333},
1459  {{0.1875000000000, 0.0625000000000, 0.3125000000000}, +0.351713273418333},
1460  {{0.1875000000000, 0.1875000000000, 0.1875000000000}, +0.351713273418333},
1461  {{0.1875000000000, 0.3125000000000, 0.0625000000000}, +0.351713273418333},
1462  {{0.3125000000000, 0.0625000000000, 0.1875000000000}, +0.351713273418333},
1463  {{0.3125000000000, 0.1875000000000, 0.0625000000000}, +0.351713273418333},
1464  {{0.4375000000000, 0.0625000000000, 0.0625000000000}, +0.351713273418333},
1465  {{0.0625000000000, 0.0625000000000, 0.3125000000000}, +0.351713273418333},
1466  {{0.0625000000000, 0.1875000000000, 0.1875000000000}, +0.351713273418333},
1467  {{0.0625000000000, 0.3125000000000, 0.0625000000000}, +0.351713273418333},
1468  {{0.1875000000000, 0.0625000000000, 0.1875000000000}, +0.351713273418333},
1469  {{0.1875000000000, 0.1875000000000, 0.0625000000000}, +0.351713273418333},
1470  {{0.3125000000000, 0.0625000000000, 0.0625000000000}, +0.351713273418333},
1471  {{0.0625000000000, 0.0625000000000, 0.1875000000000}, +0.351713273418333},
1472  {{0.0625000000000, 0.1875000000000, 0.0625000000000}, +0.351713273418333},
1473  {{0.1875000000000, 0.0625000000000, 0.0625000000000}, +0.351713273418333},
1474  {{0.0625000000000, 0.0625000000000, 0.0625000000000}, +0.351713273418333},
1475  {{0.0714285714286, 0.0714285714286, 0.7857142857140}, -0.218010248710000},
1476  {{0.0714285714286, 0.2142857142860, 0.6428571428570}, -0.218010248710000},
1477  {{0.0714285714286, 0.3571428571430, 0.5000000000000}, -0.218010248710000},
1478  {{0.0714285714286, 0.5000000000000, 0.3571428571430}, -0.218010248710000},
1479  {{0.0714285714286, 0.6428571428570, 0.2142857142860}, -0.218010248710000},
1480  {{0.0714285714286, 0.7857142857140, 0.0714285714286}, -0.218010248710000},
1481  {{0.2142857142860, 0.0714285714286, 0.6428571428570}, -0.218010248710000},
1482  {{0.2142857142860, 0.2142857142860, 0.5000000000000}, -0.218010248710000},
1483  {{0.2142857142860, 0.3571428571430, 0.3571428571430}, -0.218010248710000},
1484  {{0.2142857142860, 0.5000000000000, 0.2142857142860}, -0.218010248710000},
1485  {{0.2142857142860, 0.6428571428570, 0.0714285714286}, -0.218010248710000},
1486  {{0.3571428571430, 0.0714285714286, 0.5000000000000}, -0.218010248710000},
1487  {{0.3571428571430, 0.2142857142860, 0.3571428571430}, -0.218010248710000},
1488  {{0.3571428571430, 0.3571428571430, 0.2142857142860}, -0.218010248710000},
1489  {{0.3571428571430, 0.5000000000000, 0.0714285714286}, -0.218010248710000},
1490  {{0.5000000000000, 0.0714285714286, 0.3571428571430}, -0.218010248710000},
1491  {{0.5000000000000, 0.2142857142860, 0.2142857142860}, -0.218010248710000},
1492  {{0.5000000000000, 0.3571428571430, 0.0714285714286}, -0.218010248710000},
1493  {{0.6428571428570, 0.0714285714286, 0.2142857142860}, -0.218010248710000},
1494  {{0.6428571428570, 0.2142857142860, 0.0714285714286}, -0.218010248710000},
1495  {{0.7857142857140, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1496  {{0.0714285714286, 0.0714285714286, 0.6428571428570}, -0.218010248710000},
1497  {{0.0714285714286, 0.2142857142860, 0.5000000000000}, -0.218010248710000},
1498  {{0.0714285714286, 0.3571428571430, 0.3571428571430}, -0.218010248710000},
1499  {{0.0714285714286, 0.5000000000000, 0.2142857142860}, -0.218010248710000},
1500  {{0.0714285714286, 0.6428571428570, 0.0714285714286}, -0.218010248710000},
1501  {{0.2142857142860, 0.0714285714286, 0.5000000000000}, -0.218010248710000},
1502  {{0.2142857142860, 0.2142857142860, 0.3571428571430}, -0.218010248710000},
1503  {{0.2142857142860, 0.3571428571430, 0.2142857142860}, -0.218010248710000},
1504  {{0.2142857142860, 0.5000000000000, 0.0714285714286}, -0.218010248710000},
1505  {{0.3571428571430, 0.0714285714286, 0.3571428571430}, -0.218010248710000},
1506  {{0.3571428571430, 0.2142857142860, 0.2142857142860}, -0.218010248710000},
1507  {{0.3571428571430, 0.3571428571430, 0.0714285714286}, -0.218010248710000},
1508  {{0.5000000000000, 0.0714285714286, 0.2142857142860}, -0.218010248710000},
1509  {{0.5000000000000, 0.2142857142860, 0.0714285714286}, -0.218010248710000},
1510  {{0.6428571428570, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1511  {{0.0714285714286, 0.0714285714286, 0.5000000000000}, -0.218010248710000},
1512  {{0.0714285714286, 0.2142857142860, 0.3571428571430}, -0.218010248710000},
1513  {{0.0714285714286, 0.3571428571430, 0.2142857142860}, -0.218010248710000},
1514  {{0.0714285714286, 0.5000000000000, 0.0714285714286}, -0.218010248710000},
1515  {{0.2142857142860, 0.0714285714286, 0.3571428571430}, -0.218010248710000},
1516  {{0.2142857142860, 0.2142857142860, 0.2142857142860}, -0.218010248710000},
1517  {{0.2142857142860, 0.3571428571430, 0.0714285714286}, -0.218010248710000},
1518  {{0.3571428571430, 0.0714285714286, 0.2142857142860}, -0.218010248710000},
1519  {{0.3571428571430, 0.2142857142860, 0.0714285714286}, -0.218010248710000},
1520  {{0.5000000000000, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1521  {{0.0714285714286, 0.0714285714286, 0.3571428571430}, -0.218010248710000},
1522  {{0.0714285714286, 0.2142857142860, 0.2142857142860}, -0.218010248710000},
1523  {{0.0714285714286, 0.3571428571430, 0.0714285714286}, -0.218010248710000},
1524  {{0.2142857142860, 0.0714285714286, 0.2142857142860}, -0.218010248710000},
1525  {{0.2142857142860, 0.2142857142860, 0.0714285714286}, -0.218010248710000},
1526  {{0.3571428571430, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1527  {{0.0714285714286, 0.0714285714286, 0.2142857142860}, -0.218010248710000},
1528  {{0.0714285714286, 0.2142857142860, 0.0714285714286}, -0.218010248710000},
1529  {{0.2142857142860, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1530  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, -0.218010248710000},
1531  {{0.0833333333333, 0.0833333333333, 0.7500000000000}, +0.067417154274333},
1532  {{0.0833333333333, 0.2500000000000, 0.5833333333330}, +0.067417154274333},
1533  {{0.0833333333333, 0.4166666666670, 0.4166666666670}, +0.067417154274333},
1534  {{0.0833333333333, 0.5833333333330, 0.2500000000000}, +0.067417154274333},
1535  {{0.0833333333333, 0.7500000000000, 0.0833333333333}, +0.067417154274333},
1536  {{0.2500000000000, 0.0833333333333, 0.5833333333330}, +0.067417154274333},
1537  {{0.2500000000000, 0.2500000000000, 0.4166666666670}, +0.067417154274333},
1538  {{0.2500000000000, 0.4166666666670, 0.2500000000000}, +0.067417154274333},
1539  {{0.2500000000000, 0.5833333333330, 0.0833333333333}, +0.067417154274333},
1540  {{0.4166666666670, 0.0833333333333, 0.4166666666670}, +0.067417154274333},
1541  {{0.4166666666670, 0.2500000000000, 0.2500000000000}, +0.067417154274333},
1542  {{0.4166666666670, 0.4166666666670, 0.0833333333333}, +0.067417154274333},
1543  {{0.5833333333330, 0.0833333333333, 0.2500000000000}, +0.067417154274333},
1544  {{0.5833333333330, 0.2500000000000, 0.0833333333333}, +0.067417154274333},
1545  {{0.7500000000000, 0.0833333333333, 0.0833333333333}, +0.067417154274333},
1546  {{0.0833333333333, 0.0833333333333, 0.5833333333330}, +0.067417154274333},
1547  {{0.0833333333333, 0.2500000000000, 0.4166666666670}, +0.067417154274333},
1548  {{0.0833333333333, 0.4166666666670, 0.2500000000000}, +0.067417154274333},
1549  {{0.0833333333333, 0.5833333333330, 0.0833333333333}, +0.067417154274333},
1550  {{0.2500000000000, 0.0833333333333, 0.4166666666670}, +0.067417154274333},
1551  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +0.067417154274333},
1552  {{0.2500000000000, 0.4166666666670, 0.0833333333333}, +0.067417154274333},
1553  {{0.4166666666670, 0.0833333333333, 0.2500000000000}, +0.067417154274333},
1554  {{0.4166666666670, 0.2500000000000, 0.0833333333333}, +0.067417154274333},
1555  {{0.5833333333330, 0.0833333333333, 0.0833333333333}, +0.067417154274333},
1556  {{0.0833333333333, 0.0833333333333, 0.4166666666670}, +0.067417154274333},
1557  {{0.0833333333333, 0.2500000000000, 0.2500000000000}, +0.067417154274333},
1558  {{0.0833333333333, 0.4166666666670, 0.0833333333333}, +0.067417154274333},
1559  {{0.2500000000000, 0.0833333333333, 0.2500000000000}, +0.067417154274333},
1560  {{0.2500000000000, 0.2500000000000, 0.0833333333333}, +0.067417154274333},
1561  {{0.4166666666670, 0.0833333333333, 0.0833333333333}, +0.067417154274333},
1562  {{0.0833333333333, 0.0833333333333, 0.2500000000000}, +0.067417154274333},
1563  {{0.0833333333333, 0.2500000000000, 0.0833333333333}, +0.067417154274333},
1564  {{0.2500000000000, 0.0833333333333, 0.0833333333333}, +0.067417154274333},
1565  {{0.0833333333333, 0.0833333333333, 0.0833333333333}, +0.067417154274333},
1566  {{0.1000000000000, 0.1000000000000, 0.7000000000000}, -0.009723871525850},
1567  {{0.1000000000000, 0.3000000000000, 0.5000000000000}, -0.009723871525850},
1568  {{0.1000000000000, 0.5000000000000, 0.3000000000000}, -0.009723871525850},
1569  {{0.1000000000000, 0.7000000000000, 0.1000000000000}, -0.009723871525850},
1570  {{0.3000000000000, 0.1000000000000, 0.5000000000000}, -0.009723871525850},
1571  {{0.3000000000000, 0.3000000000000, 0.3000000000000}, -0.009723871525850},
1572  {{0.3000000000000, 0.5000000000000, 0.1000000000000}, -0.009723871525850},
1573  {{0.5000000000000, 0.1000000000000, 0.3000000000000}, -0.009723871525850},
1574  {{0.5000000000000, 0.3000000000000, 0.1000000000000}, -0.009723871525850},
1575  {{0.7000000000000, 0.1000000000000, 0.1000000000000}, -0.009723871525850},
1576  {{0.1000000000000, 0.1000000000000, 0.5000000000000}, -0.009723871525850},
1577  {{0.1000000000000, 0.3000000000000, 0.3000000000000}, -0.009723871525850},
1578  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, -0.009723871525850},
1579  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, -0.009723871525850},
1580  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, -0.009723871525850},
1581  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, -0.009723871525850},
1582  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, -0.009723871525850},
1583  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, -0.009723871525850},
1584  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, -0.009723871525850},
1585  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, -0.009723871525850},
1586  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, +0.000547405302255},
1587  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, +0.000547405302255},
1588  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, +0.000547405302255},
1589  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, +0.000547405302255},
1590  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, +0.000547405302255},
1591  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, +0.000547405302255},
1592  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, +0.000547405302255},
1593  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, +0.000547405302255},
1594  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, +0.000547405302255},
1595  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, +0.000547405302255},
1596  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, -8.22963309013e-06},
1597  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, -8.22963309013e-06},
1598  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, -8.22963309013e-06},
1599  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, -8.22963309013e-06},
1600  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +1.3573205875e-08}};
1601 
1602 // 200 negative weights, 0 points outside of the tetrahedron
1603 
1604 // -----------------------------------------------------------------------------
1606 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
1607 
1608 IntPt tetP19Solin[715] = {
1609  {{0.0454545454545, 0.0454545454545, 0.8636363636360}, +0.108823933894333},
1610  {{0.0454545454545, 0.1363636363640, 0.7727272727270}, +0.108823933894333},
1611  {{0.0454545454545, 0.2272727272730, 0.6818181818180}, +0.108823933894333},
1612  {{0.0454545454545, 0.3181818181820, 0.5909090909090}, +0.108823933894333},
1613  {{0.0454545454545, 0.4090909090910, 0.5000000000000}, +0.108823933894333},
1614  {{0.0454545454545, 0.5000000000000, 0.4090909090910}, +0.108823933894333},
1615  {{0.0454545454545, 0.5909090909090, 0.3181818181820}, +0.108823933894333},
1616  {{0.0454545454545, 0.6818181818180, 0.2272727272730}, +0.108823933894333},
1617  {{0.0454545454545, 0.7727272727270, 0.1363636363640}, +0.108823933894333},
1618  {{0.0454545454545, 0.8636363636360, 0.0454545454545}, +0.108823933894333},
1619  {{0.1363636363640, 0.0454545454545, 0.7727272727270}, +0.108823933894333},
1620  {{0.1363636363640, 0.1363636363640, 0.6818181818180}, +0.108823933894333},
1621  {{0.1363636363640, 0.2272727272730, 0.5909090909090}, +0.108823933894333},
1622  {{0.1363636363640, 0.3181818181820, 0.5000000000000}, +0.108823933894333},
1623  {{0.1363636363640, 0.4090909090910, 0.4090909090910}, +0.108823933894333},
1624  {{0.1363636363640, 0.5000000000000, 0.3181818181820}, +0.108823933894333},
1625  {{0.1363636363640, 0.5909090909090, 0.2272727272730}, +0.108823933894333},
1626  {{0.1363636363640, 0.6818181818180, 0.1363636363640}, +0.108823933894333},
1627  {{0.1363636363640, 0.7727272727270, 0.0454545454545}, +0.108823933894333},
1628  {{0.2272727272730, 0.0454545454545, 0.6818181818180}, +0.108823933894333},
1629  {{0.2272727272730, 0.1363636363640, 0.5909090909090}, +0.108823933894333},
1630  {{0.2272727272730, 0.2272727272730, 0.5000000000000}, +0.108823933894333},
1631  {{0.2272727272730, 0.3181818181820, 0.4090909090910}, +0.108823933894333},
1632  {{0.2272727272730, 0.4090909090910, 0.3181818181820}, +0.108823933894333},
1633  {{0.2272727272730, 0.5000000000000, 0.2272727272730}, +0.108823933894333},
1634  {{0.2272727272730, 0.5909090909090, 0.1363636363640}, +0.108823933894333},
1635  {{0.2272727272730, 0.6818181818180, 0.0454545454545}, +0.108823933894333},
1636  {{0.3181818181820, 0.0454545454545, 0.5909090909090}, +0.108823933894333},
1637  {{0.3181818181820, 0.1363636363640, 0.5000000000000}, +0.108823933894333},
1638  {{0.3181818181820, 0.2272727272730, 0.4090909090910}, +0.108823933894333},
1639  {{0.3181818181820, 0.3181818181820, 0.3181818181820}, +0.108823933894333},
1640  {{0.3181818181820, 0.4090909090910, 0.2272727272730}, +0.108823933894333},
1641  {{0.3181818181820, 0.5000000000000, 0.1363636363640}, +0.108823933894333},
1642  {{0.3181818181820, 0.5909090909090, 0.0454545454545}, +0.108823933894333},
1643  {{0.4090909090910, 0.0454545454545, 0.5000000000000}, +0.108823933894333},
1644  {{0.4090909090910, 0.1363636363640, 0.4090909090910}, +0.108823933894333},
1645  {{0.4090909090910, 0.2272727272730, 0.3181818181820}, +0.108823933894333},
1646  {{0.4090909090910, 0.3181818181820, 0.2272727272730}, +0.108823933894333},
1647  {{0.4090909090910, 0.4090909090910, 0.1363636363640}, +0.108823933894333},
1648  {{0.4090909090910, 0.5000000000000, 0.0454545454545}, +0.108823933894333},
1649  {{0.5000000000000, 0.0454545454545, 0.4090909090910}, +0.108823933894333},
1650  {{0.5000000000000, 0.1363636363640, 0.3181818181820}, +0.108823933894333},
1651  {{0.5000000000000, 0.2272727272730, 0.2272727272730}, +0.108823933894333},
1652  {{0.5000000000000, 0.3181818181820, 0.1363636363640}, +0.108823933894333},
1653  {{0.5000000000000, 0.4090909090910, 0.0454545454545}, +0.108823933894333},
1654  {{0.5909090909090, 0.0454545454545, 0.3181818181820}, +0.108823933894333},
1655  {{0.5909090909090, 0.1363636363640, 0.2272727272730}, +0.108823933894333},
1656  {{0.5909090909090, 0.2272727272730, 0.1363636363640}, +0.108823933894333},
1657  {{0.5909090909090, 0.3181818181820, 0.0454545454545}, +0.108823933894333},
1658  {{0.6818181818180, 0.0454545454545, 0.2272727272730}, +0.108823933894333},
1659  {{0.6818181818180, 0.1363636363640, 0.1363636363640}, +0.108823933894333},
1660  {{0.6818181818180, 0.2272727272730, 0.0454545454545}, +0.108823933894333},
1661  {{0.7727272727270, 0.0454545454545, 0.1363636363640}, +0.108823933894333},
1662  {{0.7727272727270, 0.1363636363640, 0.0454545454545}, +0.108823933894333},
1663  {{0.8636363636360, 0.0454545454545, 0.0454545454545}, +0.108823933894333},
1664  {{0.0454545454545, 0.0454545454545, 0.7727272727270}, +0.108823933894333},
1665  {{0.0454545454545, 0.1363636363640, 0.6818181818180}, +0.108823933894333},
1666  {{0.0454545454545, 0.2272727272730, 0.5909090909090}, +0.108823933894333},
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1865  {{0.5500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
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1867  {{0.5500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
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1869  {{0.6500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1870  {{0.6500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
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1875  {{0.0500000000000, 0.1500000000000, 0.6500000000000}, -0.391458821268333},
1876  {{0.0500000000000, 0.2500000000000, 0.5500000000000}, -0.391458821268333},
1877  {{0.0500000000000, 0.3500000000000, 0.4500000000000}, -0.391458821268333},
1878  {{0.0500000000000, 0.4500000000000, 0.3500000000000}, -0.391458821268333},
1879  {{0.0500000000000, 0.5500000000000, 0.2500000000000}, -0.391458821268333},
1880  {{0.0500000000000, 0.6500000000000, 0.1500000000000}, -0.391458821268333},
1881  {{0.0500000000000, 0.7500000000000, 0.0500000000000}, -0.391458821268333},
1882  {{0.1500000000000, 0.0500000000000, 0.6500000000000}, -0.391458821268333},
1883  {{0.1500000000000, 0.1500000000000, 0.5500000000000}, -0.391458821268333},
1884  {{0.1500000000000, 0.2500000000000, 0.4500000000000}, -0.391458821268333},
1885  {{0.1500000000000, 0.3500000000000, 0.3500000000000}, -0.391458821268333},
1886  {{0.1500000000000, 0.4500000000000, 0.2500000000000}, -0.391458821268333},
1887  {{0.1500000000000, 0.5500000000000, 0.1500000000000}, -0.391458821268333},
1888  {{0.1500000000000, 0.6500000000000, 0.0500000000000}, -0.391458821268333},
1889  {{0.2500000000000, 0.0500000000000, 0.5500000000000}, -0.391458821268333},
1890  {{0.2500000000000, 0.1500000000000, 0.4500000000000}, -0.391458821268333},
1891  {{0.2500000000000, 0.2500000000000, 0.3500000000000}, -0.391458821268333},
1892  {{0.2500000000000, 0.3500000000000, 0.2500000000000}, -0.391458821268333},
1893  {{0.2500000000000, 0.4500000000000, 0.1500000000000}, -0.391458821268333},
1894  {{0.2500000000000, 0.5500000000000, 0.0500000000000}, -0.391458821268333},
1895  {{0.3500000000000, 0.0500000000000, 0.4500000000000}, -0.391458821268333},
1896  {{0.3500000000000, 0.1500000000000, 0.3500000000000}, -0.391458821268333},
1897  {{0.3500000000000, 0.2500000000000, 0.2500000000000}, -0.391458821268333},
1898  {{0.3500000000000, 0.3500000000000, 0.1500000000000}, -0.391458821268333},
1899  {{0.3500000000000, 0.4500000000000, 0.0500000000000}, -0.391458821268333},
1900  {{0.4500000000000, 0.0500000000000, 0.3500000000000}, -0.391458821268333},
1901  {{0.4500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
1902  {{0.4500000000000, 0.2500000000000, 0.1500000000000}, -0.391458821268333},
1903  {{0.4500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
1904  {{0.5500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1905  {{0.5500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1906  {{0.5500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1907  {{0.6500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1908  {{0.6500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1909  {{0.7500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1910  {{0.0500000000000, 0.0500000000000, 0.6500000000000}, -0.391458821268333},
1911  {{0.0500000000000, 0.1500000000000, 0.5500000000000}, -0.391458821268333},
1912  {{0.0500000000000, 0.2500000000000, 0.4500000000000}, -0.391458821268333},
1913  {{0.0500000000000, 0.3500000000000, 0.3500000000000}, -0.391458821268333},
1914  {{0.0500000000000, 0.4500000000000, 0.2500000000000}, -0.391458821268333},
1915  {{0.0500000000000, 0.5500000000000, 0.1500000000000}, -0.391458821268333},
1916  {{0.0500000000000, 0.6500000000000, 0.0500000000000}, -0.391458821268333},
1917  {{0.1500000000000, 0.0500000000000, 0.5500000000000}, -0.391458821268333},
1918  {{0.1500000000000, 0.1500000000000, 0.4500000000000}, -0.391458821268333},
1919  {{0.1500000000000, 0.2500000000000, 0.3500000000000}, -0.391458821268333},
1920  {{0.1500000000000, 0.3500000000000, 0.2500000000000}, -0.391458821268333},
1921  {{0.1500000000000, 0.4500000000000, 0.1500000000000}, -0.391458821268333},
1922  {{0.1500000000000, 0.5500000000000, 0.0500000000000}, -0.391458821268333},
1923  {{0.2500000000000, 0.0500000000000, 0.4500000000000}, -0.391458821268333},
1924  {{0.2500000000000, 0.1500000000000, 0.3500000000000}, -0.391458821268333},
1925  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -0.391458821268333},
1926  {{0.2500000000000, 0.3500000000000, 0.1500000000000}, -0.391458821268333},
1927  {{0.2500000000000, 0.4500000000000, 0.0500000000000}, -0.391458821268333},
1928  {{0.3500000000000, 0.0500000000000, 0.3500000000000}, -0.391458821268333},
1929  {{0.3500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
1930  {{0.3500000000000, 0.2500000000000, 0.1500000000000}, -0.391458821268333},
1931  {{0.3500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
1932  {{0.4500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1933  {{0.4500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1934  {{0.4500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1935  {{0.5500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1936  {{0.5500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1937  {{0.6500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1938  {{0.0500000000000, 0.0500000000000, 0.5500000000000}, -0.391458821268333},
1939  {{0.0500000000000, 0.1500000000000, 0.4500000000000}, -0.391458821268333},
1940  {{0.0500000000000, 0.2500000000000, 0.3500000000000}, -0.391458821268333},
1941  {{0.0500000000000, 0.3500000000000, 0.2500000000000}, -0.391458821268333},
1942  {{0.0500000000000, 0.4500000000000, 0.1500000000000}, -0.391458821268333},
1943  {{0.0500000000000, 0.5500000000000, 0.0500000000000}, -0.391458821268333},
1944  {{0.1500000000000, 0.0500000000000, 0.4500000000000}, -0.391458821268333},
1945  {{0.1500000000000, 0.1500000000000, 0.3500000000000}, -0.391458821268333},
1946  {{0.1500000000000, 0.2500000000000, 0.2500000000000}, -0.391458821268333},
1947  {{0.1500000000000, 0.3500000000000, 0.1500000000000}, -0.391458821268333},
1948  {{0.1500000000000, 0.4500000000000, 0.0500000000000}, -0.391458821268333},
1949  {{0.2500000000000, 0.0500000000000, 0.3500000000000}, -0.391458821268333},
1950  {{0.2500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
1951  {{0.2500000000000, 0.2500000000000, 0.1500000000000}, -0.391458821268333},
1952  {{0.2500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
1953  {{0.3500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1954  {{0.3500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1955  {{0.3500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1956  {{0.4500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1957  {{0.4500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1958  {{0.5500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1959  {{0.0500000000000, 0.0500000000000, 0.4500000000000}, -0.391458821268333},
1960  {{0.0500000000000, 0.1500000000000, 0.3500000000000}, -0.391458821268333},
1961  {{0.0500000000000, 0.2500000000000, 0.2500000000000}, -0.391458821268333},
1962  {{0.0500000000000, 0.3500000000000, 0.1500000000000}, -0.391458821268333},
1963  {{0.0500000000000, 0.4500000000000, 0.0500000000000}, -0.391458821268333},
1964  {{0.1500000000000, 0.0500000000000, 0.3500000000000}, -0.391458821268333},
1965  {{0.1500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
1966  {{0.1500000000000, 0.2500000000000, 0.1500000000000}, -0.391458821268333},
1967  {{0.1500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
1968  {{0.2500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1969  {{0.2500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1970  {{0.2500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1971  {{0.3500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1972  {{0.3500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1973  {{0.4500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1974  {{0.0500000000000, 0.0500000000000, 0.3500000000000}, -0.391458821268333},
1975  {{0.0500000000000, 0.1500000000000, 0.2500000000000}, -0.391458821268333},
1976  {{0.0500000000000, 0.2500000000000, 0.1500000000000}, -0.391458821268333},
1977  {{0.0500000000000, 0.3500000000000, 0.0500000000000}, -0.391458821268333},
1978  {{0.1500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1979  {{0.1500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1980  {{0.1500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1981  {{0.2500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1982  {{0.2500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1983  {{0.3500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1984  {{0.0500000000000, 0.0500000000000, 0.2500000000000}, -0.391458821268333},
1985  {{0.0500000000000, 0.1500000000000, 0.1500000000000}, -0.391458821268333},
1986  {{0.0500000000000, 0.2500000000000, 0.0500000000000}, -0.391458821268333},
1987  {{0.1500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1988  {{0.1500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1989  {{0.2500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1990  {{0.0500000000000, 0.0500000000000, 0.1500000000000}, -0.391458821268333},
1991  {{0.0500000000000, 0.1500000000000, 0.0500000000000}, -0.391458821268333},
1992  {{0.1500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1993  {{0.0500000000000, 0.0500000000000, 0.0500000000000}, -0.391458821268333},
1994  {{0.0555555555556, 0.0555555555556, 0.8333333333330}, +0.555242962163333},
1995  {{0.0555555555556, 0.1666666666670, 0.7222222222220}, +0.555242962163333},
1996  {{0.0555555555556, 0.2777777777780, 0.6111111111110}, +0.555242962163333},
1997  {{0.0555555555556, 0.3888888888890, 0.5000000000000}, +0.555242962163333},
1998  {{0.0555555555556, 0.5000000000000, 0.3888888888890}, +0.555242962163333},
1999  {{0.0555555555556, 0.6111111111110, 0.2777777777780}, +0.555242962163333},
2000  {{0.0555555555556, 0.7222222222220, 0.1666666666670}, +0.555242962163333},
2001  {{0.0555555555556, 0.8333333333330, 0.0555555555556}, +0.555242962163333},
2002  {{0.1666666666670, 0.0555555555556, 0.7222222222220}, +0.555242962163333},
2003  {{0.1666666666670, 0.1666666666670, 0.6111111111110}, +0.555242962163333},
2004  {{0.1666666666670, 0.2777777777780, 0.5000000000000}, +0.555242962163333},
2005  {{0.1666666666670, 0.3888888888890, 0.3888888888890}, +0.555242962163333},
2006  {{0.1666666666670, 0.5000000000000, 0.2777777777780}, +0.555242962163333},
2007  {{0.1666666666670, 0.6111111111110, 0.1666666666670}, +0.555242962163333},
2008  {{0.1666666666670, 0.7222222222220, 0.0555555555556}, +0.555242962163333},
2009  {{0.2777777777780, 0.0555555555556, 0.6111111111110}, +0.555242962163333},
2010  {{0.2777777777780, 0.1666666666670, 0.5000000000000}, +0.555242962163333},
2011  {{0.2777777777780, 0.2777777777780, 0.3888888888890}, +0.555242962163333},
2012  {{0.2777777777780, 0.3888888888890, 0.2777777777780}, +0.555242962163333},
2013  {{0.2777777777780, 0.5000000000000, 0.1666666666670}, +0.555242962163333},
2014  {{0.2777777777780, 0.6111111111110, 0.0555555555556}, +0.555242962163333},
2015  {{0.3888888888890, 0.0555555555556, 0.5000000000000}, +0.555242962163333},
2016  {{0.3888888888890, 0.1666666666670, 0.3888888888890}, +0.555242962163333},
2017  {{0.3888888888890, 0.2777777777780, 0.2777777777780}, +0.555242962163333},
2018  {{0.3888888888890, 0.3888888888890, 0.1666666666670}, +0.555242962163333},
2019  {{0.3888888888890, 0.5000000000000, 0.0555555555556}, +0.555242962163333},
2020  {{0.5000000000000, 0.0555555555556, 0.3888888888890}, +0.555242962163333},
2021  {{0.5000000000000, 0.1666666666670, 0.2777777777780}, +0.555242962163333},
2022  {{0.5000000000000, 0.2777777777780, 0.1666666666670}, +0.555242962163333},
2023  {{0.5000000000000, 0.3888888888890, 0.0555555555556}, +0.555242962163333},
2024  {{0.6111111111110, 0.0555555555556, 0.2777777777780}, +0.555242962163333},
2025  {{0.6111111111110, 0.1666666666670, 0.1666666666670}, +0.555242962163333},
2026  {{0.6111111111110, 0.2777777777780, 0.0555555555556}, +0.555242962163333},
2027  {{0.7222222222220, 0.0555555555556, 0.1666666666670}, +0.555242962163333},
2028  {{0.7222222222220, 0.1666666666670, 0.0555555555556}, +0.555242962163333},
2029  {{0.8333333333330, 0.0555555555556, 0.0555555555556}, +0.555242962163333},
2030  {{0.0555555555556, 0.0555555555556, 0.7222222222220}, +0.555242962163333},
2031  {{0.0555555555556, 0.1666666666670, 0.6111111111110}, +0.555242962163333},
2032  {{0.0555555555556, 0.2777777777780, 0.5000000000000}, +0.555242962163333},
2033  {{0.0555555555556, 0.3888888888890, 0.3888888888890}, +0.555242962163333},
2034  {{0.0555555555556, 0.5000000000000, 0.2777777777780}, +0.555242962163333},
2035  {{0.0555555555556, 0.6111111111110, 0.1666666666670}, +0.555242962163333},
2036  {{0.0555555555556, 0.7222222222220, 0.0555555555556}, +0.555242962163333},
2037  {{0.1666666666670, 0.0555555555556, 0.6111111111110}, +0.555242962163333},
2038  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, +0.555242962163333},
2039  {{0.1666666666670, 0.2777777777780, 0.3888888888890}, +0.555242962163333},
2040  {{0.1666666666670, 0.3888888888890, 0.2777777777780}, +0.555242962163333},
2041  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, +0.555242962163333},
2042  {{0.1666666666670, 0.6111111111110, 0.0555555555556}, +0.555242962163333},
2043  {{0.2777777777780, 0.0555555555556, 0.5000000000000}, +0.555242962163333},
2044  {{0.2777777777780, 0.1666666666670, 0.3888888888890}, +0.555242962163333},
2045  {{0.2777777777780, 0.2777777777780, 0.2777777777780}, +0.555242962163333},
2046  {{0.2777777777780, 0.3888888888890, 0.1666666666670}, +0.555242962163333},
2047  {{0.2777777777780, 0.5000000000000, 0.0555555555556}, +0.555242962163333},
2048  {{0.3888888888890, 0.0555555555556, 0.3888888888890}, +0.555242962163333},
2049  {{0.3888888888890, 0.1666666666670, 0.2777777777780}, +0.555242962163333},
2050  {{0.3888888888890, 0.2777777777780, 0.1666666666670}, +0.555242962163333},
2051  {{0.3888888888890, 0.3888888888890, 0.0555555555556}, +0.555242962163333},
2052  {{0.5000000000000, 0.0555555555556, 0.2777777777780}, +0.555242962163333},
2053  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, +0.555242962163333},
2054  {{0.5000000000000, 0.2777777777780, 0.0555555555556}, +0.555242962163333},
2055  {{0.6111111111110, 0.0555555555556, 0.1666666666670}, +0.555242962163333},
2056  {{0.6111111111110, 0.1666666666670, 0.0555555555556}, +0.555242962163333},
2057  {{0.7222222222220, 0.0555555555556, 0.0555555555556}, +0.555242962163333},
2058  {{0.0555555555556, 0.0555555555556, 0.6111111111110}, +0.555242962163333},
2059  {{0.0555555555556, 0.1666666666670, 0.5000000000000}, +0.555242962163333},
2060  {{0.0555555555556, 0.2777777777780, 0.3888888888890}, +0.555242962163333},
2061  {{0.0555555555556, 0.3888888888890, 0.2777777777780}, +0.555242962163333},
2062  {{0.0555555555556, 0.5000000000000, 0.1666666666670}, +0.555242962163333},
2063  {{0.0555555555556, 0.6111111111110, 0.0555555555556}, +0.555242962163333},
2064  {{0.1666666666670, 0.0555555555556, 0.5000000000000}, +0.555242962163333},
2065  {{0.1666666666670, 0.1666666666670, 0.3888888888890}, +0.555242962163333},
2066  {{0.1666666666670, 0.2777777777780, 0.2777777777780}, +0.555242962163333},
2067  {{0.1666666666670, 0.3888888888890, 0.1666666666670}, +0.555242962163333},
2068  {{0.1666666666670, 0.5000000000000, 0.0555555555556}, +0.555242962163333},
2069  {{0.2777777777780, 0.0555555555556, 0.3888888888890}, +0.555242962163333},
2070  {{0.2777777777780, 0.1666666666670, 0.2777777777780}, +0.555242962163333},
2071  {{0.2777777777780, 0.2777777777780, 0.1666666666670}, +0.555242962163333},
2072  {{0.2777777777780, 0.3888888888890, 0.0555555555556}, +0.555242962163333},
2073  {{0.3888888888890, 0.0555555555556, 0.2777777777780}, +0.555242962163333},
2074  {{0.3888888888890, 0.1666666666670, 0.1666666666670}, +0.555242962163333},
2075  {{0.3888888888890, 0.2777777777780, 0.0555555555556}, +0.555242962163333},
2076  {{0.5000000000000, 0.0555555555556, 0.1666666666670}, +0.555242962163333},
2077  {{0.5000000000000, 0.1666666666670, 0.0555555555556}, +0.555242962163333},
2078  {{0.6111111111110, 0.0555555555556, 0.0555555555556}, +0.555242962163333},
2079  {{0.0555555555556, 0.0555555555556, 0.5000000000000}, +0.555242962163333},
2080  {{0.0555555555556, 0.1666666666670, 0.3888888888890}, +0.555242962163333},
2081  {{0.0555555555556, 0.2777777777780, 0.2777777777780}, +0.555242962163333},
2082  {{0.0555555555556, 0.3888888888890, 0.1666666666670}, +0.555242962163333},
2083  {{0.0555555555556, 0.5000000000000, 0.0555555555556}, +0.555242962163333},
2084  {{0.1666666666670, 0.0555555555556, 0.3888888888890}, +0.555242962163333},
2085  {{0.1666666666670, 0.1666666666670, 0.2777777777780}, +0.555242962163333},
2086  {{0.1666666666670, 0.2777777777780, 0.1666666666670}, +0.555242962163333},
2087  {{0.1666666666670, 0.3888888888890, 0.0555555555556}, +0.555242962163333},
2088  {{0.2777777777780, 0.0555555555556, 0.2777777777780}, +0.555242962163333},
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2301  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, +0.002532258209850},
2302  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, +0.002532258209850},
2303  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, +0.002532258209850},
2304  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, +0.002532258209850},
2305  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, +0.002532258209850},
2306  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, +0.002532258209850},
2307  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, +0.002532258209850},
2308  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, +0.002532258209850},
2309  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, -8.3414141296e-05},
2310  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, -8.3414141296e-05},
2311  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, -8.3414141296e-05},
2312  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, -8.3414141296e-05},
2313  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, -8.3414141296e-05},
2314  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, -8.3414141296e-05},
2315  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, -8.3414141296e-05},
2316  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, -8.3414141296e-05},
2317  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, -8.3414141296e-05},
2318  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, -8.3414141296e-05},
2319  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, +6.6130980188e-07},
2320  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, +6.6130980188e-07},
2321  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, +6.6130980188e-07},
2322  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, +6.6130980188e-07},
2323  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, -4.6404125000e-10}};
2324 
2325 // 295 negative weights, 0 points outside of the tetrahedron
2326 
2327 // -----------------------------------------------------------------------------
2329 /* 'Higher-order Finite Elements', P.Solin, K.Segeth and I. Dolezel */
2330 
2331 IntPt tetP21Solin[1001] = {
2332  {{0.0416666666667, 0.0416666666667, 0.8750000000000}, +0.148296360441500},
2333  {{0.0416666666667, 0.1250000000000, 0.7916666666670}, +0.148296360441500},
2334  {{0.0416666666667, 0.2083333333330, 0.7083333333330}, +0.148296360441500},
2335  {{0.0416666666667, 0.2916666666670, 0.6250000000000}, +0.148296360441500},
2336  {{0.0416666666667, 0.3750000000000, 0.5416666666670}, +0.148296360441500},
2337  {{0.0416666666667, 0.4583333333330, 0.4583333333330}, +0.148296360441500},
2338  {{0.0416666666667, 0.5416666666670, 0.3750000000000}, +0.148296360441500},
2339  {{0.0416666666667, 0.6250000000000, 0.2916666666670}, +0.148296360441500},
2340  {{0.0416666666667, 0.7083333333330, 0.2083333333330}, +0.148296360441500},
2341  {{0.0416666666667, 0.7916666666670, 0.1250000000000}, +0.148296360441500},
2342  {{0.0416666666667, 0.8750000000000, 0.0416666666667}, +0.148296360441500},
2343  {{0.1250000000000, 0.0416666666667, 0.7916666666670}, +0.148296360441500},
2344  {{0.1250000000000, 0.1250000000000, 0.7083333333330}, +0.148296360441500},
2345  {{0.1250000000000, 0.2083333333330, 0.6250000000000}, +0.148296360441500},
2346  {{0.1250000000000, 0.2916666666670, 0.5416666666670}, +0.148296360441500},
2347  {{0.1250000000000, 0.3750000000000, 0.4583333333330}, +0.148296360441500},
2348  {{0.1250000000000, 0.4583333333330, 0.3750000000000}, +0.148296360441500},
2349  {{0.1250000000000, 0.5416666666670, 0.2916666666670}, +0.148296360441500},
2350  {{0.1250000000000, 0.6250000000000, 0.2083333333330}, +0.148296360441500},
2351  {{0.1250000000000, 0.7083333333330, 0.1250000000000}, +0.148296360441500},
2352  {{0.1250000000000, 0.7916666666670, 0.0416666666667}, +0.148296360441500},
2353  {{0.2083333333330, 0.0416666666667, 0.7083333333330}, +0.148296360441500},
2354  {{0.2083333333330, 0.1250000000000, 0.6250000000000}, +0.148296360441500},
2355  {{0.2083333333330, 0.2083333333330, 0.5416666666670}, +0.148296360441500},
2356  {{0.2083333333330, 0.2916666666670, 0.4583333333330}, +0.148296360441500},
2357  {{0.2083333333330, 0.3750000000000, 0.3750000000000}, +0.148296360441500},
2358  {{0.2083333333330, 0.4583333333330, 0.2916666666670}, +0.148296360441500},
2359  {{0.2083333333330, 0.5416666666670, 0.2083333333330}, +0.148296360441500},
2360  {{0.2083333333330, 0.6250000000000, 0.1250000000000}, +0.148296360441500},
2361  {{0.2083333333330, 0.7083333333330, 0.0416666666667}, +0.148296360441500},
2362  {{0.2916666666670, 0.0416666666667, 0.6250000000000}, +0.148296360441500},
2363  {{0.2916666666670, 0.1250000000000, 0.5416666666670}, +0.148296360441500},
2364  {{0.2916666666670, 0.2083333333330, 0.4583333333330}, +0.148296360441500},
2365  {{0.2916666666670, 0.2916666666670, 0.3750000000000}, +0.148296360441500},
2366  {{0.2916666666670, 0.3750000000000, 0.2916666666670}, +0.148296360441500},
2367  {{0.2916666666670, 0.4583333333330, 0.2083333333330}, +0.148296360441500},
2368  {{0.2916666666670, 0.5416666666670, 0.1250000000000}, +0.148296360441500},
2369  {{0.2916666666670, 0.6250000000000, 0.0416666666667}, +0.148296360441500},
2370  {{0.3750000000000, 0.0416666666667, 0.5416666666670}, +0.148296360441500},
2371  {{0.3750000000000, 0.1250000000000, 0.4583333333330}, +0.148296360441500},
2372  {{0.3750000000000, 0.2083333333330, 0.3750000000000}, +0.148296360441500},
2373  {{0.3750000000000, 0.2916666666670, 0.2916666666670}, +0.148296360441500},
2374  {{0.3750000000000, 0.3750000000000, 0.2083333333330}, +0.148296360441500},
2375  {{0.3750000000000, 0.4583333333330, 0.1250000000000}, +0.148296360441500},
2376  {{0.3750000000000, 0.5416666666670, 0.0416666666667}, +0.148296360441500},
2377  {{0.4583333333330, 0.0416666666667, 0.4583333333330}, +0.148296360441500},
2378  {{0.4583333333330, 0.1250000000000, 0.3750000000000}, +0.148296360441500},
2379  {{0.4583333333330, 0.2083333333330, 0.2916666666670}, +0.148296360441500},
2380  {{0.4583333333330, 0.2916666666670, 0.2083333333330}, +0.148296360441500},
2381  {{0.4583333333330, 0.3750000000000, 0.1250000000000}, +0.148296360441500},
2382  {{0.4583333333330, 0.4583333333330, 0.0416666666667}, +0.148296360441500},
2383  {{0.5416666666670, 0.0416666666667, 0.3750000000000}, +0.148296360441500},
2384  {{0.5416666666670, 0.1250000000000, 0.2916666666670}, +0.148296360441500},
2385  {{0.5416666666670, 0.2083333333330, 0.2083333333330}, +0.148296360441500},
2386  {{0.5416666666670, 0.2916666666670, 0.1250000000000}, +0.148296360441500},
2387  {{0.5416666666670, 0.3750000000000, 0.0416666666667}, +0.148296360441500},
2388  {{0.6250000000000, 0.0416666666667, 0.2916666666670}, +0.148296360441500},
2389  {{0.6250000000000, 0.1250000000000, 0.2083333333330}, +0.148296360441500},
2390  {{0.6250000000000, 0.2083333333330, 0.1250000000000}, +0.148296360441500},
2391  {{0.6250000000000, 0.2916666666670, 0.0416666666667}, +0.148296360441500},
2392  {{0.7083333333330, 0.0416666666667, 0.2083333333330}, +0.148296360441500},
2393  {{0.7083333333330, 0.1250000000000, 0.1250000000000}, +0.148296360441500},
2394  {{0.7083333333330, 0.2083333333330, 0.0416666666667}, +0.148296360441500},
2395  {{0.7916666666670, 0.0416666666667, 0.1250000000000}, +0.148296360441500},
2396  {{0.7916666666670, 0.1250000000000, 0.0416666666667}, +0.148296360441500},
2397  {{0.8750000000000, 0.0416666666667, 0.0416666666667}, +0.148296360441500},
2398  {{0.0416666666667, 0.0416666666667, 0.7916666666670}, +0.148296360441500},
2399  {{0.0416666666667, 0.1250000000000, 0.7083333333330}, +0.148296360441500},
2400  {{0.0416666666667, 0.2083333333330, 0.6250000000000}, +0.148296360441500},
2401  {{0.0416666666667, 0.2916666666670, 0.5416666666670}, +0.148296360441500},
2402  {{0.0416666666667, 0.3750000000000, 0.4583333333330}, +0.148296360441500},
2403  {{0.0416666666667, 0.4583333333330, 0.3750000000000}, +0.148296360441500},
2404  {{0.0416666666667, 0.5416666666670, 0.2916666666670}, +0.148296360441500},
2405  {{0.0416666666667, 0.6250000000000, 0.2083333333330}, +0.148296360441500},
2406  {{0.0416666666667, 0.7083333333330, 0.1250000000000}, +0.148296360441500},
2407  {{0.0416666666667, 0.7916666666670, 0.0416666666667}, +0.148296360441500},
2408  {{0.1250000000000, 0.0416666666667, 0.7083333333330}, +0.148296360441500},
2409  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, +0.148296360441500},
2410  {{0.1250000000000, 0.2083333333330, 0.5416666666670}, +0.148296360441500},
2411  {{0.1250000000000, 0.2916666666670, 0.4583333333330}, +0.148296360441500},
2412  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, +0.148296360441500},
2413  {{0.1250000000000, 0.4583333333330, 0.2916666666670}, +0.148296360441500},
2414  {{0.1250000000000, 0.5416666666670, 0.2083333333330}, +0.148296360441500},
2415  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, +0.148296360441500},
2416  {{0.1250000000000, 0.7083333333330, 0.0416666666667}, +0.148296360441500},
2417  {{0.2083333333330, 0.0416666666667, 0.6250000000000}, +0.148296360441500},
2418  {{0.2083333333330, 0.1250000000000, 0.5416666666670}, +0.148296360441500},
2419  {{0.2083333333330, 0.2083333333330, 0.4583333333330}, +0.148296360441500},
2420  {{0.2083333333330, 0.2916666666670, 0.3750000000000}, +0.148296360441500},
2421  {{0.2083333333330, 0.3750000000000, 0.2916666666670}, +0.148296360441500},
2422  {{0.2083333333330, 0.4583333333330, 0.2083333333330}, +0.148296360441500},
2423  {{0.2083333333330, 0.5416666666670, 0.1250000000000}, +0.148296360441500},
2424  {{0.2083333333330, 0.6250000000000, 0.0416666666667}, +0.148296360441500},
2425  {{0.2916666666670, 0.0416666666667, 0.5416666666670}, +0.148296360441500},
2426  {{0.2916666666670, 0.1250000000000, 0.4583333333330}, +0.148296360441500},
2427  {{0.2916666666670, 0.2083333333330, 0.3750000000000}, +0.148296360441500},
2428  {{0.2916666666670, 0.2916666666670, 0.2916666666670}, +0.148296360441500},
2429  {{0.2916666666670, 0.3750000000000, 0.2083333333330}, +0.148296360441500},
2430  {{0.2916666666670, 0.4583333333330, 0.1250000000000}, +0.148296360441500},
2431  {{0.2916666666670, 0.5416666666670, 0.0416666666667}, +0.148296360441500},
2432  {{0.3750000000000, 0.0416666666667, 0.4583333333330}, +0.148296360441500},
2433  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, +0.148296360441500},
2434  {{0.3750000000000, 0.2083333333330, 0.2916666666670}, +0.148296360441500},
2435  {{0.3750000000000, 0.2916666666670, 0.2083333333330}, +0.148296360441500},
2436  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, +0.148296360441500},
2437  {{0.3750000000000, 0.4583333333330, 0.0416666666667}, +0.148296360441500},
2438  {{0.4583333333330, 0.0416666666667, 0.3750000000000}, +0.148296360441500},
2439  {{0.4583333333330, 0.1250000000000, 0.2916666666670}, +0.148296360441500},
2440  {{0.4583333333330, 0.2083333333330, 0.2083333333330}, +0.148296360441500},
2441  {{0.4583333333330, 0.2916666666670, 0.1250000000000}, +0.148296360441500},
2442  {{0.4583333333330, 0.3750000000000, 0.0416666666667}, +0.148296360441500},
2443  {{0.5416666666670, 0.0416666666667, 0.2916666666670}, +0.148296360441500},
2444  {{0.5416666666670, 0.1250000000000, 0.2083333333330}, +0.148296360441500},
2445  {{0.5416666666670, 0.2083333333330, 0.1250000000000}, +0.148296360441500},
2446  {{0.5416666666670, 0.2916666666670, 0.0416666666667}, +0.148296360441500},
2447  {{0.6250000000000, 0.0416666666667, 0.2083333333330}, +0.148296360441500},
2448  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, +0.148296360441500},
2449  {{0.6250000000000, 0.2083333333330, 0.0416666666667}, +0.148296360441500},
2450  {{0.7083333333330, 0.0416666666667, 0.1250000000000}, +0.148296360441500},
2451  {{0.7083333333330, 0.1250000000000, 0.0416666666667}, +0.148296360441500},
2452  {{0.7916666666670, 0.0416666666667, 0.0416666666667}, +0.148296360441500},
2453  {{0.0416666666667, 0.0416666666667, 0.7083333333330}, +0.148296360441500},
2454  {{0.0416666666667, 0.1250000000000, 0.6250000000000}, +0.148296360441500},
2455  {{0.0416666666667, 0.2083333333330, 0.5416666666670}, +0.148296360441500},
2456  {{0.0416666666667, 0.2916666666670, 0.4583333333330}, +0.148296360441500},
2457  {{0.0416666666667, 0.3750000000000, 0.3750000000000}, +0.148296360441500},
2458  {{0.0416666666667, 0.4583333333330, 0.2916666666670}, +0.148296360441500},
2459  {{0.0416666666667, 0.5416666666670, 0.2083333333330}, +0.148296360441500},
2460  {{0.0416666666667, 0.6250000000000, 0.1250000000000}, +0.148296360441500},
2461  {{0.0416666666667, 0.7083333333330, 0.0416666666667}, +0.148296360441500},
2462  {{0.1250000000000, 0.0416666666667, 0.6250000000000}, +0.148296360441500},
2463  {{0.1250000000000, 0.1250000000000, 0.5416666666670}, +0.148296360441500},
2464  {{0.1250000000000, 0.2083333333330, 0.4583333333330}, +0.148296360441500},
2465  {{0.1250000000000, 0.2916666666670, 0.3750000000000}, +0.148296360441500},
2466  {{0.1250000000000, 0.3750000000000, 0.2916666666670}, +0.148296360441500},
2467  {{0.1250000000000, 0.4583333333330, 0.2083333333330}, +0.148296360441500},
2468  {{0.1250000000000, 0.5416666666670, 0.1250000000000}, +0.148296360441500},
2469  {{0.1250000000000, 0.6250000000000, 0.0416666666667}, +0.148296360441500},
2470  {{0.2083333333330, 0.0416666666667, 0.5416666666670}, +0.148296360441500},
2471  {{0.2083333333330, 0.1250000000000, 0.4583333333330}, +0.148296360441500},
2472  {{0.2083333333330, 0.2083333333330, 0.3750000000000}, +0.148296360441500},
2473  {{0.2083333333330, 0.2916666666670, 0.2916666666670}, +0.148296360441500},
2474  {{0.2083333333330, 0.3750000000000, 0.2083333333330}, +0.148296360441500},
2475  {{0.2083333333330, 0.4583333333330, 0.1250000000000}, +0.148296360441500},
2476  {{0.2083333333330, 0.5416666666670, 0.0416666666667}, +0.148296360441500},
2477  {{0.2916666666670, 0.0416666666667, 0.4583333333330}, +0.148296360441500},
2478  {{0.2916666666670, 0.1250000000000, 0.3750000000000}, +0.148296360441500},
2479  {{0.2916666666670, 0.2083333333330, 0.2916666666670}, +0.148296360441500},
2480  {{0.2916666666670, 0.2916666666670, 0.2083333333330}, +0.148296360441500},
2481  {{0.2916666666670, 0.3750000000000, 0.1250000000000}, +0.148296360441500},
2482  {{0.2916666666670, 0.4583333333330, 0.0416666666667}, +0.148296360441500},
2483  {{0.3750000000000, 0.0416666666667, 0.3750000000000}, +0.148296360441500},
2484  {{0.3750000000000, 0.1250000000000, 0.2916666666670}, +0.148296360441500},
2485  {{0.3750000000000, 0.2083333333330, 0.2083333333330}, +0.148296360441500},
2486  {{0.3750000000000, 0.2916666666670, 0.1250000000000}, +0.148296360441500},
2487  {{0.3750000000000, 0.3750000000000, 0.0416666666667}, +0.148296360441500},
2488  {{0.4583333333330, 0.0416666666667, 0.2916666666670}, +0.148296360441500},
2489  {{0.4583333333330, 0.1250000000000, 0.2083333333330}, +0.148296360441500},
2490  {{0.4583333333330, 0.2083333333330, 0.1250000000000}, +0.148296360441500},
2491  {{0.4583333333330, 0.2916666666670, 0.0416666666667}, +0.148296360441500},
2492  {{0.5416666666670, 0.0416666666667, 0.2083333333330}, +0.148296360441500},
2493  {{0.5416666666670, 0.1250000000000, 0.1250000000000}, +0.148296360441500},
2494  {{0.5416666666670, 0.2083333333330, 0.0416666666667}, +0.148296360441500},
2495  {{0.6250000000000, 0.0416666666667, 0.1250000000000}, +0.148296360441500},
2496  {{0.6250000000000, 0.1250000000000, 0.0416666666667}, +0.148296360441500},
2497  {{0.7083333333330, 0.0416666666667, 0.0416666666667}, +0.148296360441500},
2498  {{0.0416666666667, 0.0416666666667, 0.6250000000000}, +0.148296360441500},
2499  {{0.0416666666667, 0.1250000000000, 0.5416666666670}, +0.148296360441500},
2500  {{0.0416666666667, 0.2083333333330, 0.4583333333330}, +0.148296360441500},
2501  {{0.0416666666667, 0.2916666666670, 0.3750000000000}, +0.148296360441500},
2502  {{0.0416666666667, 0.3750000000000, 0.2916666666670}, +0.148296360441500},
2503  {{0.0416666666667, 0.4583333333330, 0.2083333333330}, +0.148296360441500},
2504  {{0.0416666666667, 0.5416666666670, 0.1250000000000}, +0.148296360441500},
2505  {{0.0416666666667, 0.6250000000000, 0.0416666666667}, +0.148296360441500},
2506  {{0.1250000000000, 0.0416666666667, 0.5416666666670}, +0.148296360441500},
2507  {{0.1250000000000, 0.1250000000000, 0.4583333333330}, +0.148296360441500},
2508  {{0.1250000000000, 0.2083333333330, 0.3750000000000}, +0.148296360441500},
2509  {{0.1250000000000, 0.2916666666670, 0.2916666666670}, +0.148296360441500},
2510  {{0.1250000000000, 0.3750000000000, 0.2083333333330}, +0.148296360441500},
2511  {{0.1250000000000, 0.4583333333330, 0.1250000000000}, +0.148296360441500},
2512  {{0.1250000000000, 0.5416666666670, 0.0416666666667}, +0.148296360441500},
2513  {{0.2083333333330, 0.0416666666667, 0.4583333333330}, +0.148296360441500},
2514  {{0.2083333333330, 0.1250000000000, 0.3750000000000}, +0.148296360441500},
2515  {{0.2083333333330, 0.2083333333330, 0.2916666666670}, +0.148296360441500},
2516  {{0.2083333333330, 0.2916666666670, 0.2083333333330}, +0.148296360441500},
2517  {{0.2083333333330, 0.3750000000000, 0.1250000000000}, +0.148296360441500},
2518  {{0.2083333333330, 0.4583333333330, 0.0416666666667}, +0.148296360441500},
2519  {{0.2916666666670, 0.0416666666667, 0.3750000000000}, +0.148296360441500},
2520  {{0.2916666666670, 0.1250000000000, 0.2916666666670}, +0.148296360441500},
2521  {{0.2916666666670, 0.2083333333330, 0.2083333333330}, +0.148296360441500},
2522  {{0.2916666666670, 0.2916666666670, 0.1250000000000}, +0.148296360441500},
2523  {{0.2916666666670, 0.3750000000000, 0.0416666666667}, +0.148296360441500},
2524  {{0.3750000000000, 0.0416666666667, 0.2916666666670}, +0.148296360441500},
2525  {{0.3750000000000, 0.1250000000000, 0.2083333333330}, +0.148296360441500},
2526  {{0.3750000000000, 0.2083333333330, 0.1250000000000}, +0.148296360441500},
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3159  {{0.1875000000000, 0.3125000000000, 0.3125000000000}, +0.315924905245000},
3160  {{0.1875000000000, 0.4375000000000, 0.1875000000000}, +0.315924905245000},
3161  {{0.1875000000000, 0.5625000000000, 0.0625000000000}, +0.315924905245000},
3162  {{0.3125000000000, 0.0625000000000, 0.4375000000000}, +0.315924905245000},
3163  {{0.3125000000000, 0.1875000000000, 0.3125000000000}, +0.315924905245000},
3164  {{0.3125000000000, 0.3125000000000, 0.1875000000000}, +0.315924905245000},
3165  {{0.3125000000000, 0.4375000000000, 0.0625000000000}, +0.315924905245000},
3166  {{0.4375000000000, 0.0625000000000, 0.3125000000000}, +0.315924905245000},
3167  {{0.4375000000000, 0.1875000000000, 0.1875000000000}, +0.315924905245000},
3168  {{0.4375000000000, 0.3125000000000, 0.0625000000000}, +0.315924905245000},
3169  {{0.5625000000000, 0.0625000000000, 0.1875000000000}, +0.315924905245000},
3170  {{0.5625000000000, 0.1875000000000, 0.0625000000000}, +0.315924905245000},
3171  {{0.6875000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3172  {{0.0625000000000, 0.0625000000000, 0.5625000000000}, +0.315924905245000},
3173  {{0.0625000000000, 0.1875000000000, 0.4375000000000}, +0.315924905245000},
3174  {{0.0625000000000, 0.3125000000000, 0.3125000000000}, +0.315924905245000},
3175  {{0.0625000000000, 0.4375000000000, 0.1875000000000}, +0.315924905245000},
3176  {{0.0625000000000, 0.5625000000000, 0.0625000000000}, +0.315924905245000},
3177  {{0.1875000000000, 0.0625000000000, 0.4375000000000}, +0.315924905245000},
3178  {{0.1875000000000, 0.1875000000000, 0.3125000000000}, +0.315924905245000},
3179  {{0.1875000000000, 0.3125000000000, 0.1875000000000}, +0.315924905245000},
3180  {{0.1875000000000, 0.4375000000000, 0.0625000000000}, +0.315924905245000},
3181  {{0.3125000000000, 0.0625000000000, 0.3125000000000}, +0.315924905245000},
3182  {{0.3125000000000, 0.1875000000000, 0.1875000000000}, +0.315924905245000},
3183  {{0.3125000000000, 0.3125000000000, 0.0625000000000}, +0.315924905245000},
3184  {{0.4375000000000, 0.0625000000000, 0.1875000000000}, +0.315924905245000},
3185  {{0.4375000000000, 0.1875000000000, 0.0625000000000}, +0.315924905245000},
3186  {{0.5625000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3187  {{0.0625000000000, 0.0625000000000, 0.4375000000000}, +0.315924905245000},
3188  {{0.0625000000000, 0.1875000000000, 0.3125000000000}, +0.315924905245000},
3189  {{0.0625000000000, 0.3125000000000, 0.1875000000000}, +0.315924905245000},
3190  {{0.0625000000000, 0.4375000000000, 0.0625000000000}, +0.315924905245000},
3191  {{0.1875000000000, 0.0625000000000, 0.3125000000000}, +0.315924905245000},
3192  {{0.1875000000000, 0.1875000000000, 0.1875000000000}, +0.315924905245000},
3193  {{0.1875000000000, 0.3125000000000, 0.0625000000000}, +0.315924905245000},
3194  {{0.3125000000000, 0.0625000000000, 0.1875000000000}, +0.315924905245000},
3195  {{0.3125000000000, 0.1875000000000, 0.0625000000000}, +0.315924905245000},
3196  {{0.4375000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3197  {{0.0625000000000, 0.0625000000000, 0.3125000000000}, +0.315924905245000},
3198  {{0.0625000000000, 0.1875000000000, 0.1875000000000}, +0.315924905245000},
3199  {{0.0625000000000, 0.3125000000000, 0.0625000000000}, +0.315924905245000},
3200  {{0.1875000000000, 0.0625000000000, 0.1875000000000}, +0.315924905245000},
3201  {{0.1875000000000, 0.1875000000000, 0.0625000000000}, +0.315924905245000},
3202  {{0.3125000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3203  {{0.0625000000000, 0.0625000000000, 0.1875000000000}, +0.315924905245000},
3204  {{0.0625000000000, 0.1875000000000, 0.0625000000000}, +0.315924905245000},
3205  {{0.1875000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3206  {{0.0625000000000, 0.0625000000000, 0.0625000000000}, +0.315924905245000},
3207  {{0.0714285714286, 0.0714285714286, 0.7857142857140}, -0.076526696952333},
3208  {{0.0714285714286, 0.2142857142860, 0.6428571428570}, -0.076526696952333},
3209  {{0.0714285714286, 0.3571428571430, 0.5000000000000}, -0.076526696952333},
3210  {{0.0714285714286, 0.5000000000000, 0.3571428571430}, -0.076526696952333},
3211  {{0.0714285714286, 0.6428571428570, 0.2142857142860}, -0.076526696952333},
3212  {{0.0714285714286, 0.7857142857140, 0.0714285714286}, -0.076526696952333},
3213  {{0.2142857142860, 0.0714285714286, 0.6428571428570}, -0.076526696952333},
3214  {{0.2142857142860, 0.2142857142860, 0.5000000000000}, -0.076526696952333},
3215  {{0.2142857142860, 0.3571428571430, 0.3571428571430}, -0.076526696952333},
3216  {{0.2142857142860, 0.5000000000000, 0.2142857142860}, -0.076526696952333},
3217  {{0.2142857142860, 0.6428571428570, 0.0714285714286}, -0.076526696952333},
3218  {{0.3571428571430, 0.0714285714286, 0.5000000000000}, -0.076526696952333},
3219  {{0.3571428571430, 0.2142857142860, 0.3571428571430}, -0.076526696952333},
3220  {{0.3571428571430, 0.3571428571430, 0.2142857142860}, -0.076526696952333},
3221  {{0.3571428571430, 0.5000000000000, 0.0714285714286}, -0.076526696952333},
3222  {{0.5000000000000, 0.0714285714286, 0.3571428571430}, -0.076526696952333},
3223  {{0.5000000000000, 0.2142857142860, 0.2142857142860}, -0.076526696952333},
3224  {{0.5000000000000, 0.3571428571430, 0.0714285714286}, -0.076526696952333},
3225  {{0.6428571428570, 0.0714285714286, 0.2142857142860}, -0.076526696952333},
3226  {{0.6428571428570, 0.2142857142860, 0.0714285714286}, -0.076526696952333},
3227  {{0.7857142857140, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3228  {{0.0714285714286, 0.0714285714286, 0.6428571428570}, -0.076526696952333},
3229  {{0.0714285714286, 0.2142857142860, 0.5000000000000}, -0.076526696952333},
3230  {{0.0714285714286, 0.3571428571430, 0.3571428571430}, -0.076526696952333},
3231  {{0.0714285714286, 0.5000000000000, 0.2142857142860}, -0.076526696952333},
3232  {{0.0714285714286, 0.6428571428570, 0.0714285714286}, -0.076526696952333},
3233  {{0.2142857142860, 0.0714285714286, 0.5000000000000}, -0.076526696952333},
3234  {{0.2142857142860, 0.2142857142860, 0.3571428571430}, -0.076526696952333},
3235  {{0.2142857142860, 0.3571428571430, 0.2142857142860}, -0.076526696952333},
3236  {{0.2142857142860, 0.5000000000000, 0.0714285714286}, -0.076526696952333},
3237  {{0.3571428571430, 0.0714285714286, 0.3571428571430}, -0.076526696952333},
3238  {{0.3571428571430, 0.2142857142860, 0.2142857142860}, -0.076526696952333},
3239  {{0.3571428571430, 0.3571428571430, 0.0714285714286}, -0.076526696952333},
3240  {{0.5000000000000, 0.0714285714286, 0.2142857142860}, -0.076526696952333},
3241  {{0.5000000000000, 0.2142857142860, 0.0714285714286}, -0.076526696952333},
3242  {{0.6428571428570, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3243  {{0.0714285714286, 0.0714285714286, 0.5000000000000}, -0.076526696952333},
3244  {{0.0714285714286, 0.2142857142860, 0.3571428571430}, -0.076526696952333},
3245  {{0.0714285714286, 0.3571428571430, 0.2142857142860}, -0.076526696952333},
3246  {{0.0714285714286, 0.5000000000000, 0.0714285714286}, -0.076526696952333},
3247  {{0.2142857142860, 0.0714285714286, 0.3571428571430}, -0.076526696952333},
3248  {{0.2142857142860, 0.2142857142860, 0.2142857142860}, -0.076526696952333},
3249  {{0.2142857142860, 0.3571428571430, 0.0714285714286}, -0.076526696952333},
3250  {{0.3571428571430, 0.0714285714286, 0.2142857142860}, -0.076526696952333},
3251  {{0.3571428571430, 0.2142857142860, 0.0714285714286}, -0.076526696952333},
3252  {{0.5000000000000, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3253  {{0.0714285714286, 0.0714285714286, 0.3571428571430}, -0.076526696952333},
3254  {{0.0714285714286, 0.2142857142860, 0.2142857142860}, -0.076526696952333},
3255  {{0.0714285714286, 0.3571428571430, 0.0714285714286}, -0.076526696952333},
3256  {{0.2142857142860, 0.0714285714286, 0.2142857142860}, -0.076526696952333},
3257  {{0.2142857142860, 0.2142857142860, 0.0714285714286}, -0.076526696952333},
3258  {{0.3571428571430, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3259  {{0.0714285714286, 0.0714285714286, 0.2142857142860}, -0.076526696952333},
3260  {{0.0714285714286, 0.2142857142860, 0.0714285714286}, -0.076526696952333},
3261  {{0.2142857142860, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3262  {{0.0714285714286, 0.0714285714286, 0.0714285714286}, -0.076526696952333},
3263  {{0.0833333333333, 0.0833333333333, 0.7500000000000}, +0.009517715897550},
3264  {{0.0833333333333, 0.2500000000000, 0.5833333333330}, +0.009517715897550},
3265  {{0.0833333333333, 0.4166666666670, 0.4166666666670}, +0.009517715897550},
3266  {{0.0833333333333, 0.5833333333330, 0.2500000000000}, +0.009517715897550},
3267  {{0.0833333333333, 0.7500000000000, 0.0833333333333}, +0.009517715897550},
3268  {{0.2500000000000, 0.0833333333333, 0.5833333333330}, +0.009517715897550},
3269  {{0.2500000000000, 0.2500000000000, 0.4166666666670}, +0.009517715897550},
3270  {{0.2500000000000, 0.4166666666670, 0.2500000000000}, +0.009517715897550},
3271  {{0.2500000000000, 0.5833333333330, 0.0833333333333}, +0.009517715897550},
3272  {{0.4166666666670, 0.0833333333333, 0.4166666666670}, +0.009517715897550},
3273  {{0.4166666666670, 0.2500000000000, 0.2500000000000}, +0.009517715897550},
3274  {{0.4166666666670, 0.4166666666670, 0.0833333333333}, +0.009517715897550},
3275  {{0.5833333333330, 0.0833333333333, 0.2500000000000}, +0.009517715897550},
3276  {{0.5833333333330, 0.2500000000000, 0.0833333333333}, +0.009517715897550},
3277  {{0.7500000000000, 0.0833333333333, 0.0833333333333}, +0.009517715897550},
3278  {{0.0833333333333, 0.0833333333333, 0.5833333333330}, +0.009517715897550},
3279  {{0.0833333333333, 0.2500000000000, 0.4166666666670}, +0.009517715897550},
3280  {{0.0833333333333, 0.4166666666670, 0.2500000000000}, +0.009517715897550},
3281  {{0.0833333333333, 0.5833333333330, 0.0833333333333}, +0.009517715897550},
3282  {{0.2500000000000, 0.0833333333333, 0.4166666666670}, +0.009517715897550},
3283  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +0.009517715897550},
3284  {{0.2500000000000, 0.4166666666670, 0.0833333333333}, +0.009517715897550},
3285  {{0.4166666666670, 0.0833333333333, 0.2500000000000}, +0.009517715897550},
3286  {{0.4166666666670, 0.2500000000000, 0.0833333333333}, +0.009517715897550},
3287  {{0.5833333333330, 0.0833333333333, 0.0833333333333}, +0.009517715897550},
3288  {{0.0833333333333, 0.0833333333333, 0.4166666666670}, +0.009517715897550},
3289  {{0.0833333333333, 0.2500000000000, 0.2500000000000}, +0.009517715897550},
3290  {{0.0833333333333, 0.4166666666670, 0.0833333333333}, +0.009517715897550},
3291  {{0.2500000000000, 0.0833333333333, 0.2500000000000}, +0.009517715897550},
3292  {{0.2500000000000, 0.2500000000000, 0.0833333333333}, +0.009517715897550},
3293  {{0.4166666666670, 0.0833333333333, 0.0833333333333}, +0.009517715897550},
3294  {{0.0833333333333, 0.0833333333333, 0.2500000000000}, +0.009517715897550},
3295  {{0.0833333333333, 0.2500000000000, 0.0833333333333}, +0.009517715897550},
3296  {{0.2500000000000, 0.0833333333333, 0.0833333333333}, +0.009517715897550},
3297  {{0.0833333333333, 0.0833333333333, 0.0833333333333}, +0.009517715897550},
3298  {{0.1000000000000, 0.1000000000000, 0.7000000000000}, -0.000531987018878},
3299  {{0.1000000000000, 0.3000000000000, 0.5000000000000}, -0.000531987018878},
3300  {{0.1000000000000, 0.5000000000000, 0.3000000000000}, -0.000531987018878},
3301  {{0.1000000000000, 0.7000000000000, 0.1000000000000}, -0.000531987018878},
3302  {{0.3000000000000, 0.1000000000000, 0.5000000000000}, -0.000531987018878},
3303  {{0.3000000000000, 0.3000000000000, 0.3000000000000}, -0.000531987018878},
3304  {{0.3000000000000, 0.5000000000000, 0.1000000000000}, -0.000531987018878},
3305  {{0.5000000000000, 0.1000000000000, 0.3000000000000}, -0.000531987018878},
3306  {{0.5000000000000, 0.3000000000000, 0.1000000000000}, -0.000531987018878},
3307  {{0.7000000000000, 0.1000000000000, 0.1000000000000}, -0.000531987018878},
3308  {{0.1000000000000, 0.1000000000000, 0.5000000000000}, -0.000531987018878},
3309  {{0.1000000000000, 0.3000000000000, 0.3000000000000}, -0.000531987018878},
3310  {{0.1000000000000, 0.5000000000000, 0.1000000000000}, -0.000531987018878},
3311  {{0.3000000000000, 0.1000000000000, 0.3000000000000}, -0.000531987018878},
3312  {{0.3000000000000, 0.3000000000000, 0.1000000000000}, -0.000531987018878},
3313  {{0.5000000000000, 0.1000000000000, 0.1000000000000}, -0.000531987018878},
3314  {{0.1000000000000, 0.1000000000000, 0.3000000000000}, -0.000531987018878},
3315  {{0.1000000000000, 0.3000000000000, 0.1000000000000}, -0.000531987018878},
3316  {{0.3000000000000, 0.1000000000000, 0.1000000000000}, -0.000531987018878},
3317  {{0.1000000000000, 0.1000000000000, 0.1000000000000}, -0.000531987018878},
3318  {{0.1250000000000, 0.1250000000000, 0.6250000000000}, +1.0426767662e-05},
3319  {{0.1250000000000, 0.3750000000000, 0.3750000000000}, +1.0426767662e-05},
3320  {{0.1250000000000, 0.6250000000000, 0.1250000000000}, +1.0426767662e-05},
3321  {{0.3750000000000, 0.1250000000000, 0.3750000000000}, +1.0426767662e-05},
3322  {{0.3750000000000, 0.3750000000000, 0.1250000000000}, +1.0426767662e-05},
3323  {{0.6250000000000, 0.1250000000000, 0.1250000000000}, +1.0426767662e-05},
3324  {{0.1250000000000, 0.1250000000000, 0.3750000000000}, +1.0426767662e-05},
3325  {{0.1250000000000, 0.3750000000000, 0.1250000000000}, +1.0426767662e-05},
3326  {{0.3750000000000, 0.1250000000000, 0.1250000000000}, +1.0426767662e-05},
3327  {{0.1250000000000, 0.1250000000000, 0.1250000000000}, +1.0426767662e-05},
3328  {{0.1666666666670, 0.1666666666670, 0.5000000000000}, -4.4087320125e-08},
3329  {{0.1666666666670, 0.5000000000000, 0.1666666666670}, -4.4087320125e-08},
3330  {{0.5000000000000, 0.1666666666670, 0.1666666666670}, -4.4087320125e-08},
3331  {{0.1666666666670, 0.1666666666670, 0.1666666666670}, -4.4087320125e-08},
3332  {{0.2500000000000, 0.2500000000000, 0.2500000000000}, +1.3258375e-11}};
3333 
3334 // 420 negative weights, 0 points outside of the tetrahedron
3335 
3336 static IntPt *GQTetSolin[22] = {
3337  tetP1Solin, tetP1Solin, tetP2Solin, tetP3Solin, tetP4Solin, tetP5Solin,
3338  tetP6Solin, tetP7Solin, tetP8Solin, tetP9Solin, tetP11Solin, tetP11Solin,
3339  tetP13Solin, tetP13Solin, tetP15Solin, tetP15Solin, tetP17Solin, tetP17Solin,
3340  tetP19Solin, tetP19Solin, tetP21Solin, tetP21Solin};
3341 static int GQTetnPtSolin[22] = {1, 1, 4, 5, 11, 14, 24, 31,
3342  43, 53, 126, 126, 210, 210, 330, 330,
3343  495, 495, 715, 715, 1001, 1001};
3344 static std::vector<IntPt *> GQTetGL(40, nullptr);
3345 
3346 IntPt *getGQTetPts(int order, bool forceTensorRule)
3347 {
3348  if(!forceTensorRule && order < 22) return GQTetSolin[order];
3349 
3350  if(static_cast<int>(GQTetGL.size()) < order + 1)
3351  GQTetGL.resize(order + 1, nullptr);
3352  if(!GQTetGL[order]) {
3353  int n = (order + 4) / 2;
3354  int npts = n * n * n;
3355  IntPt *intpt = new IntPt[npts];
3356  GaussLegendreTet(n, n, n, intpt);
3357  GQTetGL[order] = intpt;
3358  }
3359  return GQTetGL[order];
3360 }
3361 
3362 int getNGQTetPts(int order, bool forceTensorRule)
3363 {
3364  if(!forceTensorRule && order < 22) return GQTetnPtSolin[order];
3365 
3366  int n = (order + 4) / 2;
3367  return n * n * n;
3368 }
GaussLegendre1D.h
tetP6Solin
IntPt tetP6Solin[24]
Definition: GaussQuadratureTet.cpp:178
GQTetSolin
static IntPt * GQTetSolin[22]
Definition: GaussQuadratureTet.cpp:3336
GQTetnPt
int GQTetnPt[7]
Definition: GaussQuadratureTet.cpp:93
c29
#define c29
Definition: GaussQuadratureTet.cpp:40
GQTet3
IntPt GQTet3[5]
Definition: GaussQuadratureTet.cpp:58
tetP8Solin
IntPt tetP8Solin[43]
Definition: GaussQuadratureTet.cpp:250
a4
#define a4
Definition: GaussQuadratureTet.cpp:11
i29
#define i29
Definition: GaussQuadratureTet.cpp:48
tetP13Solin
IntPt tetP13Solin[210]
Definition: GaussQuadratureTet.cpp:549
tetP17Solin
IntPt tetP17Solin[495]
Definition: GaussQuadratureTet.cpp:1105
GQTet4
IntPt GQTet4[16]
Definition: GaussQuadratureTet.cpp:64
tetP11Solin
IntPt tetP11Solin[126]
Definition: GaussQuadratureTet.cpp:415
GaussIntegration.h
b17
#define b17
Definition: GaussQuadratureTet.cpp:29
tetP3Solin
IntPt tetP3Solin[5]
Definition: GaussQuadratureTet.cpp:121
tetP9Solin
IntPt tetP9Solin[53]
Definition: GaussQuadratureTet.cpp:301
a29
#define a29
Definition: GaussQuadratureTet.cpp:38
tetP7Solin
IntPt tetP7Solin[31]
Definition: GaussQuadratureTet.cpp:211
tetP21Solin
IntPt tetP21Solin[1001]
Definition: GaussQuadratureTet.cpp:2331
g29
#define g29
Definition: GaussQuadratureTet.cpp:46
c16
#define c16
Definition: GaussQuadratureTet.cpp:21
d29
#define d29
Definition: GaussQuadratureTet.cpp:41
GQTet5
IntPt GQTet5[17]
Definition: GaussQuadratureTet.cpp:72
tetP1Solin
IntPt tetP1Solin[1]
Definition: GaussQuadratureTet.cpp:99
b5
#define b5
Definition: GaussQuadratureTet.cpp:16
GaussLegendreTet
int GaussLegendreTet(int n1, int n2, int n3, IntPt *pts)
Definition: GaussLegendreSimplex.cpp:33
a5
#define a5
Definition: GaussQuadratureTet.cpp:15
a17
#define a17
Definition: GaussQuadratureTet.cpp:28
j29
#define j29
Definition: GaussQuadratureTet.cpp:49
getNGQTetPts
int getNGQTetPts(int order, bool forceTensorRule)
Definition: GaussQuadratureTet.cpp:3362
b4
#define b4
Definition: GaussQuadratureTet.cpp:12
q17
#define q17
Definition: GaussQuadratureTet.cpp:32
GQTet2
IntPt GQTet2[4]
Definition: GaussQuadratureTet.cpp:53
GQTetnPtSolin
static int GQTetnPtSolin[22]
Definition: GaussQuadratureTet.cpp:3341
tetP15Solin
IntPt tetP15Solin[330]
Definition: GaussQuadratureTet.cpp:767
GQTet6
IntPt GQTet6[29]
Definition: GaussQuadratureTet.cpp:80
b29
#define b29
Definition: GaussQuadratureTet.cpp:39
tetP2Solin
IntPt tetP2Solin[4]
Definition: GaussQuadratureTet.cpp:108
f17
#define f17
Definition: GaussQuadratureTet.cpp:34
f16
#define f16
Definition: GaussQuadratureTet.cpp:24
tetP4Solin
IntPt tetP4Solin[11]
Definition: GaussQuadratureTet.cpp:135
GQTet1
IntPt GQTet1[1]
Definition: GaussQuadratureTet.cpp:51
d16
#define d16
Definition: GaussQuadratureTet.cpp:22
IntPt
Definition: GaussIntegration.h:12
p17
#define p17
Definition: GaussQuadratureTet.cpp:31
tetP5Solin
IntPt tetP5Solin[14]
Definition: GaussQuadratureTet.cpp:155
getGQTetPts
IntPt * getGQTetPts(int order, bool forceTensorRule)
Definition: GaussQuadratureTet.cpp:3346
e29
#define e29
Definition: GaussQuadratureTet.cpp:44
f29
#define f29
Definition: GaussQuadratureTet.cpp:45
c17
#define c17
Definition: GaussQuadratureTet.cpp:30
b16
#define b16
Definition: GaussQuadratureTet.cpp:20
h29
#define h29
Definition: GaussQuadratureTet.cpp:47
tetP19Solin
IntPt tetP19Solin[715]
Definition: GaussQuadratureTet.cpp:1608
GQTet
IntPt * GQTet[7]
Definition: GaussQuadratureTet.cpp:92
p29
#define p29
Definition: GaussQuadratureTet.cpp:42
g17
#define g17
Definition: GaussQuadratureTet.cpp:35
GQTetGL
static std::vector< IntPt * > GQTetGL(40, nullptr)
e17
#define e17
Definition: GaussQuadratureTet.cpp:33
q29
#define q29
Definition: GaussQuadratureTet.cpp:43
e16
#define e16
Definition: GaussQuadratureTet.cpp:23
a16
#define a16
Definition: GaussQuadratureTet.cpp:19
g16
#define g16
Definition: GaussQuadratureTet.cpp:25