llc_1080/input/data.exch2_90x90x1342

# EXCH2 Package: Wrapper-2 User Choice
#--------------------
#  preDefTopol   :: pre-defined Topology selector:
#                :: = 0 : topology defined from processing "data.exch2";
#                :: = 1 : simple, single facet topology;
#                :: = 2 : customized topology (w2_set_myown_facets)
#                :: = 3 : 6-facet Cube (3 face-dims: nRed, nGreen, nBlue).
#  dimsFacets    :: facet pair of dimensions (n1x,n1y, n2x,n2y ...)
#  facetEdgeLink :: Face-Edge connectivity map:
#    facetEdgeLink(i,j)=XX.1 : face(j)-edge(i) (i=1,2,3,4 <==> N,S,E,W)
#    is connected to Northern edge of face "XX" ; similarly,
#    = XX.2 : to Southern.E, XX.3 = Eastern.E, XX.4 = Western.E of face "XX"
#  blankList     :: List of "blank" tiles
#  W2_mapIO      :: global map IO selector (-1 = old type ; 0 = 1 long line in X
#                :: 1 = compact, mostly in Y dir)
#  W2_printMsg   :: option for information messages printing
#                :: <0 : write to log file ; =0 : minimum print ; 
#                :: =1 : no duplicated print ; =2 : all processes do print
#--------------------
 &W2_EXCH2_PARM01
  W2_printMsg= 0,
  W2_mapIO   = 1,
#
#-- 5 facets llc_1080 topology (drop facet 6 and its connection):
  preDefTopol = 0,
  dimsFacets = 1080, 3240, 1080, 3240, 1080, 1080, 3240, 1080, 3240, 1080, 0, 0,
  facetEdgeLink(1,1)= 3.4, 0. , 2.4, 5.1,
  facetEdgeLink(1,2)= 3.2, 0. , 4.2, 1.3,
  facetEdgeLink(1,3)= 5.4, 2.1, 4.4, 1.1,
  facetEdgeLink(1,4)= 5.2, 2.3, 0. , 3.3,
  facetEdgeLink(1,5)= 1.4, 4.1, 0. , 3.1,
  blankList =          1,
         2,
         3,
         4,
         5,
         6,
         7,
         8,
         9,
        10,
        11,
        12,
        13,
        14,
        15,
        16,
        17,
        18,
        19,
        20,
        21,
        22,
        23,
        24,
        25,
        26,
        27,
        28,
        29,
        30,
        31,
        32,
        33,
        34,
        35,
        36,
        37,
        38,
        39,
        40,
        41,
        42,
        43,
        44,
        45,
        46,
        47,
        48,
        49,
        50,
        51,
        52,
        53,
        54,
        55,
        56,
        57,
        58,
        59,
        60,
        63,
        64,
        65,
        66,
        67,
        68,
        69,
        70,
        71,
        72,
        76,
        77,
        78,
        79,
        80,
        81,
        82,
        83,
        84,
        96,
       225,
       236,
       237,
       248,
       249,
       250,
       260,
       261,
       262,
       272,
       273,
       274,
       281,
       282,
       283,
       284,
       285,
       286,
       292,
       293,
       294,
       295,
       296,
       297,
       298,
       305,
       306,
       307,
       308,
       309,
       317,
       318,
       323,
       335,
       367,
       368,
       369,
       370,
       371,
       382,
       383,
       384,
       395,
       396,
       408,
       420,
       433,
       434,
       435,
       436,
       437,
       438,
       439,
       440,
       441,
       442,
       443,
       444,
       445,
       446,
       447,
       448,
       449,
       450,
       451,
       452,
       453,
       454,
       455,
       456,
       457,
       458,
       459,
       460,
       461,
       462,
       463,
       464,
       465,
       466,
       467,
       468,
       469,
       470,
       471,
       472,
       473,
       474,
       475,
       476,
       477,
       478,
       479,
       480,
       481,
       482,
       483,
       484,
       485,
       486,
       487,
       488,
       489,
       490,
       491,
       492,
       493,
       494,
       495,
       496,
       497,
       498,
       499,
       500,
       501,
       502,
       503,
       504,
       505,
       506,
       508,
       509,
       510,
       511,
       512,
       513,
       514,
       515,
       516,
       517,
       518,
       520,
       521,
       522,
       523,
       524,
       525,
       526,
       527,
       528,
       534,
       535,
       536,
       538,
       539,
       540,
       648,
       658,
       659,
       660,
       736,
       739,
       746,
       747,
       748,
       749,
       750,
       751,
       752,
       753,
       758,
       759,
       760,
       761,
       762,
       763,
       764,
       770,
       771,
       772,
       775,
       776,
       782,
       783,
       784,
       785,
       786,
       787,
       788,
       789,
       790,
       791,
       794,
       795,
       796,
       797,
       798,
       799,
       800,
       801,
       802,
       803,
       805,
       806,
       807,
       808,
       809,
       810,
       811,
       812,
       813,
       814,
       815,
       817,
       818,
       819,
       820,
       821,
       822,
       823,
       824,
       825,
       826,
       827,
       829,
       830,
       831,
       832,
       833,
       834,
       835,
       836,
       837,
       838,
       839,
       840,
       841,
       842,
       845,
       846,
       847,
       848,
       849,
       850,
       851,
       852,
       853,
       857,
       858,
       859,
       860,
       861,
       862,
       863,
       864,
       876,
       888,
       964,
       975,
       976,
       986,
       987,
       997,
       998,
      1009,
      1010,
      1011,
      1027,
      1037,
      1038,
      1039,
      1040,
      1041,
      1042,
      1043,
      1044,
      1045,
      1046,
      1073,
      1074,
      1075,
      1076,
      1077,
      1078,
      1079,
      1080,
      1082,
      1112,
      1113,
      1114,
      1115,
      1116,
      1118,
      1148,
      1149,
      1150,
      1151,
      1152,
      1154,
      1184,
      1185,
      1186,
      1187,
      1188,
      1220,
      1221,
      1222,
      1223,
      1224,
      1257,
      1258,
      1259,
      1260,
      1293,
      1294,
      1295,
      1296,
      1298,
      1328,
      1329,
      1330,
      1331,
      1332,
      1334,
      1364,
      1365,
      1366,
      1367,
      1368,
      1370,
      1371,
      1400,
      1401,
      1402,
      1403,
      1404,
      1405,
      1406,
      1407,
      1436,
      1437,
      1438,
      1439,
      1440,
      1441,
      1442,
      1443,
      1444,
      1445,
      1471,
      1472,
      1473,
      1474,
      1475,
      1476,
      1478,
      1479,
      1480,
      1481,
      1482,
      1483,
      1484,
      1508,
      1509,
      1510,
      1511,
      1512,
      1515,
      1516,
      1517,
      1518,
      1519,
      1520,
      1521,
      1544,
      1545,
      1546,
      1547,
      1548,
      1551,
      1552,
      1553,
      1554,
      1555,
      1556,
      1557,
      1558,
      1580,
      1581,
      1582,
      1583,
      1584,
      1589,
      1590,
      1592,
      1593,
      1615,
      1616,
      1617,
      1618,
      1619,
      1620,
      1628,
      1629,
      1651,
      1652,
      1653,
      1654,
      1655,
      1656,
      1687,
      1688,
      1689,
      1690,
      1691,
      1692,
      1697,
      1706,
      1707,
      1708,
      1723,
      1724,
      1725,
      1726,
      1727,
      1728,
      1742,
      1743,
      1744,
      1745,
      1746,
      1747,
      1761,
      1762,
      1763,
      1764,
      1779,
      1780,
      1781,
      1782,
      1783,
      1796,
      1797,
      1798,
      1799,
      1800,
      1801,
      1816,
      1817,
      1832,
      1833,
      1834,
      1835,
      1836,
      1837,
      1868,
      1869,
      1870,
      1871,
      1872,
 &
1	# EXCH2 Package: Wrapper-2 User Choice
2	#--------------------
3	# preDefTopol :: pre-defined Topology selector:
4	# :: = 0 : topology defined from processing "data.exch2";
5	# :: = 1 : simple, single facet topology;
6	# :: = 2 : customized topology (w2_set_myown_facets)
7	# :: = 3 : 6-facet Cube (3 face-dims: nRed, nGreen, nBlue).
8	# dimsFacets :: facet pair of dimensions (n1x,n1y, n2x,n2y ...)
9	# facetEdgeLink :: Face-Edge connectivity map:
10	# facetEdgeLink(i,j)=XX.1 : face(j)-edge(i) (i=1,2,3,4 <==> N,S,E,W)
11	# is connected to Northern edge of face "XX" ; similarly,
12	# = XX.2 : to Southern.E, XX.3 = Eastern.E, XX.4 = Western.E of face "XX"
13	# blankList :: List of "blank" tiles
14	# W2_mapIO :: global map IO selector (-1 = old type ; 0 = 1 long line in X
15	# :: 1 = compact, mostly in Y dir)
16	# W2_printMsg :: option for information messages printing
17	# :: <0 : write to log file ; =0 : minimum print ;
18	# :: =1 : no duplicated print ; =2 : all processes do print
19	#--------------------
20	&W2_EXCH2_PARM01
21	W2_printMsg= 0,
22	W2_mapIO = 1,
23	#
24	#-- 5 facets llc_1080 topology (drop facet 6 and its connection):
25	preDefTopol = 0,
26	dimsFacets = 1080, 3240, 1080, 3240, 1080, 1080, 3240, 1080, 3240, 1080, 0, 0,
27	facetEdgeLink(1,1)= 3.4, 0. , 2.4, 5.1,
28	facetEdgeLink(1,2)= 3.2, 0. , 4.2, 1.3,
29	facetEdgeLink(1,3)= 5.4, 2.1, 4.4, 1.1,
30	facetEdgeLink(1,4)= 5.2, 2.3, 0. , 3.3,
31	facetEdgeLink(1,5)= 1.4, 4.1, 0. , 3.1,
32	blankList = 1,
33	2,
34	3,
35	4,
36	5,
37	6,
38	7,
39	8,
40	9,
41	10,
42	11,
43	12,
44	13,
45	14,
46	15,
47	16,
48	17,
49	18,
50	19,
51	20,
52	21,
53	22,
54	23,
55	24,
56	25,
57	26,
58	27,
59	28,
60	29,
61	30,
62	31,
63	32,
64	33,
65	34,
66	35,
67	36,
68	37,
69	38,
70	39,
71	40,
72	41,
73	42,
74	43,
75	44,
76	45,
77	46,
78	47,
79	48,
80	49,
81	50,
82	51,
83	52,
84	53,
85	54,
86	55,
87	56,
88	57,
89	58,
90	59,
91	60,
92	63,
93	64,
94	65,
95	66,
96	67,
97	68,
98	69,
99	70,
100	71,
101	72,
102	76,
103	77,
104	78,
105	79,
106	80,
107	81,
108	82,
109	83,
110	84,
111	96,
112	225,
113	236,
114	237,
115	248,
116	249,
117	250,
118	260,
119	261,
120	262,
121	272,
122	273,
123	274,
124	281,
125	282,
126	283,
127	284,
128	285,
129	286,
130	292,
131	293,
132	294,
133	295,
134	296,
135	297,
136	298,
137	305,
138	306,
139	307,
140	308,
141	309,
142	317,
143	318,
144	323,
145	335,
146	367,
147	368,
148	369,
149	370,
150	371,
151	382,
152	383,
153	384,
154	395,
155	396,
156	408,
157	420,
158	433,
159	434,
160	435,
161	436,
162	437,
163	438,
164	439,
165	440,
166	441,
167	442,
168	443,
169	444,
170	445,
171	446,
172	447,
173	448,
174	449,
175	450,
176	451,
177	452,
178	453,
179	454,
180	455,
181	456,
182	457,
183	458,
184	459,
185	460,
186	461,
187	462,
188	463,
189	464,
190	465,
191	466,
192	467,
193	468,
194	469,
195	470,
196	471,
197	472,
198	473,
199	474,
200	475,
201	476,
202	477,
203	478,
204	479,
205	480,
206	481,
207	482,
208	483,
209	484,
210	485,
211	486,
212	487,
213	488,
214	489,
215	490,
216	491,
217	492,
218	493,
219	494,
220	495,
221	496,
222	497,
223	498,
224	499,
225	500,
226	501,
227	502,
228	503,
229	504,
230	505,
231	506,
232	508,
233	509,
234	510,
235	511,
236	512,
237	513,
238	514,
239	515,
240	516,
241	517,
242	518,
243	520,
244	521,
245	522,
246	523,
247	524,
248	525,
249	526,
250	527,
251	528,
252	534,
253	535,
254	536,
255	538,
256	539,
257	540,
258	648,
259	658,
260	659,
261	660,
262	736,
263	739,
264	746,
265	747,
266	748,
267	749,
268	750,
269	751,
270	752,
271	753,
272	758,
273	759,
274	760,
275	761,
276	762,
277	763,
278	764,
279	770,
280	771,
281	772,
282	775,
283	776,
284	782,
285	783,
286	784,
287	785,
288	786,
289	787,
290	788,
291	789,
292	790,
293	791,
294	794,
295	795,
296	796,
297	797,
298	798,
299	799,
300	800,
301	801,
302	802,
303	803,
304	805,
305	806,
306	807,
307	808,
308	809,
309	810,
310	811,
311	812,
312	813,
313	814,
314	815,
315	817,
316	818,
317	819,
318	820,
319	821,
320	822,
321	823,
322	824,
323	825,
324	826,
325	827,
326	829,
327	830,
328	831,
329	832,
330	833,
331	834,
332	835,
333	836,
334	837,
335	838,
336	839,
337	840,
338	841,
339	842,
340	845,
341	846,
342	847,
343	848,
344	849,
345	850,
346	851,
347	852,
348	853,
349	857,
350	858,
351	859,
352	860,
353	861,
354	862,
355	863,
356	864,
357	876,
358	888,
359	964,
360	975,
361	976,
362	986,
363	987,
364	997,
365	998,
366	1009,
367	1010,
368	1011,
369	1027,
370	1037,
371	1038,
372	1039,
373	1040,
374	1041,
375	1042,
376	1043,
377	1044,
378	1045,
379	1046,
380	1073,
381	1074,
382	1075,
383	1076,
384	1077,
385	1078,
386	1079,
387	1080,
388	1082,
389	1112,
390	1113,
391	1114,
392	1115,
393	1116,
394	1118,
395	1148,
396	1149,
397	1150,
398	1151,
399	1152,
400	1154,
401	1184,
402	1185,
403	1186,
404	1187,
405	1188,
406	1220,
407	1221,
408	1222,
409	1223,
410	1224,
411	1257,
412	1258,
413	1259,
414	1260,
415	1293,
416	1294,
417	1295,
418	1296,
419	1298,
420	1328,
421	1329,
422	1330,
423	1331,
424	1332,
425	1334,
426	1364,
427	1365,
428	1366,
429	1367,
430	1368,
431	1370,
432	1371,
433	1400,
434	1401,
435	1402,
436	1403,
437	1404,
438	1405,
439	1406,
440	1407,
441	1436,
442	1437,
443	1438,
444	1439,
445	1440,
446	1441,
447	1442,
448	1443,
449	1444,
450	1445,
451	1471,
452	1472,
453	1473,
454	1474,
455	1475,
456	1476,
457	1478,
458	1479,
459	1480,
460	1481,
461	1482,
462	1483,
463	1484,
464	1508,
465	1509,
466	1510,
467	1511,
468	1512,
469	1515,
470	1516,
471	1517,
472	1518,
473	1519,
474	1520,
475	1521,
476	1544,
477	1545,
478	1546,
479	1547,
480	1548,
481	1551,
482	1552,
483	1553,
484	1554,
485	1555,
486	1556,
487	1557,
488	1558,
489	1580,
490	1581,
491	1582,
492	1583,
493	1584,
494	1589,
495	1590,
496	1592,
497	1593,
498	1615,
499	1616,
500	1617,
501	1618,
502	1619,
503	1620,
504	1628,
505	1629,
506	1651,
507	1652,
508	1653,
509	1654,
510	1655,
511	1656,
512	1687,
513	1688,
514	1689,
515	1690,
516	1691,
517	1692,
518	1697,
519	1706,
520	1707,
521	1708,
522	1723,
523	1724,
524	1725,
525	1726,
526	1727,
527	1728,
528	1742,
529	1743,
530	1744,
531	1745,
532	1746,
533	1747,
534	1761,
535	1762,
536	1763,
537	1764,
538	1779,
539	1780,
540	1781,
541	1782,
542	1783,
543	1796,
544	1797,
545	1798,
546	1799,
547	1800,
548	1801,
549	1816,
550	1817,
551	1832,
552	1833,
553	1834,
554	1835,
555	1836,
556	1837,
557	1868,
558	1869,
559	1870,
560	1871,
561	1872,
562	&