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[/] [openrisc/] [trunk/] [gnu-src/] [gcc-4.5.1/] [libgcc/] [config/] [libbid/] [bid128_2_str_tables.c] - Blame information for rev 407

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1 272 jeremybenn 
/* Copyright (C) 2007, 2009  Free Software Foundation, Inc.
2 
 
3 
This file is part of GCC.
4 
 
5 
GCC is free software; you can redistribute it and/or modify it under
6 
the terms of the GNU General Public License as published by the Free
7 
Software Foundation; either version 3, or (at your option) any later
8 
version.
9 
 
10 
GCC is distributed in the hope that it will be useful, but WITHOUT ANY
11 
WARRANTY; without even the implied warranty of MERCHANTABILITY or
12 
FITNESS FOR A PARTICULAR PURPOSE.  See the GNU General Public License
13 
for more details.
14 
 
15 
Under Section 7 of GPL version 3, you are granted additional
16 
permissions described in the GCC Runtime Library Exception, version
17 
3.1, as published by the Free Software Foundation.
18 
 
19 
You should have received a copy of the GNU General Public License and
20 
a copy of the GCC Runtime Library Exception along with this program;
21 
see the files COPYING3 and COPYING.RUNTIME respectively.  If not, see
22 
<http://www.gnu.org/licenses/>.  */
23 
 
24 
#include "bid_internal.h"
25 
 
26 
UINT64 Twoto60_m_10to18 = 152921504606846976LL;
27 
UINT64 Twoto60 = 0x1000000000000000LL;
28 
UINT64 Inv_Tento9 = 2305843009LL;       /* floor(2^61/10^9) */
29 
UINT32 Twoto30_m_10to9 = 73741824;
30 
UINT32 Tento9 = 1000000000;
31 
UINT32 Tento6 = 1000000;
32 
UINT32 Tento3 = 1000;
33 
 
34 
const char midi_tbl[1000][3] = {
35 
  "000", "001", "002", "003", "004", "005", "006", "007", "008", "009",
36 
  "010", "011", "012", "013", "014", "015", "016", "017", "018", "019",
37 
  "020", "021", "022", "023", "024", "025", "026", "027", "028", "029",
38 
  "030", "031", "032", "033", "034", "035", "036", "037", "038", "039",
39 
  "040", "041", "042", "043", "044", "045", "046", "047", "048", "049",
40 
  "050", "051", "052", "053", "054", "055", "056", "057", "058", "059",
41 
  "060", "061", "062", "063", "064", "065", "066", "067", "068", "069",
42 
  "070", "071", "072", "073", "074", "075", "076", "077", "078", "079",
43 
  "080", "081", "082", "083", "084", "085", "086", "087", "088", "089",
44 
  "090", "091", "092", "093", "094", "095", "096", "097", "098", "099",
45 
  "100", "101", "102", "103", "104", "105", "106", "107", "108", "109",
46 
  "110", "111", "112", "113", "114", "115", "116", "117", "118", "119",
47 
  "120", "121", "122", "123", "124", "125", "126", "127", "128", "129",
48 
  "130", "131", "132", "133", "134", "135", "136", "137", "138", "139",
49 
  "140", "141", "142", "143", "144", "145", "146", "147", "148", "149",
50 
  "150", "151", "152", "153", "154", "155", "156", "157", "158", "159",
51 
  "160", "161", "162", "163", "164", "165", "166", "167", "168", "169",
52 
  "170", "171", "172", "173", "174", "175", "176", "177", "178", "179",
53 
  "180", "181", "182", "183", "184", "185", "186", "187", "188", "189",
54 
  "190", "191", "192", "193", "194", "195", "196", "197", "198", "199",
55 
  "200", "201", "202", "203", "204", "205", "206", "207", "208", "209",
56 
  "210", "211", "212", "213", "214", "215", "216", "217", "218", "219",
57 
  "220", "221", "222", "223", "224", "225", "226", "227", "228", "229",
58 
  "230", "231", "232", "233", "234", "235", "236", "237", "238", "239",
59 
  "240", "241", "242", "243", "244", "245", "246", "247", "248", "249",
60 
  "250", "251", "252", "253", "254", "255", "256", "257", "258", "259",
61 
  "260", "261", "262", "263", "264", "265", "266", "267", "268", "269",
62 
  "270", "271", "272", "273", "274", "275", "276", "277", "278", "279",
63 
  "280", "281", "282", "283", "284", "285", "286", "287", "288", "289",
64 
  "290", "291", "292", "293", "294", "295", "296", "297", "298", "299",
65 
  "300", "301", "302", "303", "304", "305", "306", "307", "308", "309",
66 
  "310", "311", "312", "313", "314", "315", "316", "317", "318", "319",
67 
  "320", "321", "322", "323", "324", "325", "326", "327", "328", "329",
68 
  "330", "331", "332", "333", "334", "335", "336", "337", "338", "339",
69 
  "340", "341", "342", "343", "344", "345", "346", "347", "348", "349",
70 
  "350", "351", "352", "353", "354", "355", "356", "357", "358", "359",
71 
  "360", "361", "362", "363", "364", "365", "366", "367", "368", "369",
72 
  "370", "371", "372", "373", "374", "375", "376", "377", "378", "379",
73 
  "380", "381", "382", "383", "384", "385", "386", "387", "388", "389",
74 
  "390", "391", "392", "393", "394", "395", "396", "397", "398", "399",
75 
  "400", "401", "402", "403", "404", "405", "406", "407", "408", "409",
76 
  "410", "411", "412", "413", "414", "415", "416", "417", "418", "419",
77 
  "420", "421", "422", "423", "424", "425", "426", "427", "428", "429",
78 
  "430", "431", "432", "433", "434", "435", "436", "437", "438", "439",
79 
  "440", "441", "442", "443", "444", "445", "446", "447", "448", "449",
80 
  "450", "451", "452", "453", "454", "455", "456", "457", "458", "459",
81 
  "460", "461", "462", "463", "464", "465", "466", "467", "468", "469",
82 
  "470", "471", "472", "473", "474", "475", "476", "477", "478", "479",
83 
  "480", "481", "482", "483", "484", "485", "486", "487", "488", "489",
84 
  "490", "491", "492", "493", "494", "495", "496", "497", "498", "499",
85 
  "500", "501", "502", "503", "504", "505", "506", "507", "508", "509",
86 
  "510", "511", "512", "513", "514", "515", "516", "517", "518", "519",
87 
  "520", "521", "522", "523", "524", "525", "526", "527", "528", "529",
88 
  "530", "531", "532", "533", "534", "535", "536", "537", "538", "539",
89 
  "540", "541", "542", "543", "544", "545", "546", "547", "548", "549",
90 
  "550", "551", "552", "553", "554", "555", "556", "557", "558", "559",
91 
  "560", "561", "562", "563", "564", "565", "566", "567", "568", "569",
92 
  "570", "571", "572", "573", "574", "575", "576", "577", "578", "579",
93 
  "580", "581", "582", "583", "584", "585", "586", "587", "588", "589",
94 
  "590", "591", "592", "593", "594", "595", "596", "597", "598", "599",
95 
  "600", "601", "602", "603", "604", "605", "606", "607", "608", "609",
96 
  "610", "611", "612", "613", "614", "615", "616", "617", "618", "619",
97 
  "620", "621", "622", "623", "624", "625", "626", "627", "628", "629",
98 
  "630", "631", "632", "633", "634", "635", "636", "637", "638", "639",
99 
  "640", "641", "642", "643", "644", "645", "646", "647", "648", "649",
100 
  "650", "651", "652", "653", "654", "655", "656", "657", "658", "659",
101 
  "660", "661", "662", "663", "664", "665", "666", "667", "668", "669",
102 
  "670", "671", "672", "673", "674", "675", "676", "677", "678", "679",
103 
  "680", "681", "682", "683", "684", "685", "686", "687", "688", "689",
104 
  "690", "691", "692", "693", "694", "695", "696", "697", "698", "699",
105 
  "700", "701", "702", "703", "704", "705", "706", "707", "708", "709",
106 
  "710", "711", "712", "713", "714", "715", "716", "717", "718", "719",
107 
  "720", "721", "722", "723", "724", "725", "726", "727", "728", "729",
108 
  "730", "731", "732", "733", "734", "735", "736", "737", "738", "739",
109 
  "740", "741", "742", "743", "744", "745", "746", "747", "748", "749",
110 
  "750", "751", "752", "753", "754", "755", "756", "757", "758", "759",
111 
  "760", "761", "762", "763", "764", "765", "766", "767", "768", "769",
112 
  "770", "771", "772", "773", "774", "775", "776", "777", "778", "779",
113 
  "780", "781", "782", "783", "784", "785", "786", "787", "788", "789",
114 
  "790", "791", "792", "793", "794", "795", "796", "797", "798", "799",
115 
  "800", "801", "802", "803", "804", "805", "806", "807", "808", "809",
116 
  "810", "811", "812", "813", "814", "815", "816", "817", "818", "819",
117 
  "820", "821", "822", "823", "824", "825", "826", "827", "828", "829",
118 
  "830", "831", "832", "833", "834", "835", "836", "837", "838", "839",
119 
  "840", "841", "842", "843", "844", "845", "846", "847", "848", "849",
120 
  "850", "851", "852", "853", "854", "855", "856", "857", "858", "859",
121 
  "860", "861", "862", "863", "864", "865", "866", "867", "868", "869",
122 
  "870", "871", "872", "873", "874", "875", "876", "877", "878", "879",
123 
  "880", "881", "882", "883", "884", "885", "886", "887", "888", "889",
124 
  "890", "891", "892", "893", "894", "895", "896", "897", "898", "899",
125 
  "900", "901", "902", "903", "904", "905", "906", "907", "908", "909",
126 
  "910", "911", "912", "913", "914", "915", "916", "917", "918", "919",
127 
  "920", "921", "922", "923", "924", "925", "926", "927", "928", "929",
128 
  "930", "931", "932", "933", "934", "935", "936", "937", "938", "939",
129 
  "940", "941", "942", "943", "944", "945", "946", "947", "948", "949",
130 
  "950", "951", "952", "953", "954", "955", "956", "957", "958", "959",
131 
  "960", "961", "962", "963", "964", "965", "966", "967", "968", "969",
132 
  "970", "971", "972", "973", "974", "975", "976", "977", "978", "979",
133 
  "980", "981", "982", "983", "984", "985", "986", "987", "988", "989",
134 
  "990", "991", "992", "993", "994", "995", "996", "997", "998", "999"
135 
};
136 
 
137 
const UINT64 mod10_18_tbl[9][128] = {
138 
  // 2^59 = 576460752303423488, A and B breakdown, where data = A*10^18 + B
139 
 
140 
  {
141 
   0LL, 0LL, 0LL, 576460752303423488LL,
142 
   //  0*2^59,  1*2^59
143 
   1LL, 152921504606846976LL, 1LL, 729382256910270464LL,
144 
   //  2*2^59,  3*2^59
145 
   2LL, 305843009213693952LL, 2LL, 882303761517117440LL,
146 
   //  4*2^59,  5*2^59
147 
   3LL, 458764513820540928LL, 4LL, 35225266123964416LL,
148 
   //  6*2^59,  7*2^59
149 
   4LL, 611686018427387904LL, 5LL, 188146770730811392LL,
150 
   //  8*2^59,  9*2^59
151 
   5LL, 764607523034234880LL, 6LL, 341068275337658368LL,
152 
   // 10*2^59, 11*2^59
153 
   6LL, 917529027641081856LL, 7LL, 493989779944505344LL,
154 
   // 12*2^59, 13*2^59
155 
   8LL, 70450532247928832LL, 8LL, 646911284551352320LL,
156 
   // 14*2^59, 15*2^59
157 
   9LL, 223372036854775808LL, 9LL, 799832789158199296LL,
158 
   // 16*2^59, 17*2^59
159 
   10LL, 376293541461622784LL, 10LL, 952754293765046272LL,
160 
   // 18*2^59, 19*2^59
161 
   11LL, 529215046068469760LL, 12LL, 105675798371893248LL,
162 
   // 20*2^59, 21*2^59
163 
   12LL, 682136550675316736LL, 13LL, 258597302978740224LL,
164 
   // 22*2^59, 23*2^59
165 
   13LL, 835058055282163712LL, 14LL, 411518807585587200LL,
166 
   // 24*2^59, 25*2^59
167 
   14LL, 987979559889010688LL, 15LL, 564440312192434176LL,
168 
   // 26*2^59, 27*2^59
169 
   16LL, 140901064495857664LL, 16LL, 717361816799281152LL,
170 
   // 28*2^59, 29*2^59
171 
   17LL, 293822569102704640LL, 17LL, 870283321406128128LL,
172 
   // 30*2^59, 31*2^59
173 
   18LL, 446744073709551616LL, 19LL, 23204826012975104LL,
174 
   // 32*2^59, 33*2^59
175 
   19LL, 599665578316398592LL, 20LL, 176126330619822080LL,
176 
   // 34*2^59, 35*2^59
177 
   20LL, 752587082923245568LL, 21LL, 329047835226669056LL,
178 
   // 36*2^59, 37*2^59
179 
   21LL, 905508587530092544LL, 22LL, 481969339833516032LL,
180 
   // 38*2^59, 39*2^59
181 
   23LL, 58430092136939520LL, 23LL, 634890844440363008LL,
182 
   // 40*2^59, 41*2^59
183 
   24LL, 211351596743786496LL, 24LL, 787812349047209984LL,
184 
   // 42*2^59, 43*2^59
185 
   25LL, 364273101350633472LL, 25LL, 940733853654056960LL,
186 
   // 44*2^59, 45*2^59
187 
   26LL, 517194605957480448LL, 27LL, 93655358260903936LL,
188 
   // 46*2^59, 47*2^59
189 
   27LL, 670116110564327424LL, 28LL, 246576862867750912LL,
190 
   // 48*2^59, 49*2^59
191 
   28LL, 823037615171174400LL, 29LL, 399498367474597888LL,
192 
   // 50*2^59, 51*2^59
193 
   29LL, 975959119778021376LL, 30LL, 552419872081444864LL,
194 
   // 52*2^59, 53*2^59
195 
   31LL, 128880624384868352LL, 31LL, 705341376688291840LL,
196 
   // 54*2^59, 55*2^59
197 
   32LL, 281802128991715328LL, 32LL, 858262881295138816LL,
198 
   // 56*2^59, 57*2^59
199 
   33LL, 434723633598562304LL, 34LL, 11184385901985792LL,
200 
   // 58*2^59, 59*2^59
201 
   34LL, 587645138205409280LL, 35LL, 164105890508832768LL,
202 
   // 60*2^59, 61*2^59
203 
   35LL, 740566642812256256LL, 36LL, 317027395115679744LL,
204 
   // 62*2^59, 63*2^59
205 
   },
206 
 
207 
  {
208 
   // 2^65 = 36*10^18 + 893488147419103232
209 
   0LL, 0LL, 36LL, 893488147419103232LL,
210 
   //  0*2^65,  1*2^65
211 
   73LL, 786976294838206464LL, 110LL, 680464442257309696LL,
212 
   //  2*2^65,  3*2^65
213 
   147LL, 573952589676412928LL, 184LL, 467440737095516160LL,
214 
   //  4*2^65,  5*2^65
215 
   221LL, 360928884514619392LL, 258LL, 254417031933722624LL,
216 
   //  6*2^65,  7*2^65
217 
   295LL, 147905179352825856LL, 332LL, 41393326771929088LL,
218 
   //  8*2^65,  9*2^65
219 
   368LL, 934881474191032320LL, 405LL, 828369621610135552LL,
220 
   //  0*2^65,  1*2^65
221 
   442LL, 721857769029238784LL, 479LL, 615345916448342016LL,
222 
   //  2*2^65,  3*2^65
223 
   516LL, 508834063867445248LL, 553LL, 402322211286548480LL,
224 
   //  4*2^65,  5*2^65
225 
   590LL, 295810358705651712LL, 627LL, 189298506124754944LL,
226 
   //  6*2^65,  7*2^65
227 
   664LL, 82786653543858176LL, 700LL, 976274800962961408LL,
228 
   //  8*2^65,  9*2^65
229 
   737LL, 869762948382064640LL, 774LL, 763251095801167872LL,
230 
   //  0*2^65,  1*2^65
231 
   811LL, 656739243220271104LL, 848LL, 550227390639374336LL,
232 
   //  2*2^65,  3*2^65
233 
   885LL, 443715538058477568LL, 922LL, 337203685477580800LL,
234 
   //  4*2^65,  5*2^65
235 
   959LL, 230691832896684032LL, 996LL, 124179980315787264LL,
236 
   //  6*2^65,  7*2^65
237 
   1033LL, 17668127734890496LL, 1069LL, 911156275153993728LL,
238 
   //  8*2^65,  9*2^65
239 
   1106LL, 804644422573096960LL, 1143LL, 698132569992200192LL,
240 
   //  0*2^65,  1*2^65
241 
   1180LL, 591620717411303424LL, 1217LL, 485108864830406656LL,
242 
   //  2*2^65,  3*2^65
243 
   1254LL, 378597012249509888LL, 1291LL, 272085159668613120LL,
244 
   //  4*2^65,  5*2^65
245 
   1328LL, 165573307087716352LL, 1365LL, 59061454506819584LL,
246 
   //  6*2^65,  7*2^65
247 
   1401LL, 952549601925922816LL, 1438LL, 846037749345026048LL,
248 
   //  8*2^65,  9*2^65
249 
   1475LL, 739525896764129280LL, 1512LL, 633014044183232512LL,
250 
   //  0*2^65,  1*2^65
251 
   1549LL, 526502191602335744LL, 1586LL, 419990339021438976LL,
252 
   //  2*2^65,  3*2^65
253 
   1623LL, 313478486440542208LL, 1660LL, 206966633859645440LL,
254 
   //  4*2^65,  5*2^65
255 
   1697LL, 100454781278748672LL, 1733LL, 993942928697851904LL,
256 
   //  6*2^65,  7*2^65
257 
   1770LL, 887431076116955136LL, 1807LL, 780919223536058368LL,
258 
   //  8*2^65,  9*2^65
259 
   1844LL, 674407370955161600LL, 1881LL, 567895518374264832LL,
260 
   //  0*2^65,  1*2^65
261 
   1918LL, 461383665793368064LL, 1955LL, 354871813212471296LL,
262 
   //  2*2^65,  3*2^65
263 
   1992LL, 248359960631574528LL, 2029LL, 141848108050677760LL,
264 
   //  4*2^65,  5*2^65
265 
   2066LL, 35336255469780992LL, 2102LL, 928824402888884224LL,
266 
   //  6*2^65,  7*2^65
267 
   2139LL, 822312550307987456LL, 2176LL, 715800697727090688LL,
268 
   //  8*2^65,  9*2^65
269 
   2213LL, 609288845146193920LL, 2250LL, 502776992565297152LL,
270 
   //  0*2^65,  1*2^65
271 
   2287LL, 396265139984400384LL, 2324LL, 289753287403503616LL,
272 
   //  2*2^65,  3*2^65
273 
   },
274 
 
275 
  {
276 
   0LL, 0LL, 2361LL, 183241434822606848LL,
277 
   4722LL, 366482869645213696LL, 7083LL, 549724304467820544LL,
278 
   9444LL, 732965739290427392LL, 11805LL, 916207174113034240LL,
279 
   14167LL, 99448608935641088LL, 16528LL, 282690043758247936LL,
280 
   18889LL, 465931478580854784LL, 21250LL, 649172913403461632LL,
281 
   23611LL, 832414348226068480LL, 25973LL, 15655783048675328LL,
282 
   28334LL, 198897217871282176LL, 30695LL, 382138652693889024LL,
283 
   33056LL, 565380087516495872LL, 35417LL, 748621522339102720LL,
284 
   37778LL, 931862957161709568LL, 40140LL, 115104391984316416LL,
285 
   42501LL, 298345826806923264LL, 44862LL, 481587261629530112LL,
286 
   47223LL, 664828696452136960LL, 49584LL, 848070131274743808LL,
287 
   51946LL, 31311566097350656LL, 54307LL, 214553000919957504LL,
288 
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289 
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290 
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291 
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292 
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293 
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294 
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295 
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296 
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297 
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298 
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299 
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300 
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301 
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302 
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303 
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304 
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305 
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306 
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307 
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308 
   },
309 
 
310 
  {
311 
   0LL, 0LL, 151115LL, 727451828646838272LL,
312 
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313 
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316 
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318 
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319 
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320 
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321 
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322 
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323 
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324 
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325 
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327 
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328 
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329 
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330 
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331 
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332 
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333 
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334 
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336 
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338 
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339 
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340 
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342 
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343 
   },
344 
 
345 
  {
346 
   0LL, 0LL, 9671406LL, 556917033397649408LL,
347 
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348 
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350 
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351 
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352 
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353 
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354 
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356 
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357 
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359 
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360 
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361 
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362 
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363 
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364 
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366 
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367 
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368 
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369 
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370 
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371 
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372 
   502913140LL, 959685736677769216LL, 512584547LL, 516602770075418624LL,
373 
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374 
   541598767LL, 187353870268366848LL, 551270173LL, 744270903666016256LL,
375 
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376 
   580284393LL, 415022003858964480LL, 589955799LL, 971939037256613888LL,
377 
   599627206LL, 528856070654263296LL, 609298613LL, 85773104051912704LL,
378 
   },
379 
 
380 
  {
381 
   0LL, 0LL, 618970019LL, 642690137449562112LL,
382 
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383 
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384 
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385 
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386 
   3713820117LL, 856140824697372672LL, 4332790137LL,
387 
   498830962146934784LL,
388 
   4951760157LL, 141521099596496896LL, 5570730176LL,
389 
   784211237046059008LL,
390 
   6189700196LL, 426901374495621120LL, 6808670216LL,
391 
   69591511945183232LL,
392 
   7427640235LL, 712281649394745344LL, 8046610255LL,
393 
   354971786844307456LL,
394 
   8665580274LL, 997661924293869568LL, 9284550294LL,
395 
   640352061743431680LL,
396 
   9903520314LL, 283042199192993792LL, 10522490333LL,
397 
   925732336642555904LL,
398 
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399 
   211112611541680128LL,
400 
   12379400392LL, 853802748991242240LL, 12998370412LL,
401 
   496492886440804352LL,
402 
   13617340432LL, 139183023890366464LL, 14236310451LL,
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   781873161339928576LL,
404 
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405 
   67253436239052800LL,
406 
   16093220510LL, 709943573688614912LL, 16712190530LL,
407 
   352633711138177024LL,
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   638013986037301248LL,
410 
   18569100589LL, 280704123486863360LL, 19188070608LL,
411 
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412 
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413 
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414 
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415 
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416 
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417 
   779535085633798144LL,
418 
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419 
   64915360532922368LL,
420 
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421 
   350295635432046592LL,
422 
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423 
   635675910331170816LL,
424 
   27234680864LL, 278366047780732928LL, 27853650883LL,
425 
   921056185230295040LL,
426 
   28472620903LL, 563746322679857152LL, 29091590923LL,
427 
   206436460129419264LL,
428 
   29710560942LL, 849126597578981376LL, 30329530962LL,
429 
   491816735028543488LL,
430 
   30948500982LL, 134506872478105600LL, 31567471001LL,
431 
   777197009927667712LL,
432 
   32186441021LL, 419887147377229824LL, 32805411041LL,
433 
   62577284826791936LL,
434 
   33424381060LL, 705267422276354048LL, 34043351080LL,
435 
   347957559725916160LL,
436 
   34662321099LL, 990647697175478272LL, 35281291119LL,
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   633337834625040384LL,
438 
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439 
   918718109524164608LL,
440 
   37138201178LL, 561408246973726720LL, 37757171198LL,
441 
   204098384423288832LL,
442 
   38376141217LL, 846788521872850944LL, 38995111237LL,
443 
   489478659322413056LL,
444 
   },
445 
 
446 
  {
447 
   0LL, 0LL, 39614081257LL, 132168796771975168LL,
448 
   79228162514LL, 264337593543950336LL, 118842243771LL,
449 
   396506390315925504LL,
450 
   158456325028LL, 528675187087900672LL, 198070406285LL,
451 
   660843983859875840LL,
452 
   237684487542LL, 793012780631851008LL, 277298568799LL,
453 
   925181577403826176LL,
454 
   316912650057LL, 57350374175801344LL, 356526731314LL,
455 
   189519170947776512LL,
456 
   396140812571LL, 321687967719751680LL, 435754893828LL,
457 
   453856764491726848LL,
458 
   475368975085LL, 586025561263702016LL, 514983056342LL,
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   718194358035677184LL,
460 
   554597137599LL, 850363154807652352LL, 594211218856LL,
461 
   982531951579627520LL,
462 
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463 
   246869545123577856LL,
464 
   713053462628LL, 379038341895553024LL, 752667543885LL,
465 
   511207138667528192LL,
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467 
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468 
   871509787656LL, 907713528983453696LL, 911123868914LL,
469 
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470 
   950737950171LL, 172051122527404032LL, 990352031428LL,
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472 
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473 
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474 
   1109194275199LL, 700726309615304704LL, 1148808356456LL,
475 
   832895106387279872LL,
476 
   1188422437713LL, 965063903159255040LL, 1228036518971LL,
477 
   97232699931230208LL,
478 
   1267650600228LL, 229401496703205376LL, 1307264681485LL,
479 
   361570293475180544LL,
480 
   1346878762742LL, 493739090247155712LL, 1386492843999LL,
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   625907887019130880LL,
482 
   1426106925256LL, 758076683791106048LL, 1465721006513LL,
483 
   890245480563081216LL,
484 
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485 
   154583074107031552LL,
486 
   1584563250285LL, 286751870879006720LL, 1624177331542LL,
487 
   418920667650981888LL,
488 
   1663791412799LL, 551089464422957056LL, 1703405494056LL,
489 
   683258261194932224LL,
490 
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491 
   947595854738882560LL,
492 
   1822247737828LL, 79764651510857728LL, 1861861819085LL,
493 
   211933448282832896LL,
494 
   1901475900342LL, 344102245054808064LL, 1941089981599LL,
495 
   476271041826783232LL,
496 
   1980704062856LL, 608439838598758400LL, 2020318144113LL,
497 
   740608635370733568LL,
498 
   2059932225370LL, 872777432142708736LL, 2099546306628LL,
499 
   4946228914683904LL,
500 
   2139160387885LL, 137115025686659072LL, 2178774469142LL,
501 
   269283822458634240LL,
502 
   2218388550399LL, 401452619230609408LL, 2258002631656LL,
503 
   533621416002584576LL,
504 
   2297616712913LL, 665790212774559744LL, 2337230794170LL,
505 
   797959009546534912LL,
506 
   2376844875427LL, 930127806318510080LL, 2416458956685LL,
507 
   62296603090485248LL,
508 
   2456073037942LL, 194465399862460416LL, 2495687119199LL,
509 
   326634196634435584LL,
510 
   },
511 
 
512 
  {
513 
   0LL, 0LL, 2535301200456LL, 458802993406410752LL,
514 
   5070602400912LL, 917605986812821504LL, 7605903601369LL,
515 
   376408980219232256LL,
516 
   10141204801825LL, 835211973625643008LL, 12676506002282LL,
517 
   294014967032053760LL,
518 
   15211807202738LL, 752817960438464512LL, 17747108403195LL,
519 
   211620953844875264LL,
520 
   20282409603651LL, 670423947251286016LL, 22817710804108LL,
521 
   129226940657696768LL,
522 
   25353012004564LL, 588029934064107520LL, 27888313205021LL,
523 
   46832927470518272LL,
524 
   30423614405477LL, 505635920876929024LL, 32958915605933LL,
525 
   964438914283339776LL,
526 
   35494216806390LL, 423241907689750528LL, 38029518006846LL,
527 
   882044901096161280LL,
528 
   40564819207303LL, 340847894502572032LL, 43100120407759LL,
529 
   799650887908982784LL,
530 
   45635421608216LL, 258453881315393536LL, 48170722808672LL,
531 
   717256874721804288LL,
532 
   50706024009129LL, 176059868128215040LL, 53241325209585LL,
533 
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534 
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535 
   552468848347447296LL,
536 
   60847228810955LL, 11271841753858048LL, 63382530011411LL,
537 
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538 
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539 
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540 
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541 
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542 
   76059036013693LL, 764089802192322560LL, 78594337214150LL,
543 
   222892795598733312LL,
544 
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545 
   140498782411554816LL,
546 
   86200240815519LL, 599301775817965568LL, 88735542015976LL,
547 
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548 
   91270843216432LL, 516907762630787072LL, 93806144416888LL,
549 
   975710756037197824LL,
550 
   96341445617345LL, 434513749443608576LL, 98876746817801LL,
551 
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552 
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553 
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554 
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555 
   728528716475662336LL,
556 
   111553252820084LL, 187331709882073088LL, 114088554020540LL,
557 
   646134703288483840LL,
558 
   116623855220997LL, 104937696694894592LL, 119159156421453LL,
559 
   563740690101305344LL,
560 
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561 
   481346676914126848LL,
562 
   126765060022822LL, 940149670320537600LL, 129300361223279LL,
563 
   398952663726948352LL,
564 
   131835662423735LL, 857755657133359104LL, 134370963624192LL,
565 
   316558650539769856LL,
566 
   136906264824648LL, 775361643946180608LL, 139441566025105LL,
567 
   234164637352591360LL,
568 
   141976867225561LL, 692967630759002112LL, 144512168426018LL,
569 
   151770624165412864LL,
570 
   147047469626474LL, 610573617571823616LL, 149582770826931LL,
571 
   69376610978234368LL,
572 
   152118072027387LL, 528179604384645120LL, 154653373227843LL,
573 
   986982597791055872LL,
574 
   157188674428300LL, 445785591197466624LL, 159723975628756LL,
575 
   904588584603877376LL,
576 
   },
577 
 
578 
  {
579 
   0LL, 0LL, 162259276829213LL, 363391578010288128LL,
580 
   324518553658426LL, 726783156020576256LL, 486777830487640LL,
581 
   90174734030864384LL,
582 
   649037107316853LL, 453566312041152512LL, 811296384146066LL,
583 
   816957890051440640LL,
584 
   973555660975280LL, 180349468061728768LL, 1135814937804493LL,
585 
   543741046072016896LL,
586 
   1298074214633706LL, 907132624082305024LL, 1460333491462920LL,
587 
   270524202092593152LL,
588 
   1622592768292133LL, 633915780102881280LL, 1784852045121346LL,
589 
   997307358113169408LL,
590 
   1947111321950560LL, 360698936123457536LL, 2109370598779773LL,
591 
   724090514133745664LL,
592 
   2271629875608987LL, 87482092144033792LL, 2433889152438200LL,
593 
   450873670154321920LL,
594 
   2596148429267413LL, 814265248164610048LL, 2758407706096627LL,
595 
   177656826174898176LL,
596 
   2920666982925840LL, 541048404185186304LL, 3082926259755053LL,
597 
   904439982195474432LL,
598 
   3245185536584267LL, 267831560205762560LL, 3407444813413480LL,
599 
   631223138216050688LL,
600 
   3569704090242693LL, 994614716226338816LL, 3731963367071907LL,
601 
   358006294236626944LL,
602 
   3894222643901120LL, 721397872246915072LL, 4056481920730334LL,
603 
   84789450257203200LL,
604 
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