libgcc/config/libbid/bid128_2_str_tables.c

   1 /* 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    56668LL, 397794435742564352LL, 59029LL, 581035870565171200LL,
 289    61390LL, 764277305387778048LL, 63751LL, 947518740210384896LL,
 290    66113LL, 130760175032991744LL, 68474LL, 314001609855598592LL,
 291    70835LL, 497243044678205440LL, 73196LL, 680484479500812288LL,
 292    75557LL, 863725914323419136LL, 77919LL, 46967349146025984LL,
 293    80280LL, 230208783968632832LL, 82641LL, 413450218791239680LL,
 294    85002LL, 596691653613846528LL, 87363LL, 779933088436453376LL,
 295    89724LL, 963174523259060224LL, 92086LL, 146415958081667072LL,
 296    94447LL, 329657392904273920LL, 96808LL, 512898827726880768LL,
 297    99169LL, 696140262549487616LL, 101530LL, 879381697372094464LL,
 298    103892LL, 62623132194701312LL, 106253LL, 245864567017308160LL,
 299    108614LL, 429106001839915008LL, 110975LL, 612347436662521856LL,
 300    113336LL, 795588871485128704LL, 115697LL, 978830306307735552LL,
 301    118059LL, 162071741130342400LL, 120420LL, 345313175952949248LL,
 302    122781LL, 528554610775556096LL, 125142LL, 711796045598162944LL,
 303    127503LL, 895037480420769792LL, 129865LL, 78278915243376640LL,
 304    132226LL, 261520350065983488LL, 134587LL, 444761784888590336LL,
 305    136948LL, 628003219711197184LL, 139309LL, 811244654533804032LL,
 306    141670LL, 994486089356410880LL, 144032LL, 177727524179017728LL,
 307    146393LL, 360968959001624576LL, 148754LL, 544210393824231424LL,
 308    },
 309
 310   {
 311    0LL, 0LL, 151115LL, 727451828646838272LL,
 312    302231LL, 454903657293676544LL, 453347LL, 182355485940514816LL,
 313    604462LL, 909807314587353088LL, 755578LL, 637259143234191360LL,
 314    906694LL, 364710971881029632LL, 1057810LL, 92162800527867904LL,
 315    1208925LL, 819614629174706176LL, 1360041LL, 547066457821544448LL,
 316    1511157LL, 274518286468382720LL, 1662273LL, 1970115115220992LL,
 317    1813388LL, 729421943762059264LL, 1964504LL, 456873772408897536LL,
 318    2115620LL, 184325601055735808LL, 2266735LL, 911777429702574080LL,
 319    2417851LL, 639229258349412352LL, 2568967LL, 366681086996250624LL,
 320    2720083LL, 94132915643088896LL, 2871198LL, 821584744289927168LL,
 321    3022314LL, 549036572936765440LL, 3173430LL, 276488401583603712LL,
 322    3324546LL, 3940230230441984LL, 3475661LL, 731392058877280256LL,
 323    3626777LL, 458843887524118528LL, 3777893LL, 186295716170956800LL,
 324    3929008LL, 913747544817795072LL, 4080124LL, 641199373464633344LL,
 325    4231240LL, 368651202111471616LL, 4382356LL, 96103030758309888LL,
 326    4533471LL, 823554859405148160LL, 4684587LL, 551006688051986432LL,
 327    4835703LL, 278458516698824704LL, 4986819LL, 5910345345662976LL,
 328    5137934LL, 733362173992501248LL, 5289050LL, 460814002639339520LL,
 329    5440166LL, 188265831286177792LL, 5591281LL, 915717659933016064LL,
 330    5742397LL, 643169488579854336LL, 5893513LL, 370621317226692608LL,
 331    6044629LL, 98073145873530880LL, 6195744LL, 825524974520369152LL,
 332    6346860LL, 552976803167207424LL, 6497976LL, 280428631814045696LL,
 333    6649092LL, 7880460460883968LL, 6800207LL, 735332289107722240LL,
 334    6951323LL, 462784117754560512LL, 7102439LL, 190235946401398784LL,
 335    7253554LL, 917687775048237056LL, 7404670LL, 645139603695075328LL,
 336    7555786LL, 372591432341913600LL, 7706902LL, 100043260988751872LL,
 337    7858017LL, 827495089635590144LL, 8009133LL, 554946918282428416LL,
 338    8160249LL, 282398746929266688LL, 8311365LL, 9850575576104960LL,
 339    8462480LL, 737302404222943232LL, 8613596LL, 464754232869781504LL,
 340    8764712LL, 192206061516619776LL, 8915827LL, 919657890163458048LL,
 341    9066943LL, 647109718810296320LL, 9218059LL, 374561547457134592LL,
 342    9369175LL, 102013376103972864LL, 9520290LL, 829465204750811136LL,
 343    },
 344
 345   {
 346    0LL, 0LL, 9671406LL, 556917033397649408LL,
 347    19342813LL, 113834066795298816LL, 29014219LL, 670751100192948224LL,
 348    38685626LL, 227668133590597632LL, 48357032LL, 784585166988247040LL,
 349    58028439LL, 341502200385896448LL, 67699845LL, 898419233783545856LL,
 350    77371252LL, 455336267181195264LL, 87042659LL, 12253300578844672LL,
 351    96714065LL, 569170333976494080LL, 106385472LL, 126087367374143488LL,
 352    116056878LL, 683004400771792896LL, 125728285LL, 239921434169442304LL,
 353    135399691LL, 796838467567091712LL, 145071098LL, 353755500964741120LL,
 354    154742504LL, 910672534362390528LL, 164413911LL, 467589567760039936LL,
 355    174085318LL, 24506601157689344LL, 183756724LL, 581423634555338752LL,
 356    193428131LL, 138340667952988160LL, 203099537LL, 695257701350637568LL,
 357    212770944LL, 252174734748286976LL, 222442350LL, 809091768145936384LL,
 358    232113757LL, 366008801543585792LL, 241785163LL, 922925834941235200LL,
 359    251456570LL, 479842868338884608LL, 261127977LL, 36759901736534016LL,
 360    270799383LL, 593676935134183424LL, 280470790LL, 150593968531832832LL,
 361    290142196LL, 707511001929482240LL, 299813603LL, 264428035327131648LL,
 362    309485009LL, 821345068724781056LL, 319156416LL, 378262102122430464LL,
 363    328827822LL, 935179135520079872LL, 338499229LL, 492096168917729280LL,
 364    348170636LL, 49013202315378688LL, 357842042LL, 605930235713028096LL,
 365    367513449LL, 162847269110677504LL, 377184855LL, 719764302508326912LL,
 366    386856262LL, 276681335905976320LL, 396527668LL, 833598369303625728LL,
 367    406199075LL, 390515402701275136LL, 415870481LL, 947432436098924544LL,
 368    425541888LL, 504349469496573952LL, 435213295LL, 61266502894223360LL,
 369    444884701LL, 618183536291872768LL, 454556108LL, 175100569689522176LL,
 370    464227514LL, 732017603087171584LL, 473898921LL, 288934636484820992LL,
 371    483570327LL, 845851669882470400LL, 493241734LL, 402768703280119808LL,
 372    502913140LL, 959685736677769216LL, 512584547LL, 516602770075418624LL,
 373    522255954LL, 73519803473068032LL, 531927360LL, 630436836870717440LL,
 374    541598767LL, 187353870268366848LL, 551270173LL, 744270903666016256LL,
 375    560941580LL, 301187937063665664LL, 570612986LL, 858104970461315072LL,
 376    580284393LL, 415022003858964480LL, 589955799LL, 971939037256613888LL,
 377    599627206LL, 528856070654263296LL, 609298613LL, 85773104051912704LL,
 378    },
 379
 380   {
 381    0LL, 0LL, 618970019LL, 642690137449562112LL,
 382    1237940039LL, 285380274899124224LL, 1856910058LL,
 383    928070412348686336LL,
 384    2475880078LL, 570760549798248448LL, 3094850098LL,
 385    213450687247810560LL,
 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    11141460353LL, 568422474092118016LL, 11760430373LL,
 399    211112611541680128LL,
 400    12379400392LL, 853802748991242240LL, 12998370412LL,
 401    496492886440804352LL,
 402    13617340432LL, 139183023890366464LL, 14236310451LL,
 403    781873161339928576LL,
 404    14855280471LL, 424563298789490688LL, 15474250491LL,
 405    67253436239052800LL,
 406    16093220510LL, 709943573688614912LL, 16712190530LL,
 407    352633711138177024LL,
 408    17331160549LL, 995323848587739136LL, 17950130569LL,
 409    638013986037301248LL,
 410    18569100589LL, 280704123486863360LL, 19188070608LL,
 411    923394260936425472LL,
 412    19807040628LL, 566084398385987584LL, 20426010648LL,
 413    208774535835549696LL,
 414    21044980667LL, 851464673285111808LL, 21663950687LL,
 415    494154810734673920LL,
 416    22282920707LL, 136844948184236032LL, 22901890726LL,
 417    779535085633798144LL,
 418    23520860746LL, 422225223083360256LL, 24139830766LL,
 419    64915360532922368LL,
 420    24758800785LL, 707605497982484480LL, 25377770805LL,
 421    350295635432046592LL,
 422    25996740824LL, 992985772881608704LL, 26615710844LL,
 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,
 437    633337834625040384LL,
 438    35900261139LL, 276027972074602496LL, 36519231158LL,
 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,
 459    718194358035677184LL,
 460    554597137599LL, 850363154807652352LL, 594211218856LL,
 461    982531951579627520LL,
 462    633825300114LL, 114700748351602688LL, 673439381371LL,
 463    246869545123577856LL,
 464    713053462628LL, 379038341895553024LL, 752667543885LL,
 465    511207138667528192LL,
 466    792281625142LL, 643375935439503360LL, 831895706399LL,
 467    775544732211478528LL,
 468    871509787656LL, 907713528983453696LL, 911123868914LL,
 469    39882325755428864LL,
 470    950737950171LL, 172051122527404032LL, 990352031428LL,
 471    304219919299379200LL,
 472    1029966112685LL, 436388716071354368LL, 1069580193942LL,
 473    568557512843329536LL,
 474    1109194275199LL, 700726309615304704LL, 1148808356456LL,
 475    832895106387279872LL,
 476    1188422437713LL, 965063903159255040LL, 1228036518971LL,
 477    97232699931230208LL,
 478    1267650600228LL, 229401496703205376LL, 1307264681485LL,
 479    361570293475180544LL,
 480    1346878762742LL, 493739090247155712LL, 1386492843999LL,
 481    625907887019130880LL,
 482    1426106925256LL, 758076683791106048LL, 1465721006513LL,
 483    890245480563081216LL,
 484    1505335087771LL, 22414277335056384LL, 1544949169028LL,
 485    154583074107031552LL,
 486    1584563250285LL, 286751870879006720LL, 1624177331542LL,
 487    418920667650981888LL,
 488    1663791412799LL, 551089464422957056LL, 1703405494056LL,
 489    683258261194932224LL,
 490    1743019575313LL, 815427057966907392LL, 1782633656570LL,
 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    634862861534625792LL,
 534    55776626410042LL, 93665854941036544LL, 58311927610498LL,
 535    552468848347447296LL,
 536    60847228810955LL, 11271841753858048LL, 63382530011411LL,
 537    470074835160268800LL,
 538    65917831211867LL, 928877828566679552LL, 68453132412324LL,
 539    387680821973090304LL,
 540    70988433612780LL, 846483815379501056LL, 73523734813237LL,
 541    305286808785911808LL,
 542    76059036013693LL, 764089802192322560LL, 78594337214150LL,
 543    222892795598733312LL,
 544    81129638414606LL, 681695789005144064LL, 83664939615063LL,
 545    140498782411554816LL,
 546    86200240815519LL, 599301775817965568LL, 88735542015976LL,
 547    58104769224376320LL,
 548    91270843216432LL, 516907762630787072LL, 93806144416888LL,
 549    975710756037197824LL,
 550    96341445617345LL, 434513749443608576LL, 98876746817801LL,
 551    893316742850019328LL,
 552    101412048018258LL, 352119736256430080LL, 103947349218714LL,
 553    810922729662840832LL,
 554    106482650419171LL, 269725723069251584LL, 109017951619627LL,
 555    728528716475662336LL,
 556    111553252820084LL, 187331709882073088LL, 114088554020540LL,
 557    646134703288483840LL,
 558    116623855220997LL, 104937696694894592LL, 119159156421453LL,
 559    563740690101305344LL,
 560    121694457621910LL, 22543683507716096LL, 124229758822366LL,
 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    4218741197559547LL, 448181028267491328LL, 4381000474388760LL,
 605    811572606277779456LL,
 606    4543259751217974LL, 174964184288067584LL, 4705519028047187LL,
 607    538355762298355712LL,
 608    4867778304876400LL, 901747340308643840LL, 5030037581705614LL,
 609    265138918318931968LL,
 610    5192296858534827LL, 628530496329220096LL, 5354556135364040LL,
 611    991922074339508224LL,
 612    5516815412193254LL, 355313652349796352LL, 5679074689022467LL,
 613    718705230360084480LL,
 614    5841333965851681LL, 82096808370372608LL, 6003593242680894LL,
 615    445488386380660736LL,
 616    6165852519510107LL, 808879964390948864LL, 6328111796339321LL,
 617    172271542401236992LL,
 618    6490371073168534LL, 535663120411525120LL, 6652630349997747LL,
 619    899054698421813248LL,
 620    6814889626826961LL, 262446276432101376LL, 6977148903656174LL,
 621    625837854442389504LL,
 622    7139408180485387LL, 989229432452677632LL, 7301667457314601LL,
 623    352621010462965760LL,
 624    7463926734143814LL, 716012588473253888LL, 7626186010973028LL,
 625    79404166483542016LL,
 626    7788445287802241LL, 442795744493830144LL, 7950704564631454LL,
 627    806187322504118272LL,
 628    8112963841460668LL, 169578900514406400LL, 8275223118289881LL,
 629    532970478524694528LL,
 630    8437482395119094LL, 896362056534982656LL, 8599741671948308LL,
 631    259753634545270784LL,
 632    8762000948777521LL, 623145212555558912LL, 8924260225606734LL,
 633    986536790565847040LL,
 634    9086519502435948LL, 349928368576135168LL, 9248778779265161LL,
 635    713319946586423296LL,
 636    9411038056094375LL, 76711524596711424LL, 9573297332923588LL,
 637    440103102606999552LL,
 638    9735556609752801LL, 803494680617287680LL, 9897815886582015LL,
 639    166886258627575808LL,
 640    10060075163411228LL, 530277836637863936LL, 10222334440240441LL,
 641    893669414648152064LL}
 642 };