int __cdecl sub_401340(unsigned __int8 *a1)

{

  int v2; // [esp+18h] [ebp-D0h]

  int v3; // [esp+1Ch] [ebp-CCh]

  int v4; // [esp+20h] [ebp-C8h]

  int v5; // [esp+24h] [ebp-C4h]

  int v6; // [esp+28h] [ebp-C0h]

  int v7; // [esp+2Ch] [ebp-BCh]

  int v8; // [esp+30h] [ebp-B8h]

  int v9; // [esp+34h] [ebp-B4h]

  int v10; // [esp+38h] [ebp-B0h]

  int v11; // [esp+3Ch] [ebp-ACh]

  int v12; // [esp+40h] [ebp-A8h]

  int v13; // [esp+44h] [ebp-A4h]

  int v14; // [esp+48h] [ebp-A0h]

  int v15; // [esp+4Ch] [ebp-9Ch]

  int v16; // [esp+50h] [ebp-98h]

  int v17; // [esp+54h] [ebp-94h]

  int v18; // [esp+58h] [ebp-90h]

  int v19; // [esp+5Ch] [ebp-8Ch]

  int v20; // [esp+60h] [ebp-88h]

  int v21; // [esp+64h] [ebp-84h]

  int v22; // [esp+68h] [ebp-80h]

  int v23; // [esp+6Ch] [ebp-7Ch]

  int v24; // [esp+70h] [ebp-78h]

  int v25; // [esp+74h] [ebp-74h]

  int v26; // [esp+78h] [ebp-70h]

  int v27; // [esp+7Ch] [ebp-6Ch]

  int v28; // [esp+80h] [ebp-68h]

  int v29; // [esp+84h] [ebp-64h]

  int v30; // [esp+88h] [ebp-60h]

  int v31; // [esp+8Ch] [ebp-5Ch]

  int v32; // [esp+90h] [ebp-58h]

  int v33; // [esp+94h] [ebp-54h]

  int v34; // [esp+98h] [ebp-50h]

  int v35; // [esp+9Ch] [ebp-4Ch]

  int v36; // [esp+A0h] [ebp-48h]

  int v37; // [esp+A4h] [ebp-44h]

  int v38; // [esp+A8h] [ebp-40h]

  int v39; // [esp+ACh] [ebp-3Ch]

  int v40; // [esp+B0h] [ebp-38h]

  int v41; // [esp+B4h] [ebp-34h]

  int v42; // [esp+B8h] [ebp-30h]

  int v43; // [esp+BCh] [ebp-2Ch]

  int v44; // [esp+C0h] [ebp-28h]

  int v45; // [esp+C4h] [ebp-24h]

  int v46; // [esp+C8h] [ebp-20h]

  int v47; // [esp+CCh] [ebp-1Ch]

  int v48; // [esp+D0h] [ebp-18h]

  int v49; // [esp+D4h] [ebp-14h]

  int v50; // [esp+D8h] [ebp-10h]

  int i; // [esp+DCh] [ebp-Ch]

  v2 = 34 * a1[3] + 12 * *a1 + 53 * a1[1] + 6 * a1[2] + 58 * a1[4] + 36 * a1[5] + a1[6];

  v3 = 27 * a1[4] + 73 * a1[3] + 12 * a1[2] + 83 * *a1 + 85 * a1[1] + 96 * a1[5] + 52 * a1[6];

  v4 = 24 * a1[2] + 78 * *a1 + 53 * a1[1] + 36 * a1[3] + 86 * a1[4] + 25 * a1[5] + 46 * a1[6];

  v5 = 78 * a1[1] + 39 * *a1 + 52 * a1[2] + 9 * a1[3] + 62 * a1[4] + 37 * a1[5] + 84 * a1[6];

  v6 = 48 * a1[4] + 6 * a1[1] + 23 * *a1 + 14 * a1[2] + 74 * a1[3] + 12 * a1[5] + 83 * a1[6];

  v7 = 15 * a1[5] + 48 * a1[4] + 92 * a1[2] + 85 * a1[1] + 27 * *a1 + 42 * a1[3] + 72 * a1[6];

  v8 = 26 * a1[5] + 67 * a1[3] + 6 * a1[1] + 4 * *a1 + 3 * a1[2] + 68 * a1[6];

  v9 = 34 * a1[10] + 12 * a1[7] + 53 * a1[8] + 6 * a1[9] + 58 * a1[11] + 36 * a1[12] + a1[13];

  v10 = 27 * a1[11] + 73 * a1[10] + 12 * a1[9] + 83 * a1[7] + 85 * a1[8] + 96 * a1[12] + 52 * a1[13];

  v11 = 24 * a1[9] + 78 * a1[7] + 53 * a1[8] + 36 * a1[10] + 86 * a1[11] + 25 * a1[12] + 46 * a1[13];

  v12 = 78 * a1[8] + 39 * a1[7] + 52 * a1[9] + 9 * a1[10] + 62 * a1[11] + 37 * a1[12] + 84 * a1[13];

  v13 = 48 * a1[11] + 6 * a1[8] + 23 * a1[7] + 14 * a1[9] + 74 * a1[10] + 12 * a1[12] + 83 * a1[13];

  v14 = 15 * a1[12] + 48 * a1[11] + 92 * a1[9] + 85 * a1[8] + 27 * a1[7] + 42 * a1[10] + 72 * a1[13];

  v15 = 26 * a1[12] + 67 * a1[10] + 6 * a1[8] + 4 * a1[7] + 3 * a1[9] + 68 * a1[13];

  v16 = 34 * a1[17] + 12 * a1[14] + 53 * a1[15] + 6 * a1[16] + 58 * a1[18] + 36 * a1[19] + a1[20];

  v17 = 27 * a1[18] + 73 * a1[17] + 12 * a1[16] + 83 * a1[14] + 85 * a1[15] + 96 * a1[19] + 52 * a1[20];

  v18 = 24 * a1[16] + 78 * a1[14] + 53 * a1[15] + 36 * a1[17] + 86 * a1[18] + 25 * a1[19] + 46 * a1[20];

  v19 = 78 * a1[15] + 39 * a1[14] + 52 * a1[16] + 9 * a1[17] + 62 * a1[18] + 37 * a1[19] + 84 * a1[20];

  v20 = 48 * a1[18] + 6 * a1[15] + 23 * a1[14] + 14 * a1[16] + 74 * a1[17] + 12 * a1[19] + 83 * a1[20];

  v21 = 15 * a1[19] + 48 * a1[18] + 92 * a1[16] + 85 * a1[15] + 27 * a1[14] + 42 * a1[17] + 72 * a1[20];

  v22 = 26 * a1[19] + 67 * a1[17] + 6 * a1[15] + 4 * a1[14] + 3 * a1[16] + 68 * a1[20];

  v23 = 34 * a1[24] + 12 * a1[21] + 53 * a1[22] + 6 * a1[23] + 58 * a1[25] + 36 * a1[26] + a1[27];

  v24 = 27 * a1[25] + 73 * a1[24] + 12 * a1[23] + 83 * a1[21] + 85 * a1[22] + 96 * a1[26] + 52 * a1[27];

  v25 = 24 * a1[23] + 78 * a1[21] + 53 * a1[22] + 36 * a1[24] + 86 * a1[25] + 25 * a1[26] + 46 * a1[27];

  v26 = 78 * a1[22] + 39 * a1[21] + 52 * a1[23] + 9 * a1[24] + 62 * a1[25] + 37 * a1[26] + 84 * a1[27];

  v27 = 48 * a1[25] + 6 * a1[22] + 23 * a1[21] + 14 * a1[23] + 74 * a1[24] + 12 * a1[26] + 83 * a1[27];

  v28 = 15 * a1[26] + 48 * a1[25] + 92 * a1[23] + 85 * a1[22] + 27 * a1[21] + 42 * a1[24] + 72 * a1[27];

  v29 = 26 * a1[26] + 67 * a1[24] + 6 * a1[22] + 4 * a1[21] + 3 * a1[23] + 68 * a1[27];

  v30 = 34 * a1[31] + 12 * a1[28] + 53 * a1[29] + 6 * a1[30] + 58 * a1[32] + 36 * a1[33] + a1[34];

  v31 = 27 * a1[32] + 73 * a1[31] + 12 * a1[30] + 83 * a1[28] + 85 * a1[29] + 96 * a1[33] + 52 * a1[34];

  v32 = 24 * a1[30] + 78 * a1[28] + 53 * a1[29] + 36 * a1[31] + 86 * a1[32] + 25 * a1[33] + 46 * a1[34];

  v33 = 78 * a1[29] + 39 * a1[28] + 52 * a1[30] + 9 * a1[31] + 62 * a1[32] + 37 * a1[33] + 84 * a1[34];

  v34 = 48 * a1[32] + 6 * a1[29] + 23 * a1[28] + 14 * a1[30] + 74 * a1[31] + 12 * a1[33] + 83 * a1[34];

  v35 = 15 * a1[33] + 48 * a1[32] + 92 * a1[30] + 85 * a1[29] + 27 * a1[28] + 42 * a1[31] + 72 * a1[34];

  v36 = 26 * a1[33] + 67 * a1[31] + 6 * a1[29] + 4 * a1[28] + 3 * a1[30] + 68 * a1[34];

  v37 = 34 * a1[38] + 12 * a1[35] + 53 * a1[36] + 6 * a1[37] + 58 * a1[39] + 36 * a1[40] + a1[41];

  v38 = 27 * a1[39] + 73 * a1[38] + 12 * a1[37] + 83 * a1[35] + 85 * a1[36] + 96 * a1[40] + 52 * a1[41];

  v39 = 24 * a1[37] + 78 * a1[35] + 53 * a1[36] + 36 * a1[38] + 86 * a1[39] + 25 * a1[40] + 46 * a1[41];

  v40 = 78 * a1[36] + 39 * a1[35] + 52 * a1[37] + 9 * a1[38] + 62 * a1[39] + 37 * a1[40] + 84 * a1[41];

  v41 = 48 * a1[39] + 6 * a1[36] + 23 * a1[35] + 14 * a1[37] + 74 * a1[38] + 12 * a1[40] + 83 * a1[41];

  v42 = 15 * a1[40] + 48 * a1[39] + 92 * a1[37] + 85 * a1[36] + 27 * a1[35] + 42 * a1[38] + 72 * a1[41];

  v43 = 26 * a1[40] + 67 * a1[38] + 6 * a1[36] + 4 * a1[35] + 3 * a1[37] + 68 * a1[41];

  v44 = 34 * a1[45] + 12 * a1[42] + 53 * a1[43] + 6 * a1[44] + 58 * a1[46] + 36 * a1[47] + a1[48];

  v45 = 27 * a1[46] + 73 * a1[45] + 12 * a1[44] + 83 * a1[42] + 85 * a1[43] + 96 * a1[47] + 52 * a1[48];

  v46 = 24 * a1[44] + 78 * a1[42] + 53 * a1[43] + 36 * a1[45] + 86 * a1[46] + 25 * a1[47] + 46 * a1[48];

  v47 = 78 * a1[43] + 39 * a1[42] + 52 * a1[44] + 9 * a1[45] + 62 * a1[46] + 37 * a1[47] + 84 * a1[48];

  v48 = 48 * a1[46] + 6 * a1[43] + 23 * a1[42] + 14 * a1[44] + 74 * a1[45] + 12 * a1[47] + 83 * a1[48];

  v49 = 15 * a1[47] + 48 * a1[46] + 92 * a1[44] + 85 * a1[43] + 27 * a1[42] + 42 * a1[45] + 72 * a1[48];

  v50 = 26 * a1[47] + 67 * a1[45] + 6 * a1[43] + 4 * a1[42] + 3 * a1[44] + 68 * a1[48];

  for ( i = 0; i <= 48; ++i )

  {

    if ( *(&v2 + i) != dword_404000[i] )

    {

      printf("GG");

      exit(0);

    }

  }

  return puts("TQL");

}

这题讲道理，算送分，考个z3的使用，这玩意求多元一次方程，很香，星盟的里面有一题和这题类似，不过比这个

恶心多了，那个32方程，而且还有位运算，主要是求几十个数组，要分离数据，对方程的处理，上次看到夜影师傅的wp里面有个这类题，直接元编程，把代码编出来，是真的狠。

1.首先shift+e 取出我们要的数据



将c格式改成py的

2.利用z3来求解，同时处理方程，我使用replace，替换的，也是偷学的2333，就不放代码了，直接上脚本。

from z3 import *

v1 =[18564,

  37316,

  32053,

  33278,

  23993,

  33151,

  15248,

  13719,

  34137,

  27391,

  28639,

  18453,

  28465,

  12384,

  20780,

  45085,

  35827,

  37243,

  26037,

  39409,

  17583,

  20825,

  44474,

  35138,

  36914,

  25918,

  38915,

  17672,

  21219,

  43935,

  37072,

  39359,

  27793,

  41447,

  18098,

  21335,

  46164,

  38698,

  39084,

  29205,

  40913,

  19117,

  21786,

  46573,

  38322,

  41017,

  29298,

  43409,

  19655

  ]

solver=Solver()

a1=[Int("u[%d]"%i) for i in range(49)]

solver.add(v1[0]== 34 * a1[3] + 12 * a1[0] + 53 * a1[1] + 6 * a1[2] + 58 * a1[4] + 36 * a1[5] + a1[6])

solver.add(v1[1] == 27 * a1[4] + 73 * a1[3] + 12 * a1[2] + 83 *a1[0] + 85 * a1[1] + 96 * a1[5] + 52 * a1[6])

solver.add(v1[2] == 24 * a1[2] + 78 * a1[0] + 53 * a1[1] + 36 * a1[3] + 86 * a1[4] + 25 * a1[5] + 46 * a1[6])

solver.add(v1[3] == 78 * a1[1] + 39 * a1[0] + 52 * a1[2] + 9 * a1[3] + 62 * a1[4] + 37 * a1[5] + 84 * a1[6])

solver.add(v1[4] == 48 * a1[4] + 6 * a1[1] + 23 *a1[0] + 14 * a1[2] + 74 * a1[3] + 12 * a1[5] + 83 * a1[6])

solver.add(v1[5] == 15 * a1[5] + 48 * a1[4] + 92 * a1[2] + 85 * a1[1] + 27 * a1[0]+ 42 * a1[3] + 72 * a1[6])

solver.add(v1[6] == 26 * a1[5] + 67 * a1[3] + 6 * a1[1] + 4 * a1[0] + 3 * a1[2] + 68 * a1[6])

solver.add(v1[7] == 34 * a1[10] + 12 * a1[7] + 53 * a1[8] + 6 * a1[9] + 58 * a1[11] + 36 * a1[12] + a1[13])

solver.add(v1[8] == 27 * a1[11] + 73 * a1[10] + 12 * a1[9] + 83 * a1[7] + 85 * a1[8] + 96 * a1[12] + 52 * a1[13])

solver.add(v1[9] == 24 * a1[9] + 78 * a1[7] + 53 * a1[8] + 36 * a1[10] + 86 * a1[11] + 25 * a1[12] + 46 * a1[13])

solver.add(v1[10] == 78 * a1[8] + 39 * a1[7] + 52 * a1[9] + 9 * a1[10] + 62 * a1[11] + 37 * a1[12] + 84 * a1[13])

solver.add(v1[11] == 48 * a1[11] + 6 * a1[8] + 23 * a1[7] + 14 * a1[9] + 74 * a1[10] + 12 * a1[12] + 83 * a1[13])

solver.add(v1[12] == 15 * a1[12] + 48 * a1[11] + 92 * a1[9] + 85 * a1[8] + 27 * a1[7] + 42 * a1[10] + 72 * a1[13])

solver.add(v1[13] == 26 * a1[12] + 67 * a1[10] + 6 * a1[8] + 4 * a1[7] + 3 * a1[9] + 68 * a1[13])

solver.add(v1[14] == 34 * a1[17] + 12 * a1[14] + 53 * a1[15] + 6 * a1[16] + 58 * a1[18] + 36 * a1[19] + a1[20])

solver.add(v1[15] == 27 * a1[18] + 73 * a1[17] + 12 * a1[16] + 83 * a1[14] + 85 * a1[15] + 96 * a1[19] + 52 * a1[20])

solver.add(v1[16] == 24 * a1[16] + 78 * a1[14] + 53 * a1[15] + 36 * a1[17] + 86 * a1[18] + 25 * a1[19] + 46 * a1[20])

solver.add(v1[17] == 78 * a1[15] + 39 * a1[14] + 52 * a1[16] + 9 * a1[17] + 62 * a1[18] + 37 * a1[19] + 84 * a1[20])

solver.add(v1[18] == 48 * a1[18] + 6 * a1[15] + 23 * a1[14] + 14 * a1[16] + 74 * a1[17] + 12 * a1[19] + 83 * a1[20])

solver.add(v1[19] == 15 * a1[19] + 48 * a1[18] + 92 * a1[16] + 85 * a1[15] + 27 * a1[14] + 42 * a1[17] + 72 * a1[20])

solver.add(v1[20] == 26 * a1[19] + 67 * a1[17] + 6 * a1[15] + 4 * a1[14] + 3 * a1[16] + 68 * a1[20])

solver.add(v1[21] == 34 * a1[24] + 12 * a1[21] + 53 * a1[22] + 6 * a1[23] + 58 * a1[25] + 36 * a1[26] + a1[27])

solver.add(v1[22] == 27 * a1[25] + 73 * a1[24] + 12 * a1[23] + 83 * a1[21] + 85 * a1[22] + 96 * a1[26] + 52 * a1[27])

solver.add( v1[23] == 24 * a1[23] + 78 * a1[21] + 53 * a1[22] + 36 * a1[24] + 86 * a1[25] + 25 * a1[26] + 46 * a1[27])

solver.add(v1[24] == 78 * a1[22] + 39 * a1[21] + 52 * a1[23] + 9 * a1[24] + 62 * a1[25] + 37 * a1[26] + 84 * a1[27])

solver.add(v1[25] == 48 * a1[25] + 6 * a1[22] + 23 * a1[21] + 14 * a1[23] + 74 * a1[24] + 12 * a1[26] + 83 * a1[27])

solver.add(v1[26] == 15 * a1[26] + 48 * a1[25] + 92 * a1[23] + 85 * a1[22] + 27 * a1[21] + 42 * a1[24] + 72 * a1[27])

solver.add(v1[27] == 26 * a1[26] + 67 * a1[24] + 6 * a1[22] + 4 * a1[21] + 3 * a1[23] + 68 * a1[27])

solver.add(v1[28] == 34 * a1[31] + 12 * a1[28] + 53 * a1[29] + 6 * a1[30] + 58 * a1[32] + 36 * a1[33] + a1[34])

solver.add(v1[29] == 27 * a1[32] + 73 * a1[31] + 12 * a1[30] + 83 * a1[28] + 85 * a1[29] + 96 * a1[33] + 52 * a1[34])

solver.add(v1[30] == 24 * a1[30] + 78 * a1[28] + 53 * a1[29] + 36 * a1[31] + 86 * a1[32] + 25 * a1[33] + 46 * a1[34])

solver.add(v1[31] == 78 * a1[29] + 39 * a1[28] + 52 * a1[30] + 9 * a1[31] + 62 * a1[32] + 37 * a1[33] + 84 * a1[34])

solver.add(v1[32] == 48 * a1[32] + 6 * a1[29] + 23 * a1[28] + 14 * a1[30] + 74 * a1[31] + 12 * a1[33] + 83 * a1[34])

solver.add(v1[33] == 15 * a1[33] + 48 * a1[32] + 92 * a1[30] + 85 * a1[29] + 27 * a1[28] + 42 * a1[31] + 72 * a1[34])

solver.add(v1[34] == 26 * a1[33] + 67 * a1[31] + 6 * a1[29] + 4 * a1[28] + 3 * a1[30] + 68 * a1[34])

solver.add(v1[35] == 34 * a1[38] + 12 * a1[35] + 53 * a1[36] + 6 * a1[37] + 58 * a1[39] + 36 * a1[40] + a1[41])

solver.add(v1[36] == 27 * a1[39] + 73 * a1[38] + 12 * a1[37] + 83 * a1[35] + 85 * a1[36] + 96 * a1[40] + 52 * a1[41])

solver.add(v1[37] == 24 * a1[37] + 78 * a1[35] + 53 * a1[36] + 36 * a1[38] + 86 * a1[39] + 25 * a1[40] + 46 * a1[41])

solver.add(v1[38] == 78 * a1[36] + 39 * a1[35] + 52 * a1[37] + 9 * a1[38] + 62 * a1[39] + 37 * a1[40] + 84 * a1[41])

solver.add(v1[39] == 48 * a1[39] + 6 * a1[36] + 23 * a1[35] + 14 * a1[37] + 74 * a1[38] + 12 * a1[40] + 83 * a1[41])

solver.add(v1[40] == 15 * a1[40] + 48 * a1[39] + 92 * a1[37] + 85 * a1[36] + 27 * a1[35] + 42 * a1[38] + 72 * a1[41])

solver.add(v1[41] == 26 * a1[40] + 67 * a1[38] + 6 * a1[36] + 4 * a1[35] + 3 * a1[37] + 68 * a1[41])

solver.add(v1[42] == 34 * a1[45] + 12 * a1[42] + 53 * a1[43] + 6 * a1[44] + 58 * a1[46] + 36 * a1[47] + a1[48])

solver.add(v1[43] == 27 * a1[46] + 73 * a1[45] + 12 * a1[44] + 83 * a1[42] + 85 * a1[43] + 96 * a1[47] + 52 * a1[48])

solver.add(v1[44] == 24 * a1[44] + 78 * a1[42] + 53 * a1[43] + 36 * a1[45] + 86 * a1[46] + 25 * a1[47] + 46 * a1[48])

solver.add(v1[45] == 78 * a1[43] + 39 * a1[42] + 52 * a1[44] + 9 * a1[45] + 62 * a1[46] + 37 * a1[47] + 84 * a1[48])

solver.add(v1[46] == 48 * a1[46] + 6 * a1[43] + 23 * a1[42] + 14 * a1[44] + 74 * a1[45] + 12 * a1[47] + 83 * a1[48])

solver.add(v1[47] == 15 * a1[47] + 48 * a1[46] + 92 * a1[44] + 85 * a1[43] + 27 * a1[42] + 42 * a1[45] + 72 * a1[48])

solver.add(v1[48] == 26 * a1[47] + 67 * a1[45] + 6 * a1[43] + 4 * a1[42] + 3 * a1[44] + 68 * a1[48])

print(solver.check())

print(str(solver.model()).replace(",",""))

u=[i for i in range(49)]

u[42] = 101

u[45] = 105

u[22] = 108

u[47] = 103

u[30] = 115

u[18] = 97

u[26] = 114

u[14] = 108

u[35] = 121

u[16] = 110

u[21] = 97

u[37] = 105

u[40] = 101

u[43] = 115

u[23] = 103

u[24] = 101

u[4] = 123

u[32] = 118

u[33] = 101

u[17] = 101

u[25] = 98

u[44] = 116

u[36] = 95

u[0] = 78

u[11] = 49

u[12] = 57

u[28] = 95

u[31] = 95

u[46] = 110

u[7] = 116

u[2] = 84

u[8] = 102

u[19] = 114

u[39] = 116

u[1] = 67

u[9] = 50

u[15] = 105

u[3] = 70

u[10] = 48

u[5] = 110

u[29] = 105

u[38] = 110

u[48] = 125

u[41] = 114

u[34] = 114

u[27] = 97

u[20] = 95

u[13] = 95

u[6] = 99

f=""

for j in range(49):

    f+=chr(u[j])

print(f)

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