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- #include "clientAI.h"
- #include <iostream>
- #include <cstdlib>
- #include <ctime>
- #include <vector>
- #include <string>
- #include <cstring>
- #include <cmath>
- using namespace std;
- class simplex {
- private:
- static const int maxsize = 12;
- static const double inf = 1e70;
- static const double eps = 1e-13;
- double a[maxsize][maxsize], a2[maxsize][maxsize];
- double b[maxsize], b2[maxsize], q[maxsize], c[maxsize];
- int n, nn[maxsize], bb[maxsize];
- double u, min;
- private:
- int getpos()
- {
- int ret = 0;
- double max = 0;
- for (int i = 1; i <= n; ++i)
- if (c[i] > max) {
- max = c[i];
- ret = i;
- }
- return ret;
- }
- void pivot(int e, int l)
- {
- for (int i = 1; i <= n; ++i)
- b2[i] = b[i];
- b2[l] = b[l] / a[l][e];
- for (int i = 1; i <= n; ++i)
- for (int j = 1; j <= n; ++j)
- a2[i][j] = a[i][j];
- for (int j = 1; j <= n; ++j)
- if (j != e)
- a2[l][j] = a[l][j] / a[l][e];
- a2[l][e] = 1 / a[l][e];
- for (int i = 1; i <= n; ++i)
- if (i != l) {
- b2[i] = b[i] - a[i][e] * b2[l];
- for (int j = 1; j <= n; ++j)
- if (j != e)
- a2[i][j] = a[i][j] - a[i][e] * a2[l][j];
- a2[i][e] = -a[i][e] / a[l][e];
- }
- u += c[e] * b2[l];
- swap(nn[e], bb[l]);
- for (int j = 1; j <= n; ++j)
- if (j != e)
- c[j] -= c[e] * a2[l][j];
- c[e] = -c[e] / a[l][e];
- for (int i = 1; i <= n; ++i) {
- b[i] = b2[i];
- for (int j = 1; j <= n; ++j)
- a[i][j] = a2[i][j];
- }
- }
- public:
- simplex(vector< vector<double> > p)
- {
- memset(a, 0, sizeof(a));
- memset(a2, 0, sizeof(a2));
- memset(b, 0, sizeof(b));
- memset(b2, 0, sizeof(b2));
- memset(q, 0, sizeof(q));
- memset(c, 0, sizeof(c));
- memset(nn, 0, sizeof(nn));
- memset(bb, 0, sizeof(bb));
- u = min = 0;
- n = p.size();
- for (int i = 1; i <= n; ++i)
- for (int j = 1; j <= n; ++j)
- a[i][j] = -p[j - 1][i - 1];
- }
- vector<double> calc()
- {
- min = -1;
- for (int i = 1; i <= n; ++i)
- for (int j = 1; j <= n; ++j)
- if (a[i][j] - 1 < min)
- min = a[i][j] - 1;
- for (int i = 1; i <= n; ++i)
- for (int j = 1; j <= n; ++j)
- a[i][j] -= min;
- for (int i = 1; i <= n; ++i) {
- bb[i] = n + i;
- b[i] = 1;
- }
- for (int i = 1; i <= n; ++i) {
- nn[i] = i;
- c[i] = 1;
- }
- int e = getpos();
- double k, t;
- while (e > 0) {
- k = inf;
- int l = 0;
- for (int i = 1; i <= n; ++i)
- if (a[i][e] > eps) {
- t = b[i] / a[i][e];
- if (t < k) {
- k = t;
- l = i;
- }
- }
- //assert(l != 0);
- pivot(e, l);
- e = getpos();
- }
- vector<double> ret(n, 0);
- for (int i = 1; i <= n; ++i)
- if (bb[i] <= n)
- ret[bb[i] - 1] = b[i] / u;
- ret.push_back(-(min + 1 / u));
- return ret;
- }
- };
- const double p[100][8] = {
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {0.326214077,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.673785923},
- {0.360759516,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.639240484},
- {0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {0.000000000,0.234699425,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.765300575},
- {0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.430972608,0.000000000,0.000000000,0.569027392},
- {0.186779202,0.000000000,0.000000000,0.000000000,0.518296112,0.000000000,0.000000000,0.294924685},
- {0.247984354,0.000000000,0.000000000,0.000000000,0.526573867,0.000000000,0.000000000,0.225441779},
- {0.195828207,0.000000000,0.212775315,0.000000000,0.485008821,0.000000000,0.000000000,0.106387657},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.508864848,0.000000000,0.491135152},
- {0.000000000,0.170392972,0.000000000,0.000000000,0.000000000,0.560620915,0.000000000,0.268986113},
- {0.000000000,0.160958296,0.268899318,0.000000000,0.000000000,0.475152201,0.000000000,0.094990184},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.360759516,0.000000000,0.000000000,0.639240484},
- {0.188429176,0.000000000,0.000000000,0.000000000,0.558420581,0.000000000,0.000000000,0.253150243},
- {0.000000000,0.212766115,0.000000000,0.000000000,0.426795483,0.000000000,0.000000000,0.360438402},
- {0.040984904,0.153643979,0.127244302,0.000000000,0.501479928,0.000000000,0.000000000,0.176646887},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.471944192,0.000000000,0.528055808},
- {0.000000000,0.208009580,0.000000000,0.000000000,0.000000000,0.485924068,0.000000000,0.306066352},
- {0.000000000,0.220388626,0.130209468,0.000000000,0.000000000,0.496664921,0.000000000,0.152736986},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000},
- {0.121611094,0.000000000,0.000000000,0.000000000,0.291573724,0.243222189,0.000000000,0.343592993},
- {0.247887510,0.002852454,0.000000000,0.000000000,0.132786242,0.319611965,0.000000000,0.296861829},
- {0.000000000,0.000000000,0.351552849,0.000000000,0.000000000,0.351552849,0.000000000,0.296894302},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.313924586,0.000000000,0.000000000,0.000000000,0.338534720,0.000000000,0.347540695},
- {0.000000000,0.000000000,0.406570036,0.000000000,0.000000000,0.316845991,0.000000000,0.276583973},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {0.353637024,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.646362976},
- {0.471944192,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.528055808},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {0.000000000,0.346113151,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.653886849},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.234699425,0.000000000,0.000000000,0.765300575},
- {0.199880553,0.000000000,0.000000000,0.000000000,0.477441742,0.000000000,0.000000000,0.322677705},
- {0.276066172,0.000000000,0.000000000,0.000000000,0.547303276,0.000000000,0.000000000,0.176630552},
- {0.000000000,0.000000000,0.160665079,0.000000000,0.525410335,0.000000000,0.000000000,0.313924586},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.346113151,0.000000000,0.653886849},
- {0.000000000,0.221542882,0.000000000,0.000000000,0.000000000,0.470683420,0.000000000,0.307773698},
- {0.000000000,0.249140538,0.000000000,0.000000000,0.000000000,0.529316580,0.000000000,0.221542882},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000},
- {0.094990184,0.000000000,0.000000000,0.000000000,0.234699425,0.306676138,0.000000000,0.363634253},
- {0.199915278,0.000000000,0.000000000,0.000000000,0.228805623,0.308153870,0.000000000,0.263125229},
- {0.000000000,0.000000000,0.300801436,0.000000000,0.000000000,0.370814689,0.000000000,0.328383875},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.264658290,0.000000000,0.000000000,0.000000000,0.437714865,0.000000000,0.297626844},
- {0.000000000,0.000000000,0.333333333,0.000000000,0.000000000,0.333333333,0.000000000,0.333333333},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {1.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000},
- {0.000000000,0.000000000,0.000000000,1.000000000,0.000000000,0.000000000,0.000000000,0.000000000}
- };
- const double f[100] = {
- 0.500000000,0.784513696,0.922261265,1.000000000,1.000000000,
- 0.690258965,0.927303957,1.000000000,1.000000000,1.000000000,
- 0.215486304,0.500000000,0.680185803,0.878388906,1.000000000,
- 0.351248523,0.690258965,0.905009816,1.000000000,1.000000000,
- 0.077738735,0.319814197,0.500000000,0.749260036,1.000000000,
- 0.165769701,0.543423024,0.800084722,1.000000000,1.000000000,
- 0.000000000,0.121611094,0.250739964,0.500000000,1.000000000,
- 0.000000000,0.313924586,0.597484603,1.000000000,1.000000000,
- 0.000000000,0.000000000,0.000000000,0.000000000,0.500000000,
- 0.000000000,0.000000000,0.000000000,0.690258965,0.927303957,
- 0.309741035,0.648751477,0.834230299,1.000000000,1.000000000,
- 0.500000000,0.826943425,1.000000000,1.000000000,1.000000000,
- 0.072696043,0.309741035,0.456576976,0.686075414,1.000000000,
- 0.173056575,0.500000000,0.735341710,1.000000000,1.000000000,
- 0.000000000,0.094990184,0.199915278,0.402515397,1.000000000,
- 0.000000000,0.264658290,0.500000000,1.000000000,1.000000000,
- 0.000000000,0.000000000,0.000000000,0.000000000,0.309741035,
- 0.000000000,0.000000000,0.000000000,0.500000000,0.826943425,
- 0.000000000,0.000000000,0.000000000,0.000000000,0.072696043,
- 0.000000000,0.000000000,0.000000000,0.173056575,0.500000000
- };
- const int stateNum = 100;
- const int actionNum = 8;
- const int Dmp[2][actionNum] = {{-1, -2, -3, -4, 0, -1, -2, 1},
- {-5, -1, -2, -3, -5, 0, -5, 1}};
- int cntRand, randNum[100000];
- int e[stateNum][actionNum][actionNum];
- int win[stateNum], lose[stateNum];
- vector<int> history;
- int Set, cntlose;
- bool useHistory;
- int calc(int mymp, int mylv, int opmp, int oplv, ACTION myact, ACTION opact)
- {
- bool myerr = mymp + Dmp[mylv][myact] < 0;
- bool operr = opmp + Dmp[oplv][opact] < 0;
- if (myerr && operr) return -3;
- if (myerr) return -4;
- if (operr) return -5;
- if (myact < 4 && opact < 4) {
- if (myact > opact) return -1;
- if (myact < opact) return -2;
- }else {
- if (myact < 2 && opact >= 6) return -1;
- if (myact == ATTACK_3 && opact != DEFEND_2) return -1;
- if (myact == ATTACK_4) return -1;
- if (opact < 2 && myact >= 6) return -2;
- if (opact == ATTACK_3 && myact != DEFEND_2) return -2;
- if (opact == ATTACK_4) return -2;
- }
- mymp += Dmp[mylv][myact];
- if (myact == RAMPAGE) ++mylv;
- opmp += Dmp[oplv][opact];
- if (opact == RAMPAGE) ++oplv;
- if (mymp > 4) mymp = 4;
- if (opmp > 4) opmp = 4;
- return mymp + mylv * 5 + opmp * 10 + oplv * 50;
- }
- void init(int totalSet) {
- srand(((time(NULL)) + 5) % 10000);
- cntRand = 0;
- for (int i = 0; i < 100000; i ++)
- randNum[i] = (rand() + rand() + rand() + rand()) % 10000;
- useHistory = false;
- cntlose = 0;
- memset(win, 0, sizeof(win));
- memset(lose, 0, sizeof(lose));
- for (int i = 0; i < stateNum; ++i)
- for (int j = 0; j < actionNum; ++j)
- for (int k = 0; k < actionNum; ++k)
- e[i][j][k] = calc(i % 5, i % 10 / 5, i / 10 % 5, i / 50, (enum ACTION)j, (enum ACTION)k);
- }
- void beginSet(int cntSet) {
- Set = cntSet;
- history.clear();
- }
- void endSet(int result) {
- if (result == 2) {
- ++cntlose;
- if (cntlose == 2) {
- useHistory = !useHistory;
- cntlose = 0;
- }
- }else
- cntlose = 0;
-
- for (int i = 0; i < history.size(); ++i) {
- if (result == 0 || result == 1)
- ++win[history[i]];
- if (result == 0 || result == 2)
- ++lose[history[i]];
- }
- }
- ACTION getAction(int cntRound, int myMP, int myState, int opMP, int opState, ACTION opAction)
- {
- if (myMP > 4) myMP = 4;
- if (opMP > 4) opMP = 4;
- int S = myMP + myState * 5 + opMP * 10 + opState * 50;
- history.push_back(S);
- double P = randNum[cntRand++] * 10000 + randNum[cntRand++] + 1;
- //probs: when to use the study strayge
- if (useHistory) {
- vector< vector<double> > c(actionNum, vector<double>(actionNum, 0));
- for (int i = 0; i < actionNum; ++i)
- for (int j = 0; j < actionNum; ++j) {
- int k = e[S][i][j];
- if (k >= 0)
- if (win[k] > 0 && lose[k] > 0)
- c[i][j] = sqrt(f[k] * win[k] / (win[k] + lose[k]));
- else
- c[i][j] = f[k];
- else
- if (k == -1 || k == -5)
- c[i][j] = 1;
- else
- c[i][j] = 0;
- }
- vector<double> ret = simplex(c).calc();
- for (int i = 0; i < actionNum; ++i) {
- P -= 1e8 * ret[i];
- if (P <= 0 && myMP + Dmp[myState][i] >= 0) return (enum ACTION)(i);
- }
- }else
- for (int i = 0; i < 8; ++i) {
- P -= 1e8 * p[S][i];
- if (P <= 0 && myMP + Dmp[myState][i] >= 0) return (enum ACTION)(i);
- }
- return RESTORE;
- }
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