From 3a5a0e7b42d34baa238895f9e4d86cfd902ace7d Mon Sep 17 00:00:00 2001 From: TravisBot <> Date: Sat, 23 Dec 2017 00:51:44 +0000 Subject: [Travis] Rebuilding documentation --- matrix_8h_source.html | 560 -------------------------------------------------- 1 file changed, 560 deletions(-) delete mode 100644 matrix_8h_source.html (limited to 'matrix_8h_source.html') diff --git a/matrix_8h_source.html b/matrix_8h_source.html deleted file mode 100644 index 12530f2e..00000000 --- a/matrix_8h_source.html +++ /dev/null @@ -1,560 +0,0 @@ - - - - - - -YAGE: yage/math/matrix.h Source File - - - - - - - - - - - - - -
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matrix.h
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1 
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12 #ifndef YAGE_MATH_MATRIX_H
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13 #define YAGE_MATH_MATRIX_H
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14 
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15 #include <algorithm>
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16 #include <exception>
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17 #include <iostream>
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18 #include <sstream>
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19 #include <string>
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20 #include <vector>
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21 
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22 namespace yage
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23 {
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24 
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25 template <int Rows, int Cols, class Type>
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26 class Matrix;
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27 
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35 namespace details
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36 {
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37 
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46 template <int Rows, int Cols, class Type>
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47 class Row
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48 {
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49 private:
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51  int index_;
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52 
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53 public:
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55  : parent_(parent), index_(index)
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56  {
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57  }
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58 
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59  Type &operator[](int col)
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60  {
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61  // The index is the y-position of the element in the matrix
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62  return parent_->data_[index_ * Cols + col];
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63  }
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64 
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65  const Type &operator[](int col) const
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66  {
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67  return parent_->data_[index_ * Cols + col];
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68  }
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69 };
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70 
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71 } // namespace details
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72 
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75 template <int Rows = 4, int Cols = 4, class Type = double>
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76 class Matrix
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77 {
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78  // friended with the row class so that it can access protected member data.
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79  friend class details::Row<Rows, Cols, Type>;
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80 
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81 protected:
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83  std::vector<Type> data_;
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84 
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85 public:
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87  Matrix<Rows, Cols, Type>() : data_(Rows * Cols) {}
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88  Matrix<Rows, Cols, Type>(const std::vector<Type> &data) : data_(data) {}
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89 
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91  int rowSize() const { return Rows; }
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92 
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94  int colSize() const { return Cols; }
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95 
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102  {
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103  Matrix<1, Cols, Type> rowMatrix;
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104  for (int i = 0; i < Cols; ++i) {
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105  rowMatrix[0][i] = data_[row][i];
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106  }
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107  return rowMatrix;
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108  }
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109 
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116  {
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117  Matrix<Rows, 1, Type> colMatrix;
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118  for (int i = 0; i < Rows; ++i) {
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119  colMatrix[i][0] = data_[i][col];
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120  }
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121  return colMatrix;
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122  }
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123 
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128  typename std::vector<Type>::iterator begin() { return data_.begin(); }
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129 
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134  typename std::vector<Type>::iterator end() { return data_.end(); }
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135 
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142  virtual std::string toString() const
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143  {
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144  std::stringstream ss;
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145  ss << '[';
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146  for (int i = 0; i < Rows - 1; ++i) {
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147  ss << '[';
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148  for (int j = 0; j < Cols - 1; ++j) {
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149  ss << data_[i * Cols + j] << ' ';
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150  }
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151  ss << data_[(Rows - 1) * Cols + Cols - 1] << "],";
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152  }
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153  ss << '[';
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154  for (int j = 0; j < Cols - 1; ++j) {
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155  ss << data_[(Rows - 1) * Cols + j] << ' ';
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156  }
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157  ss << data_[(Rows - 1) * Cols + Cols - 1] << "]]";
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158  return ss.str();
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159  }
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160 
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162  {
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163  return details::Row<Rows, Cols, Type>(this, row);
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164  }
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165 
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167  {
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169  row);
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170  }
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171 
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173  {
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174  std::vector<Type> out;
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175  out.reserve(data_.size());
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176  std::transform(data_.begin(), data_.end(), rhs.data_.begin(),
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177  std::back_inserter(out),
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178  [](Type a, Type b) { return a + b; });
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179  data_ = std::move(out);
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180  return *this;
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181  }
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182 
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184  {
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185  std::vector<Type> out;
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186  out.reserve(data_.size());
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187  std::transform(data_.begin(), data_.end(), rhs.begin(),
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188  std::back_inserter(out),
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189  [](Type a, Type b) { return a - b; });
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190  data_ = std::move(out);
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191  return *this;
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192  }
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193 };
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194 
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195 template <int M, int N, class T>
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197 {
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198  lhs += rhs;
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199  return lhs;
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200 }
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201 
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202 template <int M, int N, class T>
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204 {
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205  lhs -= rhs;
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206  return lhs;
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207 }
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208 
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209 template <int M, int N, class T>
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211 {
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212  for (auto &data : lhs) {
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213  data += rhs;
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214  }
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215  return lhs;
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216 }
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217 
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218 template <int M, int N, class T>
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220 {
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221  for (auto &data : rhs) {
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222  data += lhs;
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223  }
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224  return rhs;
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225 }
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226 
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227 template <int M, int N, class T>
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229 {
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230  for (auto &data : lhs) {
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231  data -= rhs;
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232  }
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233  return lhs;
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234 }
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235 
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236 template <int M, int N, class T>
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238 {
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239  for (auto &data : rhs) {
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240  data = lhs - data;
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241  }
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242  return rhs;
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243 }
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244 
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245 template <int M, int N, class T>
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247 {
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248  for (auto &data : lhs) {
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249  data *= rhs;
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250  }
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251  return lhs;
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252 }
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253 
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254 template <int M, int N, class T>
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256 {
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257  for (auto &data : rhs) {
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258  data *= lhs;
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259  }
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260  return rhs;
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261 }
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262 
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263 template <int M, int N, class T>
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265 {
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266  for (auto &data : lhs) {
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267  data /= rhs;
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268  }
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269  return lhs;
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270 }
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271 
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272 template <int M, int N, class T>
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273 bool operator==(const Matrix<M, N, T> &lhs, const Matrix<M, N, T> &rhs)
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274 {
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275  for (int i = 0; i < M; ++i) {
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276  for (int j = 0; j < N; ++j) {
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277  if (lhs[i][j] != rhs[i][j]) {
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278  return false;
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279  }
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280  }
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281  }
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282  return true;
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283 }
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284 
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285 template <int M, int N, class T>
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286 std::ostream &operator<<(std::ostream &os, const Matrix<M, N, T> &mat)
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287 {
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288  return os << mat.toString();
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289 }
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290 
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291 template <int Rows = 2, class Type = double>
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292 class Vector : public Matrix<Rows, 1, Type>
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293 {
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294 public:
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297  : Matrix<Rows, 1, Type>(other)
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298  {
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299  }
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300 
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301  Vector<Rows, Type>(const std::vector<Type> &data)
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302  : Matrix<Rows, 1, Type>(data)
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303  {
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304  }
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305 
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306  Type &operator[](int col) { return this->data_[col]; }
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307 
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308  const Type &operator[](int col) const { return this->data_[col]; }
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309 
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310  std::string toString() const override
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311  {
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312  std::stringstream ss;
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313  ss << "[";
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314  for (std::size_t i = 0; i < this->data_.size() - 1; ++i) {
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315  ss << this->data_[i] << " ";
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316  }
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317  ss << this->data_[this->data_.size() - 1] << "]";
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318  return ss.str();
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319  }
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320 };
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321 
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326 template <typename Type = double>
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327 class Vector2 : public Vector<2, Type>
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328 {
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329 public:
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331  Vector2<Type>(const std::vector<Type> &data) : Vector<2, Type>(data) {}
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332 
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333  Vector2<Type>(Type x, Type y)
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334  {
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335  this->data_[0] = x;
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336  this->data_[1] = y;
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337  }
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338 
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340 
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341  Type &x() { return this->data_[0]; }
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342  const Type &x() const { return this->data_[0]; }
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343 
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344  Type &y() { return this->data_[1]; }
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345  const Type &y() const { return this->data_[1]; }
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346 };
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347 
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352 template <typename Type = double>
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353 class Vector3 : public Vector<3, Type>
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354 {
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355 public:
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356  Type &x, &y, &z;
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357 
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359 
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360  Vector3<Type>(std::vector<Type> data)
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361  : Vector<3, Type>(data), x(this->data_[0]), y(this->data_[1]),
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362  z(this->data_[2])
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363  {
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364  }
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365 
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366  Vector3<Type>(Type x_in, Type y_in, Type z_in)
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367  : Vector<3, Type>({x_in, y_in, z_in}), x(this->data_[0]),
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368  y(this->data_[1]), z(this->data_[2])
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369  {
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370  }
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371 };
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372 
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375 template <typename Type = double>
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376 class Vector4 : public Vector<4, Type>
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377 {
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378 public:
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379  Type &x, &y, &z, &w;
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380 
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382 
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383  Vector4<Type>(std::vector<Type> data)
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384  : Vector<4, Type>(data), x(this->data_[0]), y(this->data_[1]),
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385  z(this->data_[2]), w(this->data_[3])
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386  {
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387  }
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388 
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389  Vector4<Type>(Type x_in, Type y_in, Type z_in, Type w_in)
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390  : Vector<4, Type>({x_in, y_in, z_in, w_in}), x(this->data_[0]),
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391  y(this->data_[1]), z(this->data_[2]), w(this->data_[3])
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392  {
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393  }
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394 };
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395 
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401 
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407 
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413 
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419 namespace matrix
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420 {
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421 
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426 template <int M, int N, class T>
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428 {
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429  Matrix<N, M, T> trans;
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430  for (int i = 0; i < M; ++i) {
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431  for (int j = 0; j < N; ++j) {
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432  trans[j][i] = m[i][j];
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433  }
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434  }
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435  return trans;
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436 }
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437 
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442 template <int R, class T>
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443 T dot(const Matrix<R, 1, T> &m1, const Matrix<R, 1, T> &m2)
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444 {
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445  T sum = 0;
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446  for (int i = 0; i < R; ++i) {
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447  sum += m1[i][0] * m2[i][0];
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448  }
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449  return sum;
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450 }
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451 
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458 template <int M, int N, int P, int Q, class T>
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460 {
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462  if (N != P) {
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463  throw std::runtime_error(
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464  "Matrices don't have the right dimensions for multiplication");
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465  }
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466 
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467  Matrix<M, Q, T> res;
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468 
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471  for (int i = 0; i < M; ++i) {
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472  for (int j = 0; j < Q; ++j) {
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473  res[i][j] = dot(transpose(m1.getRow(i)), m2.getCol(j));
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474  }
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475  }
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476 
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477  return res;
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478 }
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479 
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480 } // namespace matrix
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481 
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482 } // namespace yage
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483 
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484 #endif
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Matrix< M, N, T > operator/(Matrix< M, N, T > lhs, const T &rhs)
Definition: matrix.h:264
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Matrix< 1, Cols, Type > getRow(int row) const
Return the row specified row as a Matrix with only one row.
Definition: matrix.h:101
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Type & z
Definition: matrix.h:379
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Definition: matrix.h:47
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Matrix< M, N, T > operator*(Matrix< M, N, T > lhs, const T &rhs)
Definition: matrix.h:246
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int rowSize() const
Returns the row size of the Matrix.
Definition: matrix.h:91
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z(this->data_[2])
Definition: matrix.h:368
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2D Vector class.
Definition: matrix.h:327
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bool operator==(const Matrix< M, N, T > &lhs, const Matrix< M, N, T > &rhs)
Definition: matrix.h:273
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Type & y
Definition: matrix.h:356
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std::vector< Type >::iterator end()
Iterator support for the end.
Definition: matrix.h:134
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int index_
Definition: matrix.h:51
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Type & x
Definition: matrix.h:356
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Type & operator[](int col)
Definition: matrix.h:306
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Type & y
Definition: matrix.h:379
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std::vector< Type > data_
Vector containing the data of the matrix.
Definition: matrix.h:83
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Matrix< M, Q, T > multiply(const Matrix< M, N, T > &m1, const Matrix< P, Q, T > &m2)
Multiplies two matrices together.
Definition: matrix.h:459
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Type & y()
Definition: matrix.h:344
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Type & operator[](int col)
Definition: matrix.h:59
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Matrix< Rows, Cols, Type > * parent_
Definition: matrix.h:50
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Matrix< Rows, 1, Type > getCol(int col) const
Get a specific column in a column vector.
Definition: matrix.h:115
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const Type & operator[](int col) const
Definition: matrix.h:65
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w(this->data_[3])
Definition: matrix.h:391
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const Type & x() const
Definition: matrix.h:342
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Type & x
Definition: matrix.h:379
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Matrix< N, M, T > transpose(const Matrix< M, N, T > &m)
Transposes a matrix and returns the result.
Definition: matrix.h:427
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int colSize() const
Returns the column size of the Matrix.
Definition: matrix.h:94
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const Type & operator[](int col) const
Definition: matrix.h:308
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Matrix< Rows, Cols, Type > & operator-=(const Matrix< Rows, Cols, Type > &rhs)
Definition: matrix.h:183
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3D Vector class.
Definition: matrix.h:353
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Type & x()
Definition: matrix.h:341
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details::Row< Rows, Cols, Type > operator[](int row) const
Definition: matrix.h:166
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details::Row< Rows, Cols, Type > operator[](int row)
Definition: matrix.h:161
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Matrix< M, N, T > operator+(Matrix< M, N, T > lhs, const Matrix< M, N, T > &rhs)
Definition: matrix.h:196
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Definition: matrix.h:292
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Matrix< M, N, T > operator-(Matrix< M, N, T > lhs, const Matrix< M, N, T > &rhs)
Definition: matrix.h:203
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virtual std::string toString() const
Prints out the matrix, but can also be implemented by other classes to print data differently...
Definition: matrix.h:142
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Matrix< Rows, Cols, Type > & operator+=(const Matrix< Rows, Cols, Type > &rhs)
Definition: matrix.h:172
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Base Matrix class used by other similar classes.
Definition: matrix.h:26
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T dot(const Matrix< R, 1, T > &m1, const Matrix< R, 1, T > &m2)
Returns the dot product between two vectors.
Definition: matrix.h:443
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Type & w
Definition: matrix.h:379
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const Type & y() const
Definition: matrix.h:345
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std::string toString() const override
Prints out the matrix, but can also be implemented by other classes to print data differently...
Definition: matrix.h:310
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4D Vector class
Definition: matrix.h:376
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std::vector< Type >::iterator begin()
Iterator support for the start.
Definition: matrix.h:128
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Type & z
Definition: matrix.h:356
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