Added matrix funcionality methods

This commit is contained in:
= 2025-11-20 16:25:20 +01:00
parent 19910ab17f
commit 4da0a796c1

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@ -72,17 +72,27 @@ Matrix createMatrix(size_t rows, size_t cols)
void clearMatrix(Matrix *matrix)
{
for (int i = 0; i < matrix->rows; i++) {
for (int j = 0; j < matrix->cols;j++) {
matrix->buffer[i-1 + matrix->rows*(j-1)] = UNDEFINED_MATRIX_VALUE;
}
}
free(matrix->buffer);
matrix->rows = 0;
matrix->cols = 0;
}
void setMatrixAt(MatrixType value, Matrix matrix, unsigned int rowIdx, unsigned int colIdx)
{
matrix.buffer[rowIdx-1 + matrix.rows*(colIdx-1)] = value;
}
MatrixType getMatrixAt(const Matrix matrix, unsigned int rowIdx, unsigned int colIdx)
{
MatrixType returnVal;
returnVal = matrix.buffer[rowIdx-1 + matrix.rows*(colIdx-1)];
return returnVal;
}
Matrix add(const Matrix matrix1, const Matrix matrix2)
@ -93,13 +103,18 @@ Matrix add(const Matrix matrix1, const Matrix matrix2)
Matrix outputMatrix = createMatrix(matrix1.rows, matrix1.cols);
for (int i = 0; i < matrix1.rows;i++) {
for (int j = 0; j < matrix1.cols; j++) {
// I dont exactly know how the input for the matrix is set, so this is only the explanation on how to do the math
// outputMatrix.buffer[i][j] = matrix1.buffer[i][j] + matrix2.buffer[i][j];
// how this should work in normal Matrix version:
// outputmatrix.buffer[i][j] = matrix1.buffer[i][j] + matrix2.buffer[i][j];
outputMatrix.buffer[i-1+ outputMatrix.rows*(j-1)] = matrix1.buffer[i-1 + matrix1.rows*(j-1)] + matrix2.buffer[i-1 + matrix2.rows *(j-1)];
}
}
} else {
//no matrix could be added, consequence should be defined
// return NULL;
//the matrix could not be added, since the matrix sizes are not set correct.
Matrix m;
m.rows = 0;
m.cols = 0;
m.buffer = NULL;
return m;
}
}
@ -112,14 +127,19 @@ Matrix multiply(const Matrix matrix1, const Matrix matrix2)
for(int i = 0; i < matrix1.rows; i++) {
for (int j = 0; j < matrix2.cols; j++) {
for (int k = 0; k < matrix2.rows; k++) {
// I dont exactly know how the input for the matrix is set, so this is only the explanation on how to do the math
// outputMatrix.buffer[i][j] = matrix1.buffer[i][k] * matrix2[k][j];
// how this should work in normal Matrix version:
// outputMatrix.buffer[i][j] = matrix1.buffer[i][k] * matrix2.buffer[k][j];
outputMatrix.buffer[i-1 + outputMatrix.rows*(j-1)] = matrix1.buffer[i-1 + matrix1.rows*(k-1)] * matrix2.buffer[k-1 + matrix2.rows*(j-1)];
}
}
}
return outputMatrix;
} else {
//no matrix could be added, consequence should be defined
// return NULL;
//the matrix could not be added, since the matrix sizes are not set correct.
Matrix m;
m.rows = 0;
m.cols = 0;
m.buffer = NULL;
return m;
}
}