//Partition the array into two halves and return the
//index about which the array is partitioned
int partition(int rows, int cols, int colToSortOn, double * array,
int left, int right)
{
//Makes the leftmost element a good pivot,
//specifically the median of medians
findMedianOfMedians(rows, cols, colToSortOn, array, left, right);
int
pivotIndex = left, index = left,
i;
double
* colToSort = array+colToSortOn*rows,
pivotValue = colToSort[pivotIndex];
swapRows(rows, cols, array, pivotIndex, right);
for(i = left; i < right; i++) {
if(colToSort[i] < pivotValue) {
swapRows(rows, cols, array, i, index);
index += 1;
}
}
swapRows(rows, cols, array, right, index);
return index;
}
void echelonV2(Matlab& in, Matlab& coVector)
{
assert(in.rows() == in.columns());
Matlab mat = in;
#ifdef DEBUG
int nstage = 0;
#endif
for(int k = 0; k < mat.columns(); k++){
in = mat;
/*
Division only occurs at k ([k,k]) (column) changes. These changes occur at the diagonals @ ([k,k])
which make life easy
This way, we prevent Zero Division
*/
if(mat[k][k] == 0 /*Checking for out of bound also*/ && (k + 1) < mat.columns() ){
swapRows(mat, k, k + 1); //swap the defective row with immediate row
swapRows(coVector, k, k + 1);
}
for(int i = 0; i < mat.columns(); i++)
mat[k][i] = mat[k][i] / in[k][k];
for(int i = 0; i < 1; i++)
coVector[k][i] = coVector[k][i] / in[k][k];
if(k == mat.columns()) return;
in = mat;
for(int row = k + 1; row < mat.rows(); row++){
for (int col = 0; col < mat.columns(); ++col)
mat[row][col] = mat[row][col] - in[row][k] * mat[k][col];// * (mat[k][col] / mat[k][k]);
for(int col = 0; col < 1; col++)
coVector[row][col] = coVector[row][col] - in[row][k] * coVector[k][col];// * (coVector[k][col] / mat[k][k]);
#ifdef DEBUG
cerr << "Stage: " << ++nstage << endl << "=========" << endl;
cerr << "K: " << k << endl;
cerr << endl << "Unknowns" << endl;
mat.print();
cerr << "Constants" << endl;
coVector.print();
#endif
}
#ifdef DEBUG
cerr << "==============" << endl;
#endif
}
}
void gaussian(float *a, float *b, int n) {
float *c;
c = (float*) calloc(n, sizeof(float));
if (c == NULL) {
printf("c memory allocation error");
}
for (int i = 0; i < n; i++) {
float c1 = 0;
for (int j = 0; j < n; j++) {
float c0 = fabsf(a[ind(i, j, n)]);
if (c0 > c1) {
c1 = c0;
}
c[i] = c1;
}
}
for (int i = 0; i < n; i++) {
printf("%f ", c[i]);
printf("\n");
}
int k = 0;
for (int j = 0; j < n - 1; j++) {
float pi1 = 0;
for (int i = j; i < n; i++) {
float pi0 = fabsf(a[ind(i, j, n)]);
pi0 /= c[i];
printf("pi0 = %f\n", pi0);
printf("pi1 = %f\n", pi1);
if (pi0 > pi1) {
pi1 = pi0;
k = i;
}
}
printf("pi1 = %f\n", pi1);
printf("k = %d\n", k);
swapRows(a, j, k, n);
swapRows(b, j, k, n);
double temp = c[j];
c[j] = c[k];
c[k] = temp;
for (int i = j + 1; i < n; i++) {
double pj = a[ind(i, j, n)] / a[ind(j, j, n)];
a[ind(i, j, n)] = pj;
for (int l = j + 1; l < n; l++) {
a[ind(i, l, n)] -= pj * a[ind(j, l, n)];
}
}
}
}
void reverse(Row *rows, const int size)
{
int i, j;
for (i = 0, j = size - 1; i < j; i++, j--)
swapRows(rows, i, j);
}
void ScheduleDialog::moveRowDown()
{
int i = timingTable->currentRow();
if (i < timingTable->numRows() - 1) {
swapRows(i, i + 1);
}
}
void RulesModel::moveRowDown(int row)
{
if(row+1>=stateList.count())return;
if(!isConcurrentMode&&stateList.at(row)==1&&stateList.at(row+1)==2)
{
setRuleStateByRow(row,0);
stateList[row]=2;
swapRows(row,row+1);
setRuleStateByRow(row,0);
setRuleStateByRow(row,1);
}
else
swapRows(row,row+1);
emit dataChanged(index(row,0),index(row+1,columnsCount-1));
}
void PLUDecomposite(PMatrix *P) {
for (int k = 1; k <= n()-1; ++k) {
int m = k;
for (int i = k+1; i <= n(); ++i) {
if (fabs(M(i, k)) > fabs(M(m, k))) {
m = i;
}
}
if (fabs(M(m, k) + 0.0) < 1e-15) {
_reg = false;
return;
}
if (m != k) {
swapRows(m, k);
P -> swapRows(m, k);
}
for (int i = k+1; i <= n(); ++i) {
setM(i, k, M(i, k) / M(k, k));
for (int j = k+1; j <= n(); ++j) {
setM(i, j, M(i, j) - M(i, k) * M (k, j));
}
}
}
_reg = fabs(M(n(), n())) >= 1e-15;
}
void ScheduleDialog::moveRowUp()
{
int i = timingTable->currentRow();
if (i > 0) {
swapRows(i, i - 1);
}
}
//Find the index of the Median of the elements
//of array that occur at every "shift" positions.
int findMedianIndex(int rows, int cols, int colToSortOn, double * array,
int left, int right, int shift)
{
int
i,
groups = (right - left)/shift + 1,
k = left + groups/2*shift;
double
* colToSort = array+colToSortOn*rows;
for(i = left; i <= k; i += shift) {
int
minRow = i;
double
minValue = colToSort[minRow];
for(int j = i; j <= right; j +=shift) {
if(colToSort[j] < minValue) {
minRow = j;
minValue = colToSort[minRow];
}
}
swapRows(rows, cols, array, i, minRow);
}
return k;
}
void TToolbarEditor::onUpButtonClicked() {
int row = active_actions_table->currentRow();
if (row > 0) {
swapRows(row - 1, row);
setCurrentRow(row - 1);
}
}
void TToolbarEditor::onDownButtonClicked() {
int row = active_actions_table->currentRow();
if (row >= 0 && row < active_actions_table->rowCount() - 1) {
swapRows(row, row + 1);
setCurrentRow(row + 1);
}
}
void RulesModel::moveRowUp(int row)
{
if(row-1<0)return;
if(!isConcurrentMode&&stateList.at(row-1)==1&&stateList.at(row)==2)
{
setRuleStateByRow(row-1,0);
stateList[row-1]=2;
swapRows(row,row-1);
setRuleStateByRow(row-1,0);
setRuleStateByRow(row-1,1);
}
else
swapRows(row,row-1);
emit dataChanged(index(row-1,0),index(row,columnsCount-1));
}
Matrix4x3 invertMatrix(const Matrix4x3 &m) {
double w[3][8];
for (int r = 0; r != 3; ++r) {
for (int c = 0; c != 4; ++c) {
w[r][c] = m(r, c);
w[r][c+4] = (r == c) ? 1.0 : 0.0;
}
}
if (w[0][0] == 0.0) {
if (w[1][0] != 0.0)
swapRows(w[0], w[1]);
else
swapRows(w[0], w[2]);
}
divideRow(w[0], w[0][0]);
subtractRow(w[1], w[1][0], w[0]);
subtractRow(w[2], w[2][0], w[0]);
if (w[1][1] == 0.0)
swapRows(w[1], w[2]);
divideRow(w[1], w[1][1]);
subtractRow(w[0], w[0][1], w[1]);
subtractRow(w[2], w[2][1], w[1]);
divideRow(w[2], w[2][2]);
subtractRow(w[0], w[0][2], w[2]);
subtractRow(w[1], w[1][2], w[2]);
for (int r = 0; r != 3; ++r) {
w[r][7] = -w[r][3];
w[r][3] = 0.0;
}
Matrix4x3 result;
for (int r = 0; r != 3; ++r)
for (int c = 0; c != 4; ++c)
result(r, c) = float(w[r][c+4]);
return result;
}
//EFFECTS: Outputs a Sudoku Puzzle with "count" values filled in
void generateSudokuPuzzle(int count) {
char sudokustring[] = "123567894456189237789234156214356789365798412897412365532641978648973521971825643";
int usedArray[9][9];
int countArray[9] = {0,0,0,0,0,0,0,0,0} ;
int i, j, cursor1, cursor2, counter;
int **sudokuarray;
memset(usedArray, 0, 9 * sizeof(usedArray[0]));
sudokuarray = decodeSudokuString(sudokustring);
if (VERBOSE) printSudokuPuzzle(sudokuarray);
for (i = 0; i < (rand() % count); i ++) {
if (VERBOSE) printf("Swapping rows.\n");
swapRows(&sudokuarray);
if (VERBOSE) printSudokuPuzzle(sudokuarray);
if (VERBOSE) printf("Rotating array.\n");
sudokuarray = rotateArray(sudokuarray);
if (VERBOSE) printSudokuPuzzle(sudokuarray);
}
for(i=0; i< (81-count); i++) {
do {
cursor1 = rand() % 9;
cursor2 = rand() % 9;
} while (usedArray[cursor1][cursor2]);
usedArray[cursor1][cursor2] = 1;
if (countArray[sudokuarray[cursor1][cursor2]-1] >= 8) {
if (VERBOSE) printf("%d has already been taken away 8 times\n", sudokuarray[cursor1][cursor2]);
i--;
}
else {
countArray[sudokuarray[cursor1][cursor2]-1] = countArray[sudokuarray[cursor1][cursor2]-1] + 1;
if (VERBOSE) printf("%d has already been taken away %d times\n", sudokuarray[cursor1][cursor2], countArray[sudokuarray[cursor1][cursor2]-1]);
sudokuarray[cursor1][cursor2]=0;
}
}
printSudokuPuzzle(sudokuarray);
for (i = 0, counter = 0; i < 9; i++)
for (j = 0; j < 9; j++, counter++) {
sudokustring[counter] = (char) (((int) '0') + sudokuarray[i][j]);
}
printf("Testing if sudoku puzzle is correct\n");
printf("Result: %s\n", (testSudokuString(sudokustring) == 1) ? "Correct" : "Incorrect" );
for(i = 0; i < 9; i++)
free(sudokuarray[i]);
free(sudokuarray);
}
void scramble(Row *rows, const int size)
{
int i, j, z;
srand((unsigned int)time(0));
for (z = 0; z < size; z++)
{
i = randomAB(0, size - 1);
j = randomAB(0, size - 1);
swapRows(rows, i, j);
}
}
void GaussianMatrix::makeGaussian2()
{
int max_index;
for( int i=0; i<getRowsNb(); ++i )
{
max_index = findMaxRow( i );
if( max_index != i )
{
swapRows( max_index, i );
}
multiply( i );
subtractRow(i);
}
makeDiagonalOnes();
}
bool SetsModel::dropMimeData(const QMimeData *data, Qt::DropAction action, int row, int /*column*/, const QModelIndex &parent)
{
if (action != Qt::MoveAction)
return false;
if (row == -1) {
if (!parent.isValid())
return false;
row = parent.row();
}
int oldRow = qobject_cast<const SetsMimeData *>(data)->getOldRow();
if (oldRow < row)
row--;
swapRows(oldRow, row);
return true;
}
void QgsAttributeActionDialog::moveDown()
{
// Swap the selected row with the one below
int row1 = -1, row2 = -1;
QList<QTableWidgetItem *> selection = attributeActionTable->selectedItems();
if ( !selection.isEmpty() )
{
row1 = selection.first()->row();
}
if ( row1 < attributeActionTable->rowCount() - 1 )
row2 = row1 + 1;
if ( row1 != -1 && row2 != -1 )
{
swapRows( row1, row2 );
// Move the selection to follow
attributeActionTable->selectRow( row2 );
}
}
//Computes the median of each group of 5 elements and stores
//it as the first element of the group. Recursively does this
//till there is only one group and hence only one Median
double findMedianOfMedians(int rows, int cols, int colToSortOn, double * array,
int left, int right)
{
double * colToSort = array+colToSortOn*rows;
if(left == right)
return colToSort[left];
int i, shift = 1;
while(shift <= (right - left)) {
for(i = left; i <= right; i+=shift*5) {
int endIndex = (i + shift*5 - 1 < right) ? i + shift*5 - 1 : right;
int medianIndex = findMedianIndex(rows, cols, colToSortOn, array,
i, endIndex, shift);
swapRows(rows, cols, array, i, medianIndex);
}
shift *= 5;
}
return colToSort[left];
}
void QgsAttributeActionDialog::moveUp()
{
// Swap the selected row with the one above
int row1 = -1, row2 = -1;
QList<QTableWidgetItem *> selection = mAttributeActionTable->selectedItems();
if ( !selection.isEmpty() )
{
row1 = selection.first()->row();
}
if ( row1 > 0 )
row2 = row1 - 1;
if ( row1 != -1 && row2 != -1 )
{
swapRows( row1, row2 );
// Move the selection to follow
mAttributeActionTable->selectRow( row2 );
}
}
/**
* Changes this matrix into its \c ref.
*
* \internal
*
* \return True on success.
*/
bool RMatrix::ref(int startRow) {
int pr, pc;
// row which has elements most left becomes first row
if ((pr = getPivotRow(startRow)) == -1) {
return false;
}
swapRows(startRow, pr);
// where is the pivot element in the 1st row?
if ((pc = getPivotCol(startRow)) == -1) {
return false;
}
multiplyRow(startRow, 1.0 / m[startRow][pc]);
for (int rc = startRow + 1; rc < rows; ++rc) {
addRow(rc, -m[rc][pc], startRow);
}
if (startRow < rows) {
ref(startRow + 1);
}
return true;
}
/* gaussReduce: Apply Gaussian elimination to a matrix. */
static unsigned int gaussReduce(matrix_t m, unsigned int cols, unsigned int rows)
{
unsigned int rowUpto = 0;
unsigned int irow, checkRow;
int icol;
for (icol = cols-1; icol >= 0; icol--) {
irow = rowUpto;
while ( (irow < rows) && (getEntry(m,irow,icol) == 0) )
irow++;
if (irow < rows) {
swapRows(m,rowUpto,irow);
for (checkRow = rowUpto+1; checkRow < rows; checkRow++) {
if (getEntry(m,checkRow,icol) != 0)
xorRows(m, cols, rowUpto, checkRow);
}
rowUpto++;
}
}
return rowUpto;
}
int main(){
int i = 0;
int j = 0;
int k = 0;
swapRows(test());
for(i=0; i<3;i++){
for(j=i+1; j<3; j++){
cte = A[j][i]/A[i][i];
for(k=i; k<3; k++){
A[j][k] = A[j][k] - cte * A[i][k];
}
B[j] = B[j] - cte * B[i];
}
}
printMatrix();
printf("\nx_3 value: %0.2f", B[2]/A[2][2]);
return 0;
}
// LU decomposition IN PLACE
// Uses simple Dolittle Algorithm
// Returns the permuation of the rows
int *Matrix::LU()
{
int *perm;
assertDefined("LU decomposition");
perm = new int(maxr);
for (int r=0; r<maxr; r++) perm[r] = r;
for (int r=0; r<maxr; r++) {
for (int rr=r+1; rr<maxr; rr++) {
double l;
if (m[r][r]==0) {
for (int j=r+1; j<maxr; j++) {
if (m[j][r]!=0) {
int tmp;
swapRows(r, j);
tmp = perm[r]; perm[r] = perm[j]; perm[j] = tmp;
break;
}
}
}
l = m[rr][r]/m[r][r];
for (int c=r; c<maxc; c++) {
m[rr][c] -= l * m[r][c];
}
m[rr][r] = l;
}
}
for (int r=0; r<maxr; r++) printf("%d\n", perm[r]);
return perm;
}
void GSparseMatrix::shuffle(GRand* pRand)
{
for(unsigned int n = m_rows; n > 0; n--)
swapRows((unsigned int)pRand->next(n), n - 1);
}
int main() {
/************************************************************/
/* */
/* ここに課題のプログラムを書く． */
/* */
/* 関数 read_matrix() を呼ぶことで，標準入力から連立一次 */
/* 方程式の次数および各係数を読み込む．その結果， */
/* 次数が大域変数 n に， */
/* 係数行列 A と右辺ベクトル b を合わせた拡大行列 [A b] が */
/* 帯域変数 a[][] に，それぞれ格納される． */
/* なお，a[][]の内部は */
/* A → a[1][1] ... a[n][n] ， */
/* b → a[1][n+1] ... a[n][n+1] */
/* のようになっている． */
/* */
/* 関数 print_matrix() は a[][] の内容を標準出力に */
/* 出力する．アルゴリズムのデバッグに活用すべし． */
/* */
/************************************************************/
/* 以下はサンプルプログラムで，行列を読み込んでそのまま出力する．*/
/* 標準入力を読み込んで，係数行列を a[][] に，次数を n に格納する */
if (read_matrix() != 0) { /* 返り値が 0 以外であればエラー */
fprintf(stderr, "input error!\n");
return -1;
}
/* 現在の係数行列 a[][] の内容を出力する */
print_matrix();
/* ここにガウス消去法などの課題のプログラムを書く */
// Forward elimination
int j, k;
// Flag that shows whether there is an unique solution or not. 0 if not, 1
// otherwise. Default is 0 and it will be changed when not ALL j >= k is 0.
int uniqueSolution = 0;
for (k = 1; k <= n; k++) {
for (j = k + 1; j <= n; j++) {
// (a)
if (j >= k && a[j][k] != 0)
uniqueSolution = 1;
// Swap rows if a[k][k] is zero
// or if the difference is less than a particular value
double diff = a[k][k] - a[j][k] > 0 ? a[k][k] - a[j][k] : -(a[k][k] - a[j][k]);
/* Test data that shows this edit is valid
3
0.000000000000000001 1 2 4
0.000000000000000001 2 2 7
1 2 1 3
*/
if ((a[k][k] >= 0 && a[k][k] < EPSILON) || (diff > 0 && diff < EPSILON))
swapRows(k, k);
// (b)
// i
double mjk = a[j][k] / a[k][k];
//printf("k: %d\n", k);
//printf("mjk = %f / %f = %f\n", a[j][k], a[k][k], mjk);
// ii
int p;
for (p = k; p <= n + 1; p++)
a[j][p] -= mjk * a[k][p];
}
}
if (uniqueSolution == 0 || a[n][n] == 0) {
printf("前進消去後\n");
print_matrix();
printf("一意解が存在しません。\n");
return 0;
}
// Checking if the forward elimination went good
printf("前進消去後\n");
print_matrix();
// Now, on to the backward substitution
double x[n + 1];
x[n] = a[n][n + 1] / a[n][n];
int i;
// Since we've already done n 2 lines before, we start with n - 1
for (i = n - 1; i >= 1; i--) {
double sum = 0;
for (j = i + 1; j <= n; j++)
sum += a[i][j] * x[j];
x[i] = (a[i][n + 1] - sum) / a[i][i];
}
// Finally, print the result
for (j = 1; j < n + 1; j++)
printf("%f ", x[j]);
/* プログラムの終了 */
return 0;
}
void Config::down()
{
swapRows(tblActions->currentRow(), tblActions->currentRow() + 1);
}
void Config::up()
{
swapRows(tblActions->currentRow(), tblActions->currentRow() - 1);
}
bool QTable::qt_invoke( int _id, QUObject* _o )
{
switch ( _id - staticMetaObject()->slotOffset() ) {
case 0: setNumRows((int)static_QUType_int.get(_o+1)); break;
case 1: setNumCols((int)static_QUType_int.get(_o+1)); break;
case 2: setShowGrid((bool)static_QUType_bool.get(_o+1)); break;
case 3: hideRow((int)static_QUType_int.get(_o+1)); break;
case 4: hideColumn((int)static_QUType_int.get(_o+1)); break;
case 5: showRow((int)static_QUType_int.get(_o+1)); break;
case 6: showColumn((int)static_QUType_int.get(_o+1)); break;
case 7: static_QUType_bool.set(_o,isRowHidden((int)static_QUType_int.get(_o+1))); break;
case 8: static_QUType_bool.set(_o,isColumnHidden((int)static_QUType_int.get(_o+1))); break;
case 9: setColumnWidth((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 10: setRowHeight((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 11: adjustColumn((int)static_QUType_int.get(_o+1)); break;
case 12: adjustRow((int)static_QUType_int.get(_o+1)); break;
case 13: setColumnStretchable((int)static_QUType_int.get(_o+1),(bool)static_QUType_bool.get(_o+2)); break;
case 14: setRowStretchable((int)static_QUType_int.get(_o+1),(bool)static_QUType_bool.get(_o+2)); break;
case 15: static_QUType_bool.set(_o,isColumnStretchable((int)static_QUType_int.get(_o+1))); break;
case 16: static_QUType_bool.set(_o,isRowStretchable((int)static_QUType_int.get(_o+1))); break;
case 17: setSorting((bool)static_QUType_bool.get(_o+1)); break;
case 18: swapRows((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 19: swapRows((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(bool)static_QUType_bool.get(_o+3)); break;
case 20: swapColumns((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 21: swapColumns((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(bool)static_QUType_bool.get(_o+3)); break;
case 22: swapCells((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(int)static_QUType_int.get(_o+3),(int)static_QUType_int.get(_o+4)); break;
case 23: setLeftMargin((int)static_QUType_int.get(_o+1)); break;
case 24: setTopMargin((int)static_QUType_int.get(_o+1)); break;
case 25: setCurrentCell((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 26: clearSelection(); break;
case 27: clearSelection((bool)static_QUType_bool.get(_o+1)); break;
case 28: setColumnMovingEnabled((bool)static_QUType_bool.get(_o+1)); break;
case 29: setRowMovingEnabled((bool)static_QUType_bool.get(_o+1)); break;
case 30: setReadOnly((bool)static_QUType_bool.get(_o+1)); break;
case 31: setRowReadOnly((int)static_QUType_int.get(_o+1),(bool)static_QUType_bool.get(_o+2)); break;
case 32: setColumnReadOnly((int)static_QUType_int.get(_o+1),(bool)static_QUType_bool.get(_o+2)); break;
case 33: setDragEnabled((bool)static_QUType_bool.get(_o+1)); break;
case 34: static_QUType_bool.set(_o,dragEnabled()); break;
case 35: insertRows((int)static_QUType_int.get(_o+1)); break;
case 36: insertRows((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 37: insertColumns((int)static_QUType_int.get(_o+1)); break;
case 38: insertColumns((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 39: removeRow((int)static_QUType_int.get(_o+1)); break;
case 40: removeRows((const QMemArray<int>&)*((const QMemArray<int>*)static_QUType_ptr.get(_o+1))); break;
case 41: removeColumn((int)static_QUType_int.get(_o+1)); break;
case 42: removeColumns((const QMemArray<int>&)*((const QMemArray<int>*)static_QUType_ptr.get(_o+1))); break;
case 43: editCell((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2)); break;
case 44: editCell((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(bool)static_QUType_bool.get(_o+3)); break;
case 45: setRowLabels((const QStringList&)*((const QStringList*)static_QUType_ptr.get(_o+1))); break;
case 46: setColumnLabels((const QStringList&)*((const QStringList*)static_QUType_ptr.get(_o+1))); break;
case 47: columnWidthChanged((int)static_QUType_int.get(_o+1)); break;
case 48: rowHeightChanged((int)static_QUType_int.get(_o+1)); break;
case 49: columnIndexChanged((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(int)static_QUType_int.get(_o+3)); break;
case 50: rowIndexChanged((int)static_QUType_int.get(_o+1),(int)static_QUType_int.get(_o+2),(int)static_QUType_int.get(_o+3)); break;
case 51: columnClicked((int)static_QUType_int.get(_o+1)); break;
case 52: doAutoScroll(); break;
case 53: doValueChanged(); break;
case 54: updateGeometriesSlot(); break;
default:
return QScrollView::qt_invoke( _id, _o );
}
return TRUE;
}
bool PointModel::swapRows(int oldRow, int newRow)
{
QModelIndex oldIndex=index(oldRow,0,QModelIndex());
QModelIndex newIndex=index(newRow,0,QModelIndex());
return swapRows(oldIndex, newIndex);
}
