Cross Reference: /inkscape/src/libuemf/uemf.c

Lines Matching defs:rect
483     \brief Derive from bounding rect, start and end radials, for arc, chord, or pie, the center, start, and end points, and the bounding rectangle.
492     \param start      Start coordinates (point on the ellipse defined by rect)
493     \param end        End coordinates (point on the ellipse defined by rect)
589     \param start      Start coordinates (point on the ellipse defined by rect)
590     \param end        End coordinates (point on the ellipse defined by rect)
1597     \brief Set rect and rectl objects from Upper Left and Lower Right corner points.
1614     \brief Set rect and rectl objects from Upper Left and Lower Right corner points.
1690    U_RECT rect={INT32_MAX, INT32_MAX, INT32_MIN, INT32_MIN };
1694        if ( pts->x < rect.left )   rect.left   = pts->x;
1695        if ( pts->x > rect.right )  rect.right  = pts->x;
1696        if ( pts->y < rect.top )    rect.top    = pts->y;
1697        if ( pts->y > rect.bottom ) rect.bottom = pts->y;
1700      rect.left   -= width;
1701      rect.right  += width;
1702      rect.top    += width;
1703      rect.bottom -= width;
1705    return(rect);
1720    U_RECT rect={INT16_MAX, INT16_MAX, INT16_MIN, INT16_MIN };
1724        if ( pts->x < rect.left )   rect.left   = pts->x;
1725        if ( pts->x > rect.right )  rect.right  = pts->x;
1726        if ( pts->y < rect.top )    rect.top    = pts->y;
1727        if ( pts->y > rect.bottom ) rect.bottom = pts->y;
1730      rect.left   -= width;
1731      rect.right  += width;
1732      rect.top    += width;
1733      rect.bottom -= width;
1735    return(rect);
3034    cbEmrtextAll = cbEmrtext + sizeof(uint32_t) + cbString4 + cbDx;   // structure (+- rect) + offDx + string buf + dx buf + offDx
3059 // Functions that take a rect and a pair of points, starting with U_EMRARC_set
5508     \param GradObj      Array of gradient objects (each has 2 [rect] or 3 [triangle] indices into TriVert array) 
5511 as if it was an array of U_GRADIENT3 objects for both rect and triangle.  For horizontal and vertical gradients