bool mglnrel::cross2Line(
const Point2d& a, const Point2d& b, const Point2d& c, const Point2d& d,
Point2d& ptCross, const Tol& tolVec)
{
float u, v, denom, cosnum;
if (mgMin(a.x,b.x) - mgMax(c.x,d.x) > _MGZERO
|| mgMin(c.x,d.x) - mgMax(a.x,b.x) > _MGZERO
|| mgMin(a.y,b.y) - mgMax(c.y,d.y) > _MGZERO
|| mgMin(c.y,d.y) - mgMax(a.y,b.y) > _MGZERO)
return false;
denom = (c.x-d.x)*(b.y-a.y)-(c.y-d.y)*(b.x-a.x);
if (mgIsZero(denom))
return false;
cosnum = (b.x-a.x)*(d.x - c.x) + (b.y-a.y)*(d.y-c.y);
if (!mgIsZero(cosnum) && fabsf(denom / cosnum) < tolVec.equalVector())
return false;
u = ((c.x-a.x)*(d.y-c.y)-(c.y-a.y)*(d.x-c.x)) / denom;
if (u < _MGZERO || u > 1.f - _MGZERO)
return false;
v = ((c.x-a.x)*(b.y-a.y)-(c.y-a.y)*(b.x-a.x)) / denom;
if (v < _MGZERO || v > 1.f - _MGZERO)
return false;
ptCross.x = (1 - u) * a.x + u * b.x;
ptCross.y = (1 - u) * a.y + u * b.y;
return true;
}
bool mglnrel::cross2Beeline(
const Point2d& a, const Point2d& b, const Point2d& c, const Point2d& d,
Point2d& ptCross, float* pu, float* pv, const Tol& tolVec)
{
float u, v, denom, cosnum;
denom = (c.x-d.x)*(b.y-a.y)-(c.y-d.y)*(b.x-a.x);
if (mgIsZero(denom)) // 平行或重合
return false;
cosnum = (b.x-a.x)*(d.x - c.x) + (b.y-a.y)*(d.y-c.y);
if (!mgIsZero(cosnum) && fabsf(denom / cosnum) < tolVec.equalVector())
return false;
u = ((c.x-a.x)*(d.y-c.y)-(c.y-a.y)*(d.x-c.x)) / denom;
v = ((c.x-a.x)*(b.y-a.y)-(c.y-a.y)*(b.x-a.x)) / denom;
if (pu) *pu = u;
if (pv) *pv = v;
ptCross.x = (1 - u) * a.x + u * b.x;
ptCross.y = (1 - u) * a.y + u * b.y;
return true;
}
bool mgcurv::triEquations(
int n, float *a, float *b, float *c, Vector2d *vs)
{
if (!a || !b || !c || !vs || n < 2)
return false;
float w;
int i;
w = b[0];
if (mgIsZero(w))
return false;
w = 1 / w;
vs[0].x = vs[0].x * w;
vs[0].y = vs[0].y * w;
for (i = 0; i <= n-2; i++)
{
b[i] = c[i] * w;
w = b[i+1] - a[i] * b[i];
if (mgIsZero(w))
return false;
w = 1 / w;
vs[i+1].x = (vs[i+1].x - a[i] * vs[i].x) * w;
vs[i+1].y = (vs[i+1].y - a[i] * vs[i].y) * w;
}
for (i = n-2; i >= 0; i--)
{
vs[i].x -= b[i] * vs[i+1].x;
vs[i].y -= b[i] * vs[i+1].y;
}
return true;
}
bool Matrix2d::isConformal(float& scaleX, float& scaleY, float& angle,
bool& isMirror, Vector2d& reflex) const
{
Vector2d e0 (m11, m12);
Vector2d e1 (m21, m22);
if (!e0.isPerpendicularTo(e1))
return false;
scaleX = e0.length();
scaleY = e1.length();
e0 /= scaleX;
e1 /= scaleY;
if (mgIsZero(e0.x - e1.y) && mgIsZero(e0.y + e1.x))
{
isMirror = false;
angle = e0.angle2();
}
else
{
isMirror = true;
angle = e0.angle2() / 2.f;
reflex.x = cosf(angle);
reflex.y = sinf(angle);
angle = 0.f;
}
return true;
}
bool mglnrel::crossLineBeeline(
const Point2d& a, const Point2d& b, const Point2d& c, const Point2d& d,
Point2d& ptCross, float* pv, const Tol& tolVec)
{
float u, denom, cosnum;
denom = (c.x-d.x)*(b.y-a.y)-(c.y-d.y)*(b.x-a.x);
if (mgIsZero(denom))
return false;
cosnum = (b.x-a.x)*(d.x - c.x) + (b.y-a.y)*(d.y-c.y);
if (!mgIsZero(cosnum) && fabsf(denom / cosnum) < tolVec.equalVector())
return false;
u = ((c.x-a.x)*(d.y-c.y)-(c.y-a.y)*(d.x-c.x)) / denom;
if (u < _MGZERO || u > 1.f - _MGZERO)
return false;
if (pv) {
*pv = ((c.x-a.x)*(b.y-a.y)-(c.y-a.y)*(b.x-a.x)) / denom;
}
ptCross.x = (1 - u) * a.x + u * b.x;
ptCross.y = (1 - u) * a.y + u * b.y;
return true;
}
// 计算点pt到无穷直线ab的距离
GEOMAPI float mgPtToBeeline2(
const Point2d& a, const Point2d& b, const Point2d& pt, Point2d& ptPerp)
{
// 两点重合
if (a == b)
{
ptPerp = a;
return a.distanceTo(pt);
}
// 竖直线
else if (mgIsZero(a.x - b.x))
{
ptPerp.set(a.x, pt.y);
return fabs(a.x - pt.x);
}
// 水平线
else if (mgIsZero(a.y - b.y))
{
ptPerp.set(pt.x, a.y);
return fabs(a.y - pt.y);
}
else
{
float t1 = ( b.y - a.y ) / ( b.x - a.x );
float t2 = -1.f / t1;
ptPerp.x = ( pt.y - a.y + a.x * t1 - pt.x * t2 ) / ( t1 - t2 );
ptPerp.y = a.y + (ptPerp.x - a.x) * t1;
return pt.distanceTo(ptPerp);
}
}
bool GiGraphics::drawEllipse(const GiContext* ctx, const Point2d& center,
float rx, float ry, bool modelUnit)
{
if (rx < _MGZERO || isStopping())
return false;
bool ret = false;
Matrix2d matD(S2D(xf(), modelUnit));
if (ry < _MGZERO) {
ry = (Vector2d(rx, rx) * matD).x;
ry = fabsf((Vector2d(ry, ry) * matD.inverse()).y);
}
const Box2d extent (center, rx*2.f, ry*2.f); // 模型坐标范围
if (!DRAW_RECT(m_impl, modelUnit).isIntersect(extent)) // 全部在显示区域外
return false;
if (mgIsZero(matD.m12) && mgIsZero(matD.m21)) {
Point2d cen (center * matD);
rx *= fabsf(matD.m11);
ry *= fabsf(matD.m22);
ret = rawEllipse(ctx, cen.x - rx, cen.y - ry, 2 * rx, 2 * ry);
} else {
Point2d pxs[13];
mgcurv::ellipseToBezier(pxs, center, rx, ry);
matD.transformPoints(13, pxs);
ret = rawBeziers(ctx, pxs, 13, true);
}
return ret;
}
bool Matrix2d::hasMirror(Vector2d& reflex) const
{
Vector2d e0 (m11, m12);
Vector2d e1 (m21, m22);
if (e0.normalize() && e1.normalize() && e0.isPerpendicularTo(e1)) {
if (!mgIsZero(e0.x - e1.y) || !mgIsZero(e0.y + e1.x)) {
reflex.setAngleLength(e0.angle2() / 2.f, 1.f);
return true;
}
}
return false;
}
void MgBaseRect::setRectWithAngle(const Point2d& pt1, const Point2d& pt2,
float angle, const Point2d& basept)
{
Box2d rect(pt1, pt2);
if (getFlag(kMgSquare)) {
if (basept == pt1 && isCurve()) {
rect.set(basept, 2 * basept.distanceTo(pt2), 0);
}
else {
float len = mgMax(fabsf(pt2.x - pt1.x), fabsf(pt2.y - pt1.y));
if (basept == pt1 && !isCurve()) {
rect.set(pt1, pt1 + Point2d(pt2.x > pt1.x ? len : -len,
pt2.y > pt1.y ? len : -len));
} else {
rect.set(basept, basept == pt1 ? 2 * len : len, 0);
}
}
}
_points[0] = rect.leftTop();
_points[1] = rect.rightTop();
_points[2] = rect.rightBottom();
_points[3] = rect.leftBottom();
if (!mgIsZero(angle))
{
Matrix2d mat(Matrix2d::rotation(angle, basept));
for (int i = 0; i < 4; i++)
_points[i] *= mat;
}
}
static bool PtInArea_Edge(int &odd, const Point2d& pt, const Point2d& p1,
const Point2d& p2, const Point2d& p0)
{
// 如果从X方向上P不在边[P1,P2)上，则没有交点. 竖直边也没有
if (!((p2.x > p1.x) && (pt.x >= p1.x) && (pt.x < p2.x)) &&
!((p1.x > p2.x) && (pt.x <= p1.x) && (pt.x > p2.x)) )
{
return false;
}
// 求从Y负无穷大向上到P的射线和该边的交点(pt.x, yy)
float yy = p1.y + (pt.x - p1.x) * (p2.y - p1.y) / (p2.x - p1.x);
if (pt.y > yy) // 相交
{
if (mgIsZero(pt.x - p1.x)) // 交点是顶点, 则比较P[i+1]和P[i-1]是否在pt.x同侧
{
if (((p0.x > pt.x) && (p2.x > pt.x)) ||
((p0.x < pt.x) && (p2.x < pt.x)) ) // 同侧
{
return false;
}
}
odd = 1 - odd; // 增加一个交点, 奇偶切换
}
return true;
}
Matrix2d& Matrix2d::setToScaling(float scaleX, float scaleY,
const Point2d& center)
{
if (mgIsZero(scaleY)) scaleY = scaleX;
return set(scaleX, 0, 0, scaleY,
(1 - scaleX) * center.x, (1 - scaleY) * center.y);
}
bool GiGraphics::drawEllipse(const GiContext* ctx, const Point2d& center,
float rx, float ry, bool modelUnit)
{
if (m_impl->drawRefcnt == 0 || rx < _MGZERO)
return false;
GiLock lock (&m_impl->drawRefcnt);
bool ret = false;
Matrix2d matD(S2D(xf(), modelUnit));
if (ry < _MGZERO) {
ry = (Vector2d(rx, rx) * matD).x;
ry = fabsf((Vector2d(ry, ry) * matD.inverse()).y);
}
const Box2d extent (center, rx*2.f, ry*2.f); // 模型坐标范围
if (!DRAW_RECT(m_impl, modelUnit).isIntersect(extent)) // 全部在显示区域外
return false;
if (mgIsZero(matD.m12) && mgIsZero(matD.m21))
{
Point2d cen (center * matD);
rx *= fabsf(matD.m11);
ry *= fabsf(matD.m22);
ret = rawEllipse(ctx, cen.x - rx, cen.y - ry, 2 * rx, 2 * ry);
}
else
{
Point2d pxs[13];
mgcurv::ellipseToBezier(pxs, center, rx, ry);
matD.TransformPoints(13, pxs);
ret = rawBeginPath();
if (ret)
{
rawMoveTo(pxs[0].x, pxs[0].y);
for (int i = 1; i + 2 < 13; i += 3) {
rawBezierTo(pxs[i].x, pxs[i].y,
pxs[i+1].x, pxs[i+1].y, pxs[i+2].x, pxs[i+2].y);
}
rawClosePath();
ret = rawEndPath(ctx, true);
}
}
return ret;
}
Matrix2d Matrix2d::coordSystem(const Point2d& origin, float scaleX,
float scaleY, float angle)
{
if (mgIsZero(scaleY)) scaleY = scaleX;
float s = sinf(angle);
float c = cosf(angle);
return Matrix2d(c*scaleX, s*scaleX, -s*scaleY, c*scaleY, origin.x, origin.y);
}
bool mglnrel::crossLineAbc(
float a1, float b1, float c1, float a2, float b2, float c2,
Point2d& ptCross, const Tol& tolVec)
{
float sinnum, cosnum;
sinnum = a1*b2 - a2*b1;
if (mgIsZero(sinnum))
return false;
cosnum = a1*a2 + b1*b2;
if (!mgIsZero(cosnum) && fabsf(sinnum / cosnum) < tolVec.equalVector())
return false;
ptCross.x = (b1*c2 - b2*c1) / sinnum;
ptCross.y = (a2*c1 - a1*c2) / sinnum;
return true;
}
float MgArc::getSweepAngle() const
{
if (!mgIsZero(_sweepAngle)) {
return _sweepAngle;
}
const float midAngle = (getMidPoint() - getCenter()).angle2();
const float startAngle = getStartAngle();
const float endAngle = getEndAngle();
if (mgEquals(midAngle, startAngle) && mgEquals(startAngle, endAngle)) {
return endAngle - startAngle;
}
Tol tol(getRadius() * 1e-3f, 1e-4f);
if (getStartPoint().isEqualTo(getEndPoint(), tol)
&& (getMidPoint() + (getStartPoint() + getEndPoint()) / 2).isEqualTo(2 * getCenter(), tol)) {
return _M_2PI;
}
float startAngle2 = startAngle;
float midAngle2 = midAngle;
float endAngle2 = endAngle;
// 先尝试看是否为逆时针方向：endAngle2 > midAngle2 > startAngle2 >= 0
if (startAngle2 < 0)
startAngle2 += _M_2PI;
while (midAngle2 < startAngle2)
midAngle2 += _M_2PI;
while (endAngle2 < midAngle2)
endAngle2 += _M_2PI;
if (fabsf(startAngle2 + endAngle2 - 2 * midAngle2) < _M_PI_6
&& endAngle2 - startAngle2 < _M_2PI) {
return endAngle2 - startAngle2;
}
// 再尝试看是否为顺时针方向：endAngle2 < midAngle2 < startAngle2 <= 0
startAngle2 = startAngle;
midAngle2 = midAngle;
endAngle2 = endAngle;
if (startAngle2 > 0)
startAngle2 -= _M_2PI;
while (midAngle2 > startAngle2)
midAngle2 -= _M_2PI;
while (endAngle2 > midAngle2)
endAngle2 -= _M_2PI;
if (fabsf(startAngle2 + endAngle2 - 2 * midAngle2) < _M_PI_6) {
if (endAngle2 - startAngle2 > -_M_2PI)
return endAngle2 - startAngle2;
return mgbase::toRange(endAngle2 - startAngle2, -_M_2PI, 0);
}
return endAngle - startAngle; // error
}
bool mgcurv::gaussJordan(int n, float *mat, Vector2d *vs)
{
int i, j, k, m;
float c, t;
Vector2d tt;
if (!mat || !vs || n < 2)
return false;
for (k = 0; k < n; k++) {
// 找主元. 即找第k列中第k行以下绝对值最大的元素
m = k;
c = mat[k*n+k];
for (i = k+1; i < n; i++) {
if (fabsf(mat[i*n+k]) > fabsf(c)) {
m = i;
c = mat[i*n+k];
}
}
// 交换第k行和第m行中第k列以后的元素
if (m != k) {
for (j = k; j < n; j++) {
t = mat[m*n+j]; mat[m*n+j] = mat[k*n+j]; mat[k*n+j] = t;
}
tt = vs[m]; vs[m] = vs[k]; vs[k] = tt;
}
// 消元. 第k行中第k列以后元素/=mat[k][k]
c = mat[k*n+k];
if (mgIsZero(c))
return false;
c = 1.f / c;
for (j = k; j < n; j++)
mat[k*n+j] *= c;
vs[k].x = vs[k].x * c;
vs[k].y = vs[k].y * c;
// 从第k+1行以下每一行, 对该行第k列以后各元素-=
for (i = k+1; i < n; i++) {
c = mat[i*n+k];
for (j = k; j < n; j++)
mat[i*n+j] -= mat[k*n+j] * c;
vs[i].x -= vs[k].x * c;
vs[i].y -= vs[k].y * c;
}
}
// 回代
for (i = n-2; i >= 0; i--) {
for (j = i; j < n; j++) {
vs[i].x -= mat[i*n+j+1] * vs[j+1].x;
vs[i].y -= mat[i*n+j+1] * vs[j+1].y;
}
}
return true;
}
bool GiGraphics::drawEllipse(const GiContext* ctx, const Point2d& center,
float rx, float ry, bool modelUnit)
{
if (m_impl->drawRefcnt == 0 || rx < _MGZERO)
return false;
GiLock lock (&m_impl->drawRefcnt);
bool ret = false;
Matrix2d matD(S2D(xf(), modelUnit));
if (ry < _MGZERO)
ry = rx;
const Box2d extent (center, rx*2.f, ry*2.f); // 模型坐标范围
if (!DRAW_RECT(m_impl, modelUnit).isIntersect(extent)) // 全部在显示区域外
return false;
if (mgIsZero(matD.m12) && mgIsZero(matD.m21))
{
Point2d cen (center * matD);
rx *= matD.m11;
ry *= matD.m22;
ret = rawEllipse(ctx, cen.x - rx, cen.y - ry, 2 * rx, 2 * ry);
}
else
{
Point2d points[13];
mgEllipseToBezier(points, center, rx, ry);
matD.TransformPoints(13, points);
ret = rawBeginPath();
if (ret)
{
ret = rawMoveTo(points[0].x, points[0].y);
ret = rawBezierTo(points + 1, 12);
ret = rawClosePath();
ret = rawEndPath(ctx, true);
}
}
return ret;
}
int mgcurv::arcToBezier(
Point2d points[16], const Point2d& center, float rx, float ry,
float startAngle, float sweepAngle)
{
if (mgIsZero(rx) || fabsf(sweepAngle) < 1e-5)
return 0;
if (mgIsZero(ry))
ry = rx;
if (sweepAngle > _M_2PI)
sweepAngle = _M_2PI;
else if (sweepAngle < -_M_2PI)
sweepAngle = -_M_2PI;
int n = 0;
if (fabsf(sweepAngle) < _M_PI_2 + 1e-5)
{
_arcToBezier(points, center, rx, ry, startAngle, sweepAngle);
n = 4;
}
else if (sweepAngle > 0)
{
startAngle = mgbase::to0_2PI(startAngle);
n = _arcToBezierPlusSweep(
points, center, rx, ry, startAngle, sweepAngle);
}
else // sweepAngle < 0
{
float endAngle = startAngle + sweepAngle;
sweepAngle = -sweepAngle;
startAngle = mgbase::to0_2PI(endAngle);
n = _arcToBezierPlusSweep(
points, center, rx, ry, startAngle, sweepAngle);
for (int i = 0; i < n / 2; i++)
mgSwap(points[i], points[n - 1 - i]);
}
return n;
}
// 将本矢量在两个不共线的非零矢量上进行矢量分解, vec = u*uAxis+v*vAxis
bool Vector2d::resolveVector(const Vector2d& uAxis, const Vector2d& vAxis,
Vector2d& uv) const
{
float denom = uAxis.crossProduct(vAxis);
if (mgIsZero(denom)) {
uv.x = 0.f; uv.y = 0.f;
return false;
}
float c = uAxis.crossProduct(*this);
uv.x = crossProduct(vAxis) / denom;
uv.y = c / denom;
return true;
}
// 将本矢量在两个不共线的非零矢量上进行矢量分解, vec = u*uAxis+v*vAxis
bool Vector2d::resolveVector(const Vector2d& uAxis, const Vector2d& vAxis,
float& u, float& v) const
{
float denom = uAxis.crossProduct(vAxis);
if (mgIsZero(denom))
{
u = 0.f; v = 0.f;
return false;
}
u = crossProduct(vAxis) / denom;
v = uAxis.crossProduct(*this) / denom;
return true;
}
Matrix2d& Matrix2d::setToMirroring(const Point2d& pnt, const Vector2d& dir)
{
float d2 = dir.lengthSquare();
if (mgIsZero(d2))
setToIdentity();
else
{
float s2 = 2.f * dir.x * dir.y / d2;
float c2 = (dir.x * dir.x - dir.y * dir.y) / d2;
set(c2, s2, s2, -c2, (1 - c2) * pnt.x - s2 * pnt.y,
(1 + c2) * pnt.y - s2 * pnt.x);
}
return *this;
}
void MgBaseRect::setRect(const Box2d& rect, float angle)
{
_points[0] = rect.leftTop();
_points[1] = rect.rightTop();
_points[2] = rect.rightBottom();
_points[3] = rect.leftBottom();
if (!mgIsZero(angle))
{
Matrix2d mat(Matrix2d::rotation(angle, rect.center()));
for (int i = 0; i < 4; i++)
_points[i] *= mat;
}
}
// 判断两个矢量是否平行
bool Vector2d::isParallelTo(const Vector2d& vec,
const Tol& tol, bool& nonzero) const
{
bool ret = false;
nonzero = true;
float cosfz = dotProduct(vec);
float sinfz = crossProduct(vec);
if (fabsf(sinfz) <= fabsf(cosfz) * tol.equalVector())
{
if (mgIsZero(cosfz))
nonzero = false;
ret = true;
}
return ret;
}
bool MgArc::setCenterStartEnd(const Point2d& center, const Point2d& start, const Point2d& end)
{
float startAngle = (start - center).angle2();
float endAngle = (end - center).angle2();
float sweepAngle = mgToRange(endAngle - startAngle, -_M_2PI, _M_2PI);
if (!mgIsZero(sweepAngle)) {
float lastSweepAngle = getSweepAngle();
if (fabsf( fabsf(sweepAngle) - fabsf(lastSweepAngle) ) > _M_PI_6) {
sweepAngle = sweepAngle + (sweepAngle > 0 ? -_M_2PI : _M_2PI);
}
}
return setCenterRadius(center, start.distanceTo(center), startAngle, sweepAngle);
}
bool Matrix2d::invert()
{
float d = m11 * m22 - m12 * m21;
if (mgIsZero(d))
{
setToIdentity();
return false;
}
d = 1.f / d;
set(m22 * d, -m12 * d,
-m21 * d, m11 * d,
(m21 * dy - m22 * dx) * d,
(m12 * dx - m11 * dy) * d);
return true;
}
bool GiTransform::zoomByFactor(float factor, const Point2d* pxAt, bool adjust)
{
float scale = m_impl->viewScale;
if (factor > 0)
scale *= (1 + fabs(factor));
else
scale /= (1 + fabs(factor));
if (adjust)
{
scale = mgMax(scale, m_impl->minViewScale);
scale = mgMin(scale, m_impl->maxViewScale);
}
if (mgIsZero(scale - m_impl->viewScale))
return false;
return zoomScale(scale, pxAt, adjust);
}
void GiGraphics::drawArrayHead(const GiContext& ctx, MgPath& path, int type, float px, float scale)
{
float xoffset = _arrayHeads[type - 1].xoffset * scale;
Point2d startpt(path.getStartPoint());
path.trimStart(startpt, xoffset + px / 2);
Matrix2d mat(Matrix2d::translation(startpt.asVector()));
Vector2d vec(mgIsZero(xoffset) ? path.getStartTangent() : path.getStartPoint() - startpt);
mat *= Matrix2d::rotation(vec.angle2(), startpt);
mat *= Matrix2d::scaling(scale, startpt);
MgPath headPath(_arrayHeads[type - 1].types);
headPath.transform(mat);
GiContext ctxhead(ctx);
if (_arrayHeads[type - 1].fill) {
ctxhead.setFillColor(ctxhead.getLineColor());
ctxhead.setNullLine();
}
drawPath_(&ctxhead, headPath, ctxhead.hasFillColor(), Matrix2d::kIdentity());
}
void MgBaseRect::setRect(const Point2d& pt1, const Point2d& pt2,
float angle, const Point2d& basept)
{
Box2d rect(pt1, pt2);
if (getFlag(kMgSquare)) {
float len = (float)sqrt(fabs((pt2.x - pt1.x) * (pt2.y - pt1.y)));
rect.set(basept, len, 0);
}
_points[0] = rect.leftTop();
_points[1] = rect.rightTop();
_points[2] = rect.rightBottom();
_points[3] = rect.leftBottom();
if (!mgIsZero(angle))
{
Matrix2d mat(Matrix2d::rotation(angle, basept));
for (int i = 0; i < 4; i++)
_points[i] *= mat;
}
}
bool zoomNoAdjust(const Point2d& pnt, float scale, bool* changed = NULL)
{
bool bChanged = false;
if (pnt != centerW || !mgIsZero(scale - viewScale))
{
tmpCenterW = pnt;
tmpViewScale = scale;
bChanged = true;
if (zoomEnabled)
{
centerW = pnt;
viewScale = scale;
updateTransforms();
zoomChanged();
}
}
if (changed != NULL)
*changed = bChanged;
return bChanged;
}
float GiGraphics::drawTextAt(GiTextWidthCallback* c, int argb, const char* text, const Point2d& pnt, float h, int align, float angle)
{
float ret = 0;
if (m_impl->canvas && text && h > 0 && !m_impl->stopping && !pnt.isDegenerate()) {
Point2d ptd(pnt * xf().modelToDisplay());
float w2d = xf().getWorldToDisplayY(h < 0);
h = fabsf(h) * w2d;
if (!mgIsZero(angle)) {
angle = (Vector2d::angledVector(angle, 1) * xf().modelToWorld()).angle2();
}
GiContext ctx;
ctx.setFillARGB(argb ? argb : 0xFF000000);
if (setBrush(&ctx)) {
TextWidthCallback1 *cw = c ? new TextWidthCallback1(c, w2d) : (TextWidthCallback1 *)0;
ret = m_impl->canvas->drawTextAt(cw, text, ptd.x, ptd.y, h, align, angle) / w2d;
}
}
return ret;
}
