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LibGfx: Purge doubles from Painter and use more of AK::Math

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The added precision of doubles is most likely not needed here and floats
are usually cheaper than doubles, so lets always stick to them.

This also simplifies some calls to sin+cos to AK:sincos and a call to
atan(1/x) to atan2(1,x) to avoid a division.
This commit is contained in:
Hediadyoin1 2022-06-13 17:14:42 +02:00 • committed by Andreas Kling
parent 9fe0def69b
commit 527fed1391
1 changed files with 17 additions and 17 deletions
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34
Userland/Libraries/LibGfx/Painter.cpp
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@ -477,8 +477,8 @@ void Painter::fill_ellipse(IntRect const& a_rect, Color color)
VERIFY(m_target->rect().contains(rect));
for (int i = 1; i < a_rect.height(); i++) {
double y = a_rect.height() * 0.5 - i;
double x = a_rect.width() * sqrt(0.25 - y * y / a_rect.height() / a_rect.height());
float y = a_rect.height() * 0.5 - i;
float x = a_rect.width() * AK::sqrt(0.25f - y * y / a_rect.height() / a_rect.height());
draw_line({ a_rect.x() + a_rect.width() / 2 - (int)x, a_rect.y() + i }, { a_rect.x() + a_rect.width() / 2 + (int)x - 1, a_rect.y() + i }, color);
}
}
@ -491,18 +491,16 @@ void Painter::draw_ellipse_intersecting(IntRect const& rect, Color color, int th
return;
constexpr int number_samples = 100; // FIXME: dynamically work out the number of samples based upon the rect size
double increment = M_PI / number_samples;
float increment = AK::Pi<float> / number_samples;
auto ellipse_x = [&](double theta) -> int {
return (AK::cos(theta) * rect.width() / AK::sqrt(2.)) + rect.center().x();
auto ellipse_xy = [&rect](float theta) -> IntPoint {
float s, c;
AK::sincos(theta, s, c);
return IntPoint { (c * rect.width() * AK::Sqrt1_2<float>), (s * rect.height() * AK::Sqrt1_2<float>)} + rect.center();
};
auto ellipse_y = [&](double theta) -> int {
return (AK::sin(theta) * rect.height() / AK::sqrt(2.)) + rect.center().y();
};
for (auto theta = 0.0; theta < 2 * M_PI; theta += increment) {
draw_line({ ellipse_x(theta), ellipse_y(theta) }, { ellipse_x(theta + increment), ellipse_y(theta + increment) }, color, thickness);
for (auto theta = 0.f; theta < 2 * AK::Pi<float>; theta += increment) {
draw_line(ellipse_xy(theta), ellipse_xy(theta + increment), color, thickness);
}
}
@ -2112,13 +2110,13 @@ void Painter::for_each_line_segment_on_elliptical_arc(FloatPoint const& p1, Floa
// The segments are at most 1 long
auto largest_radius = max(a, b);
double theta_step = atan(1 / (double)largest_radius);
float theta_step = AK::atan2(1.f, (float)largest_radius);
FloatPoint current_point = relative_start;
FloatPoint next_point = { 0, 0 };
auto sin_x_axis = AK::sin(x_axis_rotation);
auto cos_x_axis = AK::cos(x_axis_rotation);
float sin_x_axis, cos_x_axis;
AK::sincos(x_axis_rotation, sin_x_axis, cos_x_axis);
auto rotate_point = [sin_x_axis, cos_x_axis](FloatPoint& p) {
auto original_x = p.x();
auto original_y = p.y();
@ -2127,9 +2125,11 @@ void Painter::for_each_line_segment_on_elliptical_arc(FloatPoint const& p1, Floa
p.set_y(original_x * sin_x_axis + original_y * cos_x_axis);
};
for (double theta = theta_1; theta <= ((double)theta_1 + (double)theta_delta); theta += theta_step) {
next_point.set_x(a * AK::cos<float>(theta));
next_point.set_y(b * AK::sin<float>(theta));
for (float theta = theta_1; theta <= theta_1 + theta_delta; theta += theta_step) {
float s, c;
AK::sincos(theta, s, c);
next_point.set_x(a * c);
next_point.set_y(b * s);
rotate_point(next_point);
callback(current_point + center, next_point + center);