2D Geometry
path2d
^{}
affine2d
^{}
box2d
^{}
clipper
^{}

path2d_shapes
2D closed shapes
local shapes = require’path2d_shapes’
Drawing and other math for 2D closed shapes. All construction routines take a write consumer function which will be called as: write(command, args...) .
Ellipses
shapes.ellipse_to_bezier3(write, cx, cy, rx, ry)
shapes.ellipse_bbox(cx, cy, rx, ry) > left, top, width, height
Circles
shapes.circle_to_bezier3(write, cx, cy, r)
shapes.circle_to_bezier2(write, cx, cy, r[, segments])
shapes.circle_bbox(cx, cy, r) > left, top, width, height
shapes.circle_length(cx, cy, r) > length
shapes.circle_3p_to_bezier3(write, x1, y1, x2, y2, x3, y3)
Rectangles
shapes.rect_to_lines(write, x, y, w, h)
shapes.rect_to_straight_lines(write, x, y, w, h)
shapes.rect_bbox(x, y, w, h) > left, top, width, height
shapes.rect_length(x, y, w, h) > length
Rectangles with rounded corners
shapes.round_rect_to_bezier3(write, x, y, w, h, r)
shapes.round_rect_to_arcs(write, x, y, w, h, r)
shapes.round_rect_bbox(write, x, y, w, h, r)
shapes.round_rect_length(x, y, w, h, r) > length
Rectangles with elliptic arc corners
shapes.elliptic_rect_to_bezier3(write, x, y, w, h, rx, ry)
shapes.elliptic_rect_to_elliptic_arcs(write, x, y, w, h, rx, ry)
shapes.elliptic_rect_bbox(x, y, w, h, rx, ry) > left, top, width, height
Stars and Regular Polygons
shapes.rpoly_to_lines(write, cx, cy, x1, y1, n)
Construct a regular polygon with line segments. A regular polygon has a center, an anchor point and a number of segments.
shapes.star_to_star_2p(cx, cy, x1, y1, r2, n) > cx, cy, x1, y1, x2, y2, n
Convert a simple star to a 2anchorpoint star. A simple star has a center, an anchor point, a secondary radius and a number of leafs. A 2anchorpoint star has a center, two anchor points and a number of leafs.
shapes.star_to_lines(write, cx, cy, x1, y1, r2, n)
Construct a star with line segments.
shapes.star_2p_to_lines(write, cx, cy, x1, y1, x2, y2, n)
Construct a 2anchorpoint star using line segments.
Linearly interpolate a shape defined by a custom formula, and unite the points with line segments.
Return the point at time t (t covers the entire shape in the 0..1 range) on a superformula.
Construct a superformula by linear interpolation using steps number of line segments.
Last updated:
6 years ago

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