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pathElementElement functions can be customized with set and show rules.
set and show rules.A path through a list of points, connected by Bézier curves.
Example
#path(
fill: blue.lighten(80%),
stroke: blue,
closed: true,
(0pt, 50pt),
(100%, 50pt),
((50%, 0pt), (40pt, 0pt)),
)
引数Parameters are the inputs to a function. They are specified in parentheses after the function name.
fill
How to fill the path.
When setting a fill, the default stroke disappears. To create a rectangle with both fill and stroke, you have to configure both.
デフォルト値: none
fill-ruleSettableSettable parameters can be customized for all following uses of the function with a set rule.
set rule.The drawing rule used to fill the path.
使用可能な文字列値:
non-zeroSpecifies that "inside" is computed by a non-zero sum of signed edge crossings.
even-oddSpecifies that "inside" is computed by an odd number of edge crossings.
デフォルト値: "non-zero"
例を表示
// We use `.with` to get a new
// function that has the common
// arguments pre-applied.
#let star = path.with(
fill: red,
closed: true,
(25pt, 0pt),
(10pt, 50pt),
(50pt, 20pt),
(0pt, 20pt),
(40pt, 50pt),
)
#star(fill-rule: "non-zero")
#star(fill-rule: "even-odd")
stroke
How to stroke the path. This can be:
Can be set to none to disable the stroke or to auto for a
stroke of 1pt black if and if only if no fill is given.
デフォルト値: auto
closedSettableSettable parameters can be customized for all following uses of the function with a set rule.
set rule.Whether to close this path with one last Bézier curve. This curve will take into account the adjacent control points. If you want to close with a straight line, simply add one last point that's the same as the start point.
デフォルト値: false
verticesRequiredRequired parameters must be specified when calling the function.PositionalPositional parameters are specified in order, without names.VariadicVariadic parameters can be specified multiple times.
The vertices of the path.
Each vertex can be defined in 3 ways:
- A regular point, as given to the
lineorpolygonfunction. - An array of two points, the first being the vertex and the second being the control point. The control point is expressed relative to the vertex and is mirrored to get the second control point. The given control point is the one that affects the curve coming into this vertex (even for the first point). The mirrored control point affects the curve going out of this vertex.
- An array of three points, the first being the vertex and the next being the control points (control point for curves coming in and out, respectively).