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docs/chapters/decasteljau/content.en-GB.md
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@@ -13,7 +13,7 @@ Rather than using our calculus function to find `x/y` values for `t`, let's do t
- Place markers, form lines, place markers, etc. - Place markers, form lines, place markers, etc.
- Repeat this until you have only one line left. The point `t` on that line coincides with the original curve point at `t`. - Repeat this until you have only one line left. The point `t` on that line coincides with the original curve point at `t`.
To see this in action, mouse-over the following sketch. Moving the mouse changes which curve point is explicitly evaluated using de Casteljau's algorithm, moving the cursor left-to-right (or, of course, right-to-left), shows you how a curve is generated using this approach. To see this in action, move the slider for the following sketch to changes which curve point is explicitly evaluated using de Casteljau's algorithm.
<graphics-element title="Traversing a curve using de Casteljau's algorithm" src="./decasteljau.js"> <graphics-element title="Traversing a curve using de Casteljau's algorithm" src="./decasteljau.js">
<input type="range" min="0" max="1" step="0.01" value="0" class="slide-control"> <input type="range" min="0" max="1" step="0.01" value="0" class="slide-control">