Even though I don't do a lot of bezier stuff recently, I think about this page a lot, and often send it to coworkers who are doing bezier stuff. https://pomax.github.io/bezierinfo/ This page is great for at least 2 reasons:
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1) It's so comprehensive. I think there have been 2 things I needed that weren't covered directly, and there's enough material here that I was able to deduce a reasonable way to achieve those things.
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2) Each "chapter" is quite brief, but also robust. It has some math but also has psuedocode. I would like more code rather than math, but that's my programmer preference. Also lots of interactive examples.
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I think about this page because I have found myself wanting a page like it for other subjects. It'd be nice to have a page that aggregates them into a table of contents. A Primer on Heightfields, Simulating Lighting, Simulating Physics.
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If you've gotten this far and liked the Primer on Bezier Curves, I recommend following the author,
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Vastauksena käyttäjälle @tloch14
And if anyone has any suggestions around improving the Primer, I'm always up for thinking about ways to make it happen. What were the two things you had to piece together rather than being covered explicitly?
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Vastauksena käyttäjälle @TheRealPomax
TBH it was years ago and I don't remember exactly. I was rasterizing 3D poly-curves to a heightfield. Saying that out loud isn't knocking anything loose in my memory though. If I think of it I'll be sure to let you know.
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Vastauksena käyttäjille @tloch14 ja @TheRealPomax
You also may have added things since I was heavily referencing the book. I don't recall the chapter "Working in 3D Normals" which was exactly what I was doing.
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Vastauksena käyttäjälle @tloch14
heh, yeah it may not update frequently, but it's still getting new content every half year or so =P
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Vastauksena käyttäjälle @TheRealPomax
I guess one thing I'm not seeing that is useful for drawing poly-curves is knowing when you're past the end of the curve segment, and I don't see that. If I recall, it's mostly just a dot product check. >0 for one end, <0 for the other end.
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Although, that's only if the two meeting ends are meant to create a continuous curve. If the point where the two curves meet is meant to have an angle, it gets more complicated, as you have to find the angle between 2-1 and 2-3 (see images) to put into the dot product.pic.twitter.com/aGpq62PMq6
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