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Re: What to do wanting a 4th order Bézier?
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From: |
Hans Åberg |
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Subject: |
Re: What to do wanting a 4th order Bézier? |
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Date: |
Mon, 19 Sep 2016 19:23:29 +0200 |
> On 19 Sep 2016, at 10:41, David Kastrup <address@hidden> wrote:
> It would be my guess that the hands-on manipulative features of control
> points have made cubic Beziers the go-to curve approximation and design
> tool.
Perhaps it looks better with the second derivatives lined up as well.
Re: What to do wanting a 4th order Bézier?, Andrew Bernard, 2016/09/18
[OT] Re: What to do wanting a 4th order Bézier?, Kieren MacMillan, 2016/09/18
Re: What to do wanting a 4th order Bézier?, Simon Albrecht, 2016/09/23