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Re: Broken beams' slopes
From: |
Carl Sorensen |
Subject: |
Re: Broken beams' slopes |
Date: |
Sat, 27 Aug 2011 07:27:20 -0600 |
On 8/27/11 7:21 AM, "David Kastrup" <address@hidden> wrote:
> Janek Warchoł <address@hidden> writes:
>
>> I wonder if this solution would yield good results: keep beam slope
>> before and after break identical (except for some beam quanting,
>> perhaps, but that's less than 0.3 ss), but modify stem lengths: make
>> them as long as they would be if there were no beam on the other side
>> of the break.
>
> I would expect this to yield mostly reasonably results. I'd also keep
> beam orientation. But it might make sense to dole out a bit of spring
> force (just decidedly less than infinite) for making the vertical beam
> positions at the break match.
It would seem that this algorithm would fail for a simple broken beam
a8[ b \break c f]
Or am I missing something?
Thanks,
Carl
- Broken beams' slopes, Mike Solomon, 2011/08/24
- Re: Broken beams' slopes, David Kastrup, 2011/08/24
- Re: Broken beams' slopes, Mike Solomon, 2011/08/24
- Message not available
- Re: Broken beams' slopes, David Kastrup, 2011/08/24
- Re: Broken beams' slopes, Janek Warchoł, 2011/08/27
- Re: Broken beams' slopes, David Kastrup, 2011/08/27
- Re: Broken beams' slopes,
Carl Sorensen <=
- Re: Broken beams' slopes, David Kastrup, 2011/08/27
- Re: Broken beams' slopes, Carl Sorensen, 2011/08/27
- Re: Broken beams' slopes, David Kastrup, 2011/08/27
- Re: Broken beams' slopes, Janek Warchoł, 2011/08/28
- Re: Broken beams' slopes, Carl Sorensen, 2011/08/28
- Re: Broken beams' slopes, Janek Warchoł, 2011/08/28