Yes, of course arcs are more important. But Cirilo mentioned that one
could use arcs to appromimate the beiziers for DRC and gerber
generation purposes

2016-09-14 13:44 GMT+02:00 José Ignacio <jose.cyb...@gmail.com>:
> I don't see length matching splines to be any easier than length
> matching polylines. If anything having arcs is a lot more important
> than beziers as arcs can form circles while beziers can't exactly (you
> need NURBS for that). Also iirc Gerbers support arcs natively so it
> would end up generating better output.
>
> On Wed, Sep 14, 2016 at 6:16 AM, Simon Wells <swel...@gmail.com> wrote:
>> i have no idea whether it is actually valid but could/would bezier
>> curves be used in differential pairs that are also length matched? so
>> that it would keep the seperation for the differential but would also
>> allow the lengths to be equal?
>>
>> On Wed, Sep 14, 2016 at 10:51 PM, jp charras <jp.char...@wanadoo.fr> wrote:
>>>> On Wed, Sep 14, 2016 at 7:44 PM, Nick Østergaard <oe.n...@gmail.com 
>>>> <mailto:oe.n...@gmail.com>> wrote:
>>>>
>>>>     For some RF applications people would like to use curves for traces. 
>>>> So DRC support for
>>>>     beizier/arcs would be nice here.
>>>
>>> I perfectly understand the interest of arcs in traces.
>>>
>>> But what the interest of Bezier curves in traces or shapes on copper layers 
>>> ?
>>>
>>> I am not a microwave specialist, however I never saw cases where Bezier 
>>> curves are needed.
>>>
>>> The more complex case I know is a filter, which works fine with polygons 
>>> (seen demos/microwave).
>>>
>>> AFAIK, complex shapes are generated by specialized tools (you cannot easily 
>>> draw them by hand).
>>> Are they generating shapes with Bezier curves.
>>>
>>> Moreover, remember Gerber format does not support Bezier curves, so they 
>>> will be converted to
>>> polygons if they are supported by Pcbnew.
>>>
>>> --
>>> Jean-Pierre CHARRAS
>>>
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