Clip opcode ?


Sent from my iPad

On 13 Jan 2012, at 19:41, Thomas Hass  wrote:

> Hello Csounders,
> 
> Does anyone have any examples of a good brick wall limiter.  I've been experimenting with the dam opcode, but I can't get the signal to fall fast enough.  Is seems like commercial limiters have a near instant "fall time".  Am I missing some trick to accomplish this?
> 
> Thanks
> Thomas


Send bugs reports to the Sourceforge bug tracker
            https://sourceforge.net/tracker/?group_id=81968&atid=564599
Discussions of bugs and features can be posted here
To unsubscribe, send email sympa@lists.bath.ac.uk with body "unsubscribe csound"

i've always wanted to try non-linear transfer functions like
2*atan(x)/3.1415927 for 0dbs=1.0

k.

On 01/13/12 14:43, Victor wrote:
> Clip opcode ?
>
>
> Sent from my iPad
>
> On 13 Jan 2012, at 19:41, Thomas Hass  wrote:
>
>> Hello Csounders,
>>
>> Does anyone have any examples of a good brick wall limiter.  I've been experimenting with the dam opcode, but I can't get the signal to fall fast enough.  Is seems like commercial limiters have a near instant "fall time".  Am I missing some trick to accomplish this?
>>
>> Thanks
>> Thomas
>
> Send bugs reports to the Sourceforge bug tracker
>             https://sourceforge.net/tracker/?group_id=81968&atid=564599
> Discussions of bugs and features can be posted here
> To unsubscribe, send email sympa@lists.bath.ac.uk with body "unsubscribe csound"
>



Send bugs reports to the Sourceforge bug tracker
            https://sourceforge.net/tracker/?group_id=81968&atid=564599
Discussions of bugs and features can be posted here
To unsubscribe, send email sympa@lists.bath.ac.uk with body "unsubscribe csound"

Hi Thomas,

I don't use limiters very much, but I remembered these filters by Eric Spjut:

http://www.csounds.com/spjut/index.html

Also, have you tried compress:

http://www.csounds.com/manual/html/compress.html

steven

On Fri, Jan 13, 2012 at 2:41 PM, Thomas Hass  wrote:
> Hello Csounders,
>
> Does anyone have any examples of a good brick wall limiter.  I've been
> experimenting with the dam opcode, but I can't get the signal to fall fast
> enough.  Is seems like commercial limiters have a near instant "fall time".
>  Am I missing some trick to accomplish this?
>
> Thanks
> Thomas


Send bugs reports to the Sourceforge bug tracker
            https://sourceforge.net/tracker/?group_id=81968&atid=564599
Discussions of bugs and features can be posted here
To unsubscribe, send email sympa@lists.bath.ac.uk with body "unsubscribe csound"

Can someone explain the numbers in this formula?
I've found it quite useful but I'd like to know why use these specific
numbers.

Thank you in advance


kghongaku wrote
> i've always wanted to try non-linear transfer functions like
> 2*atan(x)/3.1415927 for 0dbs=1.0
> 
> k.





--
View this message in context: http://csound.1045644.n5.nabble.com/brick-wall-limiter-tp5143525p5741823.html
Sent from the Csound - General mailing list archive at Nabble.com.

------------------------------------------------------------------------------
One dashboard for servers and applications across Physical-Virtual-Cloud 
Widest out-of-the-box monitoring support with 50+ applications
Performance metrics, stats and reports that give you Actionable Insights
Deep dive visibility with transaction tracing using APM Insight.
http://ad.doubleclick.net/ddm/clk/290420510;117567292;y
_______________________________________________
Csound-users mailing list
Csound-users@lists.sourceforge.net
https://lists.sourceforge.net/lists/listinfo/csound-users
Send bugs reports to
        https://github.com/csound/csound/issues
Discussions of bugs and features can be posted here

On Mon, 25 May 2015, vallste wrote:
> Can someone explain the numbers in this formula?
> I've found it quite useful but I'd like to know why use these specific
> numbers.

Arctangent is a trigonometric function that by its nature produces an
angle in the range -pi/2 to +pi/2, where pi is the ratio between
circumference and diameter of a circle.  Dividing by pi and multiplying by
two gives a result in the range -1 to 1, which is convenient.  The number
3.1415927 is a reasonable approximation of pi, whose true value is an
irrational number.