Thank you both for your answers!  That helps a lot. So, what i'm
understanding is that more speakers will give you less 'holes' in the sound
field and more channels will give you a more realistic sound field in a
larger room with more people. So 4-channels would suffice for a few people
in a mid-field environment, you'd want more for a larger room and more
listeners? Or.. where does one apply this channels vs speakers when talking
about playback vs recording?  Uh...

Bearcat


On Thu, Apr 25, 2013 at 4:03 PM, Fons Adriaensen <[email protected]>wrote:

> On Thu, Apr 25, 2013 at 02:50:24PM -0600, Bearcat M. Şándor wrote:
>
> > As i'm still learning about Ambisonics (mostly trying to wrap my fuzzy
> head
> > around the math), there's something i don't understand.
> >
> > If the 4 channels of a b-format mic give you all you need for the
> > mathematical computations for 3-D space, why do we have Ambisonic mics
> with
> > more than 4 channels and orders with 8, 16 and more channels?  What does
> > having a 4 channel (w, x, y and z) mic restrict you?
>
> There is no simple answer to your question.
>
> As Sampo as already pointed out, first order AMB signals provide
> all the info there is about the sound field in a single point.
> The physics and maths being what they are, they also define the
> sound field in an area around that point. The size of that area
> depends on the frequency. For first order the 'extrapolation'
> works well up to a distance of around 1/4 to 1/3 of a wavelength.
> So the area it covers will be quite large at low frequencies (LF),
> but gets very small for medium (MF) and high (HF) frequencies.
> Above a few hundred Hz it is so small that it is impossible even
> for a single listener to have both ears inside the area in which
> the sound field is accurately reconstructed.
>
> So for MF and HF Ambisonic decoders use an ad-hoc approximation
> which is based on psycho-acoustics and which works well in practice.
> That is the reason why you need a frequency-dependent decoder,
> either dual-band or using shelf filters. So far for first order.
>
> Higher order Ambisonics provides two things. First, the area in
> which the sound field is reconstructed 'exactly' becomes larger,
> more or less proportional to order. But in practice little is gained
> from this and we still need the 'approximation' for the mid and high
> frequency range. But HOA also allows this approximation to be much
> more accurate, to the point that for third order or above, in practice
> it can be 'almost perfect'. This allows HOA to work in a much larger
> listening area than first order, i.e. to serve a large audience, and
> also to be usable in situations were for practical reasons (related
> to speaker placement) first order would not work well.
>
> To really fully understand the why and how you'll need the maths.
> What I wrote above is an attempt to explain things in intuitive
> terms, which means to simplify things, but hopefully not to the
> point where the essence is lost.
>
> Ciao,
>
> --
> FA
>
> A world of exhaustive, reliable metadata would be an utopia.
> It's also a pipe-dream, founded on self-delusion, nerd hubris
> and hysterically inflated market opportunities. (Cory Doctorow)
>
> _______________________________________________
> Sursound mailing list
> [email protected]
> https://mail.music.vt.edu/mailman/listinfo/sursound
>



-- 

Bearcat M. Şándor
Feline Soul Systems
Voice: 872.CAT.SOUL (872.228.7685)
Fax: 406.235.7070
Jabber/xmpp/gtalk/email: [email protected]
MSN: [email protected]
Yahoo: bearcatsandor
AIM: bearcatmsandor
My public pgp key is included for verification of my identity
-------------- next part --------------
An HTML attachment was scrubbed...
URL: 
<https://mail.music.vt.edu/mailman/private/sursound/attachments/20130425/4a8faaf3/attachment.html>
_______________________________________________
Sursound mailing list
[email protected]
https://mail.music.vt.edu/mailman/listinfo/sursound

Reply via email to