On 18/07/2015, Peter S wrote:
> In the tests that gave good results for *some* test material, I
> simply grouped adjacent bits. (*)
(*) ...and of course, building histograms from characters or samples
also means 'grouping adjacent bits', since a character means "8
adjacent bits", a sample means "
On 18/07/2015, robert bristow-johnson wrote:
>
> listen, one thing i have to remind myself here (because if i don't, i'm
> gonna get embarrassed) is to not underestimate either the level of
> scholarship nor the level of practical experience doing things related
> to music (or at least audio) and
On 7/17/15 2:28 AM, Peter S wrote:
Dear Ethan,
You suggested me to be short and concise.
My kind recommendation to you:
1) Read "A Mathematical Theory of Communication".
2) Try to understand Theorem 2.
3) Try to see, when p_i != 1, then H != 0.
I hope this excercise will help you grasp this to
I tested a simple, first-order histogram-based entropy estimate idea
on various 8-bit signed waveforms (message=sample, no correlations
analyzed). Only trivial (non-bandlimited) waveforms were analyzed.
Method:
1) Signal is trivially turned into a histogram.
2) Probabilities assumed based on histo
A linear predictor[1] tries to "predict" the next sample as the linear
combination of previous samples as
x'[n] = SUM [i=1..k] a_i * x[n-i]
where x'[n] is the predicted sample, and a_1, a_2 ... a_k are the
prediction coefficients (weights). This is often called linear
predictive codin
On 17/07/2015, robert bristow-johnson wrote:
> On 7/17/15 1:26 AM, Peter S wrote:
>> On 17/07/2015, robert bristow-johnson wrote:
>>> in your model, is one sample (from the DSP semantic) the same as a
>>> "message" (from the Information Theory semantic)?
>> A "message" can be anything - it can be
On 7/17/15 1:26 AM, Peter S wrote:
On 17/07/2015, robert bristow-johnson wrote:
in your model, is one sample (from the DSP semantic) the same as a
"message" (from the Information Theory semantic)?
A "message" can be anything - it can be a sample, a bit, a combination
of samples or bits, a set