On 12/20/16, Adam Puckett <[email protected]> wrote:
> On 12/20/16, Muhammad Faiz <[email protected]> wrote:
>> On 12/20/16, Adam Puckett <[email protected]> wrote:
>>> On 12/19/16, Nicolas George <[email protected]> wrote:
>>>> Oh, good catch. I should have remembered this task needed a primitive
>>>> function, not just a multiplication.
>>>>
>>>> Regards,
>>>>
>>>> --
>>>>   Nicolas George
>>>>
>>> What do I need to do to make the formula right?
>>
>> Just do the reverse.
>> Given freq(t) = 262 * 2^(t/10)
>> w(t) = 2*PI * 262 * 2^(t/10)
>> ph(t) = integral of w(t) dt
>>       = 2*PI * 262 * 10/log(2) * 2^(t/10) + arbitrary constant
>>
>> Thx.
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> Thanks, that worked! But the question is: why? I don't quite
> understand why I had to put in the log(2) expression.
>
> On a related note, I've looked at a formula that does  linear
> interpolation (one of the example scripts for Praat
> (http://praat.org/)), and there is a division by 2 in the script; is
> this for a similar reason? (For arbitrary targeted frequencies, I'm
> assuming I would have to use a log(highestfreq/lowestfreq) in place of
> the log(2)?)
>
> Thanks

It is calculus
2^(t/10) = exp(t/10 * log(2))
and integral exp(a * t) * dt = 1/a * exp(a * t) + arbitrary constant

thx
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