Tonestack calculator - log a vs log b ?

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jmrckr
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Joined: Thu Jan 20, 2011 12:59 am

Tonestack calculator - log a vs log b ?

Post by jmrckr »

Hello everyone. I came acrosse the duncan tonestack calculator and noticed that there is two different log type pots (log A and log B). I checked, for example, the alpha pots specs and they mention only one type of log pot ... so, what is the difference ?

What is the "standard" log type ? Are alpha log pots type a or b ?
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dorrisant
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Re: Tonestack calculator - log a vs log b ?

Post by dorrisant »

"A" taper = audio
"B" taper = linear = log

Alpha pots, along with many others, come in these two standards as well as "C" and "W" for some... but you didn't ask about those. :wink:
"Education is what you're left with after you have forgotten what you have learned" - Enzo
jmrckr
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Re: Tonestack calculator - log a vs log b ?

Post by jmrckr »

Thanks for your answer. But what I mean is that in the calculator it seems like there is two different log/audio tapers (log type A and log type B) PLUS the linear one.
pdf64
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Re: Tonestack calculator - log a vs log b ?

Post by pdf64 »

The 'help' section advises that log A is 30%, log B is 10%.
The standard Bourns, CTS and European audio taper is 10%, Alpha USA is 15%.
See a Fender RI schematic for which taper is used in which position, unfortunately TSC has it almost all wrong.
Any Vox and Marshall audio taper should be 10%, not the 30% defaults in TSC.
jabguit
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Re: Tonestack calculator - log a vs log b ?

Post by jabguit »

dorrisant wrote: Wed Apr 28, 2021 4:52 pm "A" taper = audio
"B" taper = linear = log

Alpha pots, along with many others, come in these two standards as well as "C" and "W" for some... but you didn't ask about those. :wink:
"Log" is short for logarithm, which linear tapers are devoid of.
"B" is as pdf64 stated - 10%.

cheers,
Jack Briggs
Briggs Guitars
ChopSauce
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Re: Tonestack calculator - log a vs log b ?

Post by ChopSauce »

By the way, anyone knows the "classical" analytical expressions for the log functions f, such as: R = f( angular_position ) :?:

There are many curves plotted on the internet but nobody seems to actually know them... :?
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