ASK-HBS: Coil Splitting Calculation

ASK-HBS: Coil Splitting Calculation

Question:

Hi!

I’ve been reading your guides on coil-splitting and was wondering about a calculation. A 7k resistor with a coil-split would result in a 20% of the second coil. What is the calculation that I can use to get the exact values? I thought X/(X+Y) = Z would get me the resistor value. With X being the resistor, Y the coil value / 2 and Z the coil split value. This, however, does not give me the right values. I would love to have the formula, so I can calculate before soldering!

Sem

Answer:

Hello Sem, and thank you for the great question. Unfortunately, I regret to say I do not know of the calculation you are asking or how you can find it. Though electricity is still free to pass through the second coil when the coil-split is engaged, electricity is much like water and prefers the path of least resistance. I would be surprised to learn that 20% still passes through. If you have read or heard that, I cannot argue and find it interesting, but I cannot tell you how they arrived at that value.

However, one thing I do know is that you can force more of your signal to pass through the second coil using a resistor. Check out our article about adding a resistor to the coil-split here: Lindy Fralin Partial Tap Resistor. You can modify this even more by switching out the resistor for a small variable resistor for ultimate control over how much signal passes through the coil without requiring an exact value. Details on this can be found here: Partial Tap Resistor – Advanced Techniques.

Sorry, I can’t be of more help. If you do learn about such a calculation, please share it with me as I’m quite interested.

Thanks for reading Humbucker Soup!

Ed Malaker

Ed MalakerOur resident electronics wizard came by his skills honestly — first as an apprentice in his father’s repair shop, later as a working musician and (most recently) as a sound designer for film. His passion for guitar led him to Humbucker Soup, where he continues to decode the wonders of wiring and the vicissitudes of voltage. Ed has never taken his guitar to a shop — he already knows how to fix it.