Razz said:
Flint said:
What I see are nulls at approximately 58Hz, 116Hz, 172Hz, and 250Hz... and peaks at 29Hz and 82Hz... see a pattern there? That aligns to a distance of 19.5 feet, or 8.75 feet, or any multiple thereof.
uhhhhhhhh what?
:confusion-questionmarks:
The frequencies are all ratios of one another - as you might well expect. For example 58Hz times two gives 116Hz, and divided by two gives 29HZ. It's a little less precise as you go to ever higher frequencies but you can see where the rest of the numbers come from.
Frequency and wavelength are related in that if you multiply them together you get the speed of sound. Since we know the speed of sound at the temperature for an average room, if we pick but one of the problematic measured frequencies (58Hz seems to be a prime candidate) then that gives a wavelength of 19.4 feet. You could also start with that distance and take multiples (or fractions) of it to calculate expected frequencies.
I know that Zing's room could present a challenge, because it is asymmetrical. However that might also prove to be it's strength - sonically. The problem is that esthetically, the best solution acoustically might not be the most pleasing to the eye, or functional as far as mobility within the room goes. The asymmetry gives an advantage in that it should help to minimize standing waves (in general) although it can lead to very specific nulls - as we see at 58Hz.
If I had carte blanche and was willing to simply play around with sub placement however I wanted, my first decision would be to place the two subs where they had no real relation to each other spatially (as much as possible) using my "prime numbers" method. Assuming that their height is fixed (although in practice that need not be the case) I'd have two dimensions to work with: distance from front and back walls, and distance from side walls (again knowing that Zing's missing some of those, in places, from his room.)
So for purely academic reasons, let's take Zing's dimensions of 11.25' x 18.5' (w/d). Note that prime numbers that encompass those two numbers are 1, 2, 3, 5, 7, 11, 13, 17, and 19.
For the left sub I'd start by placing it 3 feet from the front (making it 8.25 feet from the rear) and 5 feet from the left wall (making it 13.5 feet from the right). Take measurements and adjust the spacing in 1 inch increments / decrements to see if that improves. The key is that those dimensions, as much as possible, are not multiples of each other, and are as close to being prime numbers (in feet) as possible. (Having a room that is in itself a couple of prime numbers in dimension makes it even easier. (ie. if it were exactly 11 x 19 all the better.)
For the right sub I'd go with 5 feet from the front (6.25 feet from the missing rear wall) and 3 feet from the right wall (15.5' from the left wall). Go through the same measurement for the one sub - and make small adjustments as need be.
Then run them both together.
So what I've tried to do, in a nutshell, is to break the room distances between walls and subs down into prime numbers, and to make sure that they are not multiples of each other. The numbers I chose were not perfect (for example the right sub's 3 feet and 15.5 feet are very close multiples) however I like how they match up with the other dimensions / distances.
Again, this is for shits and giggles only. I suspect it will give good results BUT I'm not suggesting that it's a solution that Zing would want, or would like, for any of a number of other reasons.
However it does demonstrate what I mean by my prime numbers approach and there's still plenty of other numbers to play with - some of which just might both give good results and be practical.
Jeff
ps. If symmetry is wanted (say for esthetics), an approach would be to place each sub 3 feet from the front wall and 5 feet from each side wall. This gives a nice 5 - ~9 - 5 (feet from walls and subs) from side to side and 3 - 8 (not a prime, I know, but not a multiple) from front to back. The symmetry of the sub placement will be tempered by the room's asymmetry.