Question

My analysis of night-club music: Convergence of beat frequency.

Answer 1

First, observe the natural log function:


It gets smaller and smaller...but it doesn't converge!
This means that any positive number (greater than 1) can be represented by ln(x) where x is some positive number.

Answer 2

Now consider a typical night-club music:

Answer 3

We can model this
Say the first BURR BURR BURR BURR takes 4 seconds
then the second BURR BURR BURR BURR takes 2 seconds
then 1 second
then 1/2 second
as it gets faster and faster, it gets to the point where it stops altogether, pauses, the drops the bass *BOOM BOOM BOOM* and makes burping sounds or something.


Now, I've shown before that ln(x) doesn't converge but it does get smaller.
So say...the first BURR BURR BURR BURR takes 1/ln(1) seconds, then 1/ln(2) seconds, and so on...


would we get a never-ending
BURR BURR BURR BURR

and it'll just keep on stressing out the audience, never reaching the bass-drop point.

:o

Answer 4

are there detrimental effects to the ears if they listen to sound frequencies that are too high? hmm....

Answer 5

night-club music is all electronic ones anyways,
so we can generate beats with a computer algorithm using MATH

Answer 6

That is totally friggin awesome

Answer 7

math is applicable to all walks of life. Which explains a lot, considering I hate life