Hearing Pascal's Triangle (Pt. 1)

I discovered (for myself, although I'm sure many others knew already) that if you map out the patterns of odd and even numbers in Pascal's triangle, you get a Sierpiński triangle!
Well, if you know me, you know I had to sonify it. I made it so that when a number repeats, it cascades up and down the keyboard, which helps you hear the blocks of consecutive numbers better, I think. Personally, I think it sounds pretty awesome.
So, I present to you the first movement of "Hearing Pascal's Triangle": "Modulo 2: The Sierpiński". Stay tuned for the next installment. :-)

[@keepmoving1185]

We need a good bass line and we’ve got a hit!

[@acdg7431]

Holy moly! That’s riveting to say the least.

[@BsktImp]

Whoever knew Conlon Nancarrow was a secret python coder?

[@cellularautomaton.]

dang, just remembered about erv wilson's mt meru scales. not too related except for being another musical use of pascal's triangle

[@seanspartan2023]

Love your content!

[@nickherrmann730]

so who also saw the sierpinsky triangle in rhis xD

[@Scrolte6174]

Me XD

[@somyso3634]

I think he meant to title it as sierpinsky’s triangle but maybe I’m wrong

[@nickherrmann730]

@@somyso3634 i just found a paper about the appearance of the sierpinsky triangle in the pascal triangle when plotted modulo prime numbers

[@reportedstolen3603]

@@nickherrmann730you ever look at Abelian sand piles? I wonder what they have to do with primes

[@unethicalslime5820]

0:02 first four notes in megalovania?

[@compechdev]

I wish to hear Rule 30 like this

[@Alceste_]

"If you can see it, you can hear it" ?