Talk:Kite's color notation: Difference between revisions
No edit summary |
|||
Line 50: | Line 50: | ||
I wasn't able to understand this formula well enough to fix it, but I was able to come up with a new formula that does work in every case. Let Y = the sum of all the known monzo exponents plus 2*(S-X), divided by 7, and rounded off (i.e. the magnitude of [0 2(S-X) c d e ...>). Then, a = -3(S-X) - 11(M-Y) and b = 2(S-X) + 7(M-Y). I found these formulas by directly solving the equations for degree and magnitude for a and b – [https://gist.github.com/m-yac/2236a03dd9fe89a992477fbcbc63746c I wrote up my derivation here]. [[User:M-yac|M-yac]] ([[User talk:M-yac|talk]]) 00:24, 28 June 2021 (UTC) | I wasn't able to understand this formula well enough to fix it, but I was able to come up with a new formula that does work in every case. Let Y = the sum of all the known monzo exponents plus 2*(S-X), divided by 7, and rounded off (i.e. the magnitude of [0 2(S-X) c d e ...>). Then, a = -3(S-X) - 11(M-Y) and b = 2(S-X) + 7(M-Y). I found these formulas by directly solving the equations for degree and magnitude for a and b – [https://gist.github.com/m-yac/2236a03dd9fe89a992477fbcbc63746c I wrote up my derivation here]. [[User:M-yac|M-yac]] ([[User talk:M-yac|talk]]) 00:24, 28 June 2021 (UTC) | ||
: Great to see someone working on that. I have dreamed of a way to get this information. Hopefully, the inventor(s) and your approach find together in a constructive way. --[[User:Xenwolf|Xenwolf]] ([[User talk:Xenwolf|talk]]) 13:22, 28 June 2021 (UTC) |