3 ms·
What I find interesting is that this class of sequence's ratio converges to the golden ratio as n approaches infinity, but the quantum system produced the golde
by deckar01 11y ago
What I find interesting is that this class of sequence's ratio converges to the golden ratio as n approaches infinity, but the quantum system produced the golden ratio between its first two values.
This seems to suggest a more straight forward derivation (x + 1 = x^2) than infinite recurrence. [0]
[0] https://en.m.wikipedia.org/wiki/Golden_ratio#Calculation https://en.m.wikipedia.org/wiki/Golden_ratio#Calculation
- spooningtamarin 11y agoIf you want to solve a recurrence, you can do that by assuming the general form of the solution (which is c*a^n for the above), or transforming it into exactly that polynomial you listed, you'd get something similar by using generating functions too.