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8:56 PM
I made an important edit here ( generalized the conjecture )
3
Q: About $a_n = \frac{a_{n-1}(a_{n-1} + C)}{a_{n-2}}.$

mickLet $A,B,C > 0$. Put $a_1 = A$ and $a_2 = B$ and, for integer $n > 2$, $$a_n = \frac{a_{n-1}(a_{n-1} + C)}{a_{n-2}}$$ and $$ T = \lim_{k \to \infty} \frac{a_k}{ a_{k - 1}}.$$ Notice the limit seems to depend on 3 variables, but actually only depends on $A/C$, $B/C$. You can check that if you m...

 

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