3 problems

Maximum-period conjecture. When $\mu\bmod 3=1$, the maximum period is

Let $\rho$ be a positive integer, let $\bar{\lambda}$ be the average parameter value, and let $p_i(\bar{\lambda})$ for $1\leq i\leq 2^\rho$ denote the stable period-$2^\rho$ points…

Let $K$ be the carrying capacity, $r$ the growth parameter, and $\tau$ a nonnegative integer time delay. Consider the delayed logistic recurrence … For a fixed delay, write the two…