What would you like to understand?

The lecture introduces least (or prime) period to avoid trivial cases. If a point returns to itself after $m$ iterations, it will also return after any multiple of $m$.

Conditions: $f$ is a function.; $p$ is a periodic point of $f$.

The lecture introduces least (or prime) period to avoid trivial cases. If a point returns to itself after $m$ iterations, it will also return after any multiple of $m$.

Conditions: $f$ is a function.; $p$ is a periodic point of $f$.

In trigonometry, periodicity describes repetition in the function's graph over its input variable. In this setting, period describes the recurrence of a specific point under repeated iteration of a function.

Conditions: Comparing dynamical systems period with trigonometric period.

In trigonometry, periodicity describes repetition in the function's graph over its input variable. In this setting, period describes the recurrence of a specific point under repeated iteration of a function.

Conditions: Comparing dynamical systems period with trigonometric period.