The iterates eventually reach the value 1.

The map $U(t)$ takes values in some compact space $G$.

Each factor in (4) has absolute value 1 on $T$.

Let $n_k$ be the first location to the right of the $k$th decimal place of $W$ that has a value less than $b$.

Every element of $A$ has $f$-value 2. [= the value of $f$ at this element is 2]

Then $F$ is less than 1 in absolute value.

The terms of the series (1) decrease in absolute value and their signs alternate.

We claim that, by setting $w$ to zero on this interval, the value of $F(w)$ is reduced.

the largest $k$ value

Go to the list of words starting with: a b c d e f g h i j k l m n o p q r s t u v w y z