Errata for ``Dynamics in One Complex Variable'', first edition.

(Corrected in the second edition.) Most of the following are very
minor typos. HOWEVER THE STARRED CORRECTIONS MAY CAUSE CONFUSION. The
notations  \C , \D  stand for the `blackboard bold' font.

I am indebted to Theodor Broeker in Regensburg for most of the following
corrections. 
	----------------------


Page, Line (+ from above, - from below)

  vi, +9, Change `survey' to: surveys.

  7, -1, Change `then' to: that.

* 34, -16, Change `of maps' to: of holomorphic maps.

  34, -19, delete the last bracket in the line (over the \square).

* 66, Problem 6-c, insert `non-linear' before `holomorphic'.

* 97, +19, Change `for $c$' to: for $g$.

  99, -4, Change `vector' to: vectors.

  105, +8, Change `If $v$ be' to: If $v$ is.

  113, -4, Change `Compare 4.12' to: 4.13.

  119, -17, Place absolute value signs around:   \sin(\pi(q\xi-p))

  137, +10, Change `simply fixed' to: simple fixed.

  140, Theorem 13.1. Change  \C  to  \hat\C  twice.

  141, -10, Change `alomg' to: along.

  144, +3, Change `a attractive' to: an attractive.

* 152, -8, Change `$t_n\in I_n$' to: $t_n\in I_{b_n}$.

  167, -15, Change ` D ' to: \D

  168, +5, Change `by a fundamental' to: by fundamental

  168, -4,5, add `to study' after `important'.

  169, +8, Change `consisting' to: consists.

* 173, +11, Replace `... all simply connected. The ...' by

	`... all simply connected (compare Problem 15-a or the proof
	 of 9.4), and the ...'

  182, +15, Change `bijectively onto' to `injectively into'.

     +19, Change `$x\not\equiv x_0(\mod\Z)$' to: $x\not\equiv t_0  (\mod\Z).

** 183, -2 through 184, 5:  Add period after `... z_k = 0' , and replace
   what follows by:

	To describe a basic neighborhood of such a point $\bf z$
	we choose a neighborhood $U_i$ of each $z_i$ so that, for $i$
	sufficiently large, $U_i$ is a neighborhood of zero and is independent
	of $i$, and let $N(U_0\,,\,U_1\,,\,\ldots)$ be the set of all
	$(z'_0\,,\,z'_1\,,\,\ldots)$ in $E$ with $z'_i\in U_i$ for all $i$.
	Evidently the projection $ \pi_k(z_0\,,\,z_1\,,\,z_2\,,\,\ldots)~=~z_k$
	from $E$ to $\C\ssm\{0\}$ is continuous. In fact, since $f$ has
	no critical points near $0$, each connected
	component of $E$ can be given the structure of a Riemann surface, so
	that each $\pi_k$ will be a local conformal isomorphism near $\bf z$
	for $k$ sufficiently large.

  192, +11, Delete: ``nested''. [They are not nested in the usual sense of
    sets.]

  244, -11, Change `$D$' to: $\D$.

  253, -10, Should be:  \"Uber die Randwerte einer analytischen Funktion.