From 456019ea32b16bd7b7cbd2d0f271a918f0ab6aa4 Mon Sep 17 00:00:00 2001
From: joshuab <>
Date: Wed, 30 Jun 2010 20:33:46 +0000
Subject: fixing numbering

---
 Problem Set 1.page | 14 +++++++-------
 1 file changed, 7 insertions(+), 7 deletions(-)

diff --git a/Problem Set 1.page b/Problem Set 1.page
index 5a109c8..8dc8694 100644
--- a/Problem Set 1.page	
+++ b/Problem Set 1.page	
@@ -19,11 +19,11 @@
 -  Show that the product of two holomorphic functions is holomorphic.
 
 -  Try to extend the following functions of a real variable to holomorphic functions defined on the entire complex plane.  Is it always possible to do so?  What goes wrong? 
-  a.  $\sinh(z), \cosh(z)$
-  -  $\frac{z^3}{1 + z^2}$
-  -  $\sin(z), \cos(z)$
-  -  $\sqrt{z}$
-  -  $\log z$
-  -  $\mathrm{erf}(z)$, the antiderivative of the gaussian $e^{-z^2/2}$
-  -  $e^{1/z}$  
+    a.  $\sinh(z), \cosh(z)$
+    -  $\frac{z^3}{1 + z^2}$
+    -  $\sin(z), \cos(z)$
+    -  $\sqrt{z}$
+    -  $\log z$
+    -  $\mathrm{erf}(z)$, the antiderivative of the gaussian $e^{-z^2/2}$
+    -  $e^{1/z}$  
 What is the growth rate of the magnitude of these functions as $z \to \infty$ along the real axis?  The imaginary axis?  How does the argument change?
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