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authorjoshuab <>2010-06-30 20:33:23 +0000
committerbnewbold <bnewbold@adelie.robocracy.org>2010-06-30 20:33:23 +0000
commitd893f7c5d6401b0f0f2121aca568303f44e11551 (patch)
tree30aaddc29a97c80c5cd6090828fc911ed7536176
parentd25d19765823810cfb27f71677d3aaf78193108f (diff)
downloadafterklein-wiki-d893f7c5d6401b0f0f2121aca568303f44e11551.tar.gz
afterklein-wiki-d893f7c5d6401b0f0f2121aca568303f44e11551.zip
fixing numbering
-rw-r--r--Problem Set 1.page2
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You might want to use this fact in the problems below, though it's not necessary.
-- Show that the function $f(z) = \overline{z}$ is not holomorphic, despite being angle-preserving. How does this function transform the complex plane?
+5. Show that the function $f(z) = \overline{z}$ is not holomorphic, despite being angle-preserving. How does this function transform the complex plane?
- Show that the function $f(z) = z^n$ is holomorphic for any integer n (possibly negative!). How do these functions transform the complex plane?