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WindowTitle->22. Holomorphic and Meromorphic Functions | Essentials of \
Complex Analysis
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In this chapter, you will encounter some important terminology pertaining to \
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In the rest of this chapter, you will turn to the important topic of \
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You have already encountered removable singularities, for example, when \
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The sum, product and quotient of meromorphic functions are also meromorphic \
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you can see that the pole is of order 2. You can also check that:\
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further confirming that the pole is indeed of order 2. In Wolfram Language:\
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Theorem: A function comes arbitrarily close to any complex value in every \
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Let\[CloseCurlyQuote]s go through some examples of non-isolated singularities:\
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     RowBox[{"{", 
      RowBox[{"z", ",", "6"}], "}"}], ",", 
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      PointSize[0]],
     SelectWithContents->True,
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