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Revision difference : region |
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| \PMlinkescapeword{domain} |
A region is a connected \PMlinkname{domain}{Domain2}. |
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| A \emph{region} is a connected \PMlinkname{domain}{Domain2}. |
Since every domain of $\mathbb{C}$ can be seen as the union of countably many components and each component is a region, we have that regions play a major role in complex analysis. |
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| Since every domain of $\mathbb{C}$ can be seen as the union of countably many components and each component is a region, regions play a major role in complex analysis. |
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