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from surface_dynamics import FatGraph fg = FatGraph('(0,1)(2,3)', '(0,1)(2,3)') fg.genus()
gives -1 (but it is two genus 0 components)
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so this should be closed now ?
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I guess, but the example actually gives product is not identity now @videlec .
product is not identity
The input format has changed as well as the output of fg.genus()
fg.genus()
sage: fg = FatGraph('(0,1)(2,3)') sage: fg.genus() 0 sage: fg.is_connected() False
It is not clear to me whether genus() would better raise an error for disconnected surface.
genus()
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gives -1 (but it is two genus 0 components)
The text was updated successfully, but these errors were encountered: