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Paradoxical subsets of hyperbolic and spherical discs |
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| Authors: | Glen Aldridge Sherman |
| Institution: | (1) Department of Mathematics, University of Toronto, 100 St George Street, M5S 1A1 Toronto, Ontario, Canada |
| Abstract: | Given a disc D of radius r in H
2 (resp. S
2) with  <r  (resp. <r ), we determine the pairs (m,n) for which there is an (m,n)-paradoxical subset of D but not an (m–1, n)-paradoxical subset of D or an (m, n–1)-paradoxical subset of D. |
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