| 31. | Thus every crossing in this diagram involves four distinct vertices of.
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| 32. | E vertices where the type E vertices of " N"
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| 33. | E vertices where the type E vertices of " N"
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| 34. | The edge spans then build a metric on the set of vertices.
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| 35. | Consider the right triangle in the complex plane which has as vertices.
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| 36. | We calculate the expected number of monochromatic subgraphs on vertices as follows:
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| 37. | The function associates a polygon with its number of vertices.
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| 38. | Basic blocks form the vertices or nodes in a control flow graph.
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| 39. | The distance is the length of a shortest path connecting the vertices.
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| 40. | The vertices of the associated Dynkin diagram correspond to vectors in ?.
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