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Graph Theory, Part 2 - Princeton University

GraphTheory, Part27 ColoringSupposethatyouareresponsiblefors chedulingtimesforlecturesin a University . Youwantto make surethatany two lectureswitha commonstudent occurat di erent timesto avoidacon couldputthevariouslecturesona chartandmarkwithan\X"any pairthathasstudents in common:LectureACGHILMPSA stronomyXXXXC hemistryXXGreekXXXXXH istoryXXXXI talianXXXL atinXXXXXXM usicXXXXP hilosophyXXSpanishXXXXA moreconvenient representationof thisinformationis a graphwithonevertexforeach lectureandin which two verticesarejoinedif thereis a con ictbetweenthem:GMLIAPSCHNow, we cannotscheduletwo lecturesat thesametimeif thereis a con ict,butwe wouldliketo useas fewseparatetimesas possible,subjectto thisconstraint. How many di erent timesarenecessary?

Graph Theory, Part 2 7 Coloring Suppose that you are responsible for scheduling times for lectures in a university. You want ... De nition 16 (Chromatic Number). The chromatic number of a graph is the minimum number of colors in a proper coloring of that graph.

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