Introduction 1. The existence theorem Appendix: the integrity theorem for network flows 2. The parallelogram property Appendix: the binary perfect code theorem Appendix: association schemes and metrically regular graphs 3. Steiner points and Veblen points Appendix: Steiner systems 4. Minimal edge-colourings of complete graphs Appendix: latin squares, SDRs and permanents 5. Biplanes and metric regularity Appendix: symmetric designs 6. Automorphism groups Appendix: multiply transitive groups 7. Resolutions and partition systems Bibliography Index.
Introduction 1. The existence theorem Appendix: the integrity theorem for network flows 2. The parallelogram property Appendix: the binary perfect code theorem Appendix: association schemes and metrically regular graphs 3. Steiner points and Veblen points Appendix: Steiner systems 4. Minimal edge-colourings of complete graphs Appendix: latin squares, SDRs and permanents 5. Biplanes and metric regularity Appendix: symmetric designs 6. Automorphism groups Appendix: multiply transitive groups 7. Resolutions and partition systems Bibliography Index.
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