Riemann Primitives and Chrysalis

نویسندگان

  • Ian Malloy
  • Dennis Hollenbeck
چکیده

.............................................................................................................................. 2 Riemann Primitives and Chrysalis ...................................................................................... 6 Introduction ........................................................................................................................11 Reduction: ......................................................................................................................... 21 Riemann Primitives ....................................................................................................... 22 Defining Hollenbeck Points ...................................................................................... 25 Green Hollenbeck Points .............................................................................................. 26 Red Hollenbeck Points .................................................................................................. 26 Blue Hollenbeck Points................................................................................................. 27 Bilinear Constraints ...................................................................................................... 28 Implementation: ................................................................................................................ 30 Key Lengths of O-cliques and H-cliques ...................................................................... 33 Conclusion .................................................................................................................... 35 References ......................................................................................................................... 35 Appendix: Relevant Theorems and Concepts ............................................................ 37 Classification of Circles ............................................................................................ 37 General Theorems ..................................................................................................... 38 Neutral Geometry...................................................................................................... 40 Hyperbolic Geometry................................................................................................ 42

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تاریخ انتشار 2017