Laws of Form by G Spencer-Brown 5th English edition: At last this all-time classic has been reset, allowing more detailed explanations and fresh insight. There are seven appendices, doubling the size of the original book. Most exiting of all is the first ever proof of the famous Riemann hypothesis. To have, in print, under your hands and before your own eyes, what defied the best minds for a century and a half, is an experience not to be denied.
Laws of Form by G Spencer-Brown 5th English edition: At last this all-time classic has been reset, allowing more detailed explanations and fresh insight. There are seven appendices, doubling the size of the original book. Most exiting of all is the first ever proof of the famous Riemann hypothesis. To have, in print, under your hands and before your own eyes, what defied the best minds for a century and a half, is an experience not to be denied.
Contents:Preface to the fifth English Edition Preface to the first American edition Preface Introduction A note on the mathematical approach1 The form2 Forms taken out of the form 3 The conception of calculation4 The primary arithmetic5 A calculus taken out of the calculus6 The primary algebra 7 Theorems of the second order 8 Re-uniting the two orders 9 Completeness10 Independence11 Equations of the second degree12 Re-entry into the form NotesAppendix 1. Proofs of Sheffer's postulatesAppendix 2. The calculus interpreted for logic Index of references Index of formsAppendix 3. Bertrand Russell and the Laws of FormIntroduction to Appendices 4 & 5Appendix 4. An algebra for the natural numbers Appendix 5. Two proofs of the four-colour map theorem My simplest proof of the four-colour map theoremAppendix 6. Last wordAppendix 7. The prime limit theoremAppendix 8. Primes between squaresAppendix 9. A proof of Riemann's hypothesis via Denjoy's equivalent theoremClosing remarks
Contents:Preface to the fifth English Edition Preface to the first American edition Preface Introduction A note on the mathematical approach1 The form2 Forms taken out of the form 3 The conception of calculation4 The primary arithmetic5 A calculus taken out of the calculus6 The primary algebra 7 Theorems of the second order 8 Re-uniting the two orders 9 Completeness10 Independence11 Equations of the second degree12 Re-entry into the form NotesAppendix 1. Proofs of Sheffer's postulatesAppendix 2. The calculus interpreted for logic Index of references Index of formsAppendix 3. Bertrand Russell and the Laws of FormIntroduction to Appendices 4 & 5Appendix 4. An algebra for the natural numbers Appendix 5. Two proofs of the four-colour map theorem My simplest proof of the four-colour map theoremAppendix 6. Last wordAppendix 7. The prime limit theoremAppendix 8. Primes between squaresAppendix 9. A proof of Riemann's hypothesis via Denjoy's equivalent theoremClosing remarks
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