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Laws of Form - The book

Laws of Form - The book: Encyclopedia II - Laws of Form - The book

There are several editions of LoF, the first in 1969, the most recent (a German translation) in 1997. The mathematics fills only about 55pp and is not difficult. But LoF's mystical and declamatory prose style, and its love of paradox, make it a challenging read for mathematicians and non-mathematicians alike. In this and other respects, Spencer-Brown was much influenced by Wittgenstein and R. D. Laing. At the same time, LoF also echoes a number of themes from the work of Charles Peirce, Bert ...

See also:

Laws of Form, Laws of Form - The book, Laws of Form - The Form, Laws of Form - The primary arithmetic and its axioms, Laws of Form - The notion of 'canon', Laws of Form - The primary algebra, Laws of Form - Applying the form to Boolean algebra and logic, Laws of Form - An example calculation, Laws of Form - A technical digression, Laws of Form - Resonances in religion philosophy and science, Laws of Form - Related work, Laws of Form - Bibliography

Laws of Form, Laws of Form - A technical digression, Laws of Form - An example calculation, Laws of Form - Applying the form to Boolean algebra and logic, Laws of Form - Bibliography, Laws of Form - Related work, Laws of Form - Resonances in religion philosophy and science, Laws of Form - The Form, Laws of Form - The book, Laws of Form - The notion of 'canon', Laws of Form - The primary algebra, Laws of Form - The primary arithmetic and its axioms, Boolean logic, List of Boolean algebra topics, Two-element Boolean algebra

Laws of Form: Encyclopedia II - Laws of Form - The book



Laws of Form - The book

There are several editions of LoF, the first in 1969, the most recent (a German translation) in 1997. The mathematics fills only about 55pp and is not difficult. But LoF's mystical and declamatory prose style, and its love of paradox, make it a challenging read for mathematicians and non-mathematicians alike. In this and other respects, Spencer-Brown was much influenced by Wittgenstein and R. D. Laing. At the same time, LoF also echoes a number of themes from the work of Charles Peirce, Bertrand Russell, and Alfred North Whitehead.

Ostensibly a work of formal mathematics and philosophy, LoF became something of a holistic classic, praised in the Whole Earth Catalog. Those who agree point to the Laws of Form as embodying an enigmatic "mathematics of consciousness," its algebraic symbolism capturing an (perhaps even the) implicit root of cognition: the ability to distinguish. LoF argues that the pa reveals striking connections among logic, Boolean algebra and arithmetic, and the philosophy of language and mind.

Some (e.g., Banaschewski in the 1977 Notre Dame Journal of Formal Logic) argue that the pa is 'merely' Boolean algebra, but the implication that Boolean algebra is mathematically trivial is unwarranted. Proponents counter that the beauty of the pa stems from its having the expressive power of 2 despite its minimalist syntax. The pa simplifies truth functional and syllogistic logic as well as 2, and highlights how syntactically distinct statements in logic and 2 can have identical semantics. [1] argues that the real mathematical value of the pa is its dramatic simplification of Boolean algebra. Moreover, the syntax of the pa can be extended, giving rise to boundary mathematics (see Related Work below).

LoF claims that certain well-known mathematical conjectures of very long standing, such as the Four Color Theorem, Fermat's Last Theorem, and the Goldbach conjecture, are provable using extensions of the pa. Spencer-Brown eventually published a claimed proof of Four Color; for a sympathetic evaluation, see [2]. Nevertheless, that claimed proof met with skepticism and Spencer-Brown's mathematical reputation, as well as that of LoF, went into decline. N.B. The Four Color Theorem and Fermat's Last Theorem were proved in 1976 and 1995, respectively, using methods owing nothing to LoF.

Other related archives

Alfred North Whitehead, Atman, Bertrand Russell, Boolean algebra, Boolean logic, Buddhism, Buddhist, Charles Peirce, Chinese Traditional Religion, Chomsky hierarchy, Christianity, Combinatory logic, Confucianism, Confucius, Dana Scott, Duality, Dyck language, Emil Post, Fermat's Last Theorem, Form, Four Color Theorem, Francisco Varela, G. Spencer-Brown, Gathas, Goldbach conjecture, Gottfried Wilhelm Leibniz, Hilbert, Hindu, Hinduism, Humberto Maturana, Integral Institute, Islamic philosophy, Jean Nicod, John Archibald Wheeler, Josiah Royce, Judaism, Lakoff, Leibniz, List of Boolean algebra topics, Logical equivalence, Logos, Lukasiewicz, Mathematical logic, Maxwell, Old Testament, Peirce, Plato, Quine, R. D. Laing, Rafael E. Núñez, Tanakh, Tao Te Ching, Taoism, Term Logic, Two-element Boolean algebra, Universe, Upanishads, Variable, Vedic, Whole Earth Catalog, Wittgenstein, Zoroastrianism, algebraic topology, capability, cognition, cognitive science, conjunctive normal form, consciousness, context-free language, decision procedure, dualistic, electrodynamics, equation, equations, equivalence relation, existential graphs, extension, field theory, first order logic, formula, general relativity, holistic, infix, koine, lambda calculus, logic, logical nand, logos, mereology, mereotopology, metalanguage, mind, model, modus ponens, monadic logic, monastic, natural deduction, ordered pair, ordered tree, paradox, philosophy of language, postfix, prefix, propositional calculus, secular, semiotics, set, set theory, sorites, syllogisms, tautological, tautology, turnstile, two-element Boolean algebra



Adapted from the Wikipedia article "The book", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki

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