The Lebesgue Measure, a New Point of View: Harmony versus Dissidence

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9781516948673: The Lebesgue Measure, a New Point of View: Harmony versus Dissidence
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The author introduces a "harmony versus dissidence" way of looking at the Lebesgue measure as far as the construction of non-measurable subsets of the real line is concerned, and then he illustrates this idea using examples of different reduced automata that faithfully imitate a certain incompletely specified automaton. This is in order to show that ambiguity always and everywhere begets confusion in mathematics. Then he suggests using the first digit phenomenon work that he has done that the relationship between the real line's topology and its Lebesgue measure is very delicate so that the usual way to construct a non-measurable subset of the reals by wrapping the real line around a unit circle is leading to confusion in such areas, and the finding of new axioms for set theory to solve the continuum problem is jeopardized by this confusion.

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The author earned his doctorate, masters, and bachelor's from the University of California at Berkeley. He has done research for Bell Telephone Laboratories and taught mathematics at Michigan Technological University. And he has written on gravitation as an electrical phenomenon largely stemming from the large proton-electron mass ratio and its application to earthquake early warning systems, and co-authored a two book series with Dr. Jeremy Dunning-Davies on a minimal mechanics that takes into account (particle) inertial mass change due to variably accelerated motion that has definitely been detected by scientists such as Harvey Fiala, a retired Space Shuttle engineer and masters degree student of the late Prof. Richard Feynman of Cal Tech, and earlier by Eric Laithwaite, inventor of the trains in Germany and Japan that float on magnetic fields. The first volume in this series is concerning non-radiative effects and the second is concerning inductive and (gravitational-inertial) radiative effects. Finally, he has a memoir in which he gives his experience in science and academia ... as well as his philosophy of science and truth in general. And all his book may be found on Amazon.com.

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Book Description Createspace Independent Publishing Platform, 2015. Paperback. Condition: New. Language: English . Brand New Book ***** Print on Demand *****. The author introduces a harmony versus dissidence way of looking at the Lebesgue measure as far as the construction of non-measurable subsets of the real line is concerned, and then he illustrates this idea using examples of different reduced automata that faithfully imitate a certain incompletely specified automaton. This is in order to show that ambiguity always and everywhere begets confusion in mathematics. Then he suggests using the first digit phenomenon work that he has done that the relationship between the real line s topology and its Lebesgue measure is very delicate so that the usual way to construct a non-measurable subset of the reals by wrapping the real line around a unit circle is leading to confusion in such areas, and the finding of new axioms for set theory to solve the continuum problem is jeopardized by this confusion. Seller Inventory # APC9781516948673

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Book Description Createspace Independent Publishing Platform, 2015. Paperback. Condition: New. Language: English . Brand New Book ***** Print on Demand *****.The author introduces a harmony versus dissidence way of looking at the Lebesgue measure as far as the construction of non-measurable subsets of the real line is concerned, and then he illustrates this idea using examples of different reduced automata that faithfully imitate a certain incompletely specified automaton. This is in order to show that ambiguity always and everywhere begets confusion in mathematics. Then he suggests using the first digit phenomenon work that he has done that the relationship between the real line s topology and its Lebesgue measure is very delicate so that the usual way to construct a non-measurable subset of the reals by wrapping the real line around a unit circle is leading to confusion in such areas, and the finding of new axioms for set theory to solve the continuum problem is jeopardized by this confusion. Seller Inventory # APC9781516948673

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Book Description CreateSpace Independent Publishing Platform. Paperback. Condition: New. This item is printed on demand. 52 pages. Dimensions: 9.0in. x 6.0in. x 0.1in.The author introduces a harmony versus dissidence way of looking at the Lebesgue measure as far as the construction of non-measurable subsets of the real line is concerned, and then he illustrates this idea using examples of different reduced automata that faithfully imitate a certain incompletely specified automaton. This is in order to show that ambiguity always and everywhere begets confusion in mathematics. Then he suggests using the first digit phenomenon work that he has done that the relationship between the real lines topology and its Lebesgue measure is very delicate so that the usual way to construct a non-measurable subset of the reals by wrapping the real line around a unit circle is leading to confusion in such areas because the finding of new axioms for set theory to solve the continuum problem is jeopardized by this confusion. This item ships from La Vergne,TN. Paperback. Seller Inventory # 9781516948673

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Book Description Createspace Independent Publishing Platform, 2015. PAP. Condition: New. New Book. Delivered from our UK warehouse in 4 to 14 business days. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000. Seller Inventory # IQ-9781516948673

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