Difference between revisions of "The Nature of Negative Numbers"

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There is a famous number that contradicts the real law of signs. That number is Sqrt(-1). Some regard this exception to be a member of its own tiny number system, whereas others hold that it is something else that only looks like a number. Its ontological status will be established in the course of this book.  More importantly, another number system that has been invented by the author will be presented. Based upon a different law of signs, it is fully consistent with square roots of negative numbers. This is the ''veritable number system''. The implications are immense.
 
There is a famous number that contradicts the real law of signs. That number is Sqrt(-1). Some regard this exception to be a member of its own tiny number system, whereas others hold that it is something else that only looks like a number. Its ontological status will be established in the course of this book.  More importantly, another number system that has been invented by the author will be presented. Based upon a different law of signs, it is fully consistent with square roots of negative numbers. This is the ''veritable number system''. The implications are immense.
  
[[Category:Book]]
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[[Category:Book|nature negative numbers]]

Latest revision as of 06:52, 2 January 2017

The Nature of Negative Numbers
The Nature of Negative Numbers 1537.jpg
Author Peter F Erickson
Published 2011
Publisher Fluxion Press
Pages 174
ISBN 1463761600

There is a famous number that contradicts the real law of signs. That number is Sqrt(-1). Some regard this exception to be a member of its own tiny number system, whereas others hold that it is something else that only looks like a number. Its ontological status will be established in the course of this book. More importantly, another number system that has been invented by the author will be presented. Based upon a different law of signs, it is fully consistent with square roots of negative numbers. This is the veritable number system. The implications are immense.