Permutation Set Properties
Consider a set of k elements. Let the elements be the first k positive integers. Consider the permutation set that corresponds to the first k positive integers. Let each element's order equal that element's value. At every line of the permutation set there exists an element or there exist the elements of the greatest order so far while doing a left to right scan. As a consequence, there exist ten permutation set properties. Expectations and expected values corresponding to most of the properties are computed. Special lines and special points are figured. There is a complete analysis of the properties of permutation sets.
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Permutation Set Properties
Consider a set of k elements. Let the elements be the first k positive integers. Consider the permutation set that corresponds to the first k positive integers. Let each element's order equal that element's value. At every line of the permutation set there exists an element or there exist the elements of the greatest order so far while doing a left to right scan. As a consequence, there exist ten permutation set properties. Expectations and expected values corresponding to most of the properties are computed. Special lines and special points are figured. There is a complete analysis of the properties of permutation sets.
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Permutation Set Properties

Permutation Set Properties

by James Michael Foley
Permutation Set Properties

Permutation Set Properties

by James Michael Foley

eBook

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Overview

Consider a set of k elements. Let the elements be the first k positive integers. Consider the permutation set that corresponds to the first k positive integers. Let each element's order equal that element's value. At every line of the permutation set there exists an element or there exist the elements of the greatest order so far while doing a left to right scan. As a consequence, there exist ten permutation set properties. Expectations and expected values corresponding to most of the properties are computed. Special lines and special points are figured. There is a complete analysis of the properties of permutation sets.

Product Details

BN ID: 2940157682545
Publisher: Outskirts Press, Inc.
Publication date: 02/04/2016
Sold by: Barnes & Noble
Format: eBook
Pages: 140
File size: 11 MB
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About the Author

James Michael Foley is retired. He was a mathematician for the federal government. Foley had the idea for Permutation Set Properties when designing a memory simulator for a SNOBOL4 interpreter. He earned his bachelors degree in mathematics from Towson University in 1964. His interests are mathematics, reading, writing and the opera.
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