Theory X and theory Y

Results: 107



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91Supplementary Problems[removed]Let f (x, y) be a polynomial, which is symmetric in x and y, that is, f (x, y) = f (y, x). Put s = x + y and t = xy. Prove that there exists a polynomial g(s, t) in s and t such that g(s, t)

Supplementary Problems[removed]Let f (x, y) be a polynomial, which is symmetric in x and y, that is, f (x, y) = f (y, x). Put s = x + y and t = xy. Prove that there exists a polynomial g(s, t) in s and t such that g(s, t)

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Source URL: www.mathematics.jhu.edu

Language: English - Date: 2003-09-16 13:43:36
92Inleveropgave 8 Albert-Jan Yzelman[removed]2004 Excersice[removed]Let X and Y be independent exponentially distributed random variables with

Inleveropgave 8 Albert-Jan Yzelman[removed]2004 Excersice[removed]Let X and Y be independent exponentially distributed random variables with

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Source URL: www.trancethrust.nl

Language: English - Date: 2012-05-06 05:29:24
93Perfect Graphs, Partitionable Graphs and Cutsets  Michele Conforti  Gerard Cornuejols y Grigor Gasparyan z and Kristina Vuskovic x

Perfect Graphs, Partitionable Graphs and Cutsets Michele Conforti  Gerard Cornuejols y Grigor Gasparyan z and Kristina Vuskovic x

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Source URL: integer.tepper.cmu.edu

Language: English - Date: 2000-09-19 18:20:11
94The equation x + y = 1 in finitely generated groups F.Beukers and H.P.Schlickewei January 8, 2007 1

The equation x + y = 1 in finitely generated groups F.Beukers and H.P.Schlickewei January 8, 2007 1

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Source URL: www.staff.science.uu.nl

Language: English - Date: 2007-01-08 06:51:46
95Summary Let T be a homogeneous polynomial in three variables and with rational integer co¨efficients. As a generalisation of Thue’s equation we consider the ternary form equation T (x, y, z) = 1 in the integral unknow

Summary Let T be a homogeneous polynomial in three variables and with rational integer co¨efficients. As a generalisation of Thue’s equation we consider the ternary form equation T (x, y, z) = 1 in the integral unknow

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Source URL: www.staff.science.uu.nl

Language: English - Date: 2007-01-08 06:57:40
96Notes  In these notes, “page x (y)” means page x in the original publication and page y in this volume; “page x (vol. I, p. y)” means page x in the original and page y in [SP1].  [61a] The topology of normal sing

Notes In these notes, “page x (y)” means page x in the original publication and page y in this volume; “page x (vol. I, p. y)” means page x in the original and page y in [SP1]. [61a] The topology of normal sing

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Source URL: www.math.upenn.edu

Language: English - Date: 2010-10-05 14:35:52
97Heegner points and Sylvester’s conjecture Samit Dasgupta and John Voight Abstract. We consider the classical Diophantine problem of writing positive integers n as the sum of two rational cubes, i.e. n = x3 + y 3 for x,

Heegner points and Sylvester’s conjecture Samit Dasgupta and John Voight Abstract. We consider the classical Diophantine problem of writing positive integers n as the sum of two rational cubes, i.e. n = x3 + y 3 for x,

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Source URL: people.ucsc.edu

Language: English - Date: 2008-09-13 15:52:13
98HOMOGENEOUS SPACES AND DEGREE 4 DEL PEZZO SURFACES E.V. FLYNN Abstract. It is known that, given a genus 2 curve C : y 2 = f (x), where f (x) is quintic and defined over a field K, of characteristic different from 2, and

HOMOGENEOUS SPACES AND DEGREE 4 DEL PEZZO SURFACES E.V. FLYNN Abstract. It is known that, given a genus 2 curve C : y 2 = f (x), where f (x) is quintic and defined over a field K, of characteristic different from 2, and

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Source URL: people.maths.ox.ac.uk

Language: English - Date: 2009-08-31 00:19:28
99Axiomatic Set Theory: Problem sheet[removed]Prove lemmas 7.1.2, 7.1.3 and[removed]Prove[removed]), ie. that “x is a finite sequence of elements of y” ZF (ie. x ∈ <ω y) is ΣZF 0 , assuming that (1)–(29) of 7.

Axiomatic Set Theory: Problem sheet[removed]Prove lemmas 7.1.2, 7.1.3 and[removed]Prove[removed]), ie. that “x is a finite sequence of elements of y” ZF (ie. x ∈ <ω y) is ΣZF 0 , assuming that (1)–(29) of 7.

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Source URL: people.maths.ox.ac.uk

- Date: 2009-02-02 11:27:37
    100DISINTEGRATION OF MEASURES BEN HAYES Definition 1. Let (X, M, λ), (Y, N, µ) be sigma-finite measure spaces and let T : X → Y be a measurable map. A (T, µ)-disintegration is a collection {λy }y∈Y of measures on M

    DISINTEGRATION OF MEASURES BEN HAYES Definition 1. Let (X, M, λ), (Y, N, µ) be sigma-finite measure spaces and let T : X → Y be a measurable map. A (T, µ)-disintegration is a collection {λy }y∈Y of measures on M

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    Source URL: www.math.ucla.edu

    Language: English - Date: 2013-10-31 12:03:11