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On Continuous Limiting Behaviour for the &Lt;i>q(n)-Binomial Distribution With &Lt;i>q(n)→1 as N→∞

Applied Mathematics

doi 10.4236/am.2012.312a290

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Date

January 1, 2012

Authors

Malvina Vamvakari

Publisher

Scientific Research Publishing, Inc,

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On Continuous Limiting Behaviour for the &Lt;i>q(n)</I>-Binomial Distribution With &Lt;i>q(n)</I>→1 as N→∞

Applied Mathematics

doi 10.4236/am.2012.312a290

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Abstract

Date

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Characterization of Six Categories of Systematic 2<sup><i>n</I>－(<i>n</I>－<i>k</I>)</Sup> Fractional Factorial Designs

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Regular Elements and Right Units of Semigroup &Lt;i>B<sub>x</Sub></I>(<i>D</I>) Defined Semilattice &Lt;i>D</I> For Which &Lt;i>V</I>(<i>D</I>,а)=Q ∈ &Amp;sum;<sub>3</Sub>(<i>X</I>,8)

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On Continuous Limiting Behaviour for the &Lt;i>q(n)</I>-Binomial Distribution With &Lt;i>q(n)</I>→1 as N→∞

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Regular Elements and Right Units of Semigroup &Lt;i>B<sub>x</Sub></I>(<i>D</I>) Defined Semilattice &Lt;i>D</I> For Which &Lt;i>V</I>(<i>D</I>,а)=Q ∈ &Amp;sum;<sub>3</Sub>(<i>X</I>,8)

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Solutions of the Exponential Equation &Lt;i>y</I><sup><i>x/Y</I></Sup> = &Lt;i>x</I> Or Ln<i>x</I>/&Lt;i>x</I> = Ln<i>y</I>/&Lt;i>y</I> And Fine Structure Constant

Identification of &Lt;i>ebs1</I>, &Lt;i>lsm6</I> And &Lt;i>nup159</I> As Suppressors of &Lt;i>spt</I>10 Effects at &Lt;i>ADH</I>2 in &Lt;i>Saccharomyces Cerevisiae</I> Suggests Post-Transcriptional Defects Affect mRNA Synthesis

&Lt;i>In Vitro</I> Antagonistic Activity of &Lt;i>Trichoderma Harzianum</I> And &Lt;i>Bacillus Amyloliquefaciens</I> Against &Lt;i>Colletotrichum Acutatum</I>

&Lt;i>Pink1 &Lt;/I>and &Lt;i>parkin</I> Demonstrate Multifaceted Roles When Co-Expressed With &Lt;i>Foxo</I>

Regular Elements of &Lt;i>B<sub>x</Sup></I>(D) Defined by the Class ∑<sub>1</Sub>(X,10)-&Lt;i>I</I>