<--- Back to Details
First PageDocument Content
Probability and statistics / Choquet integral / Central limit theorem / Expected value / Almost surely / Random variable / Brownian motion / Ordinal number / Markov chain / Statistics / Probability theory / Mathematical analysis
Date: 2013-08-22 04:39:21
Probability and statistics
Choquet integral
Central limit theorem
Expected value
Almost surely
Random variable
Brownian motion
Ordinal number
Markov chain
Statistics
Probability theory
Mathematical analysis

Strong laws of large numbers for capacities ∗ Zengjing Chen Shandong University and Ajou University JinanChina, Suwon Korea E-mail:

Add to Reading List

Source URL: www.statistics.gov.hk

Download Document from Source Website

File Size: 108,38 KB

Share Document on Facebook

Similar Documents

Constrained Minimisation1  1 Here we investigate the different ways of writing a constrained minimisation problem. Just to remind you, minimising f (x) is equivalent to maximising −f (x). In a lagrange type formulation

Constrained Minimisation1 1 Here we investigate the different ways of writing a constrained minimisation problem. Just to remind you, minimising f (x) is equivalent to maximising −f (x). In a lagrange type formulation

DocID: 1rrlr - View Document

Exercises 3: unconstrained maximization Let’s investigate Fact 1 from Daniel Wilhelm’s lecture notes. Fact 1: 1. if f has a local max (min) at point x∗ , then Df (x∗ ) = 0 and D2 f (x∗ ) is negative (positive)

Exercises 3: unconstrained maximization Let’s investigate Fact 1 from Daniel Wilhelm’s lecture notes. Fact 1: 1. if f has a local max (min) at point x∗ , then Df (x∗ ) = 0 and D2 f (x∗ ) is negative (positive)

DocID: 1rnx3 - View Document

Type-Based Reasoning and Imprecise Errors Janis Voigtl¨ ander Technische Universit¨ at Dresden

Type-Based Reasoning and Imprecise Errors Janis Voigtl¨ ander Technische Universit¨ at Dresden

DocID: 1rgNC - View Document

arXiv:1201.0473v1 [math-ph] 2 JanA UNIVERSALITY THEOREM FOR RATIOS OF RANDOM CHARACTERISTIC POLYNOMIALS JONATHAN BREUER AND EUGENE STRAHOV Abstract. We consider asymptotics of ratios of random characteristic

arXiv:1201.0473v1 [math-ph] 2 JanA UNIVERSALITY THEOREM FOR RATIOS OF RANDOM CHARACTERISTIC POLYNOMIALS JONATHAN BREUER AND EUGENE STRAHOV Abstract. We consider asymptotics of ratios of random characteristic

DocID: 1rgcH - View Document

A Short Catalog of Test Ideas for… Any object • The null pointer Strings • The empty string Collections

A Short Catalog of Test Ideas for… Any object • The null pointer Strings • The empty string Collections

DocID: 1rdAD - View Document