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Jun 6, 2011 . Does the portmanteau theorem relate to an actual portmanteau somehow? A

Abstract: Portmanteau theorem, Prohorov's theorem, Levy's inequality. we'll talk

(2006) Barczy, Pap. We prove an analogue of the portmanteau theorem on weak

convergence, which we formulate in terms of the S-valued random variables (Xn)

Dec 23, 2011 . We prove an analogue of the portmanteau theorem on weak convergence of

. convergence of random series; strong laws of large numbers; Portmanteau

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2.1 The Portmanteau Theorem The following result characterizes weak

in the portmanteau theorem prove useful in different settings. A nice necessary

Mon: I proved the Portmanteau Theorem which gives a bunch of equivalent . I

We prove an analogue of the portmanteau theorem on weak convergence of

Portmanteau Theorem. Lipschitz. Functions. Let (S, d) be a metric space and B -

Representation Theorem, various characterizations of weak convergence (the so

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The equivalence of these conditions is sometimes known as the portmanteau

We prove an analogue of the portmanteau theorem on weak convergence of

Portmanteau test, in statistics, a test applied to autocorrelations of a time series;

Apr 18, 2006 . The so-called Portmanteau theorem gives alternative characterizations of weak

Apr 23, 2006 . Abstract: We prove an analogue of the portmanteau theorem on weak

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Apr 25, 2006 . Portmanteau theorem for unbounded measures. [math.PR/0604491] Authors: Matyas

The main result of this paper is a theorem of portmanteau type for pseudoweak

Oct 8, 2007 . The main result of this paper is a theorem of portmanteau type for pseudoweak

The equivalence of these conditions is sometimes known as the portmanteau

Statement and discussion of Cramer's theorem. . Lecture #3: Tuesday, 27

Our first result gives a number of equivalences to the definition of weak

science and technology Forum: Who proved the Portmanteau Theorem?

and by the portmanteau theorem the limsup of the last expression is less than or

Aug 30, 2008 . 18-19 - Convergence On Metric Spaces, Portmanteau Theorem; Lipschitz

Portmanteau theorem: A ⊂ S, A - closure of A, intA - interior of A. ¯. τA = A\intA -

Y . A famous Portmanteau theorem states that Yn d. → Y if and only if limn→∞ Eg

In addition to the characterizations of the portmanteau theorem, weak

Portmanteau theorem: A ⊂ S, A - closure of A, intA - interior of A. ¯. τA = A\intA -

for sequences of points from A and from the complement Ac at the same time.

We prove an analogue of the portmanteau theorem on weak convergence of

Central limit theorems: weak convergence, characteristic functions, the

Theorem 34 (Portmanteau theorem) The following are equivalent. 1. Pn ∃ P

CONTENTS. 4.8 Limit theorems on the p-adic solenoid . . . . . . . . . . . . . . . 113. 5

Portmanteau theorem, Prohorov's theorem, continuous mapping theorems. Delta

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With the main results being Luzin's theorem, the Riesz representation theorem,

Description above from the Wikipedia article Portmanteau theorem, licensed under

Young Measures on Topological Spaces: with Applications in Control Theory and

Abstract: In this paper the classical Portmanteau theorem which provides

The so-called Portmanteau theorem gives alternative characterizations of weak

Probability Theory II. Spring Semester 2010. Last update: 04/22/ .

The Portmanteau Theorem The following theorem provides useful conditions

Oct 30, 2011 . Contents: definition of convergence in distribution, statement and importance of

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