Theorem 8.2 in Billingsley “Convergence of Probability Measures” FIRST EDITION
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I'm looking for Theorem 8.2 in Billingsley's book. I can only find the second edition, but I'm looking for the Theorem 8.2 from the first edition. If I'm correct it has got something to do with tightness of probability measures of random functions in $C(mathbb{R})$. Does anyone have the first edition of this book laying around?
I can not find it anywhere! Thanks a lot.
probability-theory reference-request
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I'm looking for Theorem 8.2 in Billingsley's book. I can only find the second edition, but I'm looking for the Theorem 8.2 from the first edition. If I'm correct it has got something to do with tightness of probability measures of random functions in $C(mathbb{R})$. Does anyone have the first edition of this book laying around?
I can not find it anywhere! Thanks a lot.
probability-theory reference-request
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add a comment |
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I'm looking for Theorem 8.2 in Billingsley's book. I can only find the second edition, but I'm looking for the Theorem 8.2 from the first edition. If I'm correct it has got something to do with tightness of probability measures of random functions in $C(mathbb{R})$. Does anyone have the first edition of this book laying around?
I can not find it anywhere! Thanks a lot.
probability-theory reference-request
$endgroup$
I'm looking for Theorem 8.2 in Billingsley's book. I can only find the second edition, but I'm looking for the Theorem 8.2 from the first edition. If I'm correct it has got something to do with tightness of probability measures of random functions in $C(mathbb{R})$. Does anyone have the first edition of this book laying around?
I can not find it anywhere! Thanks a lot.
probability-theory reference-request
probability-theory reference-request
asked Jan 12 at 15:27
The Brainlet ExterminatorThe Brainlet Exterminator
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Not sure if this is what you're looking for but this is theorem 8.2 in the first edition.
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Thanks a lot, this is it!
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– The Brainlet Exterminator
Jan 13 at 16:27
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1 Answer
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1 Answer
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active
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$begingroup$
Not sure if this is what you're looking for but this is theorem 8.2 in the first edition.
$endgroup$
$begingroup$
Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
add a comment |
$begingroup$
Not sure if this is what you're looking for but this is theorem 8.2 in the first edition.
$endgroup$
$begingroup$
Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
add a comment |
$begingroup$
Not sure if this is what you're looking for but this is theorem 8.2 in the first edition.
$endgroup$
Not sure if this is what you're looking for but this is theorem 8.2 in the first edition.
answered Jan 13 at 16:23
S. CrimS. Crim
363112
363112
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Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
add a comment |
$begingroup$
Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
$begingroup$
Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
$begingroup$
Thanks a lot, this is it!
$endgroup$
– The Brainlet Exterminator
Jan 13 at 16:27
add a comment |
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