Alexander Pruss's Blog

Showing posts with label measure. Show all posts
Showing posts with label measure. Show all posts
Monday, November 28, 2022

Precise lengths

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As usual, write [ a , b ] for the interval of the real line from a to b including both a and b , ( a , b ) for the interval of the real...
1 comment:
Thursday, September 26, 2013

Magnifying sets of real numbers

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If S is a set of real numbers and a is a real number, let a S ={ a x : x ∈ S } be the set you get by magnifying S by a factor a...
Tuesday, March 26, 2013

Absolutely negligible sets

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In my last post , I was thinking about arguments for why sets of cardinality less than that of the continuum should be taken to have mea...
1 comment:
Monday, March 25, 2013

A natural extension of Lebesgue measure, and Brown's argument against the Continuum Hypothesis

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The Lebesgue measure on the reals has the following property: it assigns zero probability to every singleton. This is intuitively what ...
3 comments:
Monday, June 11, 2012

Absolutely nonmeasurable sets

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The ideal of a non-zero (point) probability assignment to all possibilities is incoherent for cardinality reasons . Moreover, as Alan Hajek...
2 comments:
Friday, June 8, 2012

Non-measurable sets and interval-valued probabilities

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I think there is nothing new here, but I want to collect together some facts that are interesting to me. Suppose m is a countably additive ...
1 comment:
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Alexander R Pruss
I am a philosopher at Baylor University. This blog, however, does not purport to express in any way the opinions of Baylor University. Amateur science and technology work should not be taken to be approved by Baylor University. Use all information at your own risk.
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