Ergodic theory | Measures (measure theory)

Maximising measure

In mathematics — specifically, in ergodic theory — a maximising measure is a particular kind of probability measure. Informally, a probability measure μ is a maximising measure for some function f if the integral of f with respect to μ is "as big as it can be". The theory of maximising measures is relatively young and quite little is known about their general structure and properties. (Wikipedia).

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Understanding percentiles, quartiles, and deciles through definitions and examples

From playlist Unit 1: Descriptive Statistics

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Introduction to standard deviation, IQR [Inter-Quartile Range], and range

From playlist Unit 1: Descriptive Statistics

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The international base unit of length, accepted as the world wide standard, but where did it come from, who decided and how exactly is it defined.

From playlist Units of measurement

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Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Understanding z-scores(standard scores) as a measure of relative standing. Given several z-scores, the sample mean, and the sample standard deviation, we find the values of x both with the formula and intuitively.

From playlist Statistics

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Determining values of a variable at a particular percentile in a normal distribution

From playlist Unit 2: Normal Distributions

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This lesson explains how to determine the range and standard deviation for a set of data. Site: http://mathispower4u.com

From playlist Statistics: Describing Data

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In this video I explain how to draw and anaylze a monopoly graph. Make sure to answer the questions and check out the bonus dance at the end. No! We can't play the board game.Thanks for watching. Please subscribe. Need help? Check out the Ultimate Review Packet for FREE: https://www.acdce

From playlist Micro Unit 4: Imperfect Competition

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What was the diameter? music: https://www.bensound.com/

From playlist Fine Measurements

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This video is about the Measures of Variation

From playlist Statistical Measures

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Network Science provides generic tools to model and analyse systems in a broad range of disciplines, including biology, computer science and sociology. This course (we are showing the whole course over the next few weeks) aims at providing an introduction to this interdisciplinary field o

From playlist Oxford Mathematics Student Lectures - Networks

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Be one of the first 73 people to sign up with this link and get 20% off your subscription with Brilliant.org! https://brilliant.org/realengineering/ New vlog channel: https://www.youtube.com/channel/UCMet4qY3027v8KjpaDtDx-g Credits: Narrator/Director: Brian McManus Co-Director: Mike Rido

From playlist Climate

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Sign up to Nebula here: https://go.nebula.tv/realengineering Links to everything I do: https://beacons.ai/brianmcmanus Credits: Writer/Narrator: Brian McManus Writer/Researcher: Sophia Mayet Editor: Dylan Hennessy Animator: Mike Ridolfi Animator: Eli Prenten Sound: Graham Haerther Thu

From playlist The Insane Engineering of..

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Get your free one month trial with The Great Courses Plus: http://ow.ly/oBHf303M6rB Thank you to my patreon supporters: Adam Flohr, darth patron, Zoltan Gramantik, Josh Levent, Henning Basma, Karl Andersson, Mark Govea Patreon: https://www.patreon.com/user?u=2825050&ty=h Facebook: http:

From playlist Materials

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From playlist Higgs Boson

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Designing the Perfect Airport Runway

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From playlist Aviation

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This video demonstrates some of the measurement and calculation features of Geometer's Sketchpad.

From playlist Geometer's Sketchpad

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Ecosystem Management | Ecology & Environment | Biology | FuseSchool

Regardless of the habitat type, method of management, or end goal, ecosystem management plays a large part in modern society. Without effective ecosystem management, we would have much less access to the resources that we use for our daily lives. An ecosystem encompasses all of the biotic

From playlist BIOLOGY: Ecology & Environment

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From playlist Medical Statistics

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From playlist High-Luminosity LHC

Related pages

Topological vector space | Compact space | Ergodic theory | Invariant measure | Dense set | Metric space | Topological space | Countable set | Continuous function | Mathematics | Lebesgue integration | Intersection (set theory) | Borel measure | Probability measure | Open set