Statistical tests | Parametric statistics | Design of experiments | Analysis of variance

Analysis of variance

Analysis of variance (ANOVA) is a collection of statistical models and their associated estimation procedures (such as the "variation" among and between groups) used to analyze the differences among means. ANOVA was developed by the statistician Ronald Fisher. ANOVA is based on the law of total variance, where the observed variance in a particular variable is partitioned into components attributable to different sources of variation. In its simplest form, ANOVA provides a statistical test of whether two or more population means are equal, and therefore generalizes the t-test beyond two means. In other words, the ANOVA is used to test the difference between two or more means. (Wikipedia).

Analysis of variance
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Variance (4 of 4: Proof of two formulas)

More resources available at www.misterwootube.com

From playlist Random Variables

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More Standard Deviation and Variance

Further explanations and examples of standard deviation and variance

From playlist Unit 1: Descriptive Statistics

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Derivations.2.Derivation of Variance

This video is brought to you by the Quantitative Analysis Institute at Wellesley College. The material is best viewed as part of the online resources that organize the content and include questions for checking understanding: https://www.wellesley.edu/qai/onlineresources

From playlist Optional - Derivations

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How to find the number of standard deviations that it takes to represent all the data

👉 Learn how to find the variance and standard deviation of a set of data. The variance of a set of data is a measure of spread/variation which measures how far a set of numbers is spread out from their average value. The standard deviation of a set of data is a measure of spread/variation

From playlist Variance and Standard Deviation

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Learning how to find the variance and standard deviation from a set of data

👉 Learn how to find the variance and standard deviation of a set of data. The variance of a set of data is a measure of spread/variation which measures how far a set of numbers is spread out from their average value. The standard deviation of a set of data is a measure of spread/variation

From playlist Variance and Standard Deviation

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Derivation.3.Variance as an Expectation

This video is brought to you by the Quantitative Analysis Institute at Wellesley College. The material is best viewed as part of the online resources that organize the content and include questions for checking understanding: https://www.wellesley.edu/qai/onlineresources

From playlist Optional - Derivations

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How to find the variance and standard deviation from a set of data

👉 Learn how to find the variance and standard deviation of a set of data. The variance of a set of data is a measure of spread/variation which measures how far a set of numbers is spread out from their average value. The standard deviation of a set of data is a measure of spread/variation

From playlist Variance and Standard Deviation

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Lecture 08 - Bias-Variance Tradeoff

Bias-Variance Tradeoff - Breaking down the learning performance into competing quantities. The learning curves. Lecture 8 of 18 of Caltech's Machine Learning Course - CS 156 by Professor Yaser Abu-Mostafa. View course materials in iTunes U Course App - https://itunes.apple.com/us/course/ma

From playlist Machine Learning Course - CS 156

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StatGeoChem session 5 Factor Analysis

PCA and Factor analysis with applications in Geosciences

From playlist Statistical Geochemistry

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08b Machine Learning: Principal Component Analysis

Lecture of principal component analysis for dimensionality reduction and general inference, learning about the structures in our subsurface data. Follow along with the demonstration workflow in Python's scikit-learn package: https://github.com/GeostatsGuy/PythonNumericalDemos/blob/master/

From playlist Machine Learning

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Deep Learning Lecture 6.3 - PCA part 2

Principal Component Analysis - PCA Algorithm - Properties of PCA - Equivalence between maximum projection variance and minimal reconstruction error - Applications to images

From playlist Deep Learning Lecture

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Structural Equation Modeling of Latent Growth Curves with AMOS

This video demonstrates Latent Growth Curve Modeling with AMOS. Useful links: Video 1: https://www.youtube.com/watch?v=ATdrC8KNp3I Video 2: https://www.youtube.com/watch?v=8UJkO8o7jZs Paper: https://www.tandfonline.com/doi/full/10.1080/01443410.2014.950946 To support the channel, I would

From playlist Structural Equation Modeling

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Latent Growth Curve Modeling | Part 2 | Structural Equation Modeling

In the second installment of this video series, I will discuss the essential concepts in Growth Curve Modeling within the Structural Equation Modeling framework.

From playlist Growth Curve Models

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R & Python - Exploratory Factor Analysis

Lecturer: Dr. Erin M. Buchanan Summer 2020 https://www.patreon.com/statisticsofdoom This video is part of my human language modeling class - this video set covers the updated version with both R and Python. Expanding on cluster analysis, this video examines how to put together concepts

From playlist Human Language (ANLY 540)

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Independent Samples t-test in Excel | effect size calculator

In this video, I show how to do independent samples t-test analysis in Excel. Since excel does not provide the option to test the homogeneity of variance and effect size, I introduce an easy-to-use calculator for these. Effect size calculator: https://www.socscistatistics.com/effectsize/d

From playlist Independent Samples t-Test

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04-2 Sensitivity Analysis Global

Sobol' and regionalized sensitivity analysis

From playlist QUSS GS 260

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Foundations of ANOVA – Variance Between and Within (12-2)

When measuring groups with ANOVA, there are two sources of variance: between and within. Variance between groups is due to actual treatment effect plus differences due to chance (or error). True variance between indicates differences between groups. Variance within the groups is due only t

From playlist WK12 One-Way ANOVA - Online Statistics for the Flipped Classroom

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Law of total variance | Multivariate analysis of variance | P-value | Analysis of rhythmic variance | Functional equation | General linear model | Permutational analysis of variance | Mean | F-distribution | Randomized controlled trial | Chi-squared distribution | Logarithm | Tukey's range test | Personal equation | Null hypothesis | Analysis of molecular variance | Mixed-design analysis of variance | Carl Friedrich Gauss | Contraposition | Expected mean squares | Observational study | ANOVA on ranks | Alternative hypothesis | Uniformly most powerful test | Random assignment | Linear model | Permutation test | Statistical model | F-test | Least squares | Friedman test | Blocking (statistics) | Multivariate analysis of covariance | Variance | Statistical Methods for Research Workers | Student's t-test | Multiple comparisons problem | Interaction (statistics) | Duncan's new multiple range test | Linear regression | Tukey's test of additivity | Jerzy Neyman | One-way analysis of variance | Probability distribution | Normal distribution | Identifiability | Factorial experiment | Survey sampling | Analysis of covariance | Random variable | Longitudinal study | Degrees of freedom (statistics) | Linear trend estimation | Charles Sanders Peirce | Explained variation | Pierre-Simon Laplace