diff --git a/07_RegressionModels/01_02_notation/index.Rmd b/07_RegressionModels/01_02_notation/index.Rmd index 040699101..e66d33fcf 100644 --- a/07_RegressionModels/01_02_notation/index.Rmd +++ b/07_RegressionModels/01_02_notation/index.Rmd @@ -18,7 +18,7 @@ mode : selfcontained # {standalone, draft} * In this module, we'll cover some basic definitions and notation used throughout the class. * We will try to minimize the amount of mathematics required for this class. -* No caclculus is required. +* No calculus is required. --- @@ -48,7 +48,7 @@ $$ $$ The the mean of the $\tilde X_i$ is 0. * This process is called "centering" the random variables. -* The mean is a measure of central tendancy of the data. +* The mean is a measure of central tendency of the data. * Recall from the previous lecture that the mean is the least squares solution for minimizing $$ @@ -57,7 +57,7 @@ The the mean of the $\tilde X_i$ is 0. --- -## The emprical standard deviation and variance +## The empirical standard deviation and variance * Define the empirical variance as $$ diff --git a/07_RegressionModels/01_02_notation/index.md b/07_RegressionModels/01_02_notation/index.md index 075a6e02b..eb86cc2bd 100644 --- a/07_RegressionModels/01_02_notation/index.md +++ b/07_RegressionModels/01_02_notation/index.md @@ -18,7 +18,7 @@ mode : selfcontained # {standalone, draft} * In this module, we'll cover some basic definitions and notation used throughout the class. * We will try to minimize the amount of mathematics required for this class. -* No caclculus is required. +* No calculus is required. --- @@ -48,7 +48,7 @@ $$ $$ The the mean of the $\tilde X_i$ is 0. * This process is called "centering" the random variables. -* The mean is a measure of central tendancy of the data. +* The mean is a measure of central tendency of the data. * Recall from the previous lecture that the mean is the least squares solution for minimizing $$ @@ -57,7 +57,7 @@ The the mean of the $\tilde X_i$ is 0. --- -## The emprical standard deviation and variance +## The empirical standard deviation and variance * Define the empirical variance as $$