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#' Anscombe's Quartet Data
#'
#' This dataset contains 44 observations, 11 observations from 4 datasets
#' generated by Francis Anscombe to demonstrate that statistical summary
#' measures alone cannot capture the full relationship between two variables
#' (here, `x` and `y`). Anscombe emphasized the importance of visualizing data
#' prior to calculating summary statistics.
#'
#' * Dataset 1 has a linear relationship between `x` and `y`
#' * Dataset 2 has shows a nonlinear relationship between `x` and `y`
#' * Dataset 3 has a linear relationship between `x` and `y` with a single outlier
#' * Dataset 4 has shows no relationship between `x` and `y` with a single
#' outlier that serves as a high-leverage point.
#'
#' In each of the datasets the following statistical summaries hold:
#' * mean of `x`: 9
#' * variance of `x`: 11
#' * mean of `y`: 7.5
#' * variance of y: 4.125
#' * correlation between `x` and `y`: 0.816
#' * linear regression between `x` and `y`: `y = 3 + 0.5x`
#' * \eqn{R^2} for the regression: 0.67
#'
#' @references Anscombe, F. J. (1973). "Graphs in Statistical Analysis".
#' American Statistician. 27 (1): 17–21. doi:10.1080/00031305.1973.10478966.
#' JSTOR 2682899.
#'
#' @format A dataframe with 44 rows and 3 variables:
#'
#' * `dataset`: the dataset the values come from
#' * `x`: the x-variable
#' * `y`: the y-variable
"anscombe_quartet"
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