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  2. Cook's distance - Wikipedia

    en.wikipedia.org/wiki/Cook's_distance

    In statistics, Cook's distance or Cook's D is a commonly used estimate of the influence of a data point when performing a least-squares regression analysis. [1] In a practical ordinary least squares analysis, Cook's distance can be used in several ways: to indicate influential data points that are particularly worth checking for validity; or to indicate regions of the design space where it ...

  3. Influential observation - Wikipedia

    en.wikipedia.org/wiki/Influential_observation

    2 Outliers, leverage and influence. 3 See also. ... Cook's D measures the effect of removing a data point on all the ... Cook's distance § Detecting highly ...

  4. Outlier - Wikipedia

    en.wikipedia.org/wiki/Outlier

    A frequent cause of outliers is a mixture of two distributions, ... using a measure such as Cook's distance. [29] If a data point (or points) ...

  5. Studentized residual - Wikipedia

    en.wikipedia.org/wiki/Studentized_residual

    This is an important technique in the detection of outliers. ... line going through (0, 0) to the points (1, 4), (2, − ... Cook's distance – a measure of changes ...

  6. DFFITS - Wikipedia

    en.wikipedia.org/wiki/DFFITS

    Therefore, the authors suggest investigating those points with DFFITS greater than . Although the raw values resulting from the equations are different, Cook's distance and DFFITS are conceptually identical and there is a closed-form formula to convert one value to the other. [3]

  7. Regression diagnostic - Wikipedia

    en.wikipedia.org/wiki/Regression_diagnostic

    Outliers Influential observations. Leverage (statistics), ... DFFITS; Cook's distance; References This page was last edited on 29 November 2017, at 18:51 (UTC). ...

  8. Leverage (statistics) - Wikipedia

    en.wikipedia.org/wiki/Leverage_(statistics)

    High-leverage points, if any, are outliers with respect to the independent variables. That is, high-leverage points have no neighboring points in R p {\displaystyle \mathbb {R} ^{p}} space, where p {\displaystyle {p}} is the number of independent variables in a regression model.

  9. 68–95–99.7 rule - Wikipedia

    en.wikipedia.org/wiki/68–95–99.7_rule

    For an approximately normal data set, the values within one standard deviation of the mean account for about 68% of the set; while within two standard deviations account for about 95%; and within three standard deviations account for about 99.7%. Shown percentages are rounded theoretical probabilities intended only to approximate the empirical ...