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How is the correlation imperfect? - Answers

Correlation is considered imperfect because it measures the strength and direction of a relationship between two variables but does not imply causation. Factors such as outliers, non-linear relationships, or the influence of a third variable can distort the correlation coefficient, leading to misleading interpretations. Additionally, correlation only captures linear associations, meaning that even if two variables are correlated, their relationship may not be consistent across all ranges or contexts.



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How is the correlation imperfect? - Answers

https://math.answers.com/math-and-arithmetic/How_is_the_correlation_imperfect

Correlation is considered imperfect because it measures the strength and direction of a relationship between two variables but does not imply causation. Factors such as outliers, non-linear relationships, or the influence of a third variable can distort the correlation coefficient, leading to misleading interpretations. Additionally, correlation only captures linear associations, meaning that even if two variables are correlated, their relationship may not be consistent across all ranges or contexts.



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https://math.answers.com/math-and-arithmetic/How_is_the_correlation_imperfect

How is the correlation imperfect? - Answers

Correlation is considered imperfect because it measures the strength and direction of a relationship between two variables but does not imply causation. Factors such as outliers, non-linear relationships, or the influence of a third variable can distort the correlation coefficient, leading to misleading interpretations. Additionally, correlation only captures linear associations, meaning that even if two variables are correlated, their relationship may not be consistent across all ranges or contexts.

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      Correlation is considered imperfect because it measures the strength and direction of a relationship between two variables but does not imply causation. Factors such as outliers, non-linear relationships, or the influence of a third variable can distort the correlation coefficient, leading to misleading interpretations. Additionally, correlation only captures linear associations, meaning that even if two variables are correlated, their relationship may not be consistent across all ranges or contexts.

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