Simpson’s paradox: Difference between revisions

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{{a|devil|}}[[Simpson's paradox]] is a statistical phenomenon where a trend that is apparent appears in several groups of related data, when viewed in isolation, disappears or reverses when the groups are combined.
{{a|devil|{{image|simpson paradox|jpg|Simpson’s paradox beautifully illustrated by [https://twitter.com/infowetrust/status/984536880199876608 @infowetrust on Twitter] yesterday.}}}}[[Simpson’s paradox]] is a statistical phenomenon where a trend that is apparent appears in several groups of related data, when viewed in isolation, disappears or reverses when the groups are combined.


It plays particular havoc with social scientists when they try to draw causal inferences — or moral imperatives — from data they have gathered with the careful intention of illustrating their own precious hypothesis.
It plays particular havoc with social scientists when they try to draw [[causation|causal]] inferences — or moral imperatives — from data they have gathered with the careful intention of illustrating their own precious hypothesis.


Related topics:
This can upset, for example, eugenicists, craniometrists, and those who tend to the idea that a measure of “intelligence quotient” has any necessary bearing on practical intelligence, expected success in life<ref>The best measure of success in life, of course, is “being alive”, and on that dimension, those of us on whom the midwife ''has'' attended but the reaper has ''not'', are all equal. </ref> or personal value, let alone that it can be used to extrapolate into differences in intelligence between, say, races.
*[[Correlation does not imply causation]]
 
*[[multivariate factors]]
But it is equally offensive to those upset by {{author|Jordan Peterson}} and his fondness for pointing out how hard it is to draw firm conclusions — let alone moral ones — from any data set on which [[multivariate|multiple, unrelated factors]] operate.
 
{{Sa}}
*[[Correlation|Correlation does not imply causation]]
*[[Multivariate factors]]
*[[Theory-dependence of observation]]
{{Ref}}