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by jldugger
1710 days ago
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More formally, this is the origin story for Simpson's paradox: when you combine subgroups, trends can disappear or even reverse. The more dimensions you analyze, the close to 'truth' you can get. This is why you have such varying claims about stuff like women earning equal pay with men. People who want social change (activists, politicans) group together the entire population, and come to the conclusion that women make 83 cents on the dollar. But when you break out along other dimensions (age/YOE, occupation, hours worked), the gap is reduced. But never eliminated! What I'd really like to do some day is be smart enough to replicate https://www.metafilter.com/126704/with-numbers-like-these-wh... and see how more recent census data compares. |
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Data scientist here. The above is not the correct takeaway from Simpson's paradox. It is not generally correct that the trends seen in subdivided groups are closer to truth than overall groups; sometimes the opposite is the case. It depends entirely on what the divisions are and whether they make sense.
With regard to gender-based pay disparity, there are a multiplicity of factors, from the most obvious ("equal pay for equal work") to other factors such as the fact that professions largely staffed by women tend to get paid less than professions largely staffed by men. For instance childcare is miserably compensated, despite being a position of high responsibility and impact.
The consensus regarding women during the pandemic (not limited to tech workers) was that women have disproportionately sacrificed their careers to cover the needs of childcare and at-home schooling during the pandemic.