3 ms·
I think the more fundamental flaw in PG's argument, which is just as present here, is that it assumes the populations are otherwise identical. That's obviously
by shoyer 11y ago
I think the more fundamental flaw in PG's argument, which is just as present here, is that it assumes the populations are otherwise identical. That's obviously not the case -- there's no random assignment for bias -- so this sort of test can't tell you anything direct about casuation.
Any credible statistical test for bias should be framed in the language of causal inference, e.g., as described by Judea Pearl: http://ftp.cs.ucla.edu/pub/stat_ser/r350.pdf http://ftp.cs.ucla.edu/pub/stat_ser/r350.pdf
- yummyfajitas 11y agoThis test explicitly does NOT assume the populations are otherwise identical. See the graph right after Theorem 1 - it shows two unequal distributions satisfying the assumptions of the test. That's the whole point.