MakarovSuites
English
EnglishDeutschРусскийУкраїнськаFrançaisEspañolItalianoPolski
Contact & licences

Math

Simpson's paradox

Construct Simpson’s paradox with editable group weights and success rates, and compare subgroup and aggregate results.

Simpson's paradox — Actual application image
Actual application image

Try this

Method A is blue; method B is pink. Each has 400 observations divided between easy and hard groups. Adjust group sizes and success rates: weighting can reverse the aggregate comparison even when A leads in both groups. This is a synthetic example, not causal evidence.

Equations used in the module
Equations
Overall rate = (n₁p₁+n₂p₂)/(n₁+n₂)
A and B may have different group weights
A₁>B₁ and A₂>B₂ can coexist with Aoverall<Boverall
The aggregate comparison alone cannot establish a causal effect

Related experiments

Back to catalogue
Euler's identity in motion — Actual application image

Math

Euler's identity in motion

Connect the unit circle, sine and cosine with the vector sum of the complex exponential series and Euler’s identity.

Distance-field fractals — Actual application image

Physics / Math

Distance-field fractals

Surfaces with no mesh: a distance estimator and sphere tracing draw the whole thing.