· Xiaojing Yang · Statistics · 2 min read

中文

Correlation vs. Causation in AI Research

Correlation is useful evidence, but causal claims require stronger design and stronger assumptions.

Core idea

Correlation can guide investigation; causation requires a design that rules out alternative explanations.

1. The distinction

Correlation means two variables move together. Causation means changing one variable would change the other, under a defined intervention. AI research often slides from the first to the second too quickly.

Claim ladder
Association
X and Y move together
Prediction
X helps predict Y
Intervention
Changing X changes Y
Mechanism
We understand why
Generalization
It holds beyond this setting

2. Why AI papers are vulnerable

Models are trained on messy data. Confounders are everywhere: domain, language, label quality, prompt style, annotator behavior, dataset source, and compute budget. A pattern may be real but not causal.

Correlation claim

Longer prompts are associated with better scores.

Causal claim

Making prompts longer improves scores, all else controlled.

3. AI/NLP example

Suppose a multilingual model performs worse on one language. The language itself may not be the cause. The real causes may include lower training data quality, different domain mix, tokenization inefficiency, or poorer evaluation data.

4. Better habits

HabitWhy it helps
Name confoundersPrevents simplistic explanations
Use controlled comparisonsMakes alternatives less plausible
Prefer ablationsTests mechanism
Avoid causal language when design is observationalKeeps claims honest

Takeaway

Correlation is not useless. It is often the first clue. But AI research becomes more credible when causal language is earned rather than assumed.

References and learning path

This note uses the statistics-to-machine-learning route that fits my AI/NLP research goals: build intuition with Seeing Theory and StatQuest, connect it to Python practice with Think Stats, then deepen the ML connection with ISLR/ISLP, CS229, and selected statistical inference references.

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