Cognitive Scaffold

Preparing your thinking workspace

arrow_back_ios_new
MENTAL MODEL · M13168

Probabilistic Causation

Probabilistic Causation
TechnicalHigh supportScientific Methodology
Included
account_tree

Updated 2026-09-10

Loading revision record…

INTRODUCTION

English translation pending.

CORE DEFINITION

Probabilistic causation is a family of theories that characterize causal relations with the tools of probability theory, centered on the idea that a cause changes the probability of its effect. The entry traces the development of these theories, including recent work on causal modeling, and surveys major approaches such as probability-raising accounts. It stresses that causes need not determine their effects, and that background conditions must be fixed before probabilities are compared.

SCAFFOLDING EFFECT

psychology

Reduce cognitive load

- Judge by probability: decide causation in indeterministic settings by whether the probability of the effect rises. - Control confounding: compare probabilities only after the relevant background conditions have been fixed. - Detect spurious links: separate genuine probability raising from two effects of one common cause.

anchor

Anchor fast decisions

The probabilistic approach appeals because it handles indeterminism: a cause need not produce its effect, only raise its probability. Technically it requires controlling confounders, since probabilities must be compared with background conditions fixed, or a common cause creates spurious correlation. Difficulties remain: probability raising is neither sufficient, since two effects of one cause correlate, nor necessary, since a cause may contribute negatively.

MINIMUM ACTION

In progress 0/1

Practice this model in one real situation:

Check to track your progress (stored locally)
Learning progress0%
account_treeGenealogyexpand_more
menu_bookReferencesexpand_more

Source support: Explicit

  • link
    plato.stanford.eduhttps://plato.stanford.edu/entries/causation-probabilistic/ZH · Explicit
    verified

RELATED MODELS