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probit

probit

1 9.9
A statistical function used to study yes or no results
  • noun
  • /ˈproʊbɪt/
  • Specialized
: probit
  • Probit or logit models are often used for dichotomous outcomes such as obesity.
  • probit model
  • probit regression
  • probit function

Examples

  • Indeed, the widely used logit and probit models will give different estimates.

    Academic text (2013)
  • Given the use of two dichotomous dependent variables, we estimate probit models to test our hypothesis.

    Academic text (2016)
  • Further, it is not significant in any of the probit equations.

    Academic text (1990)
  • But you basically use that first stage probit to get a propensity.

  • Second, we draw several hypotheses from these debates that we will test through our probit models.

    Academic text (2014)
  • Notes: The table reports estimates from IV probit regressions.

    Academic text (2018)
  • The probit results are even more consistent: in none of these is a polity structure variable significant.

    Academic text (1990)
  • For these reasons and others, it is important not to assume causality based on the results of the probit regression.

    Academic text (2014)
  • Perhaps more importantly, logit or probit techniques cannot easily accommodate duration dependence.

    Academic text (2002)
  • The researchers used a probit model to analyze the impact of education on voting behavior.

Synonyms

logit
vsprobit
  • Specialized
1 9.9

The log of the odds for a probability used in statistics

is used to analyze binary or ordinal outcomes instead of expressing log odds

Surface Forms

probit singular
probits plural

Morphology

probit = probability + unit (semi-transparent) = prob + it

A technical blended coinage from 'probability' + 'unit'; the morphological source is clear to statisticians but not directly inferable by an average B1 learner.

Etymology

Probit comes from a shortening of the phrase 'probability unit', so think of probability + unit. It was created to turn chances (for example 'yes' or 'no') into a single number in statistics, so remembering it as the 'probability unit' explains why we use it for models of two-choice outcomes.