Lably
Skip to content

Predictive modelling

Form of modelling that uses statistics to predict outcomes

  • 7 min read
  • 4 chapters

Related on Lably

Through Finance, Mathematics and Statistics

The output of predictive models can come in multiple forms, such as an estimated probability of a certain event occurring (e.g. Binary regression), or a scalar response variable (e.g. Linear regression). The usage of predictive modelling in business decision making is often referred to as predictive analytics.

Predictive modelling is often contrasted with causal modelling. In the former, one may be entirely satisfied to make use of indicators of, or proxies for, the outcome of interest. In the latter, one seeks to determine true cause-and-effect relationships. This distinction has given rise to a burgeoning literature in the fields of research methods and statistics and to the common statement that "correlation does not imply causation".

Depending on definitional boundaries, predictive modelling is synonymous with, or largely overlapping with, the field of machine learning, as it is more commonly referred to in academic or research and development contexts. This growing field has been made more accessible through increases in computing power and new data architectures that allow for more efficient model training techniques (see Attention Is All You Need).

As the power and complexity of predictive modelling continue to grow, fairness in predictive models has become a growing field of study, particularly given the applications of predictive modelling within areas such as healthcare, insurance, and lending.

Models

Nearly any statistical model can be used for prediction purposes. Broadly speaking, there are two classes of predictive models: parametric and non-parametric. A third class, semi-parametric models, includes features of both. Parametric models make "specific assumptions with regard to one or more of the population parameters that characterize the underlying distribution(s)". Non-parametric models "typically involve fewer assumptions of structure and distributional form [than parametric models] but usually contain strong assumptions about independencies".

Sign in to keep reading

3 more chapters are free with a Lably account.

More in Statistics