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Estimator

An estimator is a rule, procedure, or computational model that uses data or measurements to produce an estimate of an unknown quantity, parameter, prediction, or state.

How 3 Manning books explain it

Machine Learning for Tabular Data: XGBoost, Deep Learning, and AI

A scikit-learn-compatible object that implements model fitting and typically prediction or transformation operations.

How it is used
Provides a common fit-based interface for tabular modeling, validation, and interchangeable algorithms.
How deep it goes
Defines fitting, learned attributes, prediction, transformation, scoring, and cross-validation use without detailing estimator internals.
Examples
Uses LogisticRegression with small feature rows and labels, plus BaggingClassifier configured with DecisionTreeClassifier.
What you can do after
Apply it via Scikit-learn by fitting models, predicting or transforming new data, and passing models to cross-validation.

Read how Machine Learning for Tabular Data: XGBoost, Deep Learning, and AI explains estimator →

Causal AI

An estimator is a statistic or rule that produces an estimate of an unknown population quantity.

How it is used
Deploys estimators after causal identification to compute estimates for selected estimands from observed data.
How deep it goes
Explains the query-estimand-estimator distinction and validation workflow, but defers detailed statistical mechanics to a chosen estimator.
Examples
Uses Bostonian mean height, MNIST digit probabilities, and DoWhy linear regression for a backdoor estimand.
What you can do after
Apply it via DoWhy by selecting an estimator for an identified estimand and checking estimates against synthetic-data ground truth.

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Machine Learning Algorithms in Depth

An estimator is a rule that computes an approximation to an unknown statistical quantity from observed data or samples.

How it is used
Uses weighted samples from a proposal distribution to estimate expectations and ratios of normalization constants.
How deep it goes
Derives importance-sampling estimators, unbiasedness, variance, and consistency, stopping short of broader estimator theory.
Examples
Uses truncated Gaussian samples, density-ratio weights, a sinusoidal function, pseudocode, and numerical integration.
What you can do after
Apply importance sampling to estimate expectations from normalized or unnormalized target and proposal distributions.

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Related concepts

These guides are generated from the text of Manning books by Manning's knowledge graph and link to the sections they draw on. The full books are available on liveBook and at manning.com.