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maxLik (version 1.6-10)

Maximum Likelihood Estimation and Related Tools

Description

Functions for Maximum Likelihood (ML) estimation, non-linear optimization, and related tools. It includes a unified way to call different optimizers, and classes and methods to handle the results from the Maximum Likelihood viewpoint. It also includes a number of convenience tools for testing and developing your own models.

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Install

install.packages('maxLik')

Monthly Downloads

33,782

Version

1.6-10

License

GPL (>= 2)

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Maintainer

Ott Toomet

Last Published

October 1st, 2026

Functions in maxLik (1.6-10)

maxLik-internal

Internal maxLik Functions
AIC.maxLik

Methods for the various standard functions
maxNR

Newton- and Quasi-Newton Maximization
maxSGA

Stochastic Gradient Ascent
maxLik

Maximum likelihood estimation
MaxControl-class

Class "MaxControl"
nIter

Return number of iterations for iterative models
maximType

Type of Minimization/Maximization
maxLik-package

Maximum Likelihood Estimation
reexports

Objects exported from other packages
summary.maxLik

summary the Maximum-Likelihood estimation
maxValue

Function value at maximum
nParam.maxim

Number of model parameters
storedValues

Return the stored values of optimization
numericGradient

Functions to Calculate Numeric Derivatives
tidy.maxLik

tidy and glance methods for maxLik objects
objectiveFn

Optimization Objective Function
sumt

Equality-constrained optimization
vcov.maxLik

Variance Covariance Matrix of maxLik objects
summary.maxim

Summary method for maximization
returnCode

Success or failure of the optimization
nObs.maxLik

Number of Observations
fnSubset

Call fnFull with variable and fixed parameters
confint.maxLik

confint method for maxLik objects
logLik.maxLik

Return the log likelihood value
gradient

Extract Gradients Evaluated at each Observation
bread.maxLik

Bread for Sandwich Estimator
maxBFGS

BFGS, conjugate gradient, SANN and Nelder-Mead Maximization
condiNumber

Print matrix condition numbers column-by-column
compareDerivatives

function to compare analytic and numeric derivatives
activePar

free parameters under maximization
hessian

Hessian matrix