Package index
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activePar() - free parameters under maximization
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bread(<maxLik>) - Bread for Sandwich Estimator
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compareDerivatives() - function to compare analytic and numeric derivatives
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condiNumber() - Print matrix condition numbers column-by-column
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confint(<maxLik>) - confint method for maxLik objects
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fnSubset() - Call fnFull with variable and fixed parameters
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estfun(<maxLik>)gradient(<maxim>) - Extract Gradients Evaluated at each Observation
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hessian() - Hessian matrix
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logLik(<maxLik>)logLik(<summary.maxLik>) - Return the log likelihood value
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maxBFGS()maxCG()maxSANN()maxNM() - BFGS, conjugate gradient, SANN and Nelder-Mead Maximization
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MaxControl-classmaxControlmaxControl,MaxControl-methodmaxControl,missing-methodmaxControl,maxim-methodshow,MaxControl-method - Class
"MaxControl" -
checkFuncArgsconstrOptim2maximMessagemaxNRComputeobservationGradientprint.summary.maxLikreturnCode.maxim - Internal maxLik Functions
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AIC(<maxLik>)coef(<maxim>)coef(<maxLik>)stdEr(<maxLik>) - Methods for the various standard functions
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maxLik-package - Maximum Likelihood Estimation
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maxLik() - Maximum likelihood estimation
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maxNR()maxBFGSR()maxBHHH() - Newton- and Quasi-Newton Maximization
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maxSGA()maxAdam() - Stochastic Gradient Ascent
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maxValue() - Function value at maximum
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maximType() - Type of Minimization/Maximization
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nIter() - Return number of iterations for iterative models
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nObs(<maxLik>) - Number of Observations
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nParam(<maxim>) - Number of model parameters
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numericGradient()numericHessian()numericNHessian() - Functions to Calculate Numeric Derivatives
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objectiveFn() - Optimization Objective Function
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returnCode()returnMessage() - Success or failure of the optimization
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storedValues()storedParameters() - Return the stored values of optimization
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summary(<maxLik>)coef(<summary.maxLik>) - summary the Maximum-Likelihood estimation
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summary(<maxim>)print(<summary.maxim>) - Summary method for maximization
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sumt() - Equality-constrained optimization
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tidy(<maxLik>)glance(<maxLik>) - tidy and glance methods for maxLik objects
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vcov(<maxLik>) - Variance Covariance Matrix of maxLik objects