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Probabilistic Reconciliation via Conditioning
Provides methods for probabilistic reconciliation of hierarchical forecasts of time series.
The available methods include analytical Gaussian reconciliation (Corani et al., 2021)
Bayesian Reconciliation in the 'fable' Framework
Implements the 'bayesRecon' probabilistic reconciliation methods
within the 'fable' framework for hierarchical time series forecasting.
Bayesian reconciliation (bayesRecon) methods are accessed via the 'reconcile' verb, following
'fable' conventions. For methodological background, see Corani et al. (2021)
Multistage Sampling Allocation and Sample Selection
Multivariate optimal allocation for different domains in one and two stages stratified sample design. 'R2BEAT' extends the Neyman (1934) – Tschuprow (1923) allocation method to the case of several variables, adopting a generalization of the Bethel’s proposal (1989). 'R2BEAT' develops this methodology but, moreover, it allows to determine the sample allocation in the multivariate and multi-domains case of estimates for two-stage stratified samples. It also allows to perform both Primary Stage Units and Secondary Stage Units selection. This package requires the availability of 'ReGenesees', that can be installed from < https://github.com/DiegoZardetto/ReGenesees>.
Article Formats for R Markdown
A suite of custom R Markdown formats and templates for authoring journal articles and conference submissions.
Parameter Estimation for the Averaging Model of Information Integration Theory
Implementation of the R-Average method for parameter estimation of averaging models of the Anderson's Information Integration Theory by Vidotto, G., Massidda, D., & Noventa, S. (2010) < https://www.uv.es/psicologica/articulos3FM.10/3Vidotto.pdf>.
k-Nearest Neighbor Mutual Information Estimator
This is a 'C++' mutual information (MI) library based on the k-nearest
neighbor (KNN) algorithm. There are three functions provided for computing MI
for continuous values, mixed continuous and discrete values, and conditional MI
for continuous values. They are based on algorithms by A. Kraskov, et. al. (2004)
Physics-Informed Spatial and Functional Data Analysis
An implementation of regression models with partial differential regularizations, making use of the Finite Element Method. The models efficiently handle data distributed over irregularly shaped domains and can comply with various conditions at the boundaries of the domain. A priori information about the spatial structure of the phenomenon under study can be incorporated in the model via the differential regularization. See Sangalli, L. M. (2021)
Life History Metrics from Matrix Population Models
Functions for calculating life history metrics using matrix
population models ('MPMs'). Described in Jones et al. (2021)