eff_num_func: eff_num_func

In jebyrnes/multifunc: Analysis of Ecological Drivers on Ecosystem Multifunctionality

eff_num_func

Description

Calculate the effective number of functions for rows in a dataset

Usage

eff_num_func(dat, vars, q = 1, standardized = FALSE, D = NULL, tau = NULL)

Arguments

dat	A data frame with functions in columns and rows as replicates as well as other information.
vars	Column names of function variables
q	Order of the diversity measure. Defaults to the Shannon case where q = 1. For Simpson, q=2.
standardized	Use standardized number of functions (scaled by total number of functions, so between 0-1), or just raw effective number of functions for calculation. Defaults to FALSE.
D	A distance matrix describing dissimilarity between functions. Defaults to NULL, and the index is calculated assuming all functions are different. If it is not null, it must be a symmetric matrix with dimensions matching the number of functions listed in vars.
tau	A cutoff for degree of dissimilarity under which functions are considered to be different. If tau is the minimum non-zero value of D, all functions are different. if tau is the maximum value of D are greater, all functions are considered the same.

Details

Takes a data frame, variable names, whether we want an index standardized by number of functions or not, an order of Hill number for our effective number of functions as well as a dissimilarity matrix (if desired) and value for a dissimilarity cutoff (defaults to the average dissimilarity). It then calculates and returns the effective number of functions using the appropriate method. See Chao et al. 2019 for more.

Value

Returns a vector of effective or standardized effective number of functions

References

Chao, A., Chiu, C.-H., Villéger, S., Sun, I.-F., Thorn, S., Lin, Y.-C., Chiang, J.-M. and Sherwin, W. B. 2019. An attribute-diversity approach to functional diversity, functional beta diversity, and related (dis)similarity measures. Ecological Monographs. 89: e01343.

Jost, L. 2006. Entropy and diversity. Oikos 113(2): 363-375.

Hill, M. 1973. Diversity and evenness: A unifying notation and its consequences. Ecology 54: 427-432.

jebyrnes/multifunc documentation built on May 25, 2022, 9:43 p.m.