Solving the Sample Size Problem for Resource Selection Analysis

Resource selection analysis (RSA) is a cornerstone approach for understanding animal distributions, yet there exists no rigorous quantification of sample sizes required to obtain reliable results. We provide closed-form mathematical expressions for both the number of animals and relocations per anim...

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Main Authors: Street, Garrett, Potts, Jonathan, Börger, Luca, Beasley, James, Demarais, Stevew, Fryxell, John, McLoughlin, Philip, Monteith, Kevin, Prokopenko, Christina, Ribeiro, Milton, Rodgers, Arthur, Strickland, Bronson, Beest, Floris van, Bernasconi, David, Beumer, Larissa, Dharmarajan, Guha, Dwinnel, Samantha, Keiter, David, Keuroghlian, Alexine, Newediuk, Levi, Oshima, Júlia, Rhodes, Olin, Schlichting, Peter, Schmidt, Neils, Wal, Eric Vander
Format: Other/Unknown Material
Language:unknown
Published: Authorea, Inc. 2022
Subjects:
Online Access:http://dx.doi.org/10.22541/au.164865115.53827873/v1
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spelling crwinnower:10.22541/au.164865115.53827873/v1 2024-06-02T08:15:25+00:00 Solving the Sample Size Problem for Resource Selection Analysis Street, Garrett Potts, Jonathan Börger, Luca Beasley, James Demarais, Stevew Fryxell, John McLoughlin, Philip Monteith, Kevin Prokopenko, Christina Ribeiro, Milton Rodgers, Arthur Strickland, Bronson Beest, Floris van Bernasconi, David Beumer, Larissa Dharmarajan, Guha Dwinnel, Samantha Keiter, David Keuroghlian, Alexine Newediuk, Levi Oshima, Júlia Rhodes, Olin Schlichting, Peter Schmidt, Neils Wal, Eric Vander 2022 http://dx.doi.org/10.22541/au.164865115.53827873/v1 unknown Authorea, Inc. posted-content 2022 crwinnower https://doi.org/10.22541/au.164865115.53827873/v1 2024-05-07T14:19:12Z Resource selection analysis (RSA) is a cornerstone approach for understanding animal distributions, yet there exists no rigorous quantification of sample sizes required to obtain reliable results. We provide closed-form mathematical expressions for both the number of animals and relocations per animal required for parameterising RSA to a given degree of precision. Required sample sizes depend on just two quantities: habitat selection strength and an index of landscape complexity, which we define rigorously. We validate our solutions using 5,678,623 GPS locations from 511 animals from 10 species (omnivores, carnivores, and herbivores from boreal, temperate, and tropical forests, montane woodlands, swamps, and tundra). Our results contradict conventional wisdom by showing that environmental effects on distributions can often be estimated with fewer animals and relocations than assumed, with far-reaching implications for ecologists, conservationists, and natural resource managers. Other/Unknown Material Tundra The Winnower
institution Open Polar
collection The Winnower
op_collection_id crwinnower
language unknown
description Resource selection analysis (RSA) is a cornerstone approach for understanding animal distributions, yet there exists no rigorous quantification of sample sizes required to obtain reliable results. We provide closed-form mathematical expressions for both the number of animals and relocations per animal required for parameterising RSA to a given degree of precision. Required sample sizes depend on just two quantities: habitat selection strength and an index of landscape complexity, which we define rigorously. We validate our solutions using 5,678,623 GPS locations from 511 animals from 10 species (omnivores, carnivores, and herbivores from boreal, temperate, and tropical forests, montane woodlands, swamps, and tundra). Our results contradict conventional wisdom by showing that environmental effects on distributions can often be estimated with fewer animals and relocations than assumed, with far-reaching implications for ecologists, conservationists, and natural resource managers.
format Other/Unknown Material
author Street, Garrett
Potts, Jonathan
Börger, Luca
Beasley, James
Demarais, Stevew
Fryxell, John
McLoughlin, Philip
Monteith, Kevin
Prokopenko, Christina
Ribeiro, Milton
Rodgers, Arthur
Strickland, Bronson
Beest, Floris van
Bernasconi, David
Beumer, Larissa
Dharmarajan, Guha
Dwinnel, Samantha
Keiter, David
Keuroghlian, Alexine
Newediuk, Levi
Oshima, Júlia
Rhodes, Olin
Schlichting, Peter
Schmidt, Neils
Wal, Eric Vander
spellingShingle Street, Garrett
Potts, Jonathan
Börger, Luca
Beasley, James
Demarais, Stevew
Fryxell, John
McLoughlin, Philip
Monteith, Kevin
Prokopenko, Christina
Ribeiro, Milton
Rodgers, Arthur
Strickland, Bronson
Beest, Floris van
Bernasconi, David
Beumer, Larissa
Dharmarajan, Guha
Dwinnel, Samantha
Keiter, David
Keuroghlian, Alexine
Newediuk, Levi
Oshima, Júlia
Rhodes, Olin
Schlichting, Peter
Schmidt, Neils
Wal, Eric Vander
Solving the Sample Size Problem for Resource Selection Analysis
author_facet Street, Garrett
Potts, Jonathan
Börger, Luca
Beasley, James
Demarais, Stevew
Fryxell, John
McLoughlin, Philip
Monteith, Kevin
Prokopenko, Christina
Ribeiro, Milton
Rodgers, Arthur
Strickland, Bronson
Beest, Floris van
Bernasconi, David
Beumer, Larissa
Dharmarajan, Guha
Dwinnel, Samantha
Keiter, David
Keuroghlian, Alexine
Newediuk, Levi
Oshima, Júlia
Rhodes, Olin
Schlichting, Peter
Schmidt, Neils
Wal, Eric Vander
author_sort Street, Garrett
title Solving the Sample Size Problem for Resource Selection Analysis
title_short Solving the Sample Size Problem for Resource Selection Analysis
title_full Solving the Sample Size Problem for Resource Selection Analysis
title_fullStr Solving the Sample Size Problem for Resource Selection Analysis
title_full_unstemmed Solving the Sample Size Problem for Resource Selection Analysis
title_sort solving the sample size problem for resource selection analysis
publisher Authorea, Inc.
publishDate 2022
url http://dx.doi.org/10.22541/au.164865115.53827873/v1
genre Tundra
genre_facet Tundra
op_doi https://doi.org/10.22541/au.164865115.53827873/v1
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