DyaDA-package: Dyadic Data Analysis
In DLEIVA/DyaDA: Dyadic Data Analysis
Description
Details
Author(s)
References
Description
DyaDA is a package that carries out analyses for dyadic data. It includes several statistical methods for quantifying and testing linearity and steepness of social dominance hierarchies, rank orders in linear hierarchies, matrix correlation methods, social reciprocity based on dyadic discrepancies and dyadic nonindependence in several dyadic designs among others.
Details
Package: DyaDA
Version: 0.1.1
Date: 2016-23-06
Depends: >= 3.1.0
License: GPL version 2 or newer
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block.SRM.between.groups.tTest Between groups t test for SRM block designs
block.SRM.dyadic.reciprocity Dyadic reciprocity in SRM block designs
block.SRM.dyadic.reciprocity.tTest Dyadic covariance t test in SRM block designs
block.SRM.effects SRM effects in block designs
block.SRM.generalized.reciprocity Generalized reciprocity in SRM block designs
block.SRM.jackknife Jackknife test in SRM block designs
block.SRM.relative.variances SRM relative variances in block designs
block.SRM.reliability Reliability of SRM estimators in block designs
block.SRM.variances SRM absolute variances in block designs
categorical.distinguishable.dyad Nonindependence for distinguishable dyads and nominal outcomes
categorical.indistinguishable.dyad Nonindependence for indistinguishable dyads and nominal outcomes
dietzRtest Statistical test for Dietz's R statistic
distinguishable.dyad Nonindependence for distinguishable dyads and interval outcomes
freq2abil Transformation of a matrix of social interactions
getcirc Number of circular triads
getDs David's scores based on Dij -DS-
getdc Directional consistency index - DC -
getdelta Delta index - delta -
getepsilon Generalized reciprocity index - epsilon -
getexpeccirc Expected Number of Circular Triads
getexpech Mathematical expectancy for Landau's Linearity Index
getexpecR Mathematical expectancy for Dietz's R statistic
getexpecZ Mathematical expectancy for Mantel's Z statistic
getimplandau Improved Landau's Linearity Index -h'-
getkappa Dyadic reciprocity index - kappa -
getkendall Kendall's Linearity Index
getKr Rowwise Kendall's K statistic
getlandau Landau's Linearity Index -h-
getlambda Matrix of unweighted contributions to symmetry - lambda -
getlambdaj Array of individuals' contribution to symmetry - lambdaj -
getmaxcirc Maximum number of circular triads
getnu Matrix of unweighted contributions to skew-symmetry - nu -
getnuj Array of individuals' contribution to skew-symmetry - nuj -
getomega Matrix of dyadic balanced reciprocity - omega -
getonewayrel Dyads with one way relationships
getpartialZr Partial rowwise Mantel's Z statistic
getpartialRr Partial rowwise Dietz's R statistic
getpartialKr Partial rowwise Kendall's K statistic
getpearson Pearson's Correlation between two matrices
getphi Skew-symmetry index - Phi -
getphii Individuals' contributions to asymmetry as actors
getPHIij Dyadic contributions to asymmetry matrix
getphij Individuals' contributions to asymmetry as partners
getPHIr Overall asymmetry index
getPHIrexpec Mathematical expectancy of the PHIr statistic
getphirmat Dyadic directional asymmetry matrix
getPHIrSE Standard error of the PHIr statistic
getpsi Symmetry index - psi -
getpvkendall Statistical Significance for Kendall's Linearity Index
getR Dietz's R statistic
getratiolambda Matrix of dyadic contributions to symmetry - ratiolambda -
getrationu Matrix of dyadic contributions to skew-symmetry - rationu -
getRr Rowwise Dietz's R statistic -Rr-
getsignificant Dyads with significant relationships
getSER Standard Error for Dietz's R statistic
getSEZ Standard Error for Mantel's Z statistic
getspearman Spearman's Correlation between two matrices
gett Student's t statistic for two matrices
gettaukendall Kendall's statistics proposed by Dietz
gettied Dyads with tied relationships
gettwowayrel Dyads with two way relationships
getunknown Dyads with unknown relationships
getvarh Variance for Landau's Linearity index
getwl Win-loss measures at individual level
getZ Mantel's Z statistic
getZr Rowwise Mantel's Z statistic -Zr-
ISI.method I&SI method in R
indistinguishable.dyad Nonindependence for distinguishable dyads and interval outcomes
linear.hierarchy.test Testing linearity in dominance hierarchies
mantelZtest Statistical test for Mantel's Z statistic
pairwise.correlation Pairwise correlation for measuring nonindependence
reciptest1 Statistical significance for social reciprocity at different levels of analysis
reciptest2 Statistical significance for social reciprocity at different levels of analysis
rowwiseKrtest Statistical significance for Kr statistic
rowwiseRrtest Statistical significance for Rr statistic
rowwiseZrtest Statistical significance for Zr statistic
SRM.between.groups.tTest Between groups t test for round robin designs
SRM.dyadic.covariance.Ftest Dyadic covariance F test in SRM round robin designs
SRM.dyadic.reciprocity Dyadic reciprocity in SRM round robin designs
SRM.effects SRM effects in round robin designs
SRM.generalized.reciprocity Generalized reciprocity in SRM round robin designs
SRM.jackknife Jackknife test in SRM round robin designs
SRM.relative.variances SRM relative variances in round robin designs
SRM.reliability Reliability of SRM estimators in round robin designs
SRM.variances SRM absolute variances in round robin designs
SRM.within.groups.tTest Within groups t test for SRM round robin designs
Author(s)
David Leiva <dleivaur@ub.edu>, Antonio Solanas <antonio.solanas@ub.edu>, Han de Vries <J.deVries1@uu.nl>, & David A. Kenny <david.kenny@uconn.edu>.
Maintainer: David Leiva <dleivaur@ub.edu>
References
de Vries, H. (1993). The rowwise correlation between two proximity matrices and the partial rowwise correlation. Psychometrika, 58, 53-69.
de Vries, H. (1995). An improved test of linearity in dominance hierarchies containing unknown or tied relationships. Animal Behaviour, 50, 1375-1389.
de Vries, H. (1998). Finding a dominance order most consistent with a linear hierarchy: a new procedure and review. Animal Behaviour, 55, 827-843.
de Vries, H., Stevens, J. M. G., & Vervaecke, H. (2006). Measuring and testing the steepness of dominance hierarchies. Animal Behaviour, 71, 585-592.
Kenny, D. A., Kashy, D. A., & Cook, W. L. (2006). Dyadic data analysis. New York: Guilford Press.
Solanas, A., Leiva, D., Sierra, V., & Salafranca, Ll. (2009). Measuring and making decisions for social reciprocity. Behavior Research Methods. 41, 742-754.
DLEIVA/DyaDA documentation built on May 6, 2019, 1:17 p.m.
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Description Details Author(s) References
Description
DyaDA is a package that carries out analyses for dyadic data. It includes several statistical methods for quantifying and testing linearity and steepness of social dominance hierarchies, rank orders in linear hierarchies, matrix correlation methods, social reciprocity based on dyadic discrepancies and dyadic nonindependence in several dyadic designs among others.
Details
| Package: | DyaDA |
| Version: | 0.1.1 |
| Date: | 2016-23-06 |
| Depends: | >= 3.1.0 |
| License: | GPL version 2 or newer |
Index:
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 | block.SRM.between.groups.tTest Between groups t test for SRM block designs
block.SRM.dyadic.reciprocity Dyadic reciprocity in SRM block designs
block.SRM.dyadic.reciprocity.tTest Dyadic covariance t test in SRM block designs
block.SRM.effects SRM effects in block designs
block.SRM.generalized.reciprocity Generalized reciprocity in SRM block designs
block.SRM.jackknife Jackknife test in SRM block designs
block.SRM.relative.variances SRM relative variances in block designs
block.SRM.reliability Reliability of SRM estimators in block designs
block.SRM.variances SRM absolute variances in block designs
categorical.distinguishable.dyad Nonindependence for distinguishable dyads and nominal outcomes
categorical.indistinguishable.dyad Nonindependence for indistinguishable dyads and nominal outcomes
dietzRtest Statistical test for Dietz's R statistic
distinguishable.dyad Nonindependence for distinguishable dyads and interval outcomes
freq2abil Transformation of a matrix of social interactions
getcirc Number of circular triads
getDs David's scores based on Dij -DS-
getdc Directional consistency index - DC -
getdelta Delta index - delta -
getepsilon Generalized reciprocity index - epsilon -
getexpeccirc Expected Number of Circular Triads
getexpech Mathematical expectancy for Landau's Linearity Index
getexpecR Mathematical expectancy for Dietz's R statistic
getexpecZ Mathematical expectancy for Mantel's Z statistic
getimplandau Improved Landau's Linearity Index -h'-
getkappa Dyadic reciprocity index - kappa -
getkendall Kendall's Linearity Index
getKr Rowwise Kendall's K statistic
getlandau Landau's Linearity Index -h-
getlambda Matrix of unweighted contributions to symmetry - lambda -
getlambdaj Array of individuals' contribution to symmetry - lambdaj -
getmaxcirc Maximum number of circular triads
getnu Matrix of unweighted contributions to skew-symmetry - nu -
getnuj Array of individuals' contribution to skew-symmetry - nuj -
getomega Matrix of dyadic balanced reciprocity - omega -
getonewayrel Dyads with one way relationships
getpartialZr Partial rowwise Mantel's Z statistic
getpartialRr Partial rowwise Dietz's R statistic
getpartialKr Partial rowwise Kendall's K statistic
getpearson Pearson's Correlation between two matrices
getphi Skew-symmetry index - Phi -
getphii Individuals' contributions to asymmetry as actors
getPHIij Dyadic contributions to asymmetry matrix
getphij Individuals' contributions to asymmetry as partners
getPHIr Overall asymmetry index
getPHIrexpec Mathematical expectancy of the PHIr statistic
getphirmat Dyadic directional asymmetry matrix
getPHIrSE Standard error of the PHIr statistic
getpsi Symmetry index - psi -
getpvkendall Statistical Significance for Kendall's Linearity Index
getR Dietz's R statistic
getratiolambda Matrix of dyadic contributions to symmetry - ratiolambda -
getrationu Matrix of dyadic contributions to skew-symmetry - rationu -
getRr Rowwise Dietz's R statistic -Rr-
getsignificant Dyads with significant relationships
getSER Standard Error for Dietz's R statistic
getSEZ Standard Error for Mantel's Z statistic
getspearman Spearman's Correlation between two matrices
gett Student's t statistic for two matrices
gettaukendall Kendall's statistics proposed by Dietz
gettied Dyads with tied relationships
gettwowayrel Dyads with two way relationships
getunknown Dyads with unknown relationships
getvarh Variance for Landau's Linearity index
getwl Win-loss measures at individual level
getZ Mantel's Z statistic
getZr Rowwise Mantel's Z statistic -Zr-
ISI.method I&SI method in R
indistinguishable.dyad Nonindependence for distinguishable dyads and interval outcomes
linear.hierarchy.test Testing linearity in dominance hierarchies
mantelZtest Statistical test for Mantel's Z statistic
pairwise.correlation Pairwise correlation for measuring nonindependence
reciptest1 Statistical significance for social reciprocity at different levels of analysis
reciptest2 Statistical significance for social reciprocity at different levels of analysis
rowwiseKrtest Statistical significance for Kr statistic
rowwiseRrtest Statistical significance for Rr statistic
rowwiseZrtest Statistical significance for Zr statistic
SRM.between.groups.tTest Between groups t test for round robin designs
SRM.dyadic.covariance.Ftest Dyadic covariance F test in SRM round robin designs
SRM.dyadic.reciprocity Dyadic reciprocity in SRM round robin designs
SRM.effects SRM effects in round robin designs
SRM.generalized.reciprocity Generalized reciprocity in SRM round robin designs
SRM.jackknife Jackknife test in SRM round robin designs
SRM.relative.variances SRM relative variances in round robin designs
SRM.reliability Reliability of SRM estimators in round robin designs
SRM.variances SRM absolute variances in round robin designs
SRM.within.groups.tTest Within groups t test for SRM round robin designs
|
Author(s)
David Leiva <dleivaur@ub.edu>, Antonio Solanas <antonio.solanas@ub.edu>, Han de Vries <J.deVries1@uu.nl>, & David A. Kenny <david.kenny@uconn.edu>.
Maintainer: David Leiva <dleivaur@ub.edu>
References
de Vries, H. (1993). The rowwise correlation between two proximity matrices and the partial rowwise correlation. Psychometrika, 58, 53-69. de Vries, H. (1995). An improved test of linearity in dominance hierarchies containing unknown or tied relationships. Animal Behaviour, 50, 1375-1389. de Vries, H. (1998). Finding a dominance order most consistent with a linear hierarchy: a new procedure and review. Animal Behaviour, 55, 827-843. de Vries, H., Stevens, J. M. G., & Vervaecke, H. (2006). Measuring and testing the steepness of dominance hierarchies. Animal Behaviour, 71, 585-592. Kenny, D. A., Kashy, D. A., & Cook, W. L. (2006). Dyadic data analysis. New York: Guilford Press. Solanas, A., Leiva, D., Sierra, V., & Salafranca, Ll. (2009). Measuring and making decisions for social reciprocity. Behavior Research Methods. 41, 742-754.
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