Algebraic Tools for the Analysis of Multiple Social Networks
Coerce Relational System into a Semigroup Object
Coerce to a Signed Object
Coerce an Object to a Strings Class
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Bundle Census
Bundle Class Patterns
Congruence Relations
Find Components and Isolates in Multiple Networks
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Cumulated Person Hierarchy
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Decomposition of a Semigroup Structure
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Levels in Lattice Diagram
Plot Diagrams of Ordered or Linked Relations
Dichotomize Data with a Cutoff Value
Read Edge List Files
Edge Table Generator
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Network Exposure for Multiple Networks
Factorisation of Semigroup Structures
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Principal Order Filters
Galois Derivations Between Subsets
Green's Relations of Abstract Semigroups
Hasse Diagram of Set of Ordered Relations
Person and Relation Hierarchy
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Construct Multilevel Networks
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Make Multiple Networks as Monoplex Structures
Algebraic Tools for the Analysis of Multiple Social Networks
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Neighborhood of Actor or Group of Actors
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Import Output from Pacnet
The Partial Order of String Relations or of Galois Derivations
Array Permutation
Pathfinder Valued Networks and Triangle Inequality
-Relations
Preview of the Semigroup Construction
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Construct the Relation-Box
Read dl
Files
Read gml
Files
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Reduce Matrices or Arrays
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Relational System
Remove Isolates
Constructing the Semigroup of Relations of Multiple Networks
Semiring Structures for Balance Theory
Signed Network
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Strings of Relations
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Summary of Bundle Classes
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Transform Data from/to Matrix/List Formats
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Word Table of Relations
Write dat
Files
Write dl
Files
Write edge list files
Write gml
Files
Bind Matrices and Multidimensional Arrays
internal function
Algebraic procedures for analyses of multiple social networks are delivered with this package as described in Ostoic (2020) <DOI:10.18637/jss.v092.i11>. 'multiplex' makes possible, among other things, to create and manipulate multiplex, multimode, and multilevel network data with different formats. Effective ways are available to treat multiple networks with routines that combine algebraic systems like the partially ordered semigroup with decomposition procedures or semiring structures with the relational bundles occurring in different types of multivariate networks. 'multiplex' provides also an algebraic approach for affiliation networks through Galois derivations between families of the pairs of subsets in the two domains of the network with visualization options.