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Everything about Symmetric difference
Elements in exactly one of two sets
In mathematics, the symmetric difference of two sets, also known as the disjunctive union and set sum, is the set of elements which are in either of the sets, but not in their intersection. For example, the symmetric difference of the sets and is. Wikipedia â
đ§ Start here: a 6-step reading path
- Read the overview: Symmetric differenceA 5-minute orientation
- Skim a recent paper: Multistability, Chaos, and Synchronization in Novel Symmetric Difference EquationInfluential work since 2022
- Pick up a classic book: Linear algebra and its applicationsThe most-reprinted book on the subject
- Read the landmark paper: Hecke Algebras, Difference Operators, and Quasi-Symmetric FunctionsCited 53 times
- Go sideways: BelinfanteâRosenfeld stressâenergy tensorA closely related topic
- Go sideways: GaussâKuzminâWirsing operatorA closely related topic
đ Definitions
Noun The set that contains all elements belonging to either of given two sets but not to the both; the relative complement of the intersection in the union of given two sets.
đïž The subject at a glance
đ Landmark papers (most cited)
Hecke Algebras, Difference Operators, and Quasi-Symmetric Functions
On a symmetric bilinear system of difference equations
Symmetric successive overrelaxation in solving diffusion difference equations
On symmetric and quasi-symmetric designs with the symmetric difference property and their codes
Symmetric âDesigns and âDifference Sets
On the symmetric difference of fuzzy sets
Global stability of some symmetric difference equations
Symmetric hyperbolic difference schemes and matrix problems
đ Influential since 2022
Multistability, Chaos, and Synchronization in Novel Symmetric Difference Equation
A New Soft Set Operation: Soft Binary Piecewise Symmetric Difference Operation
Intertemporal Interaction and Symmetric Difference Learning for Remote Sensing Image Change Captioning
Symmetric Difference Operator in Quantum Calculus
Some New Classifications of Soft Subsets and Soft Equalities with Soft Symmetric Difference-Difference Product of Groups
đ Books worth reading
Linear algebra and its applicationsDavid C. Lay, Lay · 1994- đAdult Coloring BookBeatrice Harrison · 2015
Computer NetworksAndrew S. Tanenbaum, John David Wetherall · 1981
Language and Automata Theory and ApplicationsAdrian-Horia Dediu · 2012
HackingJon Erickson, Jon Erickson · 2003
Public relations theoryCarl H. Botan, Vincent Hazleton · 1989- đComparing clinical measurement methodsBendix Carstensen · 2010
An introduction to mathematical cryptographyJeffrey Hoffstein · 2008
Ranked by number of editions on Open Library, a rough measure of how lasting a book is.
đ Related topics
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- GaussâKuzminâWirsing operator In mathematics, the GaussâKuzminâWirsing operator is the transfer operator of the Gauss map that takes a positive number to the fractional part of itsâŠ
- Near sets In mathematics, near sets are either spatially close or descriptively close. Spatially close sets have nonempty intersection. In other words, spatiallyâŠ
- Generalised metric In mathematics, the concept of a generalised metric is a generalisation of that of a metric, in which the distance is not a real number but taken fromâŠ
- BoseâMesner algebra In mathematics, a BoseâMesner algebra is a special set of matrices which arise from a combinatorial structure known as an association scheme, togetherâŠ
- GibbonsâHawkingâYork boundary term In general relativity and quantum gravity, the GibbonsâHawkingâYork boundary term is a term that needs to be added to the EinsteinâHilbert action whenâŠ
- LĂ©vyâProkhorov metric In mathematics, the LĂ©vyâProkhorov metric (sometimes known just as the Prokhorov metric) is a metric (i.e., a definition of distance) on the collectionâŠ
- Ball divergence Ball Divergence (BD) is a nonparametric twoâsample statistic that quantifies the discrepancy between two probability measures ÎŒ {\displaystyle \mu } andâŠ