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English: Venn diagram picturing relationships between elements within self-determination theory of student motivation. As per this is the uploader's own work as the diagram has been developed from the referenced source to to illustrate the three important elements discussed in the article. This image should be corrected to read "based on ...
A Venn diagram is a widely used diagram style that shows the logical relation between sets, popularized by John Venn (1834–1923) in the 1880s. The diagrams are used to teach elementary set theory, and to illustrate simple set relationships in probability, logic, statistics, linguistics and computer science.
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De Morgan's laws represented with Venn diagrams.In each case, the resultant set is the set of all points in any shade of blue. In propositional logic and Boolean algebra, De Morgan's laws, [1] [2] [3] also known as De Morgan's theorem, [4] are a pair of transformation rules that are both valid rules of inference.
The 2x2 matrices show the same information like the Venn diagrams. (This matrix is similar to this Hasse diagram.) In set theory the Venn diagrams represent the set, which is marked in red. These 15 relations, except the empty one, are minterms and can be the case. The relations in the files below are disjunctions.
English: A Venn diagram of the inclusion criteria for works to be added to Wikisource. The three overlapping circles are labelled "Sourced", "Published" and "Licensed". The area where they all overlap is shown in green. The areas where just two overlap are shown in yellow (except the Sourced-Published overlap, which remains blank).
Deutsch: Venn-Diagramm, das die Großbuchstaben des standardisierten griechischen, lateinischen und kyrillischen Alphabets und ihre Gemeinsamkeiten zeigt. Français : Diagramme de Venn montrant les majuscules de l’alphabet standard grec, latin et cyrillique et ses communautés.
Venn diagram of information theoretic measures for three variables x, y, and z. Each circle represents an individual entropy : H ( x ) {\displaystyle H(x)} is the lower left circle, H ( y ) {\displaystyle H(y)} the lower right, and H ( z ) {\displaystyle H(z)} is the upper circle.