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2. File:Venn1001.svg - Wikipedia

   en.wikipedia.org/wiki/File:Venn1001.svg

   In set theory the Venn diagrams tell, that there is an element in every red, and there is no element in any black intersection. Negations of the relations in the matrix on the right. In the Venn diagrams the negation exchanges black and red. In set theory the Venn diagrams tell, that there is an element in one of the red intersections.

3. Complementary event - Wikipedia

   en.wikipedia.org/wiki/Complementary_event

   The complement of an event A is usually denoted as A′, A c, A or A. Given an event, the event and its complementary event define a Bernoulli trial : did the event occur or not? For example, if a typical coin is tossed and one assumes that it cannot land on its edge, then it can either land showing "heads" or "tails."

4. File:LogicGates.svg - Wikipedia

   en.wikipedia.org/wiki/File:LogicGates.svg

   File information Description Venn Diagrams Representing all Intersectional Logic Gates Between Two Inputs. Based on Image:LogicGates.jpg.. Source I (ZanderSchubert ()) created this work entirely by myself.

5. Venn diagram - Wikipedia

   en.wikipedia.org/wiki/Venn_diagram

   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.

6. File:Venn4.svg - Wikipedia

   en.wikipedia.org/wiki/File:Venn4.svg

   Vennův diagram; Usage on de.wikipedia.org Mengendiagramm; Usage on fi.wikipedia.org Venn-diagrammi; Usage on fr.wikipedia.org Diagramme de Venn; Usage on hu.wikipedia.org Venn-diagram; Usage on ja.wikipedia.org ベン図; 像; Usage on pt.wikipedia.org Diagrama de Venn; Wikipédia:Escolha do artigo em destaque/Diagrama de Venn; Usage on ta ...

7. Complement (set theory) - Wikipedia

   en.wikipedia.org/wiki/Complement_(set_theory)

   If A is a set, then the absolute complement of A (or simply the complement of A) is the set of elements not in A (within a larger set that is implicitly defined). In other words, let U be a set that contains all the elements under study; if there is no need to mention U, either because it has been previously specified, or it is obvious and unique, then the absolute complement of A is the ...