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O que (quem) é symmetry diagram - definição

METHOD TO SIMPLIFY BOOLEAN ALGEBRA EXPRESSIONS; REFINEMENT OF EDWARD VEITCH'S 1952 VEITCH DIAGRAM

Karnaugh diagram; Karnaugh table; K-map; Karnaugh Map; K map; Kmap; Karnaugh maps; Veitch diagram; K Map; Minterm table; Marquand diagram; Kv-diagram; K maps; K-maps; Karnaugh diagrams; Karnaugh mapping; Map K; Karnaugh Maps; KV diagram; KVS diagram; K diagram; KV-diagram; KVS-diagram; K-diagram; Karnaugh-Veitch diagram; Karnaugh-Veitch map; Karnaugh chart; Karnaugh board; Karnaugh plan; Marquand chart; Marquand map; Veitch chart; Karnaugh–Veitch diagram; Veitch-Karnaugh map; KV map; Karnaugh-Veitch symmetry map; KVS map; KV-map; KVS-map; Veitch-Karnaugh diagram; Karnaugh-Veitch symmetry diagram; Marquand-Veitch diagram; Marquand–Veitch diagram; K-Map; Veitch–Karnaugh map; V-diagram; V-Diagram; V diagram; V Diagram; Diagram V; Diagram K; Karnaugh map method; Karnaugh–Veitch map; Symmetry diagram; Karnaugh–Veitch symmetry diagram; Marquand mapping; Conventional Karnaugh map; Gray Code map; Reflection map (logic optimization); Overlay K-map; Overlay Karnaugh map; Logic map; American style Karnaugh map; European style Karnaugh map; American-style Karnaugh map; European-style Karnaugh map; 1-variable Karnaugh map; 2-variable Karnaugh map; 3-variable Karnaugh map; 4-variable Karnaugh map; 5-variable Karnaugh map; 6-variable Karnaugh map; 7-variable Karnaugh map; 8-variable Karnaugh map; One-variable Karnaugh map; Two-variable Karnaugh map; Three-variable Karnaugh map; Four-variable Karnaugh map; Five-variable Karnaugh map; Six-variable Karnaugh map; Seven-variable Karnaugh map; Eight-variable Karnaugh map; 1-variable K-map; 2-variable K-map; 3-variable K-map; 4-variable K-map; 5-variable K-map; 6-variable K-map; 7-variable K-map; 8-variable K-map; One-variable K-map; Two-variable K-map; Three-variable K-map; Four-variable K-map; Five-variable K-map; Six-variable K-map; Seven-variable K-map; Eight-variable K-map; 1-input Karnaugh map; 2-input Karnaugh map; 3-input Karnaugh map; 4-input Karnaugh map; 5-input Karnaugh map; 6-input Karnaugh map; 7-input Karnaugh map; 8-input Karnaugh map; One-input Karnaugh map; Two-input Karnaugh map; Three-input Karnaugh map; Four-input Karnaugh map; Five-input Karnaugh map; Six-input Karnaugh map; Seven-input Karnaugh map; Eight-input Karnaugh map; 1-input K-map; 2-input K-map; 3-input K-map; 4-input K-map; 5-input K-map; 6-input K-map; 7-input K-map; 8-input K-map; One-input K-map; Two-input K-map; Three-input K-map; Four-input K-map; Five-input K-map; Six-input K-map; Seven-input K-map; Eight-input K-map; Standard Karnaugh map; Standard K-map; Conventional K-map; K-map plotting; K-map reading; K-map labeling; K-map labelling; Svoboda chart

$An example Karnaugh map. This image actually shows two Karnaugh maps: for the function ''ƒ'', using [[minterm]]s (colored rectangles) and for its complement, using [[maxterm]]s (gray rectangles). In the image, ''E''() signifies a sum of minterms, denoted in the article as <math>\sum m_i</math>.$

Symmetry (physics)

FEATURE OF A SYSTEM THAT IS PRESERVED UNDER SOME TRANSFORMATION

Internal symmetry; Global symmetry; Isometries in physics; Local symmetry; Internal symmetries; Symmetry in physics; Symmetry transformations

In physics, a symmetry of a physical system is a physical or mathematical feature of the system (observed or intrinsic) that is preserved or remains unchanged under some transformation.

https://en.wikipedia.org/wiki/Symmetry_(physics)

mirror symmetry

SYMMETRY WITH RESPECT TO A PLANE, WHEN THE SHAPE DOES NOT CHANGE BY REFLECTING ALL OF ITS PART FROM A MIRROR PLANE

Plane of symmetry; Line of symmetry; Mirror Symmetry; Reflectional symmetry; Axes of symmetry; Line symmetry; Reflective symmetry; Reflection symmetries; Mirror symmetric; Linear symmetry; Mirror symmetry

¦ noun symmetry about a plane, like that between an object and its reflection.

Venn diagram

DIAGRAM THAT SHOWS ALL POSSIBLE LOGICAL RELATIONS BETWEEN A COLLECTION OF SETS

Johnston diagram; Venn disagram; Venn diagrams; Ven diagram; Venn Diagram; Logic diagram; Venn diagramme; Vin diagram; Set diagram; Venn Diagrams; Area proportional Venn diagram; Area-proportional Venn diagram; Scaled Venn diagram; Venn-Euler diagram; Euler-Venn diagram; Euler–Venn diagram; Venn–Euler diagram; Generalised Venn Diagram; Generalised Venn diagram; Generalized Venn Diagram; Generalized Venn diagram; Edwards' Venn diagram; Edwards-Venn diagram; Edwards–Venn diagram; Symmetric Venn diagram; Cogwheel diagram; Primary diagram; Venn's primary diagram; Primary Venn diagram; Venn's Primary Diagram; Symmetrical Venn diagram; Simple symmetric Venn diagram; Simple symmetrical Venn diagram; Cylindrical Venn diagram; Elegant Venn diagram; Newroz diagram; Adelaide diagram; Hamilton diagram; Massey diagram; Victoria diagram; Palmerston North diagram; Manawatu diagram; Manawatū diagram; Two-set Venn diagram; Two-set diagram; 2-set Venn diagram; 2-set diagram; Three-set Venn diagram; Three-set diagram; 3-set Venn diagram; 3-set diagram; Four-set Venn diagram; Four-set diagram; 4-set Venn diagram; 4-set diagram; Five-set Venn diagram; Five-set diagram; 5-set Venn diagram; 5-set diagram; Six-set Venn diagram; Six-set diagram; 6-set Venn diagram; 6-set diagram; Seven-set Venn diagram; Seven-set diagram; 7-set Venn diagram; 7-set diagram; Eight-set Venn diagram; Eight-set diagram; 8-set Venn diagram; 8-set diagram; Nine-set Venn diagram; Nine-set diagram; 9-set Venn diagram; 9-set diagram; Ten-set Venn diagram; Ten-set diagram; 10-set Venn diagram; 10-set diagram; Eleven-set Venn diagram; Eleven-set diagram; 11-set Venn diagram; 11-set diagram; 2-Venn diagram; 3-Venn diagram; 4-Venn diagram; 6-Venn diagram; 5-Venn diagram; 7-Venn diagram; 8-Venn diagram; 9-Venn diagram; 10-Venn diagram; 11-Venn diagram; N-Venn diagram; Metrical Venn diagram; Exclusion 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.

https://en.wikipedia.org/wiki/Venn_diagram

Wikipédia

Karnaugh map

The Karnaugh map (KM or K-map) is a method of simplifying Boolean algebra expressions. Maurice Karnaugh introduced it in 1953 as a refinement of Edward W. Veitch's 1952 Veitch chart, which was a rediscovery of Allan Marquand's 1881 logical diagram aka Marquand diagram but with a focus now set on its utility for switching circuits. Veitch charts are also known as Marquand–Veitch diagrams or, rarely, as Svoboda charts, and Karnaugh maps as Karnaugh–Veitch maps (KV maps).

The Karnaugh map reduces the need for extensive calculations by taking advantage of humans' pattern-recognition capability. It also permits the rapid identification and elimination of potential race conditions.

The required Boolean results are transferred from a truth table onto a two-dimensional grid where, in Karnaugh maps, the cells are ordered in Gray code, and each cell position represents one combination of input conditions. Cells are also known as minterms, while each cell value represents the corresponding output value of the boolean function. Optimal groups of 1s or 0s are identified, which represent the terms of a canonical form of the logic in the original truth table. These terms can be used to write a minimal Boolean expression representing the required logic.

Karnaugh maps are used to simplify real-world logic requirements so that they can be implemented using a minimum number of logic gates. A sum-of-products expression (SOP) can always be implemented using AND gates feeding into an OR gate, and a product-of-sums expression (POS) leads to OR gates feeding an AND gate. The POS expression gives a complement of the function (if F is the function so its complement will be F'). Karnaugh maps can also be used to simplify logic expressions in software design. Boolean conditions, as used for example in conditional statements, can get very complicated, which makes the code difficult to read and to maintain. Once minimised, canonical sum-of-products and product-of-sums expressions can be implemented directly using AND and OR logic operators.

https://en.wikipedia.org/wiki/Karnaugh map