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Op deze pagina kunt u een gedetailleerde analyse krijgen van een woord of zin, geproduceerd met behulp van de beste kunstmatige intelligentietechnologie tot nu toe:

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PROCESS IN DIGITAL ELECTRONICS AND INTEGRATED CIRCUIT DESIGN
Boolean minimization; Logic Optimization; Logic minimization; Two-level logic optimization; Circuit minimization for Boolean functions; Logic circuit minimization; Two-level minimization; Circuit minimization problem; Circuit minimization; Minimization of Boolean functions; Minimizing chart; Minimizing chart method; Harvard minimizing chart method; Logic optimisation; Händler minimization graph; Händler's minimization graph; Händler minimisation graph; Händler's minimisation graph; Händler's circle graph; Logic minimization technique; Logic minimisation technique; Logic optimization technique; Logic optimisation technique; Logic minimisation; Scheinman's binary method; Chip minimisation; Harvard chart; Harvard Chart; Harvard chart method; Harvard positive solution; Harvard normal solution; Harvard negative solution; Graphical minimization methods; Graphical minimisation methods; Händler's diagram; Händler circular graph; Händler circle graph; Händler'scher Kreisgraph; Kreisgraph nach Händler; Händler-Kreisgraph; Händler-Diagramm; Circular diagram according to Händler; Contact bone; Contact grid; Svoboda's contact bone; Svoboda's contact grid; Svoboda's triadic map; Svoboda's graphical aid; Contact bones; Contact grids; Svoboda's contact bones; Svoboda's contact grids; Svoboda's graphical aids; Triadic map; Händler diagram; Harvard minimizing chart; Pandit plot; Pandit-Plot; Majority-inverter graph; Harvard Computation Laboratory minimizing chart; Harvard computation laboratory minimizing chart; Truth graph; Truth Graph; Alharbi's truth graph; Alharbi truth graph; Truth graph minimization method; Truth graph minimisation method; Truth graph minimization; Truth graph minimisation; Map-Entered Variables; Map-entered variables; Karnaugh mapping with letter-name variables; Variable-entered Karnaugh map; Karnaugh maps with letter-name variables; VEKM; Entered-Variable K-Map; Entered-variable K-map; Variable Entrant Map; Variable entrant map; Entered-Variable Karnaugh Map; Entered-variable Karnaugh map; Variable-Entered Karnaugh Map; VEKM cover method; McCalla minterm-ring algorithm; McCalla minterm-ring map; Minterm-ring map; Minterm-ring algorithm; Variable entered map; Variable-Entered Map; Variable-entered map; Reduced K-map; Reduced Karnaugh map; Fletcher's variable-entered map; FVEM; McCalla minterm-ring map method; MEV K-map; VEM technique; VEM method; Map entered variables; Minterm-ring map method; Minterm ring map method; VEM method of minimization; VEM method of minimisation; Mahoney map; Mahoney Map; Mahoney designation pattern; Mahoney designation number; Mahoney mapping scheme; Mahoney scheme; Mahoney mapping; Paraboomig; Karnaugh map with named variables; Karnaugh map with variables; M-map (logic optimization); Designation pattern (logic optimization); Designation number (logic optimization); McCalla's minterm-ring algorithm; McCalla's minterm-ring map; Variable Entered Karnaugh's Map; Variable entered Karnaugh's map; Variable-entered Karnaugh's map; VEKM technique; VEK-map; Mahoney's designation pattern; Mahoney's designation number; Karnaugh mapping with variables; Karnaugh mapping with symbolic variables; Karnaugh mapping with letter-named variables; Karnaugh mapping with named variables; Minterm ring map; McCalla's minterm ring map; McCalla minterm ring map; McCalla's minterm-ring map method; McCalla minterm ring map method; McCalla's minterm ring map method; McCalla minterm ring algorithm; Minterm ring algorithm; McCalla's minterm ring algorithm; Haendler circle graph; Haendler's circle graph; Handler circle graph; Handler's circle graph; Haendler diagram; Haendler's diagram; Handler diagram; Handler's diagram; Händlerscher Kreisgraph; Svoboda method; Svoboda's method; Svoboda minimisation method; Svoboda minimization method; Svoboda's minimisation method; Svoboda's minimization method; Haendler circular graph; Handler circular graph; Boolean minimisation; Boolean simplification; Logic simplification; Circuit simplification; Reduced form Karnaugh map entry; Schultz's infrequent variable method; Infrequent variable method; Technique of infrequent variables; Reduced variable-entered Karnaugh map; Map-entered variable; Method of map-entered variables; Elimination of infrequent variables; Map-entered-variable mapping techniques; Logic Designation Number Notation; Logic designation number notation; Entered variable mapping; EV mapping; EV K-map; Entered variable K-map; First-order compressed K-map; Third-order compressed K-map; Second-order compressed K-map; EV Karnaugh map; Entered variable Karnaugh map; Compressed K-map; K-map within K-map; Karnaugh map within Karnaugh map; Karnaugh submap; Karnaugh tree; Entered variables; Entered variable; Map-factoring method; Variable-entered mapping; Variable-entered plotting; Variable-entered reading; Variable-entered expression; Variable entered mapping; Variable entered plotting; Variable entered reading; Variable entered expression; Map entered expression; Map entered functions; Map entered function; Map entered variable; Map-entered expression; Map-entered functions; Map-entered function; Graphical minimization method; Graphical minimisation method; Chip minimization; M-map (logic optimisation); Designation pattern (logic optimisation); Designation number (logic optimisation); Logic Optimisation; Two-level logic optimisation; Circuit minimisation for Boolean functions; Logic circuit minimisation; Two-level minimisation; Circuit minimisation problem; Minimisation of Boolean functions; Circuit minimisation; Minimising chart; Minimising chart method; Harvard minimising chart method; Harvard minimising chart; Harvard Computation Laboratory minimising chart; Harvard computation laboratory minimising chart; Minterm-ring table; McCalla minterm-ring table; Minterm-ring in a K-map; McCalla minterm-ring in a K-map; Infrequently used variables; Infrequently used variable; Infrequent variable; Infrequent variables; Harvard Chart Method; Harvard Decomposition Chart; Harvard decomposition chart; Harvard chart method of logical equation reduction; Harvard Chart Method of Logical Equation Reduction; Decomposition chart; Ashenhurst decomposition chart; Ashenhurst's decomposition chart; Harvard minimization chart; Minimization chart; Harvard minimisation chart; Minimisation chart; Logic function minimization; Minimization of boolean expressions
  • Original and simplified example circuit

infrequent      
adj. όχι συχνός, σπάνιος

Wikipedia

Logic optimization

Logic optimization is a process of finding an equivalent representation of the specified logic circuit under one or more specified constraints. This process is a part of a logic synthesis applied in digital electronics and integrated circuit design.

Generally, the circuit is constrained to a minimum chip area meeting a predefined response delay. The goal of logic optimization of a given circuit is to obtain the smallest logic circuit that evaluates to the same values as the original one. The smaller circuit with the same function is cheaper, takes less space, consumes less power, have shorter latency, and minimizes risks of unexpected cross-talk, hazard of delayed signal processing, and other issues present at the nano-scale level of metallic structures on an integrated circuit.

In terms of Boolean algebra, the optimization of a complex boolean expression is a process of finding a simpler one, which would upon evaluation ultimately produce the same results as the original one.