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  1. Mapping truth tables to logic gates! Given a truth table " Write the Boolean expression " Minimize the Boolean expression " Draw as gates A B C F 0 0 0 0 0 0 1 0 0 1 0 1 0 1 1 1 1 0 0 0 1 0 1 1 1 1 0 0 1 1 1 1 F = A™BC™+A™BC+AB™C+ABC = A™B(C™+C)+AC(B™+B) = A™B+AC C A A’ B F 25 AND2 26 AND2 24 OR2

  2. Lecture 11 - Logic gates and Boolean. The basic logic gates are the inverter (or NOT gate), the AND gate, the OR gate and the exclusive-OR gate (XOR). If you put an inverter in front of the AND gate, you get the NAND gate etc. One of the common tool in specifying a gate function is the truth table. All possible combination of the inputs A, B ...

  3. Problem: built by interconnecting building-block cells that implement simple functions, like basic logic gates. A commonly used type of standard cell are the and-or-invert (AOI) cells, which can be efficiently built as CMOS complex gates. Consider the AOI cell shown in Figure 3.70. This cell implements.

  4. Logic Gates • digital circuit that either allows a signal to pass through it or not. • Used to build logic functions • There are seven basic logic gates: AND, OR, NOT, NAND (not AND), NOR (not OR), XOR, and XNOR (not XOR) [later] Building Functions: Logic Gates A B Out 0 0 0 0 1 1 1 0 1 1 1 1 A B Out 0 0 0 0 1 0 1 0 0

  5. V OH=Logic state “1” or “True”. The highest possible output voltage. V OL=Logic state “0” or “False”. The Lowest possible output voltage. V REF=Voltage for which the inverter switches from Logic state “1” to Logic state “0”. The transition is abrupt. The simplest implementation of the inverter consists of a resistor and ...

  6. Logic Gates • Digital circuit that either allows signal to pass through it or not • Used to build logic functions • Seven basic logic gates: AND, OR, NOT, NAND(not AND), NOR(not OR), XOR XNOR(not XOR) 9 Did you know? George Boole Inventor of the idea of logic gates. He was born in Lincoln, England and he was the son of a shoemaker.

  7. Logic gates and truth tables. Example. A B C F. 0 0 0 0. 0 0 1 0. F = A’BC’+A’BC+AB’C+ABC = A’B(C’+C)+AC(B’+B) = A’B+AC. 0 1 0 1. 0 1 1 1. 0 0 0. 0 1 1. 1 0 0. 1 1 1. 7. Full adder: Sum. Before Boolean minimization. Sum = A'B'Cin + A'BCin' After Boolean minimization. Sum = (A ̄B) ̄ Cin. 9.

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