NAND 게이트

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Pythagoras0 (토론 | 기여)님의 2020년 12월 16일 (수) 02:01 판 (→‎노트: 새 문단)
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  • Based on the results, we proposed a model for a multi-channel optical router and logic NAND gate.[1]
  • The routing action results from primary and secondary TAT-splitting, while the NAND gate was realized by the primary dressed states.[1]
  • The NAND gate is a digital logic gate that behaves according to the truth table to the right.[2]
  • The NAND gate is the easiest to manufacture, and also has the property of functional completeness.[2]
  • That is, any other logic function (AND, OR, etc.) can be implemented using only NAND gates.[2]
  • In this instructable, we are going to construct NOT, AND, OR gates using NAND gates only.[3]
  • Do we simply say that a NAND gate is an axiom?[4]
  • Everything can be implemented all the way down to NAND gates.[4]
  • A decoder using NAND gates is shown below.[5]
  • The NAND gate is a combination of an AND gate and NOT gate.[6]
  • The NAND gate provides the false or low output only when their outputs is high or true.[6]
  • The function completeness means any types of gates can be implemented by using the NAND gate.[6]
  • Like NOR gates, NAND gates are so-called "universal gates" that can be combined to form any other kind of logic gate.[7]
  • A NOT gate is made by joining the inputs of a NAND gate.[7]
  • An AND gate is made by following a NAND gate by a NOT gate as shown below.[7]
  • If the truth table for a NAND gate is examined, it can be seen that if any of the inputs are 0, then the output will be 1.[7]
  • The NAND gate or “NotAND” gate is the combination of two basic logic gates, the AND gate and the NOT gate connected in series.[8]
  • The Boolean expression given for a NAND gate is that of logical addition and it is opposite to AND gate.[8]
  • The symbol of the NAND gate is represented as a combination of AND gate and NOT gate.[8]
  • The inputs of the NAND gate are directly connected to the transistor bases.[8]
  • But the same task can be accomplished with NAND gates only since NAND's are universal gates.[9]
  • A NAND gate is made using transistors and junction diodes.[10]
  • The NAND gate is significant because any boolean function can be implemented by using a combination of NAND gates.[10]
  • The NAND gate has the property of functional completeness, which it shares with the NOR gate.[10]
  • An entire processor can be created using NAND gates alone.[10]
  • A two-input NAND gate is a digital combination logic circuit that performs the logical inverse of an AND gate.[11]
  • The symbol and truth table for a NAND gate is shown in Figure 1.[11]
  • All other logical operators can be implemented using only NAND gates connected in different configurations.[11]
  • The Logic NAND Gate is generally classed as a “Universal” gate because it is one of the most commonly used logic gate types.[12]
  • This article is about NAND Logic in the sense of building other logic gates using just NAND gates.[13]
  • For NAND Gates, see NAND gate .[13]
  • A NOT gate is made by joining the inputs of a NAND gate together.[13]
  • An XOR gate is made by connecting four NAND gates as shown below.[13]
  • This will allow you to play around with a NAND gate and have a look at the truth table for yourself.[14]
  • You can play with your own simulation of a NAND gate on the website circuitverse.org.[14]
  • This arrangement of transistors is called a NAND gate, and you’ll learn about why later.[14]
  • Now, rather than drawing two transistors every time we want to represent a NAND gate, we can use a symbol that looks like this.[14]

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