Xor gates are a type of logical gate that returns true if both of the two inputs aretwo different Boolean (true/false) values. The xor gate is also called an "exclusive or" gate because one input has to be true to return true, but not both. Here is a table of input values and return values for an xor gate.
Inputs | Return Value (Output)
The XOR is an operator used to connect statements. It is called the "Exclusive Or" and is the exclusive disjunction that can be used in formal logic or circuit design. Below is an abstract example of it's use in a statement in formal logic, where the letters p and q themselves represent statements:
Ex1. "p XOR q"
The "compound statement" in Ex 1 is said to be TRUE when exactly one of the simpler component statements p or q is TRUE. An informal way to say "p XOR q" is to say "p or q is true, but not both." A familiar way this might be expressed is "Either p is true or q is true," with the implication being they are not both true.
Ex 2. "Professor G teaches at T University XOR Professor G does not teach at T University."
Ex 2 is a contrived compound statement which is constructed to highlight the role the XOR operator plays in formal logic. It is clear from the statement that one or the other of the two component pieces must be true and it is impossible for both to be true. Clearly, any professor, including Prof G, either teaches at T University or does not. So exactly one of the two component statements being joined with the XOR operator is true. This is the essence of a true XOR statement.
In circuit design one can imagine a gate that takes 2 input wires, and has 1 output wire. We imagine electricity can flow through these wires. If the gate is an XOR gate, electricity wil flow out through the output wire if and only if EXACTLY ONE of its two input wires is ' hot ' -- that is to say one and only one of the input wires has electricity running through it.
Alhough one does not generally hear or see the phrase "exclusive or" in ordinary English sentences, the meaning of the XOR is embodied in the "either, or" construct that often appears in the English natural language. It is also embodied sometimes with simply the word "or." The examples below illustrate these ideas:
Ex 3. "Tonight I will watch either 'Masterpiece Mystery' or 'The Mentalist.' "
Ex 4. "Tonight I'll watch ' Masterpiece Mystery' or 'The Mentalist.' "
In both examples iou is understood that exactly one of the two TV programs will be watched, not both. Notice that in Ex 4 the disjunction "or" is used, even though the meaning of the statement implies that it is an "either, or" situation. This is an example of how formal statements in the field of pure logic differ from informal statements in natural language. To further illustrate this a non-example is given below as the final example in this short discussion of the XOR operator. Ex 5 is an informal statement that demonstrates the "or" disjunction operating as the inclusive or, written simply as "OR" in formal logic, rather than the exclusive or, XOR:
Ex 5 "I like to eat apples or Pears in the fall."
The inclusive or differs from the exclusive or in the following way: An OR-operated statement is true if one or both of the component pieces is true. In other words, an OR-operated statement is false only if both component statements connected by the OR operator are false.In our informal Ex 5, the word 'or' is used to connect the notion "I like apples" with the notion "I like pears." Oddly enough, in this particular English sentence, the word "or" actually is meant to be interpreted as "and." No wonder students in my Abstract and Discrete Mathematics classes at T University have to work hard to learn the rules of logic!
exclusiveor symbol is cirle inside +
Check this link http://www.dumpt.com/img/viewer.php?file=bd6b3mqsa66fhr6c76l1.bmp
It depends. XNOR is the inverse of XOR. If the N(ot) part is on the inputs, then they are equivalent. If the N(ot) part is on the output, then they are not.
For 2-input EX-OR gate, if one input is A, the other input is B, and the output is Y. Then the Boolean expression for EX-OR (XOR) function (gate) is Y=A⊕B The output Y is true if either input A or if input B is true, but not both.Y= ( (A and NOT B) or (NOT A and B) ) ;
Exclusive Or means "one and only one of many", so the truth table of a 3 input XOR gate would be 000 0 001 1 010 1 011 0 100 1 101 0 110 0 111 0 ... or 111 1 ... see note Many references say that 3 input XOR gate's output should be 1 when the no of 1s in inputs is Odd, and 0 otherwise. So in the given truth table, when the input is 111 output must be 1 , i.e. 111 1 plz note -- for 111 1 must be the optput.. i confirmed it
CD4070BE, SN74HC86N, SN74ACT86N, SN74LS86AN, CD74ACT86E, and CD74HCT86E are some of them
AND OR NOT XOR
yes... xor is derived gate from primary gates
xor and xnor gates are derived from not gate
3*xor- two input
Seven gates, they are: not, and, or, nor, nand, xor, xnor.
basic gates like XOR already exist in VHDL.
All other logic gates can be made using XOR and XNOR, but to get NOT, you need to do (input) XOR 1 or (input) XNOR 0, but with NAND, you don't need 1: (input) NAND (input).
And, or, xor, xnor, nand, nor, not
1 gate.
No, XOR gate is a not a universal gate. There are basically two universal gates NAND and NOR.
Nand, nor, and, or, xor, nxor, not, true.
X-----Not--------------- | AND----------------| | |------------------ --------- |_ |__________ ---------OR-------OUTPUT | AND-----------------| Y-----|-Not-------------