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  2. Parity function - Wikipedia

    en.wikipedia.org/wiki/Parity_function

    In Boolean algebra, a parity function is a Boolean function whose value is one if and only if the input vector has an odd number of ones. The parity function of two inputs is also known as the XOR function. The parity function is notable for its role in theoretical investigation of circuit complexity of Boolean functions.

  3. Parity measurement - Wikipedia

    en.wikipedia.org/wiki/Parity_measurement

    Indirect parity measurements coincide with the typical way we think of parity measurement as described above, by measuring an ancilla qubit to determine the parity of the input bits. Direct parity measurements differ from the previous type in that a common mode with the parities coupled to the qubits is measured, without the need for an ancilla ...

  4. Comparator - Wikipedia

    en.wikipedia.org/wiki/Comparator

    In most cases a comparator is implemented using a dedicated comparator IC, but op-amps may be used as an alternative. Comparator diagrams and op-amp diagrams use the same symbols. A simple comparator circuit made using an op-amp without feedback simply heavily amplifies the voltage difference between Vin and VREF and outputs the result as Vout.

  5. Comparator applications - Wikipedia

    en.wikipedia.org/wiki/Comparator_applications

    A zero crossing detector is a comparator with the reference level set at zero. It is used for detecting the zero crossings of AC signals. It can be made from an operational amplifier with an input voltage at its positive input (see circuit diagram) [clarification needed].

  6. Digital comparator - Wikipedia

    en.wikipedia.org/wiki/Digital_comparator

    A digital comparator or magnitude comparator is a hardware electronic device that takes two numbers as input in binary form and determines whether one number is greater than, less than or equal to the other number. Comparators are used in central processing units (CPUs) and microcontrollers (MCUs). Examples of digital comparator include the ...

  7. Switching lemma - Wikipedia

    en.wikipedia.org/wiki/Switching_lemma

    In computational complexity theory, Håstad's switching lemma is a key tool for proving lower bounds on the size of constant-depth Boolean circuits.It was first introduced by Johan Håstad to prove that AC 0 Boolean circuits of depth k require size ⁡ ((/ ())) to compute the parity function on bits. [1]

  8. Parity (physics) - Wikipedia

    en.wikipedia.org/wiki/Parity_(physics)

    The total parity is the product of the intrinsic parities of the particles and the extrinsic parity of the spherical harmonic function . Since the orbital momentum changes from zero to one in this process, if the process is to conserve the total parity then the products of the intrinsic parities of the initial and final particles must have ...

  9. Garbled circuit - Wikipedia

    en.wikipedia.org/wiki/Garbled_circuit

    The circuit for the Millionaires' Problem is a digital comparator circuit (which is a chain of full adders working as a subtractor and outputting the carry flag). A full adder circuit can be implemented using only one AND gate and some XOR gates. This means the total number of AND gates for the circuit of the Millionaires' Problem is equal to ...

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