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Quantum Computing
(picture coming soon)
We’ll hopefully cover:
Basic quantum theory of superposition
Basics of quantum computer
Applications
More specific operations on quantum
computer (√NOT), entangled NOT
Basic quantum mechanics
Superposition
● Electrons, along with all other fundamental particles,
have angular momentum
● The direction of their angular momentum is the direction
of their “spin”
● The spin of an electron can be measured by shooting
them through an electric field (spin up means that it is
deflected one way, and spin down means that it is
deflected the other
● If we shot in a beam of electrons, we’d expect the spins
to be random
● Based on this, what might the final distribution of the
electrons look like?
Observed (!!!)
Expected
What does this mean???
● Btw, the electrons do not all have spins of
perfectly up and down - the results are the
same if we rotate the detector
● This means that, no matter what orientation
electrons are shot in, they’ll come out as up
or down when measured
So are the electrons that are in
between up or down?
● Neither! They’re in a superposition!
● In quantum notation, if 1 is up and 0 is down,
then the superposition is written a|0> + b|1>
● where “a” and “b” are the magnitudes, and
a^2 and b^2 are the respective probabilities
of the particle being 0 or 1 (this is kind of
weird, but it’ll be important later)
Quantum Computing!
● We can utilize the superposition property of
electrons
● Conventional computers work with
transistors - they are binary
10
Why are quantum computers better?
http://www.tubechop.com/watch/5143924
(I don’t like this video)
Applications
● Most popular method of cryptology - The factoring of
large numbers
● Factoring big numbers takes a loooooooooooooooong
time on a conventional computer
● However, Peter Shor came up with a method of
factoring that would take a reasonable amount of time
on a quantum computer (Shor’s algorithm)
● This means a lot of money is involved - motivation for
government and big corporations to develop quantum
computer before the bad guys do
Specific Operations - √NOT
● NOT operation flips the value of the bit (1 ->
0, and 0 -> 1)
● √NOT * √NOT = NOT
^nonsense?
What does √NOT mean
e-
1
e- e-
|0> + |1>
(superposition)
0
NOT
√NOT√NOT
Significance
● Allows us to put bits into superposition and
back
● When we read information, it has to be not a
superposition (otherwise it’s gibberish)
Entangled NOT
What happens if we put a superpositioned
particle into a NOT so that another bit takes on
the opposite value?
If the first particle is measured to be 1, the
other particle must be 1
If the first particle is measured to be 0, the
other particle must be 0
The particles are entangled - neither value is
known, but we do know that they are the same
value
Written as:
|01> + |10>
So it is a superposition between 0&1, and 1&0
END

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Quantum computer presentation

  • 2. We’ll hopefully cover: Basic quantum theory of superposition Basics of quantum computer Applications More specific operations on quantum computer (√NOT), entangled NOT
  • 3. Basic quantum mechanics Superposition ● Electrons, along with all other fundamental particles, have angular momentum ● The direction of their angular momentum is the direction of their “spin”
  • 4. ● The spin of an electron can be measured by shooting them through an electric field (spin up means that it is deflected one way, and spin down means that it is deflected the other ● If we shot in a beam of electrons, we’d expect the spins to be random ● Based on this, what might the final distribution of the electrons look like?
  • 6. What does this mean??? ● Btw, the electrons do not all have spins of perfectly up and down - the results are the same if we rotate the detector ● This means that, no matter what orientation electrons are shot in, they’ll come out as up or down when measured
  • 7. So are the electrons that are in between up or down? ● Neither! They’re in a superposition! ● In quantum notation, if 1 is up and 0 is down, then the superposition is written a|0> + b|1> ● where “a” and “b” are the magnitudes, and a^2 and b^2 are the respective probabilities of the particle being 0 or 1 (this is kind of weird, but it’ll be important later)
  • 8. Quantum Computing! ● We can utilize the superposition property of electrons ● Conventional computers work with transistors - they are binary 10
  • 9. Why are quantum computers better? http://www.tubechop.com/watch/5143924 (I don’t like this video)
  • 10. Applications ● Most popular method of cryptology - The factoring of large numbers ● Factoring big numbers takes a loooooooooooooooong time on a conventional computer ● However, Peter Shor came up with a method of factoring that would take a reasonable amount of time on a quantum computer (Shor’s algorithm) ● This means a lot of money is involved - motivation for government and big corporations to develop quantum computer before the bad guys do
  • 11. Specific Operations - √NOT ● NOT operation flips the value of the bit (1 -> 0, and 0 -> 1) ● √NOT * √NOT = NOT ^nonsense?
  • 12. What does √NOT mean e- 1 e- e- |0> + |1> (superposition) 0 NOT √NOT√NOT
  • 13. Significance ● Allows us to put bits into superposition and back ● When we read information, it has to be not a superposition (otherwise it’s gibberish)
  • 14. Entangled NOT What happens if we put a superpositioned particle into a NOT so that another bit takes on the opposite value? If the first particle is measured to be 1, the other particle must be 1 If the first particle is measured to be 0, the other particle must be 0
  • 15. The particles are entangled - neither value is known, but we do know that they are the same value Written as: |01> + |10> So it is a superposition between 0&1, and 1&0
  • 16. END