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Guest Lecture 3 – Qubit to Quantum Computer – Quantum Computing Course Material

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This document summarizes the third guest lecture focused on the journey from qubits to fully functioning quantum computers. It explains the principles behind qubits, quantum gates, superposition, entanglement, and the architecture of quantum systems. Also includes insights into current challenges and real-world applications discussed during the lecture.

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Guest lecture 3 - Qubit to Quantum Computer
Study online at https://quizlet.com/_6shpy4
1. IBM research and quantum computing: - first few decades about how we take
bits and mix that with quantum mechanics and compute that
- figure out how to build them
2. Classical bits: coded on phone and computer by transistors and can be viewed
as a switch. If off then (0) and if on (1)
3. Qubit (4): - the state of a qubit, can be an arbitrary point on the surface of a
sphere
- the (0) is at the north pole and the (1) at the south pole.
- the state of a qubit is therefore defined by two angles like longitude and latitude
- 50% you'll measure 0 or 1, the state is a combination of 0 and 1 and is known as
a superposition
4. Quantum bit difference (2): - if qubit at equator, 50% it is 0, 50% it is 1
- when measured there is a different bit stream of 0s and 1s
11010100
5. What should you do when computing with a qubit?: you should decide which
state's probability you want close to 1 and which closer to 0
6. What is the outcome of measurement in qubit?: The qubit state reflects the
probability with which we measure 0 or 1 respectively
7. Can u remeasure a qubit?: no, once the first measurement is done of a qubit,
the following states will remain the same.
8. What happens if you have multiple qubits? (both on equator) (2): - if 2 qubits
are both on the equator you have 4 possibilities occuring at the same time (25%
chance)
- there are (0, 0) (0, 1) (1, 0) (1, 1)
9. How do u determine the number of states of a qubit?: qubit = 2^n states
10. Scaling in qubit:


11. Classical logic (2): - irreversible

1 bit gates
ID, NOT

2 bit gates
AND, NAND, OR, NOR, XOR, XNOR
12. Quantum logic (2): 1 bit gate

IDENTITY
BITFLIP (flips pr(0) and pr(1)
1/4

Connected book
 image
Robert S. Sutor Dancing with Qubits
Publisher: 2019 ISBN: 9781838825256 Edition: Unknown

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