The HAQS QuSTEAM Challenge
Repository containing challenges for the qBraid HAQS 2022 quantum computing hackathon.
For non-registered individuals: https://qbraid.com/haqs
For participants: https://account.qbraid.com/haqs
To submit your hack, create a pull request from your team's named branch (created during Step 3 above) following challenge submission instructions.
For help with these instructions, follow along with the HAQS getting started video demo: https://youtu.be/uYGV9w2DUcg
QuSTEAM is a nonprofit organization of colleges, universities, and employers supporting expansion of quantum information science and engineering undergraduate education to diverse campuses to achieve a diverse workforce. Fall 2022, we are piloting the first four courses of a quantum information minor. Created by 75 professors from Ohio State and two dozen other institutions (a dozen HBCUs, six R1 research universities, small colleges, community colleges, ...), we aim to support adoption of QISE coursework at 300 campuses by 2027.
Goals:
- Construct a quantum circuit that entangles qubits.
- Investigate entanglement.
- Design an experiment to investigate noise in quantum data storage and processing.
- At a level accessible to relative beginners, explain the results of an experiment investigating entanglement and noise.
- Fork this repository into your account, and copy its git clone url e.g.
https://github.com/<user>/HAQS-QUSTEAM-2022.git
- At the top of this
README
in the forked repo, click the Launch on qBraid button to clone this repository and launch qBraid Lab. - Open terminal (first icon in the Other column in Launcher) and
cd
into the HAQS repo. Set the repo's remote origin using the git clone url you copied in Step 1, and then create a new branch for your team:
cd HAQS-QUSTEAM-2022
git remote set-url origin <url>
git branch <team_name>
git checkout <team_name>
-
Jupyter notebook with code and explanation
-
A video of 3-5 minutes, embedded in or linked from the Jupyter notebook. The video should summarize your experiment and results. Include a text file containing a transcription of the audio.
-
The Jupyter notebook should include results and analysis for an experiment in which:
a. Prepare a state in which two or more qubits are entangled.
b. Execute a set of shots for two or more distinct values of an independent variable: different conditions used during a delay between the preparation of the entangled state and the measurement of the extent of entanglement. Examples:
- Prepare a Bell state and wait a varying amount of time to measure decoherence vs. time.
- Prepare a Bell state and, during a set amount of wait time, apply single qubit gates to an adjacent qubit.
- Prepare a Bell state on various distinct pairs of qubits on a particular platform.
c. Calculate a measure of entanglement based on the measurements. Note that how to measure entanglement among three or more qubits is an ongoing area of study, and any method may be used with explanation.
Do it for the audience. Include written explanation in English and mathematics that a first-year college student who is marginally prepared to take calculus will understand your claims, descriptions of evidence, and reasoning. Specifics on this requirement are reflected in the rubric, which is below.
Do it for free. Include code that will execute on a simulator backend.
Do it for real. Include code that will execute on one or more physical backends.
You may assume exposure (requiring a reminder) to specific entry-level QISE knowledge and skills:
- The state of a qubit can be expressed as a|0> + b|1>.
- After measurement, a qubit is in a state in that basis corresponding to the measured outcome.
- Identify the results of the two-slit experiment, repeated Stern Gerlach measurements (for orthogonal axes, i.e. without trig), and delayed choice experiments.
- Represent a single qubit state on the Bloch sphere.
- Represent a z-eigenstate of a set of qubits using |010> or |0>|1>|0>) or |2>.
- Construct a quantum circuit using a Python library.
- Use summation notation with a single index.
Do not assume exposure or knowledge of:
- mathematically how to change bases (arbitrary angles)
- the tensor product
- the density matrix
You may assume (without a reminder)
- expression of a complex number as
$re^{i\theta}$ , a + bi, or a point in the complex plane - multiplication (scalar and vector product) and addition of real vectors
- right triangle and unit circle trigonometry
Entries will be evaluated by a panel based upon:
- Explanation of experimental design
- Explanation of entanglement
- Accessibility to the audience
- Explanation of the meaning and significance of the results
The panel will certify the submission as evidence of understanding of the learning objectives.