Quantum

IBM Q Backend

IBM Quantum backends status checked .

ibmq_qasm_simulator 0 Pending jobs
ibmqx2 13 Pending jobs
ibmq_16_melbourne 7 Pending jobs
ibmq_vigo 19 Pending jobs
ibmq_ourense 30 Pending jobs
ibmq_london 15 Pending jobs
ibmq_burlington 11 Pending jobs
ibmq_essex 11 Pending jobs

Grover algorithm explained with matrices calculus

This article goes through "Qiskit Textbook Grover's algorithm" explaining it in more details, showing how to apply quantum Gates as the matrix calculus. Grover's algorithm is being described as a searching algorithm for the unstructured database. However, this example shows, how to perform the Groover's algorithm, to make a quantum system to reveal the marked states. Read full text >>>

2019-11-09

Presentation "Storing bitstrings in qubits"

On the 14th of September, I gave a speech at BBdays4 IT the IT conference for developers. During the presentation I was explaining the principles of how quantum computers work. Differences between bits and qubits. How quantum algorithms are implemented. After the theoretical introduction, I was showing real examples of how to effectively store bitstrings in qubits. Finally, I gave tips on how to start your quantum adventure in the place you live in.

2019-09-14

The Building Blocks of a Quantum Computer: Part 2

This is to certify that Łukasz Herok successfully completed and received a passing grade in QTM3x: The Building Blocks of a Quantum Computer: Part 2 a course of study offered by DelftX, an online learning initiative of Delft University of Technology.

2019-08-31

Compressing bit strings in qubits using superposition effect

My new tutorial. The aim of this tutorial is to show you how quantum computers can store information encoded in a bit string using significantly fewer qubits than classical bits. It is possible thanks to the superposition effect. I will try to explain it through the example. Read full text >>>

2019-04-03

IBM Thomas J. Watson Research Center

Pariticipated in Qiskit 2019 Camp at IBM Thomas J. Watson Research Center in Yorktown Heights, NY USA. During the 24-hour hackathon in the Mountain Top Inn & Resort Killington, VT, we developed a FlappyQat game for learning quantum gates.

2019-02-26

The Building Blocks of a Quantum Computer: Part 1

This is to certify that Łukasz Herok successfully completed and received a passing grade in QTM2x: The Building Blocks of a Quantum Computer: Part 1 a course of study offered by DelftX, an online learning initiative of Delft University of Technology through edX.

2018-10-26

Wprowadzenie do budowy komputerów kwantowych

Artykuł ten dostarcza podstawowych informacji o komputerach kwantowych. Omawiane są podstawy fizyczne na który komputer kwantowy działa. Wskazywane są potencjalne pola zastosowań. Przedstawiono również wybrane cztery układy na bazie których budowane są kubity oraz pokrótce omówiono zasady ich działania. Read full text >>>

2018-08-31

Journal of my recent #qc activities

I developed the quantum program in Qiskit SDK, solving the famous Maximum Cut Problem for three nodes, using the Full Adder for counting edges for the oracle.

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Implementing Grover's algorithm for two qubits - with and without ancilla qubit.

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Presentation "Storing bitstrings in qubits" at BBdays4 IT, the IT conference for developers. Talking how quantum computers works., how quantum algorithms are implemented. Showing real examples of quantum programs.

#qc

According to Quantum Mechanic and No-cloning theorem perfect cloning is not possible. The key thing is superposition. Even if we know everything about the parts of the system, we don't have the full knowledge about the full system. We can simply visualize that with the simple math operation:

\( (A + B)^2 = A^2 +2AB +B^2 \)

is not the \(A^2 + B^2\). It is not enough to look only at the parts of the system and try to apply the same operation as on the full system.

MinutePhysics

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Nice and complete art: 4-qubit Grover's algorithm implemented for the ibmqx5 architecture PHILIP STRÖMBERG

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Euler's identity

\( e^{i\pi} + 1 = 0\),

and quick hints for qunatum gates (eg. T):

\( e^{i\pi} = -1\)

\( e^{\frac{i\pi}{2}} = i\)

\( e^{\frac{i\pi}{4}} = \sqrt(i)\)

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Pariticipated in Qiskit Camp at IBM Thomas J. Watson Research Center in Yorktown Heights, NY USA.

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Working over the introduction to the bitstring encoding tutorial qubits_lh.

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Invited to participate in the 2019 Qiskit Camp, produced by the Qiskit Community of IBM Research. https://qiskit.camp

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