# quantum computing math

On reading this Reddit thread I realized that even after a couple months of learning about quantum computing I've absolutely no clue about how a quantum computer actually works.. To make the question more precise, let's say we have a superconducting qubit based 5-qubit quantum computer (like the 5-qubit IBM Quantum Computer). For instance, the quantum computing team at Google released a paper in 2019 discussing their result of achieving results in quantum computers not previously achievable with classical computers. If you want to gain a deep understanding of the concepts, you’ll cope with the mathematical formulae, sooner or later. Today, quantum computers are achieving new heights and are already doing things most computers are incapable of doing. We will also implement an adder circuit for a quantum computer, using QISkit, IBM’s quantum… One of the sensational claims that is sometimes made about quantum computing is that it can solve these exceedingly hard NP-complete problems in the blink of an eye. It is intended as core or supplementary reading for physicists, mathematicians, and computer scientists taking a first course on quantum computing. And as I said, math is a great way to describe technical concepts. This textbook presents the elementary aspects of quantum computing in a mathematical form. Since quantum computing can beat classical computing on number factoring, the next question is what happens when we go up a step in the hierarchy, to NP-complete problems. Let’s have a look at the underlying math of the X-gate. It's a purely mathematical endeavour — we're still some way away from actually building fully functional quantum computers that … But, math remains paramount to quantum computing. They use the mathematical formalism that describes quantum mechanics and theoretical computer science to work out what a combination of the two can achieve. In this story, I will be going over the basics of addition, on classical as well as quantum computers. The qubit is the quantum computing equivalent of a binary bit (0s and 1s), that is found on classical computers. Bringing a Power Tool from Math Into Quantum Computing Oct. 14, 2020 — The Fourier transform is a mathematical operation essential to virtually all fields of physics and engineering.

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