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What are the possibilities of quantum computing?

Posted on March 7, 2021 by Author

Table of Contents

  • 1 What are the possibilities of quantum computing?
  • 2 What problems has Google solved?
  • 3 What are some examples of unsolved problems in science?
  • 4 Are there any equations that are completely unsolvable?

What are the possibilities of quantum computing?

Quantum computing potentially opens up new opportunities in artificial intelligence, which often involves the combinatoric processing of very large quantities of data in order to make better predictions and decisions (think facial recognition or fraud detection).

What has quantum computing solved?

A quantum computer just solved a decades-old problem three million times faster than a classical computer. Using a method called quantum annealing, D-Wave’s researchers demonstrated that a quantum computational advantage could be achieved over classical means.

What problems has Google solved?

Google claims its quantum computer solved a 10,000-year problem in seconds

  • Google says it achieved a breakthrough in computer research with a so-called quantum computer.
  • Google CEO Sundar Pichai compared the achievement to building the first rocket to leave the Earth’s atmosphere.
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How many mathematical problems are unsolved?

Since the Renaissance, every century has seen the solution of more mathematical problems than the century before, yet many mathematical problems, both major and minor, still remain unsolved.

What are some examples of unsolved problems in science?

These unsolved problems occur in multiple domains, including physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph, group, model, number, set and Ramsey theories, dynamical systems, partial differential equations, and more.

What is the 7th problem in topology still being solved?

The seventh problem, the Poincaré conjecture, has been solved; however, a generalization called the smooth four-dimensional Poincaré conjecture —that is, whether a four-dimensional topological sphere can have two or more inequivalent smooth structures —is still unsolved.

Are there any equations that are completely unsolvable?

Some of these equations are even based on elementary school concepts and are easily understandable – just unsolvable. 1. The Riemann Hypothesis For an instance, if n = 4 then σ (4)=1+2+4=7 and H4 = 1+1/2+1/3+1/4.

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