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The Verge3 min read

Quantum Computers Show No Useful Task Completion Yet

As of the current date, quantum computers have not demonstrably completed a single task that is considered commercially useful. The primary limitations hindering their practical application are their small scale and susceptibility to errors, which prevent them from solving problems of significant commercial relevance. Despite these challenges, there have been ambitious projections, such as a former science adviser to Donald Trump predicting a quantum computer capable of scientific discovery by 2028.

The development of quantum computing has been marked by significant investment and research, yet the transition from theoretical potential to tangible, real-world applications remains elusive. Early quantum machines, often referred to as noisy intermediate-scale quantum (NISQ) devices, are limited in the number of qubits they possess and the coherence times they can maintain. These factors contribute to a high error rate, making complex calculations unreliable. For a quantum computer to be considered useful for commercial purposes, it would need to reliably solve problems that are intractable for even the most powerful classical supercomputers, such as drug discovery, materials science simulations, or complex optimization problems.

While specific benchmarks for useful quantum computation have not been met, the field continues to advance. Researchers are actively working on improving qubit stability, developing more robust error correction techniques, and scaling up the number of qubits in quantum processors. Companies and academic institutions globally are investing billions in quantum research and development, aiming to overcome the current technological hurdles. The timeline for achieving fault-tolerant quantum computing, which would unlock the full potential of these machines, is still uncertain, with estimates varying widely among experts in the field. The focus remains on developing algorithms and hardware that can eventually demonstrate a quantum advantage for specific, high-value problems.

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