One computer scientist’s “stunning” proof is the first progress in 50 years on one of the most famous questions in computer ...

These algorithms are significant because they can solve the noncommutative weighted Edmonds' problem in polynomial time, demonstrating that certain complex problems can be tackled efficiently[2].

Compared to the previous approach of, our algorithm improves the complexity from an exponential dependence on T to a nearly quadratic dependence, under the condition R < 1. And let’s take a peek ...

Left: The phase difference between |0 |Ψ and exp(-iEt)|1 |Ψ affords the total energy E . The curved arrow in purple indicates the phase evolution of |Ψ in time.

Time to re-evaluate AI algorithms right from the design stage, experts urge With AI bias and errant outcomes surging, a call for more human involvement.