You're right I'm wrong, the Quantum factoring algorithm was found by Peter
Shor.

 John K Clark

On Wed, Feb 3, 2016 at 6:20 PM, Brent Meeker <[email protected]> wrote:

>
>
> On 2/3/2016 2:34 PM, John Clark wrote:
>
> A recent paper in Nature Communications gives more evidence that
> Quantum Computers might produce as big a revolution as
> Nanotechnology,  Seth Lloyd, Silvano Garnerone and Paolo Zanardi have found
> a Quantum algorithms for the topological analysis of data:
>
>
> <http://www.nature.com/ncomms/2016/160125/ncomms10138/full/ncomms10138.html>
> http://www.nature.com/ncomms/2016/160125/ncomms10138/full/ncomms10138.html
>
> Seth Lloyd, the man who found the Quantum factoring algorithm some years
> back
>
>
> The one called Shor's algorithm?
>
> Brent
>
> says "In a topological description, basic features of the data (How many
> holes does it have? How are the different parts connected?) are considered
> the same no matter how much they are stretched, compressed, or distorted.
> It is often these fundamental topological attributes that are important in
> trying to reconstruct the underlying patterns in the real world
>
> that the data are supposed to represent. It doesn’t matter what kind of
> data set is being analyzed. The topological approach of looking for
> connections and holes works whether it’s an actual physical hole, or the
> data represents a logical argument and there’s a hole in the argument. This
> will find both kinds of holes.”
>
> But Lloyd says the topological approach is too demanding for conventional
> computers "Topological analysis represents a crucial way of getting at the
> significant features of the data, but it’s computationally very expensive.
> This is where quantum mechanics kicks in. The new quantum-based approach
> could exponentially speed up such calculations." Lloyd gives this example:
> "If you have a data set with 300 points, a conventional approach to
> analyzing all the topological features in that system would require a
> computer the size of the universe. That is, it would take 2300 (two to the
> 300th power) processing units — approximately the number of all the
> particles in the universe. In other words, the problem is simply not
> solvable in that way. That’s where our algorithm kicks in. Solving the same
> problem with the new system, using a quantum computer, would require just
> 300 quantum bits — and a device this size may be achieved in the next few
> years. Our algorithm shows that you don’t need a big quantum computer to
> kick some serious topological butt.”
>
>   John K Clark
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