We factored (and published in LinkedIn) numbers with more than 10^1000 decimal digits, and the capital cost was less than $1,000. The quantum computing (QC) version used here uses simultaneous multiple-states logic (following ‘all states at once’), with more than a googol of possible states. We show that the equivalence of QC techniques (with IBM, Google and others compared with our version of QC) has been hidden for about 2,500 years – since Pythagoras. All our computations were done in a commercial cellphone, or a commercial Linux desktop, as our QC devices -- opening the user market to many industries. No cryogenics or special materials were used.
They do have a point. How well does RSA-2048 resist simulated quantum annealing &/| simulated quantum Markov chains?
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>They do have a point. How well does RSA-2048 resist simulated quantum annealing &/| simulated >quantum Markov chains?
Peter Gutmann’s paper that was recently discussed in the IRTF Crypto Forum Research Group (CFRG) is a good starting point for these type of questions.
https://www.cs.auckland.ac.nz/~pgut001/pubs/heffalump_crypto.pdf
https://mailarchive.ietf.org/arch/msg/cfrg/0Y0n-ZzUIzN27o1O8a7gBYjWepE/
Cheers,
John Preuß Mattsson
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Cute. From a Shor’s algorithm perspective, is the revised security strength of RSA-2048 adequate for banking and water plants?
As opposed to many claims that people make, this one would be literally the easiest to prove. You have some magic? Great, factor some well known keys and sign some messages. Lacking that proof, this is pretty safe to ignore.
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They do have a point. How well does RSA-2048 resist simulated quantum annealing &/| simulated quantum Markov chains?