Purdue Builds Quantum-Computing Semiconductor
Bfaber writes: "According to EET, Purdue has created the first examples of quantum computing in a semiconductor. The story can be read here. Read the article for further links that include an audio interview."
Try this one (http://www.eet.com/story/OEG20010924S0101)
Blah, blah. Lameness filter doesn't like short posts so I'll put a little padding here. Sorry to ramble, but you know how it is...
Be careful. People in masks cannot be trusted.
http://news.uns.purdue.edu/UNS/html4ever/010917.Ch ang.quantum.html
Tom.
Oh arse
If you havn't you should read a book by Simon Singh called the "Code Book" it essentially is a history of cryptography from beginning to end (e.g. quantum cryptogrophy)....
The effects of quantum cryptography is huge... Using a quantum computer would allow you to crack huge keys (everything from PGP, RSA, DES, TwoFISH, BlowFISH, etc.... anything you can think of) because of the essential basis of quantum physics...
Simply in laymen terms you can check muliple cases of a key (i.e. check 111111 and 111112) at the same time... Not just 2 keys but, how about 2 billion keys per second... This makes any key no matter how long easily crackable...
I promise you the NSA is up early this morning banging on doors at Purdue (hey the probably funded it anyway)....
Now don't fear... Even though it makes any code breakable it also inheriently creates an unbreakable code using the same theories...
So start writing all you stuff down and locking in a safe instead of encrypting it on your hard drive.... You data really isn't safe anymore...
It's easy to get confused about quantum computers, because the media hype doesn't take into account the fact that you need at least two degrees (comp sci and physics) to understand it properly... guess what, I don't have these! But I do have the first, and my girlfriend has the second. :-)
/ vo l4/spb3/
Quantum cryptography itself is not an algorithm as such, but a way of using the inherent uncertainty in the polarisation of photons to ensure completely private communication. There are some labs which claim to have such a scheme working, but it's a long way from becoming feasible on a large scale.
Basically, it works on the principle that observation changes the observed event. You can ensure a secure (non-eavesdropped) channel by makeing sure that every photon has arrived correctly. If an intruder has observed your message, then the message itself has changed (at the quantum level)! I'm really not sure how it all works either, but there is plenty of published work.
The other crypto-related quantum computing thing is Shor's algorithm. For a reasonably good explanation:
http://www.doc.ic.ac.uk/~nd/surprise_97/journal
In essence, factorisation of large numbers (which is an NP complete problem on conventional hardware) can be done really quickly. This threatens RSA, Diffie-Hellman etc (anything which relies on the non-factorability of products of large primes).
I expect there's a similar "quantum" attack on symmetric encryption schemes like IDEA and DES, which would just do very fast brute force searches on the key space.
Hope this clears up some misconceptions!
These sigs are more interesting tha
Maybe the Purdue group will be able to shield their quantum dots from decoherence better than previous research on such objects has done so far. But as far as I know there is no getting around this; the best anyone can do is compute everything and read out your results before decoherence sets in.
This is not such a big breakthrough, folks. Hold onto your hats. If they can show that they can do operations much more quickly than old methods of dealing with quantum dots, or they can keep decoherence at bay longer than anyone expected, that would be the big breakthrough.
Qu'on me donne six lignes écrites de la main du plus honnête homme, j'y trouverai de quoi le faire pendre.
Two misconceptions here:
First, symmetric key encryption is still pretty good in the face of quantum computing. It isn't as good as it was. I think the difficulty factor goes down to the square root of the original difficulty factor. For a 256 bit key, that's sitll 2^128 operations to brute force it. That's pretty secure.
Second, quantum cryptography doesn't work the way you describe.
Quantum cryptography works by generating a truly random keystream using entangled particles. Since the particles are entangled, both people can get their own particle and know the state of the other person's particle. They can't alter the state of the other person's particle in any way, but they do know it.
This allows one-time pads to be securely exchanged over a distance. If someone listens in to the entangled particle stream, this irrevocably alters it, and when both sides compare a few (not all) of their shared random bits over an insecure channel, they can detect this snooping.
Quantum cryptography does NOT, I repeat, DOES NOT allow you to communicate with no latency. The speed of light applies to the particles in the entangled stream, and it applies to subsequent communications encrypted using the information in these particles. One particle of an entangled pair can only detect the collapse of the quantum wave function (i.e. when the particle is 'read') for the other particle. No other state changes can be detected by the other particle. No faster than light information exchange to see here people, move along.
Need a Python, C++, Unix, Linux develop
What would a mass production chicken farm need with a quantum computing semiconductor?
Probably to solve the chicken and egg problem.
-- We don't understand software, and sometimes we don't understand hardware, but we can *see* the blinking lights
I agree, but there is always a chance. Of course you could enter quantum plaintext which is trial encrypted by a quantum key and then retrieve it that way
Some useful background on Quantum Entanglement and Quantum Communication can be found at the Centre For Quantum Communications for confused readers (like me).
-- Dooferlad
Being able to understand the technicals of quantum computing, at best, only moderately well, and being remarkably bad at recalling them as anything more than vague and nebulous concepts, I am in no position to even attempt to compare the alternate approaches I have read about over the past several months, but I am wondering if anyone can either answer my questions here, or point me to an article that does. I'm not looking for immense detail; I'd rather just have an answer with basic supporting facts.
What I'm wondering:
One thing that caught my attention is that the quantum dots they used were 180 nm across. That's 0.18 microns, which is larger than current silicon chip lithography processes, which can etch at 0.13 microns, or 130 nm. I realise we're comparing apples and oranges, and that it is superposition (and entanglement, I think) that yields the real power of quantum processors, but I always imagined that a true quantum processor would have much smaller transistor and subsequently die sizes. I know they talk about going as small as 50 nm (0.05 micron), but iirc, IBM is researching (with some success, can someone pull the article?) similarly small lithography techniques for silicon chips too.
Any informed people in the slashdot community who can address these questions? Since I am writing a science fiction novel that integrates quantum computing, and I'd like it to be as realistic as I can potentially make it with educated guessing (hahaha, I hear you smirking already), I'd appreciate any help.
A word can paint a thousand pictures
Good reference - Brassard's Bibliography
Bill Stewart
New Fast-Compression-only CPR http://preview.tinyurl.com/dy575ks