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"Real quantum computers exist RIGHT NOW. You can even write a program and run it on one from IBM!" Let's be a bit realistic. It's a 5 qubit processor. I'm no
by dsp1234 9y ago
"Real quantum computers exist RIGHT NOW. You can even write a program and run it on one from IBM!"
Let's be a bit realistic. It's a 5 qubit processor. I'm not sure how excited the general population were when the first 5 bit processor was available. There is still a ways to go before actually useful quantum computers are generally available.
"You have access to one now with the Quantum Experience. It is small at the moment, with a five-qubit processor, but it is a work-in-progress that we are continually improving."[0]
[0] - https://quantumexperience.ng.bluemix.net/qx/tutorial?sectionId=full-user-guide&page=000-FAQ~2F000-Frequently_Asked_Questions https://quantumexperience.ng.bluemix.net/qx/tutorial?section...
- pjmlp 9y agoAt least they seemed pretty exited with Intel 4004.
- snaky 9y agoDid they actually, outside of happy Busicom calculator users? Even 8008 "looked okay, but nobody used it" - http://ethw.org/Oral-History:Masatoshi_Shima http://ethw.org/Oral-History:Masatoshi_Shima
- pjmlp 9y agoI guess I misread it. I wanted to convey that there were some groups actually happy about it.
- deleted 9y ago[deleted]
- gfodor 9y agoIs that a legitimate analogy? My understanding is that the number of qbits of a quantum computer are not fairly compared to the number of classical bits needed in order to make a useful computation.
- PeterisP 9y agoIt's even more limiting. A 5 qubit computer can get the expected efficiency of a quantum algorithm that needs a working memory of less than 5 qubits. That's it. Furthermore, the scaling is entirely different - a 8 bit computer can simulate 16-bit calculations with a limited number of primitives - e.g. a 16-bit multiply can be made with four 8-bit multiplies; but the quantum operations don't stack that way; you have to "read" the values in between, collapsing all the quantum states. So for quite a few algorithms there are no efficient ways to stretch the size limit, you're back to brute force. If you have a quantum computer that allows you to e.g. break a 128 bit keys, then factoring a 129 bit key takes twice as much time, a 130bit key takes four times as much, and a 256 bit key takes 2^128 times as much time.
- 890123r439nh14 9y agoThe comparison between qbits and classical bits is somewhat specious. qbits allow up to twice as many 'states' per bit when compared to classical bits.[0] As for the public excitement, that will depend on someone making something exiting with the x bits available. [0]https://youtu.be/w5rCn593Dig https://youtu.be/w5rCn593Dig