the best DNA storage can do with those dimensions [a gram of dry DNA] is 5.6*1015 bits.So, there is about a factor of 3*1022 in bits/gram beyond DNA. He also compares the Bekenstein limit with Stanford's electronic quantum holography, which stored 35 bits per electron. A Bekenstein-limit device the size of an electron would store 6.6*107 bits, so there's plenty of headroom there too. How reliable storage media this dense, and what their I/O bandwidth would be are open questions, especially since the limit describes the information density of a black hole.
A Bekenstein-bound storage device with those dimensions would store about 1.6*1038 bits.
I'm David Rosenthal, and this is a place to discuss the work I'm doing in Digital Preservation.
Thursday, May 23, 2013
How dense can storage get?
James Pitt has an interesting if not terribly useful post at Quora comparing the Bekenstein Bound, the absolute limit that physics places on the density of information, with Harvard's DNA storage experiment. He concludes:
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