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It's not public yet, but yes: http://ascii.textfiles.com/archives/4546






Oh, and if you want to try out some of the DOS programs in your browser, there's this collection: https://archive.org/details/softwarelibrary_msdos_frostbyte


> Offhand I don't know if Wikipedia has a policy on references to Internet Archive / wayback-machine links to things

They do have a policy.[1] Additionally, IA has been specifically crawling links on Wikipedia to preserve the citations.[2][3]

1: https://en.wikipedia.org/wiki/Help:Using_the_Wayback_Machine

2: https://blog.archive.org/2013/10/25/fixing-broken-links/

3: https://archive.org/details/NO404-WKP/v2


BT Sync was considered for a related Archive Team project [1], but was ruled out as it is (currently) proprietary.

1: http://www.archiveteam.org/index.php?title=Valhalla#Non-opti...


Ok - but that's the only protest? An open version would satisfy all the requirements? Syncthing.net, or even plain old Bittorrent should do (especially if it's one static file per 500GB).


MIT uploaded 8.01, 8.02, and 8.03 (as well as other courses) to the Internet Archive awhile ago.

8.01: https://archive.org/details/MIT8.01F99

8.02: https://archive.org/details/MIT8.02S02

8.03: https://archive.org/details/MIT8.03F04

Edit: I don't know if all the problem sets are up there.


Excellent! Thank you. Cuts across the problems alluded to for those who want to hear the lectures whatever (it is their decision).


Thanks mate.



If you read that document carefully, you can see that the EFF edited one of passages that they quoted and did not mention their edit, which is a big no-no. The original letter says:

  (this exact number has been selected for a specific reason,
  it has definite practical significant.
which the EFF quoted as

  (this exact number has been selected for a specific reason,
  it has definite practical significance).


I expect that was accidental, but I agree it should be fixed (either corrected in brackets, or the original with a [sic]).



> EDIT: Tied with JadeNB (https://news.ycombinator.com/item?id=8555051).

So close, and only ngorenflo (https://news.ycombinator.com/item?id=8555050) can come between us. :-)


but isn't O(phi^n) < O(2^n)? Exponential regardless.


You're right, although the "<" symbol isn't technically correct notation. I think O(phi^n) ⊂ O(2^n) or O(phi^n) ⊊ O(2^n) would be more correct to indicate that the left is a proper subset of the right, given that big O notation refers to sets of functions.


That's certainly true, although notation like `fib_n = O(phi^n)` (rather than `fib_n \in O(phi^n)`) is so ingrained that it's probably too late to fight it. (I seem to remember that Knuth says something to this effect.)

In that spirit, one can adopt a sort of compromise notation: `O(phi^n) = o(2^n)` (where `=` should really be `\subseteq`).


Sure, O(2^n) is an upper bound here. O(phi^n) is a tighter bound.


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