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Re: Anonymous Video on Demand
could
As I think about it more, the "anonymous video on demand" problem can be
solved with an oblivious transfer protocol.
Here's how I see it working:
(The following is adapted from the oblivious transfer protocol described
in "Applied Cryptography" on page 98.)
Say Alice is the Video Vendor and Bob is the customer...
Alice generates a public/private key pair for each movie in her video
database and publishes the public keys in an electronic catalog. Each
public key would be paired with a movie description and a catalog index
number.
Bob downloads Alice's catalog and browses through it offline. Bob makes a
selection, and also randomly picks 99 (or any large number) other catalog
numbers
Bob generates a random DES key and encrypts this key with the public key
associated with his selection.
Bob sends the encrypted DES key and the list of 100 catalog numbers to
Alice.
Alice decrypts the DES key with the private key associated each catalog
number received from Bob. In only one case will Alice successfully
recover Bob's DES key, only she doesn't know which case.
Alice encrypts each movie selection with the resulting DES keys from the
previous step and sends all 100 encrypted movies to Bob.
Bob will only be able to decrypt and view the movie he selected and Alice
wont know which of the 100 movies Bob selected.
Ta Da!
The nice thing about this protocol is that it doesn't really have anything
to do with videos. It could be used for an electronic library, or any
warehouse of digital information where the Vendor wishes to charge for a
download, yet the Customer doesn't want the Vendor to know which item is
selected.
Also, the Vendor still can use statistical analysis to determine which
items are more popular and which items are less popular. The Vendor could
keep track of how many times an item was mentioned in a Customer selection
list. The more popular items would appear in more lists. Unpopular items
would have different statistics. This analysis breaks down if all items
are equally popular, or Customers don't chose the other 99 items randomly.
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