Re: PGP scripting...
From: Andre Mariën (andre.marien@ubizen.com)
Date: 01/24/03
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Date: Fri, 24 Jan 2003 08:04:41 +0100 From: Andre Mariën <andre.marien@ubizen.com> To: jasonc@science.org
It may be just me, but I am getting confused.
If we keep both private and public key secret,
why not use plain old symmetric cryptography?
We are talking about confidentiality I thought.
If we take it to non-repudiation there still are some merrits.
One of the things about public/private keys is,
well, the public key can be public.
-- André
Jason Coombs wrote:
> Interesting discussion -- just a point of clarity:
>
> Glynn Clements wrote:
>
>>To take an extreme (and somewhat contrived) example, suppose that you
>>know that the message will either be "The deal is on" or "The deal is
>>off"; although the message would occupy at least 112 bits as ASCII,
>>you only really have one bit of data, and you would only have to
>>encrypt the two candidate messages to determine which one was actually
>>sent.
>
>
> Previously Andre Marien stated:
>
>>If there are n possible messgaes, it only takes at most n trials to
>>decrypt the message, no matter your key size(if the encrypting key is
>>known; typically it is the public key and it is known)
>
>
> If the public key used to perform the encryption is known, then it only
> takes at most n trials to decrypt a message encrypted with that public key.
> Without the public key, you're still stuck brute-forcing the key length
> because the RSA algorithm does not result in predictable placement of
> ciphertext bits that correspond to the plaintext "n" or "f" -- you can't
> just ignore the rest of the cryptographic transformation and concentrate on
> scanning a single byte until it comes up "n" or "f" and then attempt to
> transform the entire ciphertext message with the potential key until you
> find the right one.
>
> You can mount a chosen plaintext attack with "The deal is on" and one in
> parallel with "The deal is off", but since you don't know the key your
> attack is going to take a very long time and span a good deal of the
> available key space.
>
> Asymmetric bulk encryption can also be used with a random initialization
> vector the same way that IVs are used in symmetric bulk encryption with
> feedback modes like Cipher Block Chaining. You then have a secret session
> key (the IV) that makes brute-force chosen plaintext attacks unreasonable,
> while preserving the feature of practical unrecoverability of the plaintext
> in the event that the secret session key is captured along with the
> ciphertext. It is arguably more difficult for an adversary to capture [the
> private key from an asymmetric key pair AND the IV AND the ciphertext] than
> it is to capture [the symmetric secret key AND the IV and the ciphertext] --
> for the simple reason that at the point of encryption the softwre that
> implements the asymmetric bulk cipher is never in possession of the private
> key necessary for decryption.
>
> Jason Coombs
> jasonc@science.org
>
> -----Original Message-----
> From: Glynn Clements [mailto:glynn.clements@virgin.net]
> Sent: Wednesday, January 22, 2003 10:06 AM
> To: Beatie, Breck (ISSMountain View)
> Cc: secprog@securityfocus.com; Andre Marien
> Subject: RE: PGP scripting...
>
>
>
> Beatie, Breck (ISSMountain View) wrote:
>
>
>>>Please do not use public key encryption for bulk data, even if
>>>you accept the long times. It is a bad idea. If there are n
>>>possible messgaes, it only takes at most n trials to decrypt
>>>the message, no matter your key size (if the encrypting key is known;
>>>typically it is the public key and it is known).
>>>This problem is justification in itself to have a two stage system
>>>for encryption of bulk data.
>>>(there is someone at counterpane that can explain it in more detail ;-)
>>
>>I'm not sure I understand the point of this message. It seems that
>>you are saying that you can figure out the cleartext message by taking
>>the n possible cleartext messages and encrypting with the known public
>>key until you find the cipher text. That much makes sense, but since
>>we were talking about encryption of bulk data it seems that the number
>>of possible messages would be VERY large and such an approach would
>>not be workable.
>>
>>It seems that your comment would even argue AGAINST the "two stage"
>>system that you're talking about. The total number of possible symmetric
>>keys would be much less than the total number of possible messages.
>>
>>But then I'm a bit of a crypto ignoramus. If you (or someone) would
>>elaborate a bit I would be grateful.
>
>
> I think that you're misinterpreting the term "bulk data" slightly;
> it is referring to the actual plaintext (subject to any
> transformations such as compression), not necessarily to a *large*
> amount of data.
>
> The context may greatly reduce the set of possible plaintexts, even
> below the size of a symmetric key. Suppose that you can guess almost
> the entire plaintext (e.g. because it's generated automatically by a
> specific piece of software), and the only thing which you *can't*
> guess is a very small section e.g. a credit card number, you could
> attempt a brute-force search of all plausible credit card numbers,
> which is likely to be easier than brute-forcing a 128-bit symmetric
> key.
>
> To take an extreme (and somewhat contrived) example, suppose that you
> know that the message will either be "The deal is on" or "The deal is
> off"; although the message would occupy at least 112 bits as ASCII,
> you only really have one bit of data, and you would only have to
> encrypt the two candidate messages to determine which one was actually
> sent.
>
> In short, with the two-stage approach, you have a fixed lower bound on
> the number of possible plaintexts, and for a 128-bit key, this is well
> beyond brute-force viability with current hardware, even for the NSA.
> OTOH, directly encrypting the plaintext provides no such lower bound.
>
> --
> Glynn Clements <glynn.clements@virgin.net>
>
-- André Mariën Ubizen http://www.ubizen.com Phone +32 16 28 70 00 Fax +32 16 28 71 00
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