- From: Bruce Rich <brich@us.ibm.com>
- Date: Thu, 2 Feb 2012 12:16:57 -0600
- To: Hal Lockhart <hal.lockhart@oracle.com>
- Cc: public-xmlsec@w3.org
- Message-ID: <OF4A2D1BAA.699EAE01-ON86257998.006392C9-86257998.00647163@us.ibm.com>
That's a little odd, in that SHA-1 only has 80 bits of strength (half of
the output length), according to NIST SP 800-131a ("The SHA-1 hash
function has at most 80 bits of security against collision attacks."), of
which Elaine is one of the authors. So using RSA-OAEP with a 2048-bit
key, but not requiring the MGF to use SHA224 or greater, still feels
wrong. But maybe we've now gone from requirements into best practice.
Bruce A Rich
brich at-sign us dot ibm dot com
From: Hal Lockhart <hal.lockhart@oracle.com>
To: public-xmlsec@w3.org
Date: 02/02/2012 10:09 AM
Subject: FW: FIPS 140-2 Inquiry Regarding XML Encryption
I received this response from Elaine Barker of NIST.
Hal
-----Original Message-----
From: Barker, Elaine B. [mailto:elaine.barker@nist.gov]
Sent: Thursday, February 02, 2012 8:41 AM
To: Hal Lockhart
Subject: Re: FIPS 140-2 Inquiry Regarding XML Encryption
We would like people to stop using it for the generation of digital
signatures at the end of 2013; it can continue to verify already-generated
signatures after that. It’s OK for uses that don’t require a security
strength greater than it’s output length . For example, it will be OK to
use with RSA-OAEP with keys that provide 112 bits of security strength
(i.e., 2048-bit RSA keys).
Elaine
On 2/1/12 11:25 AM, "Hal Lockhart" <hal.lockhart@oracle.com> wrote:
Ms Barker,
I have been trying through various contacts to get an answer to the
question below on behalf of the W3C XML Security Working Group. I saw a
recent announcement you posted about SP 800-67, so I am hoping that you
might be able to direct this question to someone who can answer it.
Note that the question is not really XML-specific. In brief the question
is: NIST has told us to stop using SHA-1 after 2010, but does that include
the use of SHA-1 in RSA-OAEP? There is some wording in SP 800-56B which
could be read to say there is a specific exception in this case.
Thanks in advance,
Hal Lockhart
-----Original Message-----
From: Frederick.Hirsch@nokia.com [mailto:Frederick.Hirsch@nokia.com]
Sent: Sunday, December 04, 2011 6:09 PM
To: public-xmlsec@w3.org
Cc: Frederick.Hirsch@nokia.com; Jeff.Krug@gtri.gatech.edu
Subject: Fwd: FIPS 140-2 Inquiry Regarding XML Encryption
resend to public xml security working group list.
From your comment Jeff it looks like it is good that we now allow various
MGSF variants.
The original MGF variant whose URL you note uses SHA1. Do you have any
specific comment on the concerns related to FIPS?
THanks
regards, Frederick
Frederick Hirsch
Nokia
Begin forwarded message:
Resent-From: <public-xmlsec-comments@w3.org>
From: "ext Krug, Jeff" <Jeff.Krug@gtri.gatech.edu>
Date: December 2, 2011 12:49:52 AM EST
To: "public-xmlsec-comments@w3.org" <public-xmlsec-comments@w3.org>
Subject: FIPS 140-2 Inquiry Regarding XML Encryption
GTRI is trying to ascertain authoritatively whether the use of RSA-OAEP
for key transport within XML encryption is considered FIPS 140-2
compliant. FIPS PUB 140-2 Annex D specifies that the key transport
algorithms from NIST SP 800-56B are acceptable key establishment
techniques. NIST SP 800-56B specifies RSA-OAEP is acceptable. What seems
to confuse the issue is that Annex A limits what is acceptable from from
RSA's PKCS v2.1 standard. Additionally there is a great deal of FIPS
documentation pushing for the use of SHA2 or better (although it's not
clear if that push impacts key transport the same way it impacts digital
signatures). These variations are making it hard to determine if the key
transport mechanism (http://www.w3.org/2001/04/xmlenc#rsa-oaep-mgf1p)
described in section 5.4.2 ofhttp://www.w3.org/TR/xmlenc-core/ would be
considered FIPS compliant.
I noticed in the latest draft of the standard, the mask generating
function may be changed from mgf1sha1 to use SHA2s, but I'm primarily
interested in the specific implementation defined in 2002.
Thanks,
Jeff
Received on Thursday, 2 February 2012 18:22:53 UTC