NIST Validation Of OpenSSL Algorithms
An anonymous reader submits "On Monday, May 10, 2004,
the National Institute of Standards and Technology (NIST) posted a notice
that the AES, DES, 3DES, DSA and SHA-1 algorithms for OpenSSL have
been validated. The validation notices can
be found at the following NIST sites: Advanced Encryption Standard (AES) Algorithm (Certification # 146);
Data Encryption Standard
(DES) Validated Implementations (Cert # 258); Triple Data Encryption Algorithm (TDEA, a.k.a. "Triple
DES"): (Cert # 256); Digital Signature Algorithm
(DSA) Validation System: (Cert # 108); Secure
Hash Algorithm (SHS) Validation System: (Cert # 235). Successful
validation of these algorithms does NOT mean that
OpenSSL has received FIPS 140-2 validation, yet. The overall FIPS 140-2 validation effort for OpenSSL is still in process. Additional
updates will be posted on the OSSI web site, www.oss-institute.org.
NIST validation of these
algorithms does, however, signify a major milestone in OSSI's efforts
to
secure the FIPS 140-2 validation for OpenSSL. Please post any
questions
that you might have to questions@oss-institute.org."
A quick googling shows that FIPS 140-2 validation refers to the government certification that encryption modules have adequate security to be used by the the Federal (e.g. US) government. If OpenSSL gets fully validated this will be a huge win for open source software.
The policy of the United States is worse than bad---it is insane. -- Ludwig von Mises, Economic Policy(1959)
Is MD5 validated? I've heard SHA1 is more secure.
I wanna find out if my boyfriend is cheating on me. Please send me AES crack. I will pay or provide some useful sefvice to the guy. A friend pointed me to this site and said hackers hang out here. Anyone has AES crack?
Johanna
What about Blowfish?
has it been validated yet?
due to lack of interest
If a federal agency validates encryption algorithms, does this mean they have a convenient backdoor?
*cough* Halting problem *cough*
That's "Mr. Soulless Automaton" to you, Bub.
There's still no length that will divide both a square's side and its diagonal. Just as an example.
All's true that is mistrusted