ssss 0.5
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ssss 0.5 Ranking & Summary
File size:
0.017 MB
Platform:
Any Platform
License:
GPL (GNU General Public License)
Price:
Downloads:
1379
Date added:
2006-01-16
Publisher:
B. Poettering
ssss 0.5 description
ssss project is an implementation of Shamirs secret sharing scheme for UNIX systems.
In cryptography, a secret sharing scheme is a method for distributing a secret amongst a group of participants, each of which is allocated a share of the secret. The secret can only be reconstructed when the shares are combined together; individual shares are of no use on their own.
More formally, in a secret sharing scheme there is one dealer and n players. The dealer gives a secret to the players, but only when specific conditions are fulfilled.
The dealer accomplishes this by giving each player a share in such a way that any group of t (for threshold) or more players can together reconstruct the secret but no group of less than t players can. Such a system is called a (t,n)-threshold scheme.
A popular technique to implement threshold schemes uses polynomial interpolation ("Lagrange interpolation"). This method was invented by Adi Shamir in 1979. You can play around with a threshold scheme on the demo page.
Note that Shamirs scheme is provable secure, that means: in a (t,n) scheme one can prove that it makes no difference whether an attacker has t-1 valid shares at his disposal or none at all; as long as he has less than t shares, there is no better option than guessing to find out the secret.
Enhancements:
- This release adds memory locking and TTY echo suppression.
- A buffer overflow condition has been fixed.
In cryptography, a secret sharing scheme is a method for distributing a secret amongst a group of participants, each of which is allocated a share of the secret. The secret can only be reconstructed when the shares are combined together; individual shares are of no use on their own.
More formally, in a secret sharing scheme there is one dealer and n players. The dealer gives a secret to the players, but only when specific conditions are fulfilled.
The dealer accomplishes this by giving each player a share in such a way that any group of t (for threshold) or more players can together reconstruct the secret but no group of less than t players can. Such a system is called a (t,n)-threshold scheme.
A popular technique to implement threshold schemes uses polynomial interpolation ("Lagrange interpolation"). This method was invented by Adi Shamir in 1979. You can play around with a threshold scheme on the demo page.
Note that Shamirs scheme is provable secure, that means: in a (t,n) scheme one can prove that it makes no difference whether an attacker has t-1 valid shares at his disposal or none at all; as long as he has less than t shares, there is no better option than guessing to find out the secret.
Enhancements:
- This release adds memory locking and TTY echo suppression.
- A buffer overflow condition has been fixed.
ssss 0.5 Screenshot
ssss 0.5 Keywords
UNIX
secret sharing scheme
Secret sharing
For Unix
SSSS
secret
scheme
sharing
implementation
shares
ssss 0.5
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ssss 0.5 Copyright
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