Digital credential
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Digital credentials are the digital equivalent of paper-based credentials. Just as a paper-based credential could be a passport, a Driver's license, a membership certificate or some kind of ticket to obtain some service, such as a cinema ticket or a public transport ticket, a digital credential is a proof of qualification, competence, or clearance that is attached to a person. Also, digital credentials prove something about their owner. Both types of credentials may contain personal information such as the person's name, birthplace, birthdate, and/or biometric information such as a picture or a finger print.
Because of the still evolving, and sometimes conflicting, terminologies used in the fields of computer science, computer security, and cryptography, the term "digital credential" is used quite confusingly in these fields. Sometimes passwords or other means of authentication are referred to as credentials. In operating system design, credentials are the properties of a process (such as its effective UID) that is used for determining its access rights. On other occasions, certificates and associated key material such as those stored in PKCS#12 and PKCS#15 are referred to as credentials.
Often however, digital credentials, like digital cash, are only associated with anonymous digital credentials. Such credentials, while still making an assertion about some property, status, or right of their owner, do not reveal the owner's identity. Still, the basic concept of credential must be disassociated with either anonymous or identified.
Real / digital world analogy
Real world credentials are a diverse social phenomenon, and as such are difficult to define. As with digital signatures it is misleading to assume a direct correspondence between the real-world and the digital concept. This holds even if defining criteria for credentials in the digital world could be agreed on.
The success of digital signatures as a replacement for paper based signatures has lagged behind expectations. On the other hand, many unexpected uses of digital signatures were discovered by recent cryptographic research. A related insight that can be learned from digital signatures is that the cryptographic mechanism need not be confused with overall process that turns a digital signature into something that has more or less the same properties as a paper based signature. Electronic signatures such as paper signatures sent by fax may have legal meaning, while secure cryptographic signatures may serve completely different purposes. We need to distinguish the algorithm from the process.
Digital cash
Money is usually not seen as a qualification that is attached to a specific person as token money is taken to have a value on its own. Digital assets like digital cash are easily copied. Consequently, digital cash protocols have to make an extra effort to avoid the double spending of coins. Credentials are a proof of qualification that is attached to a person. E-Coins are given to individuals, who cannot pass them on to others, but can only spend them with merchants. As long as they spend a coin only once, they are anonymous, but should they spend a coin twice, they become identifiable and appropriate actions can be taken by the bank. This commonality, the binding to an individual, is why digital cash and digital credentials share many commonalities. In fact most implementations of anonymous digital credential also realize digital cash.
Anonymous
The main idea behind anonymous digital credentials is that users are given cryptographic tokens which allow them to prove statements about themselves and their relationships with public and private organizations anonymously. This is seen as a more privacy-friendly alternative to keeping and using large centralized and linkable user records.[1] Anonymous digital credentials are thus related to privacy and anonymity.
Paper world analogues of personalized, or non-anonymous credentials are: passports, driving licenses, credit cards, health insurance cards, club membership cards etc. These contain the name of the owner and have some authenticating information such as a signature, PIN or photograph, to stop them being used by anyone other than the rightful owner. Paper world analogues of anonymous credentials are: money, bus and train tickets, and game-arcade tokens. These don't have any personally identifying information and consequently can be transferred between users without the issuers or relying parties being aware of this. Credentials are issued by organizations that ascertain the authenticity of the information which can be provided to verifying entities on demand.
In order to investigate certain privacy specific properties of credentials, we take a more detailed look at two kind of 'credentials', physical money and credit cards. Without doubt both of them provide adequate information for doing payment transactions. However the amount and quality of the information disclosed varies. Money is protected from forgery by its physical properties. Beyond that, only very little information is revealed: Coins feature an ingrained value and the year of coining; in addition bank notes contain a unique serial number in order to provide the traceability required by law enforcement.
On the other hand, the use of a credit card, whose main purpose is similar to money, allows for the creation of highly detailed records about the card owner. Credit cards are therefore not privacy protecting. The main privacy advantage of money is that its users can remain anonymous. There are however other security and usability properties that make real world cash popular.
Credentials used in a national identification system are also especially privacy relevant. Such an ID, be it a passport, a driver's license, or some other type of card usually contains essential personal information. In certain situations it may be advantageous to reveal only parts of the information contained on the ID, e.g., some lower limit for the person's age or the fact that the person is capable of driving a car.
Pseudonyms
The original anonymous credential system proposed by David Chaum[2] is sometimes also referred to as a pseudonym system.[3] This stems from the fact that the credentials of such a system are obtained from and shown to organizations using different pseudonyms which cannot be linked.
The introduction of pseudonyms[2] is a useful extension to anonymity. Pseudonyms allow users to choose a different name with each organization. While pseudonyms allow organizations to associate users with accounts, organizations cannot determine the real identities of their customers. Nevertheless, by using an anonymous credential, certain statements about the relationship of a user with one organization, under a pseudonym, can be proven to another organization that knows the user only under a different pseudonym.
History
Anonymous credential systems are related to the concept of untraceable or anonymous payments.[4] In this important work, Chaum presents a new cryptographic primitive, blind signature protocols. In such a scheme the signer neither learns the message he signs, nor the signature the recipient obtains for his message. Blind signatures are an important building block of many privacy-sensitive applications, such as anonymous payments, voting, and credentials. The original idea for an anonymous credential system[2] was derived from blind signatures, but relied on a trusted party for credential transfer—the translation from one pseudonym to another. The blind signature scheme introduced by Chaum was based on RSA signatures and based on the discrete logarithm problem can be used for constructing anonymous credential systems.
Stefan Brands generalized digital credentials with secret-key certificate based credentials, improving on Chaum's basic blind-signature based system in both the discrete logarithm and strong RSA assumption settings. Brands credentials provide efficient algorithms and privacy in an unconditional commercial security setting,[5] along with several other features such as a proof of non-membership blacklist.[6]
Another credential form that adds a new feature to anonymous credentials: multi-show unlinkability. These are the group signature related credentials of Camenisch et al. The introduction of Group signatures opened up the possibility of multi-show unlinkable showing protocols. While blind signatures are highly relevant for electronic cash and one-show credentials, a new cryptographic primitive, called group signature, opened new possibilities for the construction of privacy enhancing protocols.[7] As is observed in their article, group signatures bear a resemblance to Chaum's concept of credential systems.[2]
Using a group signature scheme, the members of a group can sign a message with their respective secret keys. The resulting signature can be verified by everyone who knows the common public key, but the signature does not reveal any information about the signer except that she is a member of the group. Usually there exists another entity called the group manager, who can reveal the exact identity of the signer, and handles the adding of users to and the removal of users from the group—usually by issuing or revoking group membership certificates. The anonymity, unlinkability, and anonymity revocation provided by group signatures lends itself for a variety of privacy sensitive applications like voting, bidding, anonymous payment, and anonymous credentials
An efficient constructions for group signatures was given by Ateniese, Camenisch, Joye, and Tsudik.[8] The most efficient multi-show unlinkable anonymous credential systems[9]—the latter is essentially a low profile version of idemix[10]—are based on similar ideas.[11] This is particularly true for credential systems that provide efficient means for implementing anonymous multi-show credentials with credential revocation.[12]
Both schemes are based on techniques for doing proofs of knowledge.[13][14] Proofs of knowledge relying on the discrete logarithm problem for groups of known order and on the special RSA problem for groups of hidden order form the basis for most of today's group signature and anonymous credential systems.[6][8][9][15] Moreover, direct anonymous attestation a protocol for authenticating trusted platform modules is based on the same techniques.
Direct anonymous attestation can be seen as the first commercial application of multi show anonymous digital credentials, even though in this case credentials are not attached to persons, but to chips and consequently computer platforms.
From an applications' point of view, the main advantage of Camenisch et al.'s multi-show unlinkable credentials over the more efficient Brands credentials is the multi-show unlinkable property. However, this property is mainly of practical interest in an off-line setting. Brands credentials provide a mechanism that gives analogous functionality without sacrificing performance: an efficient batch issuing protocol which can simultaneously issue many unlinkable credentials. This mechanism can be combined with a privacy preserving certificate refresh process (which gives a fresh unlinkable credential with the same attributes as a previous spent credential).
References
- ^ "PRIME Whitepaper: privacy enhanced identity management" (PDF). PRIME. 27 June 2007.
- ^ a b c d Chaum, David (October 1985). "Security without identification: transaction systems to make big brother obsolete". Communications of the ACM. 28 (10): 1030–1044. doi:10.1145/4372.4373.
- ^ Lysyanskaya, Anna; Rivest, Ronald L.; Sahai, Amit; Wolf, Stefan (2000). "Pseudonym systems". In Heys, Howard M.; Adams, Carlisle M (eds.). Selected Areas in Cryptography. Lecture Notes in Computer Science. Vol. 1758. Springer. pp. 184–199. doi:10.1007/3-540-46513-8_14. ISBN 978-3-540-67185-5.
- ^ Chaum, David (1983). "Blind signatures for untraceable payments". In Chaum, David; Rivest, Ronald L.; Sherman, Alan T (eds.). Advances in Cryptology. CRYPTO '82. Vol. 0. Plenum Press. pp. 199–203.
{{cite conference}}: Unknown parameter|booktitle=ignored (|book-title=suggested) (help) - ^ "Credentica".
- ^ a b Brands, Stefan A. (2000). Rethinking public key infrastructures and digital certificates. MIT Press. ISBN 978-0-262-02491-4.
- ^ Chaum, David; van Heyst, Eugene (1991). "Group signatures". In Davies, Donald W (ed.). Advances in Cryptology – EUROCRYPT '91. Lecture Notes in Computer Science. Vol. 547. Springer. pp. 257–265. doi:10.1007/3-540-46416-6_22. ISBN 978-3-540-54620-7.
- ^ a b Ateniese, Giuseppe; Camenisch, Jan; Joye, Marc; Tsudik, Gene (2000). "A practical and provably secure coalition-resistant group signature scheme". In Bellare, Mihir (ed.). Advances in Cryptology — CRYPTO 2000. Lecture Notes in Computer Science. Vol. 1880. Springer. pp. 255–270. doi:10.1007/3-540-44598-6_16. ISBN 978-3-540-67907-3.
- ^ a b Camenisch, Jan; Lysyanskaya, Anna (2001). "An efficient system for non-transferable anonymous credentials with optional anonymity revocation". In Pfitzmann, Birgit (ed.). Advances in Cryptology — EUROCRYPT 2001. Lecture Notes in Computer Science. Vol. 2045. Springer. pp. 93–118. doi:10.1007/3-540-44987-6_7. ISBN 978-3-540-42070-5.
- ^ "idemix- pseudonymity for e-transactions". IBM.
- ^ Camenisch, Jan; Lysyanskaya, Anna (2003). "A Signature Scheme with Efficient Protocols". In Cimato, Stelvio; Galdi, Clemente; Persiano, Giuseppe (eds.). Security in Communication Networks. Lecture Notes in Computer Science. Vol. 2576. Springer. pp. 268–289. doi:10.1007/3-540-36413-7_20. ISBN 978-3-540-00420-2.
- ^ Camenisch, Jan; Lysyanskaya, Anna (2002). "Dynamic Accumulators and Application to Efficient Revocation of Anonymous Credentials". In Yung, Moti (ed.). Advances in Cryptology — CRYPTO 2002. Lecture Notes in Computer Science. Vol. 2442. Springer. pp. 101–120. doi:10.1007/3-540-45708-9_5. ISBN 978-3-540-44050-5.
- ^ Bellare, Mihir; Goldreich, Oded (1993). "On Defining Proofs of Knowledge". In Brickell, Ernest F (ed.). Advances in Cryptology — CRYPTO ’92. Lecture Notes in Computer Science. Vol. 740. Springer. pp. 390–420. doi:10.1007/3-540-48071-4_28. ISBN 978-3-540-57340-1.
- ^ Schnorr, Claus-Peter (January 1991). "Efficient signature generation by smart cards". Journal of Cryptology. 4 (3): 161–174. doi:10.1007/BF00196725.
- ^ Camenisch, Jan; Michels, Markus (1998). "A Group Signature Scheme with Improved Efficiency". In Kazuo Ohta editor2 = Dingyi Pei (ed.). Lecture Notes in Computer Science. Vol. 1514. Springer. pp. 160–174. doi:10.1007/3-540-49649-1_14. ISBN 978-3-540-65109-3.
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