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BigNums , BigNums , BigNums

Discover the latest upgrades in MSR JavaScript Cryptography Library version 1.2, including support for wrapKey and unwrapKey. Learn why BigNums are essential for WebCrypto and how they improve security and implementation of various cryptographic operations.

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BigNums , BigNums , BigNums

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  1. BigNums, BigNums, BigNums Brian A. LaMacchiaDirector, Security & CryptographyMicrosoft Research Technologies

  2. Announcing the v1.2 release of the MSR JavaScript Cryptography Library • MSR’s implementation of Web Cryptography API • Written in JavaScript, so polyfill-ready • Supports several browsers (tested with Chrome, Firefox, Safari and IE 8,9,10,11) • http://research.microsoft.com/projects/msrjscrypto/ • Now released under Apache 2.0 license • New in v1.2: • Added support for wrapKey and unwrapKey • Bug fixes Comments, questions, feedback, bug reports? Please send to msrsc@microsoft.com.

  3. Why WebCrypto needs BigNums • There are important use cases that need raw BigNum access (both finite field and ECC operations). Examples include: • Anonymous credentials (e.g U-Prove) • Our U-Prove JS client library builds on the MSR JSCL to implement blinded signatures • Anonymous voting schemes • New elliptic curves and associated curve arithmetic • Performant implementations of new algorithms • Alternative signature schemes (e.g. Schnorr) • Bilinear pairing • Anyone who wants to implement a new algorithm without patching the underlying platform

  4. Why BigNums belong in WebCrypto • “This should go to ECMAScript…” • No, WebCrypto is the right place for BigNums: • Not all JavaScript clients will implement WebCrypto, so they won’t all have finite field and ECC operations • But all WebCrypto implementations will have these functions in native (if they implement any useful set of algorithms…) • BigNum math (including both finite field and ECC curve arithmetic) are fundamental building blocks for all the asymmetric algorithms currently defined in the Web Cryptography API specification • Polyfills are possible (MSR JSCL being a prime example) but for the best performance you want access to the platform’s native implementation of these fundamental math operations.

  5. Questions?

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