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PyCrypto – The Python Cryptography Toolkit PyCrypto, extended in PyCryptoDome; keyczar – Cryptography Toolkit keyczar; M2Crypto – M2Crypto is the most complete OpenSSL wrapper for Python. Cryptography – Python library which exposes cryptographic recipes and primitives. PyNaCl – Python binding for libSodium (NaCl)
The Microsoft Windows platform specific Cryptographic Application Programming Interface (also known variously as CryptoAPI, Microsoft Cryptography API, MS-CAPI or simply CAPI) is an application programming interface included with Microsoft Windows operating systems that provides services to enable developers to secure Windows-based applications using cryptography.
This is the source code of the Chrome web browser and the reference gQUIC implementation. It contains a standalone gQUIC and QUIC client and server programs that can be used for testing. Browsable source code. This version is also the basis of LINE's stellite and Google's cronet. MsQuic: MIT License: C
NeoPlanet, a web browser; NetCaptor, a web browser; Netscape Browser (Netscape 8), which used MSHTML to render web pages in IE mode; Pyjs, a python Widget set Toolkit. Embedding IWebBrowser2 as an Active-X component and accessing the COM interface, Pyjs uses MSHTML for the Desktop version, through the python Win32 "comtypes" library.
The Web Cryptography API can be used by web applications to interact with message formats and structures that are defined under JOSE Working Group. [4] The application can read and import JSON Web Signature (JWK) keys, validate messages that have been protected through electronic signing or MAC keys and decrypt JWE messages.
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Just open AOL Shield Pro and click the browser menu button (three horizontal lines) in the top right hand corner of the window. Next, scroll down to Bookmarks and then click Import bookmarks and ...
In post-quantum cryptography, NewHope is a key-agreement protocol by Erdem Alkim, Léo Ducas, Thomas Pöppelmann, and Peter Schwabe that is designed to resist quantum computer attacks. [ 1 ] [ 2 ] NewHope is based on a mathematical problem ring learning with errors (RLWE) that is believed to be difficult to solve.