![]() ![]() All effort to have the least correlation between protected memory techniques of passing parameter values in a very secure constrictĪny existing encryption method may as well benefit from having ability to assert to entropy that is safeguarded and used to design interactive stream by manipulation of minimal instruction language, and most important, it can have yet more non-linearity in its re-seeding event strategies. We hope that it will be engineered with the latest programming techniques, from a new system hosted with language support (latest C++ comes to mind). we expect that the Open-Source community will adopt the proposed system of an entropy provider that has high confidence access to mixing procedures - the recommendations of having this provider are outlined in the functional description of the /DEV/ENTROPY (namespace ENTROPY) nonblocking character device that is part of the kernel space cryptographic subsystem conforming to NIST /FIPS binary bounded domains. To raise awareness to the standards institutes that be informed with - for the consideration of implications of existing cryptographic methods and functions that rely on system hosted entropy. Our mission statement for presenting the results of the generators from the projects mentioned: ![]() in 2014 It was not intended to stride, or contest proven cryptographic methods or functions - however, they may With this, all design goals have all been met. (See earlier post - a single sample is in the link and description in the link below). Examples of this are released in the public domain. #Google drive login ttsd zipWith one shot ( #1), we raised the complexity baseline for security with a new algorithm that supersedes most if not all random number generators - that acts fundamental carrier or source for (most) cryptographic methods and functions that rely on Nist/gips conformance (see: U01 dieharder suite / practrand in all GitHub incarnations/long range zip RLE/arithmetic encoders ) We derive non-linear chaotic streams with math equation and parametric function: for every random chosen N there exists output that has thermodynamic efficiency that persists exact equal distributed fractional dispersion, which can be re-ordered, the symbolic tightness persists as well its nonlinearity. ![]()
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