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crypto4j-parent from group org.beiter.michael.crypto4j (version 1.0)
The crypto4j library provides a simple and pluggable crypto abstraction library
for Java, including both cryptographic primitives and the artifacts defined in
the JOSE standard.
This library separates the cryptographic primitives from the JOSE artifacts.
The library uses the algorithms available through JCA (JCE). The implementations
of the cryptographic primitives provided in this library rely on the standard
JCA implementation, and can be configured and extended through the JCA mechanisms.
The JOSE portion of the library allows custom extensions by either replacing
the provided JOSE artifact implementations with custom implementations, or by
adding new JOSE artifacts, for instance in form of additional algorithms, which
is particularly useful in case that the JOSE standard is updated or in case
custom extensions to the JOSE standard should be implemented.
The implementations available in this library generally come in two variants:
a standard implementation of the primitives and advanced algorithms, and a
high-performance implementation that takes advantage of implementation patterns
that do not compromise cryprographic security, but speed up the overall
processing time.
Group: org.beiter.michael.crypto4j Artifact: crypto4j-parent
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Artifact crypto4j-parent
Group org.beiter.michael.crypto4j
Version 1.0
Last update 23. January 2017
Organization Michael Beiter <[email protected]>
URL http://mbeiter.github.io/crypto4j/docs/${project.version}/
License BSD 3-clause Revised License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!
Group org.beiter.michael.crypto4j
Version 1.0
Last update 23. January 2017
Organization Michael Beiter <[email protected]>
URL http://mbeiter.github.io/crypto4j/docs/${project.version}/
License BSD 3-clause Revised License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!
paceRegression from group nz.ac.waikato.cms.weka (version 1.0.2)
Class for building pace regression linear models and using them for prediction.
Under regularity conditions, pace regression is provably optimal when the number of coefficients tends to infinity. It consists of a group of estimators that are either overall optimal or optimal under certain conditions.
The current work of the pace regression theory, and therefore also this implementation, do not handle:
- missing values
- non-binary nominal attributes
- the case that n - k is small where n is the number of instances and k is the number of coefficients (the threshold used in this implmentation is 20)
For more information see:
Wang, Y (2000). A new approach to fitting linear models in high dimensional spaces. Hamilton, New Zealand.
Wang, Y., Witten, I. H.: Modeling for optimal probability prediction. In: Proceedings of the Nineteenth International Conference in Machine Learning, Sydney, Australia, 650-657, 2002.
Group: nz.ac.waikato.cms.weka Artifact: paceRegression
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Artifact paceRegression
Group nz.ac.waikato.cms.weka
Version 1.0.2
Last update 26. April 2012
Organization University of Waikato, Hamilton, NZ
URL http://weka.sourceforge.net/doc.packages/paceRegression
License GNU General Public License 3
Dependencies amount 1
Dependencies weka-dev,
There are maybe transitive dependencies!
Group nz.ac.waikato.cms.weka
Version 1.0.2
Last update 26. April 2012
Organization University of Waikato, Hamilton, NZ
URL http://weka.sourceforge.net/doc.packages/paceRegression
License GNU General Public License 3
Dependencies amount 1
Dependencies weka-dev,
There are maybe transitive dependencies!
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