libzulucrypt1.2.0
provide the functions of zulumount
zulucrypt is a suite of applications for creating
and managing volumes encrypted with luks, plain,
truecrypt and veracrypt.
zulucrypt-cli
tool for encrypting volumes
zulucrypt is a suite of applications for creating
and managing volumes encrypted with luks, plain,
truecrypt and veracrypt.
fonts-cegui
Crazy Eddie's GUI (fonts)
CEGUI is a free library providing windowing and widgets for graphics
APIs and engines where such functionality is not natively available
or is severely lacking. The library is written in C++, is object
oriented, and is primarily targeted at games developers who should be
spending their time creating great games, not building GUI sub-systems
python3-libcegui-mk2-0.8.7
Crazy Eddie's GUI (Python 3 Bindings)
CEGUI is a free library providing windowing and widgets for graphics
APIs and engines where such functionality is not natively available
or is severely lacking. The library is written in C++, is object
oriented, and is primarily targeted at games developers who should be
spending their time creating great games, not building GUI sub-systems
graphicsmagick-imagemagick-compat
image processing tools providing ImageMagick interface
GraphicsMagick provides a set of command-line applications to manipulate
image files. It is a fork of the ImageMagick project and therefore offers
a similar set of features, but puts a larger emphasis on stability.
libbrial3
polynomials over Boolean Rings, shared library
The core of BRiAl is a C++ library, which provides high-level data
types for Boolean polynomials and monomials, exponent vectors, as
well as for the underlying polynomial rings and subsets of the
powerset of the Boolean variables. As a unique approach, binary
decision diagrams are used as internal storage type for polynomial
structures. On top of this C++-library a Python interface
is provided. This allows parsing of complex polynomial systems, as well
as sophisticated and extendable strategies for Groebner base
computation. BRiAl features a powerful reference implementation
for Groebner basis computation.