  {\it Victory}, i.e. \underline{vi}enna \underline{c}omputational
\underline{to}ol deposito\underline{ry}, is a collection of numerical tools for
solving the parquet equations for the Hubbard model and similar many body
problems. The parquet formalism is a self-consistent theory at both the single-
and two-particle levels, and can thus describe individual fermions as well as
their collective behavior on equal footing. This is essential for the
understanding of various emergent phases and their transitions in many-body
systems, in particular for cases in which a single-particle description fails.
Our implementation of {\it victory} is in modern Fortran and it fully respects
the structure of various vertex functions in both momentum and Matsubara
frequency space. We found the latter to be crucial for the convergence of the
parquet equations, as well as for the correct determination of various physical
observables. In this release, we thoroughly explain the program structure and
the controlled approximations to efficiently solve the parquet equations, i.e.
the two-level kernel approximation and the high-frequency regulation.
