\indexentry {More about almost crystallographic groups@More about almost crystallographic groups|indexit}{3}
\indexentry {Properties of almost crystallographic groups@Properties of almost crystallographic groups|indexit}{5}
\indexentry {IsAlmostCrystallographic@`IsAlmostCrystallographic'}{5}
\indexentry {IsAlmostBieberbachGroup@`IsAlmostBieberbachGroup'}{5}
\indexentry {Betti numbers@Betti numbers|indexit}{5}
\indexentry {OrientationModule@`OrientationModule'}{5}
\indexentry {BettiNumber@`BettiNumber'}{5}
\indexentry {BettiNumbers@`BettiNumbers'}{5}
\indexentry {Determination of certain extensions@Determination of certain extensions|indexit}{5}
\indexentry {HasExtensionOfType@`HasExtensionOfType'}{6}
\indexentry {Rational matrix groups@Rational matrix groups|indexit}{7}
\indexentry {AlmostCrystallographicGroup@`AlmostCrystallographicGroup'}{7}
\indexentry {AlmostCrystallographicDim3@`AlmostCrystallographicDim3'}{7}
\indexentry {AlmostCrystallographicDim4@`AlmostCrystallographicDim4'}{7}
\indexentry {Polycyclically presented groups@Polycyclically presented groups|indexit}{8}
\indexentry {AlmostCrystallographicPcpGroup@`AlmostCrystallographicPcpGroup'}{8}
\indexentry {AlmostCrystallographicPcpDim3@`AlmostCrystallographicPcpDim3'}{8}
\indexentry {AlmostCrystallographicPcpDim4@`AlmostCrystallographicPcpDim4'}{8}
\indexentry {IsomorphismPcpGroup@`IsomorphismPcpGroup'}{8}
\indexentry {HolonomyGroup@`HolonomyGroup'}{8}
\indexentry {NaturalHomomorphismOnHolonomyGroup@`NaturalHomomorphismOnHolonomyGroup'}{8}
\indexentry {More about the type and the defining parameters@More about the type and the defining parameters|indexit}{9}
\indexentry {AlmostCrystallographicInfo@`AlmostCrystallographicInfo'}{9}
\indexentry {The electronic versus the printed library@The electronic versus the printed library|indexit}{10}
\indexentry {Example computations I@Example computations I|indexit}{12}
\indexentry {Example computations II@Example computations II|indexit}{12}
\indexentry {Example computations III@Example computations III|indexit}{13}
