  We set the scene with known values and functional relations for dilogarithms,
trilogarithms and polylogarithms of various orders, along with more recent
Euler sum values and multidimensional computations paying homage to the three
late Professors Borwein \textit{et al.}. We then apply many of these sum values
to tabulate some sixty new combinatorial identities for weighted partitions
into Visible Point Vectors in 2D, 3D, 4D and 5D cases suggesting new $n$D first
hyperquadrant and hyperpyramid lattice point identities.
