In part 1 of this paper the SLATER-sums of two charged particles were expanded in TAYLOR-series with respect to the distance between the particles. Using these expansions we calculate the binary 8LATER-SUmS for small values of r ( r Q d) A-thermal wavelength).In the case of r $1 the binary SLATER-SUmS can be approximated by the classical BOLTZ-MANN-factor. In the intermediate region r w 2 we get the binary SLATER-sums by interpolation. For high temperatures we obtain KELBG'S result. For special cases the binary SLATER-sums and the binary distribution functions are presented graphically and discussed.

High temperature plasmas are investigated on the basis of quantum statistics. The binary distribution functions for the pairs nucleus-electron, electron-electron and nucleusnucleus are expressed in a first approximation by the binary SLATER-SUmS. The binary SLATER-SUmS of the above mentioned pairs are expanded in a TAYLOR-series with respect to the distance of the particles T.The value of the binary SLATER-Sums a t T = 0 as well as the first six derivatives are calculated. Effects of symmetry are taken into account. EinleitungDie

2.4‐Benzyliden‐D‐xylose‐mercaptale werden aus 2.4‐Benzyliden‐D‐glucuron‐mercaptalen über 2.4‐Benzyliden‐D‐glucose‐mercaptale und 2.4‐Benzyliden‐D‐xylo‐trihydroxy‐glutardialdehyd‐1‐dialkylmercaptale dargestellt. Die Synthese von 2.4‐Benzyliden‐ und 2.4;3.5‐Dibenzyliden‐xylit wird beschrieben.

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