The two-scale-factor universality hypothesis of critical phenomena offers the possibility to calculate the critical part of specific heat and of the coefficient of thermal expansion of binary liquid mixtures of critical composition from light-scattering data. The usefulness of this method is analyzed using experimental data.Die Zwei-Skalenfaktor-Universalitats-Hypothese kritischer Erscheinungen bietet die Moglichkeit, den kritischen Anteil der spezifischen Wirme und des thermischen Ausdehnungskoeflizienten binarer fliissiger Mischungen kritischer Zusammensetzung aus Lichtstreumessungen zu bestimmen. Die Brauchbarkeit dieser Methode wird an Hand von experimentellen Daten unteysucht.It is the aim of this study to draw attention to the usefulness of the universality hypothesis of critical phenomena [l, 251 in calculating the critical part of specific heat and of coefficient of thermal expansion of binary liquid mixtures near critical mixing points.The universality concept of critical phenomena [ l , 21 generalizes the law of corresponding states and asserts (a) that the properties of systems near critical points can be described by a set of indices called critical exponents (lim/(E) = a l~l ' ; f (~) = critical part of a physical quantity e. g. specific heat, correlation length; E = (T -T,)/T,; 7; T, is the thermodynamic temperature and critical temperature respectively; A = critical exponent; a = critical amplitude); (b) that for systems belonging to the same universality class the values of the critical exponents are material independent; (c) that the equation of state and the correlation function near critical points contain together only two material dependent scale factors. Since all binary liquid mixtures with critical mixing points belong to the same universality class the universality concept offers the possibility to relate the critical amplitudes of different properties of these systems.In the following attention will be focused on Equation (1) [3] relating the critical amplitude A of specific heat per unit volume of a binary liquid mixture of critical composition at constant pressure with the critical amplitude of local concentration fluctuations to.(1) X is a dimensionless quantity which should have the same value for all binary liquid mixtures with critical solution points. The 3-dimensional king model which belongs to the same universality class as binary liquid mixtures gives a X-value of X = (1.65 + 0.01). [l]. k , is the Boltzmann constant.The critical amplitude A in Equation (1) The critical amplitude to of local concentration fluctuations which can be determined by light-scattering experiments is defined by:The critical exponent v has a value of v = 0.638 [3].Equation (1) is also valid for critical amplitudes at the gas/liquid critical point of one-component fluids [26]. For these systems the factor A in Equation (1) represents the critical amplitude of the specific heat at constant critical density and to represents the critical amplitude of local density fluctuations. The corresponding X-value ...