1 Motivation Modern technology is often closely connected to the computer-based development of novel, tailor-made alloys with complex composition and competing structural phases. State-of-the-art goals for material scientists are, for example, the adaptive change of crystal structures under mechanical load, the stabilization and size control of precipitates, and the development of alloys with special magnetic, thermal or electrical properties. In most of these cases, knowledge of temperature dependent phase stabilities and the evolution of thermodynamic quantities during phase transformations is required. Therefore, thermodynamic computer simulations, along with extensive materials databases, are becoming increasingly important for scientists and materials producers.The accuracy of thermodynamic predictions is a key issue for computational development of new alloys. The reliability of the thermodynamic databases, therefore, needs to be of the highest possible level. Since all materials are built from the elements in the periodic table, it is evident that a detailed understanding of unaries is required for subsequent accurate modelling of multi-component systems. In order to work systematically towards new and improved materials, it is critical that different research and development activities use the same set of recommended data for these unaries, so that the results can be meaningfully compared. For the desired generalization to multi-component systems, it is additionally important that all unaries are described in a comparable way, i.e., using a similar set of functions.2 CALPHAD method An example of the success of such a strategy is documented by the SGTE (Scientifi c Group Thermodata Europe) unary database, which is part of the CALPHAD (CALculation of PHAse Diagrams) method [1] for anticipating the properties of stable and metastable phase equilibria in multi-component systems. The underlying concept is that of "lattice stabilities'', which has been introduced by Kaufman [2] and which was originally mostly applied to relative stabilities, enthalpy and entropy of transformation. In an empirical fashion mathematical models are employed to describe these properties mainly in terms of polynomials as function of temperature, pressure and for multi-component systems also as function of composition. The parameters of these models for systems with usually less than four components are determined using available experimental data. For the description of a multi-component system the mathematical models of the unaries, binaries and ternaries are combined into databases and the results from Gibbs energy minimisation calculations obtained from such a database are then validated by comparison with experimental data of systems with more than three components.The CALPHAD method is currently the only method that can be used effi ciently with the required accuracy for practical applications in multi-component and multi-phase systems. As a consequenc, the method has become an everyday tool in many industries, including some ...