Algunos ejemplos de Realpolitik en las fuentes griegas

Se comentan algunos ejemplos de textos legales que muestran un enfoque decididamente realista, inspirado por un principio de racionalismo práctico y una total autonomía en la aplicación de la inteligencia humana a la previsión y resolución de los problemas de la vida en comunidad. Los testimonios analizados primero, son epigráficos: una arcaica inscripción de Quíos (VII-VI), cuya mención de una µïùìc äèíïóÝè indujo a considerarla un temprano ejemplo de constitución democrática, y los códigos legales, en forma de Imprecaciones Públicas, recogidos en dos inscripciones procedentes de Teos (490-470). Finalmente se insiste en el paralelismo de estos testimonios directos con un texto literario, la Ciropedia de Jenofonte.Using some fragments of archaic legal texts, and of Xenophon's Cyropaedia, we show the dominant role, within the Ancient Greek World, of a principle of practical rationality to deal with the problems arising from life of the human communities. A principle relying upon a full authonomy of the human mind. The fragments belong to a Chios' inscription (VII-VI), usually seen as an early remain of a democratic constitution because of its mentioning of a µïùìc äèíïóÝè, and to the law codes on two inscriptions from Teos (490-470), written in the form of public imprecations. An akin method is suggested for the political strategies shown by the literary hero of Xenophon's Cyropaedia

Polydisperse hard spheres at a hard wall

The structural properties of polydisperse hard spheres in the presence of a hard wall are investigated via Monte Carlo simulation and density functional theory (DFT). Attention is focussed on the local density distribution $\rho(\sigma,z)$, measuring the number density of particles of diameter $\sigma$ at a distance $z$ from the wall. The form of $\rho(\sigma,z)$ is obtained for bulk volume fractions $\eta_b=0.2$ and $\eta_b=0.4$ for two choices of the bulk parent distribution: a top-hat form, which we study for degrees of polydispersity $\delta=11.5$ and $\delta=40.4$, and a truncated Schulz form having $\delta=40.7$. Excellent overall agreement is found between the DFT and simulation results, particularly at $\eta_b=0.2$. A detailed analysis of $\rho(\sigma,z)$ confirms the presence of oscillatory size segregation effects observed in a previous DFT study (Pagonabarraga {\em et al.}, Phys. Rev. Lett. {\bf 84}, 911 (2000)). For large $\delta$, the character of these oscillation is observed to depend strongly on the shape of the parent distribution. In the vicinity of the wall, attractive $\sigma$-dependent depletion interactions are found to greatly enhance the density of the largest particles. The local degree of polydispersity $\delta(z)$ is suppressed in this region, while further from the wall it exhibits oscillations.Comment: 12 pages revte