Death's dance of women

The 1486 edition of La grant danse macabre des femmes by Martial d'Auvergne, also known as Martial de Paris, is the subject of this study. The skeleton, representing death, queries each of the thirty-six women described in the poem. The answers they give tell us about their occupation and the chances of their salvation. The author is a realist who represents only those women he is familiar with and shows deep understanding of the women portrayed. The concerns of the flesh get more attention than the spiritual factors.Death was very important in the middle ages, especially in the late fourteenth and fifteenth century. It was featured in public curiosity, religion, literature, visual and dramatic presentations, and popular beliefs. The authors attempt to describe it and give an answer to the pressing problems of death in the fifteenth century.     

Caddoan Area archaeology since 1990

This paper summarizes recent archaeological research efforts, and changing perspectives, about the native history of the Caddo peoples who lived in the Caddoan Archaeological Area, which centers on the Great Bend of the Red River in Oklahoma, Texas, Arkansas, and Louisiana. Of particular focus are the origins and early developments of the Caddoan tradition, regional diversity, subsistence changes and agricultural intensification, sociopolitical dynamics, and Caddoan-European interaction.     

CENTER POINTS, EQUILIBRIUM POSITIONS, AND THE OBNOXIOUS LOCATION PROBLEM

ABSTRACT. Real variable analysis has een used to great benefit in a variety of classical problems in location theory. In this paper we explore basic complex variable techniques in one formulation of the obnoxious location problem. A general definition of center points is first given and used to formulate several alternate versions of the obnoxious location problem. A logarithmic transformation is then used to demonstrate some equivalences between these families of distinct location problems (defined via center points). A prototype logarithmic potential function which results from this formulation is then investigated, and it is demonstrated that the extremal solutions with this objective reside on the boundary of its domain of definition. An application using zero- and one-dimensional centers is discussed, and a generalization to the spatial obnoxious problem is also briefly examined. We define a zero-dimensional center as a critical point of the logarithmic potential function, and it is shown that these centers are equivalent to the solutions of the Complex Moment Problem.