Norm Derivatives and Characterizations of Inner Product Spaces

The book provides a comprehensive overview of the characterizations of real normed spaces as inner product spaces based on norm derivatives and generalizations of the most basic geometrical properties of triangles in normed spaces. Since the appearance of Jordan-von Neumann's classical theorem (The Parallelogram Law) in 1935, the field of characterizations of inner product spaces has received a significant amount of attention in various literature texts.

Bringing together twenty-five years of research on the sequential organization of laughter in everyday talk, Phillip Glenn analyzes recordings and transcripts to indicate the finely-detailed coordination of human laughter. He demonstrates that its occurrence, relative to talk and other activities, reveals much about its emergent meaning and effects. The book considers laughter's significant role in how people display, respond to, and revise identities and relationships.

Goddesses Who Rule

Goddesses often are labeled as one-dimensional forces of nature or fertility. In examining a number of goddesses whose primary role is sovereignty, this volume reveals the rich diversity of goddess traditions. Drawn from a variety of cultural and historical settings, the goddesses described here include Inanna of ancient Sumer, Oshun of Nigeria, and Cihuacoatl of pre-historical America.

How to Write Short Stories for Magazines and Get Published!: ..and Get Them Published!

Writing short stories is both a science and an art. You need a certain amount of skill but you will increase your chances by studying your market and learning what magazine editors are looking for. It is not always obvious. How to Write Short Stories will take you as a would-be writer through the tricks of the trade by: - helping you discover what the different magazines are looking for and how to think up ideas to suit; - demonstrating how you can write different slants,

 

 

Mathematics in the Time of the Pharaohs

In this carefully researched study, the author examines Egyptian mathematics, demonstrating that although operations were limited in number, they were remarkably adaptable to a great many applications—solution of problems in direct and inverse proportion, linear equations of the first degree, and arithmetical and geometrical progressions