Dr. Eric Berne, as the originator of transactional analysis, has attained recognition for developing one of the most innovative approaches to modern psychotherapy. Discover how many of these "secret games" you play everyday of your life: Iwfy (If it weren't for you); Sweetheart; Threadbare; Harried; Alcoholic, and many more. A groundbreaking book that bores deep into the heart of all our relationships, GAMES PEOPLE PLAY is a classic that should be read again and again.

"Sarah Jean is an intelligent mathematics student who finds safety in numbers, in the reliability of their defined nature. Her affinity for unhealthy relationships, however, remains a complete mystery. Her flings turn into year-long relationships against better judgment and her confusing emotional patterns are only now coming to light. It's time for Sarah Jean to make sense of her past in terms she understands and to discover there is more to time than just its inevitable passing. Elliot is a theoretical physicist who spends most of his time thinking about time, and how to unify all physics. So when he meets Carmen, a violinist, the two bond over talks about music and theory. Talks that lead them into bed and into a marriage that should and shouldn't be. As their relationship teeters through time, work and family become an unbalanced balancing act, and theories are thrown to the stars revealing truths they're not ready to face."--

Since its development by Leray and Schauder in the 1930's, degree theory in Banach spaces has proved to be an important tool in tackling many analytic problems, including boundary value problems in ordinary and partial differential equations, integral equations, and eigenvalue and bifurcation problems. With this volume E. H. Rothe provides a largely self-contained introduction to topological degree theory, with an emphasis on its function-analytical aspects. He develops the definition and properties of the degree as much as possible directly in Banach space, without recourse to finite-dimensional theory. A basic tool used is a homotopy theorem for certain linear maps in Banach spaces which allows one to generalize the distinction between maps with positive determinant and those with negative determinant in finite-dimensional spaces. Rothe's book is addressed to graduate students who may have only a rudimentary knowledge of Banach space theory. The first chapter on function-analytic preliminaries provides most of the necessary background. For the benefit of less experienced mathematicians, Rothe introduces the topological tools (subdivision and simplicial approximation, for example) only to the degree of abstraction necessary for the purpose at hand. Readers will gain insight into the various aspects of degree theory, experience in function-analytic thinking, and a theoretic base for applying degree theory to analysis. Rothe describes the various approaches that have historically been taken towards degree theory, making the relationships between these approaches clear. He treats the differential method, the simplicial approach introduced by Brouwer in 1911, the Leray-Schauder method (which assumes Brouwer's degree theory for the finite-dimensional space and then uses a limit process in the dimension), and attempts to establish degree theory in Banach spaces intrinsically, by an application of the differential method in the Banach space case.