Positively Birmingham
- 186 stránek
- 7 hodin čtení
Jonathan Steinberg je profesor evropských dějin, jehož práce se zaměřuje na důkladné historické bádání. Jeho styl se vyznačuje hlubokým vhledem do minulosti a analytickým přístupem. Prostřednictvím svých textů zkoumá složité společenské a politické síly, které formovaly evropskou historii. Jeho dílo nabízí čtenářům poutavé a poučné poznání klíčových historických událostí.






Examining the contrasting approaches of German and Italian fascist armies towards Jews during World War II, Jonathan Steinberg delves into the underlying motives and the mechanisms of Nazism and Fascism. He explores the historical roots of atrocities committed during the war, providing a nuanced understanding of the ideological differences that shaped these regimes' actions. Through this analysis, the book sheds light on the complexities of fascist policies and their devastating impact on Jewish communities.
A comprehensive new biography exploring the greatness and limits of the 'Iron Chancellor', Otto von Bismarck: a political genius who remade Europe and united Germany between 1862 and 1890 by the sheer power of his great personality.
Why Switzerland?, first published in 1976, offers a unique analysis of the structures that make Switzerland work and provides a short, concise "working model" for the visitor or student. Linking an analysis of the microeconomy to the major features in politics, history, religion and language, it shows how a "bottom up" society has survived in a world of "top down" states. For this new edition Jonathan Steinberg has completely revised and extended his text, and a number of unusual and attractive illustrations have been added.
Exploring the mathematical foundations of generalized probabilistic theories (GPTs), the book delves into the operational language of quantum theory and the complexities of subsystem integration within convex operational theories. Jonathan Steinberg examines the algebraic nature of sections, categorization structures, and state space transformations. He interprets tensor products as a specific type of section, applying this insight to quantum theory while contrasting it with algebraic approaches. The work culminates in a comprehensive characterization of low-dimensional sections across various quantum systems using matrix pencil theory.