Published: Black and Red, Detroit, 1972; Translated: Miloš Samardžija and Fredy Perlman from the 3rd edition, Moscow: Gosudasrstvennoe Izdatel'stvo, 1928; Transcribed: Sally Ryan 1999, J.L.W. 2008 Proofed: and corrected Chris Clayton 2006 (chpts 1-16), J.L.W. 2008 (chpts 17-19); HTML Markup: Sally Ryan, 1999, J.L.W., 2008.

作者：伊萨克·伊里奇·鲁宾（Исаак Ильич Рубин,Isaak Ilich Rubin，1886-1937），1906年进入圣彼得堡大学学习法律和经济学，1921年被任命为莫斯科大学教授，出版《马克思价值理论研究》《经济思想史》等著作。

作者：伊萨克·伊里奇·鲁宾（Исаак Ильич Рубин,Isaak Ilich Rubin，1886-1937），1906年进入圣彼得堡大学学习法律和经济学，1921年被任命为莫斯科大学教授，出版《马克思价值理论研究》《经济思想史》等著作。

Published: Black and Red, Detroit, 1972; Translated: Miloš Samardžija and Fredy Perlman from the 3rd edition, Moscow: Gosudasrstvennoe Izdatel'stvo, 1928; Transcribed: Sally Ryan 1999, J.L.W. 2008 Proofed: and corrected Chris Clayton 2006 (chpts 1-16), J.L.W. 2008 (chpts 17-19); HTML Markup: Sally Ryan, 1999, J.L.W., 2008.

The theory of crisis has always played a central role within Marxism, and yet has been one of its weakest elements. Simon Clarke's important new book provides the first systematic account of Marx's own writings on crisis, examining the theory within the context of Marx's critique of political economy and of the dynamics of capitalism. The book concentrates on the scientific int...(展开全部)

The theory of crisis has always played a central role within Marxism, and yet has been one of its weakest elements. Simon Clarke's important new book provides the first systematic account of Marx's own writings on crisis, examining the theory within the context of Marx's critique of political economy and of the dynamics of capitalism. The book concentrates on the scientific int...(展开全部)

Two most important essays by the famous German mathematician: one provides an arithmetic, rigorous foundation for the irrational numbers, thereby a rigorous meaning of continuity in analysis. The other is an attempt to give logical basis for transfinite numbers and properties of the natural numbers.

Two most important essays by the famous German mathematician: one provides an arithmetic, rigorous foundation for the irrational numbers, thereby a rigorous meaning of continuity in analysis. The other is an attempt to give logical basis for transfinite numbers and properties of the natural numbers.