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Georg Cantor
One of the greatest revolutions in mathematics occurred when Georg Cantor (1845-1918) promulgated his theory of transfinite sets. This revolution is the subject of Joseph Dauben's important studythe most thorough yet writtenof the philosopher and mathematician who was once called a "corrupter of youth" for an innovation that is now a vital component of elementary school curricula. Set theory has been widely adopted in mathematics and philosophy, but the controversy surrounding it at the turn of the century remains of great interest. Cantor's own faith in his theory was partly theological. His religious beliefs led him to expect paradoxes in any concept of the infinite, and he always retained his belief in the utter veracity of transfinite set theory. Later in his life, he was troubled by recurring attacks of severe depression. Dauben shows that these played an integral part in his understanding and defense of set theory.
The Parish Cantor
None
Handbook for Cantors
An updated approach to the roles, skills and spirituality of the cantor. Also addresses gestures, eye contact and the liturgy.
The Cantor
Wayne Allen traces the evolution of the office of synagogue cantor as reflected in the primary sources of Jewish law as well as in Jewish lore from the third century to the present day. Allen explores the ambivalence of both Jewish authorities and the Jewish public toward the cantor and speculates on the future of the position.
Medieval Cantors and Their Craft
First full-length study of the role and duties of the medieval cantor.
Cantor's Dilemma
When Professor Isidore Cantor reveals his latest breakthrough in cancer research, his promising research fellow, Dr. Jeremiah Stafford, has only to conduct the experiment and win Cantor the Nobel prize. But how far will Stafford go to guarantee the results? Carl Djerassi draws from his career as a world-famous scientist to describe the fierce competition driving scientific superstars in this gripping novel.
Proofs of the Cantor-Bernstein Theorem
This book offers an excursion through the developmental area of research mathematics. It presents some 40 papers, published between the 1870s and the 1970s, on proofs of the Cantor-Bernstein theorem and the related Bernstein division theorem. While the emphasis is placed on providing accurate proofs, similar to the originals, the discussion is broadened to include aspects that pertain to the methodology of the development of mathematics and to the philosophy of mathematics. Works of prominent mathematicians and logicians are reviewed, including Cantor, Dedekind, Schröder, Bernstein, Borel, Zermelo, Poincaré, Russell, Peano, the Königs, Hausdorff, Sierpinski, Tarski, Banach, Brouwer and se...
The Making of a Reform Jewish Cantor
The Making of a Reform Jewish Cantor provides an unprecedented look into the meaning of attaining musical authority among American Reform Jews at the turn of the 21st century. How do aspiring cantors adapt traditional musical forms to the practices of contemporary American congregations? What is the cantor's role in American Jewish religious life today? Cohen follows cantorial students at the School of Sacred Music, Hebrew Union College, over the course of their training, as they prepare to become modern Jewish musical leaders. Opening a window on the practical, social, and cultural aspects of aspiring to musical authority, this book provides unusual insights into issues of musical tradition, identity, gender, community, and high and low musical culture.
Georg Cantor
One of the greatest revolutions in mathematics occurred when Georg Cantor (1845-1918) promulgated his theory of transfinite sets. This revolution is the subject of Joseph Dauben's important studythe most thorough yet writtenof the philosopher and mathematician who was once called a "corrupter of youth" for an innovation that is now a vital component of elementary school curricula. Set theory has been widely adopted in mathematics and philosophy, but the controversy surrounding it at the turn of the century remains of great interest. Cantor's own faith in his theory was partly theological. His religious beliefs led him to expect paradoxes in any concept of the infinite, and he always retained his belief in the utter veracity of transfinite set theory. Later in his life, he was troubled by recurring attacks of severe depression. Dauben shows that these played an integral part in his understanding and defense of set theory.
