James Kraft – författare

The acclaimed scholars contributing to this volume place under scrutiny a fascinating alternative proposal for a pathway to religious tolerance - that serious consideration of religious diversity tends to reveal the weakness of support many have for their religious commitments, and the humility produced tends to result in religious tolerance. The authors illuminate the debate within philosophy about the way beliefs are supported, the controversy between internalism and externalism, and disagreement about how humility and tolerance are related. Critical and supportive views are represented so that the main lines of agreement and disagreement rise to the surface and are mapped out for the first time. The collection honours Philip Quinn who advocated the pathway so rigorously that the special attention given to his views focuses and deepens the critical discussion. Original essays by some of the most respected contemporary intellectuals in this field make this collection especially attractive.

Building on the success of the first edition, An Introduction to Number Theory with Cryptography, Second Edition, increases coverage of the popular and important topic of cryptography, integrating it with traditional topics in number theory. The authors have written the text in an engaging style to reflect number theory's increasing popularity. The book is designed to be used by sophomore, junior, and senior undergraduates, but it is also accessible to advanced high school students and is appropriate for independent study. It includes a few more advanced topics for students who wish to explore beyond the traditional curriculum.Features of the second edition includeOver 800 exercises, projects, and computer explorationsIncreased coverage of cryptography, including Vigenere, Stream, Transposition,and Block ciphers, along with RSA and discrete log-based systems"Check Your Understanding" questions for instant feedback to studentsNew Appendices on "What is a proof?" and on MatricesSelect basic (pre-RSA) cryptography now placed in an earlier chapter so that the topic can be covered right after the basic material on congruencesAnswers and hints for odd-numbered problemsAbout the Authors: Jim Kraft received his Ph.D. from the University of Maryland in 1987 and has published several research papers in algebraic number theory. His previous teaching positions include the University of Rochester, St. Mary's College of California, and Ithaca College, and he has also worked in communications security. Dr. Kraft currently teaches mathematics at the Gilman School.Larry Washington received his Ph.D. from Princeton University in 1974 and has published extensively in number theory, including books on cryptography (with Wade Trappe), cyclotomic fields, and elliptic curves. Dr. Washington is currently Professor of Mathematics and Distinguished Scholar-Teacher at the University of Maryland.

Building on the success of the first edition, An Introduction to Number Theory with Cryptography, Second Edition, increases coverage of the popular and important topic of cryptography, integrating it with traditional topics in number theory. The authors have written the text in an engaging style to reflect number theory's increasing popularity. The book is designed to be used by sophomore, junior, and senior undergraduates, but it is also accessible to advanced high school students and is appropriate for independent study. It includes a few more advanced topics for students who wish to explore beyond the traditional curriculum.Features of the second edition includeOver 800 exercises, projects, and computer explorationsIncreased coverage of cryptography, including Vigenere, Stream, Transposition,and Block ciphers, along with RSA and discrete log-based systems"Check Your Understanding" questions for instant feedback to studentsNew Appendices on "What is a proof?" and on MatricesSelect basic (pre-RSA) cryptography now placed in an earlier chapter so that the topic can be covered right after the basic material on congruencesAnswers and hints for odd-numbered problemsAbout the Authors: Jim Kraft received his Ph.D. from the University of Maryland in 1987 and has published several research papers in algebraic number theory. His previous teaching positions include the University of Rochester, St. Mary's College of California, and Ithaca College, and he has also worked in communications security. Dr. Kraft currently teaches mathematics at the Gilman School.Larry Washington received his Ph.D. from Princeton University in 1974 and has published extensively in number theory, including books on cryptography (with Wade Trappe), cyclotomic fields, and elliptic curves. Dr. Washington is currently Professor of Mathematics and Distinguished Scholar-Teacher at the University of Maryland.

The acclaimed scholars contributing to this volume place under scrutiny a fascinating alternative proposal for a pathway to religious tolerance - that serious consideration of religious diversity tends to reveal the weakness of support many have for their religious commitments, and the humility produced tends to result in religious tolerance. The authors illuminate the debate within philosophy about the way beliefs are supported, the controversy between internalism and externalism, and disagreement about how humility and tolerance are related. Critical and supportive views are represented so that the main lines of agreement and disagreement rise to the surface and are mapped out for the first time. The collection honours Philip Quinn who advocated the pathway so rigorously that the special attention given to his views focuses and deepens the critical discussion. Original essays by some of the most respected contemporary intellectuals in this field make this collection especially attractive.

Building on the success of the first edition, An Introduction to Number Theory with Cryptography, Second Edition, increases coverage of the popular and important topic of cryptography, integrating it with traditional topics in number theory.

The authors have written the text in an engaging style to reflect number theory''s increasing popularity. The book is designed to be used by sophomore, junior, and senior undergraduates, but it is also accessible to advanced high school students and is appropriate for independent study. It includes a few more advanced topics for students who wish to explore beyond the traditional curriculum.

Features of the second edition include

Over 800 exercises, projects, and computer explorations Increased coverage of cryptography, including Vigenere, Stream, Transposition,and Block ciphers, along with RSA and discrete log-based systems "Check Your Understanding" questions for instant feedback to students New Appendices on "What is a proof?" and on Matrices Select basic (pre-RSA) cryptography now placed in an earlier chapter so that the topic can be covered right after the basic material on congruences Answers and hints for odd-numbered problems

About the Authors:

Jim Kraft received his Ph.D. from the University of Maryland in 1987 and has published several research papers in algebraic number theory. His previous teaching positions include the University of Rochester, St. Mary''s College of California, and Ithaca College, and he has also worked in communications security. Dr. Kraft currently teaches mathematics at the Gilman School.

Larry Washington received his Ph.D. from Princeton University in 1974 and has published extensively in number theory, including books on cryptography (with Wade Trappe), cyclotomic fields, and elliptic curves. Dr. Washington is currently Professor of Mathematics and Distinguished Scholar-Teacher at the University of Maryland.

Building on the success of the first edition, An Introduction to Number Theory with Cryptography, Second Edition, increases coverage of the popular and important topic of cryptography, integrating it with traditional topics in number theory.

The authors have written the text in an engaging style to reflect number theory''s increasing popularity. The book is designed to be used by sophomore, junior, and senior undergraduates, but it is also accessible to advanced high school students and is appropriate for independent study. It includes a few more advanced topics for students who wish to explore beyond the traditional curriculum.

Features of the second edition include

Over 800 exercises, projects, and computer explorations Increased coverage of cryptography, including Vigenere, Stream, Transposition,and Block ciphers, along with RSA and discrete log-based systems "Check Your Understanding" questions for instant feedback to students New Appendices on "What is a proof?" and on Matrices Select basic (pre-RSA) cryptography now placed in an earlier chapter so that the topic can be covered right after the basic material on congruences Answers and hints for odd-numbered problems

About the Authors:

Jim Kraft received his Ph.D. from the University of Maryland in 1987 and has published several research papers in algebraic number theory. His previous teaching positions include the University of Rochester, St. Mary''s College of California, and Ithaca College, and he has also worked in communications security. Dr. Kraft currently teaches mathematics at the Gilman School.

Larry Washington received his Ph.D. from Princeton University in 1974 and has published extensively in number theory, including books on cryptography (with Wade Trappe), cyclotomic fields, and elliptic curves. Dr. Washington is currently Professor of Mathematics and Distinguished Scholar-Teacher at the University of Maryland.

The acclaimed scholars contributing to this volume place under scrutiny a fascinating alternative proposal for a pathway to religious tolerance - that serious consideration of religious diversity tends to reveal the weakness of support many have for their religious commitments, and the humility produced tends to result in religious tolerance. The authors illuminate the debate within philosophy about the way beliefs are supported, the controversy between internalism and externalism, and disagreement about how humility and tolerance are related. Critical and supportive views are represented so that the main lines of agreement and disagreement rise to the surface and are mapped out for the first time. The collection honours Philip Quinn who advocated the pathway so rigorously that the special attention given to his views focuses and deepens the critical discussion. Original essays by some of the most respected contemporary intellectuals in this field make this collection especially attractive.