SU\G(𝔸)/K·U

W. S. Anglin

Follow

Generating author description...

All published works
Action Title Year Authors
+ PDF Chat The queen of mathematics: an introduction to number theory 1996 W. S. Anglin
+ PDF Chat Simultaneous Pell equations 1996 W. S. Anglin
+ The Impossibility of Solving the Classical Problems 1995 W. S. Anglin
J. Lambek
+ Renaissance Mathematics Continued 1995 W. S. Anglin
J. Lambek
+ The Cubic and Quartic Equations 1995 W. S. Anglin
J. Lambek
+ Natural Numbers (Peano’s Approach) 1995 W. S. Anglin
J. Lambek
+ The Seventeenth Century in France 1995 W. S. Anglin
J. Lambek
+ Mathematics in Athens 1995 W. S. Anglin
J. Lambek
+ Mathematics in the Renaissance 1995 W. S. Anglin
J. Lambek
+ Alexandria from 200 BC to 500 AD 1995 W. S. Anglin
J. Lambek
+ The Eighteenth Century 1995 W. S. Anglin
J. Lambek
+ Mathematics in Islamic Countries 1995 W. S. Anglin
J. Lambek
+ Simple Continued Fractions 1995 W. S. Anglin
+ More about Mesopotamian Mathematics 1995 W. S. Anglin
J. Lambek
+ The Fundamental Theorem of Algebra 1995 W. S. Anglin
J. Lambek
+ Non-Euclidean Geometry and Hilbert’s Axioms 1995 W. S. Anglin
J. Lambek
+ Gödel’s Theorems 1995 W. S. Anglin
J. Lambek
+ Mathematics in China and India 1995 W. S. Anglin
J. Lambek
+ The Fundamental Theorem of Arithmetic 1995 W. S. Anglin
J. Lambek
+ Pythagorean Triangles and Fermat’s Last Theorem 1995 W. S. Anglin
J. Lambek
+ Quaternions in Quantum Mechanics 1995 W. S. Anglin
J. Lambek
+ The Real Numbers 1995 W. S. Anglin
J. Lambek
+ The Queen of Mathematics 1995 W. S. Anglin
+ Analytic Number Theory 1995 W. S. Anglin
+ Quadratic Surds 1995 W. S. Anglin
J. Lambek
+ Prime Numbers 1995 W. S. Anglin
J. Lambek
+ Perfect Numbers 1995 W. S. Anglin
J. Lambek
+ Cardinal Numbers 1995 W. S. Anglin
J. Lambek
+ Functors 1995 W. S. Anglin
J. Lambek
+ The Number System 1995 W. S. Anglin
J. Lambek
+ Hilbert’s Tenth Problem 1995 W. S. Anglin
J. Lambek
+ Quaternions Applied to Number Theory 1995 W. S. Anglin
J. Lambek
+ The Seventeenth Century Continued 1995 W. S. Anglin
J. Lambek
+ Intuitionistic Type Theory 1995 W. S. Anglin
J. Lambek
+ What Is a Calculation? 1995 W. S. Anglin
J. Lambek
+ Quaternions Applied to Physics 1995 W. S. Anglin
J. Lambek
+ The Dawn of Greek Mathematics 1995 W. S. Anglin
J. Lambek
+ Classical Construction Problems 1995 W. S. Anglin
+ Alexandria from 300 BC to 200 BC 1995 W. S. Anglin
J. Lambek
+ The Law of Quadratic Reciprocity 1995 W. S. Anglin
J. Lambek
+ Mathematics and Astronomy 1994 W. S. Anglin
+ Early Medieval Number Theory 1994 W. S. Anglin
+ Euclid’s Geometry Continued 1994 W. S. Anglin
+ Geometry in the Early Middle Ages 1994 W. S. Anglin
+ Twentieth-Century Number Theory 1994 W. S. Anglin
+ Nineteenth-Century Geometry 1994 W. S. Anglin
+ Mathematics: A Concise History and Philosophy 1994 W. S. Anglin
+ Nineteenth-Century Algebra 1994 W. S. Anglin
+ The Seventeenth Century II 1994 W. S. Anglin
+ Nineteenth-Century Number Theory 1994 W. S. Anglin
+ The Oldest Surviving Math Book 1994 W. S. Anglin
+ The Earliest Number Theory 1994 W. S. Anglin
+ The Secret of the Cubic 1994 W. S. Anglin
+ Algebra in the Early Middle Ages 1994 W. S. Anglin
+ Alexandria and Archimedes 1994 W. S. Anglin
+ The Later Middle Ages 1994 W. S. Anglin
+ The Pythagoreans and Perfection 1994 W. S. Anglin
+ Modern Mathematical Notation 1994 W. S. Anglin
+ The Pythagoreans and Polyhedra 1994 W. S. Anglin
+ The End of Greek Mathematics 1994 W. S. Anglin
+ Mathematics in Athens Before Plato 1994 W. S. Anglin
+ Mathematics and history 1992 W. S. Anglin
+ The Square Pyramid Puzzle 1990 W. S. Anglin
+ The Square Pyramid Puzzle 1990 W. S. Anglin
+ Using Pythagorean Triangles to Approximate Angles 1988 W. S. Anglin
+ Using Pythagorean Triangles to Approximate Angles 1988 W. S. Anglin
Common Coauthors
Coauthor Papers Together
J. Lambek 34
Commonly Cited References
Action Title Year Authors # of times referenced
+ An Introduction to the Theory of Numbers. By G. H. Hardy and E. M. Wright. 2nd edition. Pp. xvi, 407 25s. 1945. (Oxford) 1946 T. A. A. B.
 3
+ PDF Chat THE EQUATIONS 3<i>x</i><sup>2</sup>−2 = <i>y</i><sup>2</sup> AND 8<i>x</i><sup>2</sup>−7 = <i>z</i><sup>2</sup> 1969 A. Baker
H. Davenport
 3
+ THE SIMULTANEOUS DIOPHANTINE EQUATIONS <i>y</i><sup>2</sup>−3<i>x</i><sup>2</sup>=−2 and <i>z</i><sup>2</sup>−8<i>x</i><sup>2</sup>=−7 1975 P. Kanagasabapathy
Tharmambikai Ponnudurai
 2
+ An Introduction to the Theory of Numbers. 1961 W. J. LeVeque
Ivan Niven
Herbert S. Zuckerman
 2
+ Lower bounds for linear forms in logarithms 1988 Patrice Philippon
Michel Waldschmidt
 1
+ The “Messenger of Mathematics” 1884 ANGELUS
 1
+ The mathematical Gardner 1982 David A. Klarner
 1
+ THE BOOK OF SQUARES 1987 Leonardo Pisano Fibonacci
 1
+ Mathematics and Its History 1989 John Stillwell
 1
+ A History of Mathematics 1956 Carl B. Boyer
 1
+ Simultaneous Pellian equations 1988 Richard G. E. Pinch
 1
+ A History of Mathematics. 1993 Carl B. Boyer
Uta C. Merzbach
 1
+ Foundations of Geometry 1971 David Hilbert
Paul Bernays
 1
+ History of Mathematics 1958 David Eugene Smith
 1
+ The History of Mathematics 1985 David Burton
 1
+ Makers of Mathematics 1990 S. H. Hollingdale
 1
+ Über einige Anwendungen diophantischer Approximationen 2014 Carl Ludwig Siegel
 1