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"This memorial volume contains articles by prominent mathematicians in a variety of areas of the field, namely number theory, analysis, and geometry, representing Lang’s own breadth of interest and impact. A special introduction by John Tate includes a brief and fascinating account of the Serge Lang’s life. This volume's group of 6 editors are also highly prominent mathematicians and were close to Serge Lang, both academically and personally. The volume is suitable to research mathematicians in the areas of number theory, analysis, and geometry."

"This textbook is perfect for a math course for non-math majors, with the goal of encouraging effective analytical thinking and exposing students to elegant mathematical ideas. It includes many topics commonly found in sampler courses, like Platonic solids, Euler’s formula, irrational numbers, countable sets, permutations, and a proof of the pythagorean theorem. All of these topics serve a single compelling goal, understanding the mathematical patterns underlying the symmetry that we observe in the physical world around us."

"This monograph is intended to: fully enable readers (graduates or specialists, mathematicians, physicists or applied scientists, acquainted with Algebra or not) to understand and apply the statements and numerous corollaries of the main result, provide a wide spectrum of proofs from the modern literature, comparing different techniques and furnishing a unifying point of view and notation, provide a thorough historical background of the results, together with unknown facts about the effective early contributions by Schur, Poincaré, Pascal, Campbell, Baker, Hausdorff and Dynkin, give an outlook on the applications, especially in differential geometry (Lie group theory) and analysis (PDEs of subelliptic type) and quickly enable the reader, through a description of the state-of-art and open problems, to understand the modern literature concerning a theorem which, though having its roots in the beginning of the 20th century, has not ceased to provide new problems and applications."

"This book is that explicitly focuses on the presentation of the most important digital geometry algorithms. Each chapter provides a brief survey on a major research area related to the general volume theme, description and analysis of related fundamental algorithms, as well as new original contributions by the authors."

"Tugas akhir ini membahas tentang transformasi rigid. Pokok pembahasannya adalah 3 type dari transformasi rigid yaitu translasi, rotasi dan refleksi; serta komposisi dari transformasi, hubungan dengan transformasi orthogonal dan aplikasinya terhadap geometry."

"Teorema Menelaus dan Teorema Ceva merupakan teorema pada planegeometry. Kedua teorema tersebut pertama kali dikemukakan pada segitiga, untukselanjutnya kedua teorema tersebut dapat berlaku juga pada poligon. Pada tugasakhir ini akan dibahas pembuktian kedua teorema tersebut pada poligonmenggunakan perbandingan luas pada segitiga.Kata kunci: Teorema Menelaus, Teorema Ceva, perbandingan luas segitiga, planegeometry, dan poligon.vi + 33 hlmn.;lamp."

"The papers present original research in computational geometry, in its broadest sense. Topics included are discrete and combinatorial geometry, linear programming applied to geometric problems, geometric algorithms and data structures, theoretical foundations of computational geometry, questions of interest in the implementation of geometric algorithms, and applications of computational geometry."