Latin Square | Combinatorial design, Design of experiments, Blocking (statistics), Algebra, Group theory, Multiplication table, Cayley table

Frederic P. Miller (u. a.)

ISBN 10: 6131870152 / ISBN 13: 9786131870156

Published by OmniScriptum, 2026

About this Item

Latin Square | Combinatorial design, Design of experiments, Blocking (statistics), Algebra, Group theory, Multiplication table, Cayley table | Frederic P. Miller (u. a.) | Taschenbuch | Englisch | 2026 | OmniScriptum | EAN 9786131870156 | Verantwortliche Person für die EU: preigu GmbH & Co. KG, Lengericher Landstr. 19, 49078 Osnabrück, mail[at]preigu[dot]de | Anbieter: preigu Print on Demand.

Seller Inventory # 134716527

Bibliographic Details

• Title: Latin Square | Combinatorial design, Design of experiments, Blocking (statistics), Algebra, Group theory, Multiplication table, Cayley table
• Publisher: OmniScriptum
• Publication Date: 2026
• Language: English
• ISBN 10: 6131870152
• ISBN 13: 9786131870156
• Binding: Taschenbuch
• Condition: Neu
• Dimensions: 220W x 150H x 7D millimeters 220 millimeters width by 150 millimeters height by 7 millimeters depth
• Weight: 191 grams
• Seller catalogs:
  • Bücher

About this title

Synopsis

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In the combinatorics and statistics, a Latin square is an n × n table filled with n different symbols in such a way that each symbol occurs exactly once in each row and exactly once in each column. In the design of experiments, Latin squares are a special case of row-column designs for two blocking factors: Many row-column designs are constructed by concatenating Latin squares. In algebra, Latin squares are generalizations of groups; in fact, Latin squares are characterized as being the multiplication tables of quasigroups. Other applications include error correcting codes. The name Latin square originates from Leonhard Euler, who used Latin characters as symbols. A Latin square is said to be reduced if its first row and first column are in natural order. For example, the Latin square above is reduced because both its first row and its first column are 1,2,3. We can make any Latin square reduced by permuting the rows and columns.