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The congruences of a finite lattice[...
~
Gratzer, George.
The congruences of a finite lattice[electronic resource] :a "Proof-by-Picture" approach /
紀錄類型:
書目-電子資源 : Monograph/item
杜威分類號:
511.33
書名/作者:
The congruences of a finite lattice : a "Proof-by-Picture" approach // by George Gratzer.
作者:
Gratzer, George.
出版者:
Cham : : Springer International Publishing :, 2016.
面頁冊數:
xxxiv, 346 p. : : ill., digital ;; 24 cm.
Contained By:
Springer eBooks
標題:
Congruence lattices.
標題:
Lattice theory.
標題:
Mathematics.
標題:
Algebra.
標題:
Ordered algebraic structures.
標題:
Logic, Symbolic and mathematical.
標題:
Number theory.
標題:
Probabilities.
標題:
Order, Lattices, Ordered Algebraic Structures.
標題:
Mathematical Logic and Foundations.
標題:
Probability Theory and Stochastic Processes.
標題:
Number Theory.
ISBN:
9783319387987
ISBN:
9783319387963
內容註:
I: A Brief Introduction to Lattices -- Basic Concepts -- Special Concepts -- Congruences -- Planar Semimodular Lattices -- II: Some Special Techniques -- Chopped Lattices -- Boolean Triples -- Cubic Extensions -- III: Congruence Lattices of Finite Lattices -- The Dilworth Theorem -- Minimal Representations -- Semimodular Lattices -- Rectangular Lattices -- Modular Lattices -- Uniform Lattices -- IV: Congruence Lattices and Lattice Extensions -- Sectionally Complemented Lattices -- Semimodular Lattices -- Isoform Lattices -- The Congruence Lattice and the Automorphism Group -- Magic Wands -- V: Congruence Lattices of Two Related Lattices -- Sublattices -- Ideals -- Tensor Extensions -- VI The Ordered Set of Principal Congruences -- Representation Theorems -- Isotone Maps -- VII: Congruence Structure -- Prime Intervals and Congruences -- Some Applications of the Swing Lemma.
電子資源:
http://dx.doi.org/10.1007/978-3-319-38798-7
The congruences of a finite lattice[electronic resource] :a "Proof-by-Picture" approach /
Gratzer, George.
The congruences of a finite lattice
a "Proof-by-Picture" approach /[electronic resource] :by George Gratzer. - 2nd ed. - Cham :Springer International Publishing :2016. - xxxiv, 346 p. :ill., digital ;24 cm.
I: A Brief Introduction to Lattices -- Basic Concepts -- Special Concepts -- Congruences -- Planar Semimodular Lattices -- II: Some Special Techniques -- Chopped Lattices -- Boolean Triples -- Cubic Extensions -- III: Congruence Lattices of Finite Lattices -- The Dilworth Theorem -- Minimal Representations -- Semimodular Lattices -- Rectangular Lattices -- Modular Lattices -- Uniform Lattices -- IV: Congruence Lattices and Lattice Extensions -- Sectionally Complemented Lattices -- Semimodular Lattices -- Isoform Lattices -- The Congruence Lattice and the Automorphism Group -- Magic Wands -- V: Congruence Lattices of Two Related Lattices -- Sublattices -- Ideals -- Tensor Extensions -- VI The Ordered Set of Principal Congruences -- Representation Theorems -- Isotone Maps -- VII: Congruence Structure -- Prime Intervals and Congruences -- Some Applications of the Swing Lemma.
ISBN: 9783319387987
Standard No.: 10.1007/978-3-319-38798-7doiSubjects--Topical Terms:
660451
Congruence lattices.
LC Class. No.: QA171.5
Dewey Class. No.: 511.33
The congruences of a finite lattice[electronic resource] :a "Proof-by-Picture" approach /
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I: A Brief Introduction to Lattices -- Basic Concepts -- Special Concepts -- Congruences -- Planar Semimodular Lattices -- II: Some Special Techniques -- Chopped Lattices -- Boolean Triples -- Cubic Extensions -- III: Congruence Lattices of Finite Lattices -- The Dilworth Theorem -- Minimal Representations -- Semimodular Lattices -- Rectangular Lattices -- Modular Lattices -- Uniform Lattices -- IV: Congruence Lattices and Lattice Extensions -- Sectionally Complemented Lattices -- Semimodular Lattices -- Isoform Lattices -- The Congruence Lattice and the Automorphism Group -- Magic Wands -- V: Congruence Lattices of Two Related Lattices -- Sublattices -- Ideals -- Tensor Extensions -- VI The Ordered Set of Principal Congruences -- Representation Theorems -- Isotone Maps -- VII: Congruence Structure -- Prime Intervals and Congruences -- Some Applications of the Swing Lemma.
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