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The Lattice of Interpretability Types of Varieties
 
O. C. Garcia
W. Taylor
The Lattice of Interpretability Types of Varieties
eBook ISBN:  978-1-4704-0718-6
Product Code:  MEMO/50/305.E
List Price: $23.00
MAA Member Price: $20.70
AMS Member Price: $13.80
Add to cart
The Lattice of Interpretability Types of Varieties
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The Lattice of Interpretability Types of Varieties
O. C. Garcia
W. Taylor
eBook ISBN:  978-1-4704-0718-6
Product Code:  MEMO/50/305.E
List Price: $23.00
MAA Member Price: $20.70
AMS Member Price: $13.80
Add to cart
  • Book Details
     
     
    Memoirs of the American Mathematical Society
    Volume: 50; 1984; 125 pp
    MSC: Primary 08; Secondary 06; 20
  • Table of Contents
     
     
    • Chapters
    • Introduction
    • The figures
    • Notation used in the figures
    • 1. Preliminaries
    • 2. The categorical point of view
    • 3. The spectrum of $V$ and failures of modularity
    • 4. $\bigwedge $-prime and $\bigwedge $-irreducible elements of $L$
    • 5. Prime and indecomposable filters of $L$; and Mal’tsev conditions
    • 6. Some filters which are not indecomposable or not prime
    • 7. $k^{\textrm {th}}$ root filters
    • 8. Tensor products on $L$
    • 9. Location of varieties in $L$, with emphasis on varieties of groups
    • 10. The bottom part of $L$
    • 11. A proper class between $C$ and $\operatorname {Bin} 1$
    • Open problems
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Memoirs of the American Mathematical Society
Volume: 50; 1984; 125 pp
MSC: Primary 08; Secondary 06; 20
  • Chapters
  • Introduction
  • The figures
  • Notation used in the figures
  • 1. Preliminaries
  • 2. The categorical point of view
  • 3. The spectrum of $V$ and failures of modularity
  • 4. $\bigwedge $-prime and $\bigwedge $-irreducible elements of $L$
  • 5. Prime and indecomposable filters of $L$; and Mal’tsev conditions
  • 6. Some filters which are not indecomposable or not prime
  • 7. $k^{\textrm {th}}$ root filters
  • 8. Tensor products on $L$
  • 9. Location of varieties in $L$, with emphasis on varieties of groups
  • 10. The bottom part of $L$
  • 11. A proper class between $C$ and $\operatorname {Bin} 1$
  • Open problems
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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