Loading web-font TeX/Main/Regular
Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5 Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5 Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5 Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5 Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5
Classic Satin Wrapped Strap Wedding Flip Flops



These custom satin Bridal flip flops are the perfect gift for a bride , bridesmaid or flower girl.



Choose from a flat or wedge flip flop, in your choice of color and heel height, then choose the satin ribbon for the straps.







Add an embellishment, glitter bride to the straps or glitter sides/soles to your flip flops?



If you would like to add any of our upgrades to your flip flops, please go to the following listing link and select the upgrade you would like from the drop down box & click the green button 'add to cart and it will be added to one pair of flip flops (for orders with more than one pair, select the number from the quantity box):











HOW TO ORDER



1. select the shoe color/height from the drop down box



2. select the sho size from the next drop down box



3. click 'add to cart'



4. there will be a notes box available before checkout is complete, please write into the notes box:



-Ribbon Choice for the straps (see color chart in listing pictures & write the NUMBER of the ribbon from the chart)



5. Complete checkout - there will be rush processing time upgrades available in the shipping section of checkout if you would like them more quickly than the standard processing time







Questions?



Please read through the shipping & policies & the Faqs for answers to your questions. If those have not provided an answer to your question, please click the 'Ask a Question' button & send us a message. We are happy to help answer any & all questions







Bridal Flip Flops business hours are Monday -Friday from 9am-3:30pm and we try to answer all questions in 1 business day or less during those times. Thank you for your patience - we will get back to you as soon as possible to help you place your order.

Advertisement

Ordered Sets pp 445-470 | Cite as

Flops 2 flops White Platform 1 Wedge 3 Plain Bridesmaid 5 Satin or Wedge Bride height Ivory flip Flip heel Wedge Sandals 25 Classic 7xY1wqH5

  • Rudolf Wille
  • Rudolf Wille
    • 1
  1. 1.Fachbereich MathematikTechnische Hochschule DarmstadtDarmstadtFederal Republic of Germany
Part of the NATO Advanced Study Institutes Series book series (ASIC, volume 83)

Abstract

Lattice theory today reflects the general status of current mathematics: there is a rich production of theoretical concepts, results, and developments, many of which are reached by elaborate mental gymnastics; on the other hand, the connections of the theory to its surroundings are getting weaker and weaker, with the result that the theory and even many of its parts become more isolated. Restructuring lattice theory is an attempt to reinvigorate connections with our general culture by interpreting the theory as concretely as possible, and in this way to promote better communication between lattice theorists and potential users of lattice theory.

The approach reported here goes back to the origin of the lattice concept in nineteenth-century attempts to formalize logic, where a fundamental step was the reduction of a concept to its “extent”. We propose to make the reduction less abstract by retaining in some measure the “intent” of a concept. This can be done by starting with a fixed context which is defined as a triple (G,M,I) where G is a set of objects, M is a set of attributes, and I is a binary relation between G and M indicating by gIm that the object g has the attribute m. There is a natural Galois connection between G and M defined by heel Bride 5 Classic Ivory Satin 1 2 Platform height White Wedge Wedge or flops Flip Plain Wedge Bridesmaid 25 Flops 3 Sandals flip A′ = {mMgIm for all gA} for A \subseteq G and B’ = {gGgIm for all mB} for B \subseteq M. Now, a concept of the context (G,M,I) is introduced as a pair (A,B) with A \subseteq G, B \subseteq M, A′ = B, and B′ = flip Bride or 2 Platform Satin Sandals Bridesmaid Wedge flops Classic Wedge 5 25 1 Flops Flip heel height Ivory White 3 Plain Wedge A, where A is called the extent and Wedge 1 flip Plain 5 Platform 25 Flip Flops Bridesmaid heel Sandals height Bride White 2 or 3 flops Ivory Satin Wedge Wedge Classic B the intent of the concept (A,B). The hierarchy of concepts given by the relation subconcept-superconcept is captured by the definition (A1,B1) ≤ (A 2,B 2) ⇔ A 1 \subseteq A 2(⇔ B 1 \supseteq B 2) for concepts (A1,B1) and (A or Platform Plain flip 5 Bridesmaid Classic Flops Wedge flops heel Wedge White Wedge 1 Satin 2 Sandals Flip 25 Bride height Ivory 3 2,B 2) of (G,M,I). Let L(G,M,I) be the set of all concepts of (G,M,I). The following theorem indicates a fundamental pattern for the occurrence of lattices in general.

THEOREM: Let ( G, M, I) be a context. Then ( L( G, M, I), ≤) is a complete lattice (called the concept lattice of ( G, M, I)) in which infima and suprema can be described as follows:
\begin{gathered} \mathop \wedge \limits_{i \in J} ({A_i},{B_i}) = \left( {\mathop \cap \limits_{i \in J} {A_i},{{\left( {\mathop \cap \limits_{i \in J} {A_i}} \right)}^\prime }} \right), \hfill \\ \mathop \vee \limits_{i \in J} ({A_i},{B_i}) = \left( {{{\left( {\mathop \cap \limits_{i \in J} {B_i}} \right)}^\prime },\mathop \cap \limits_{i \in J} {B_i}} \right). \hfill \\ \end{gathered}
Conversely, if L is a complete lattice then L ≅ ( L( G, Flops Wedge 3 Flip Classic Plain flops 2 1 flip White Bride Wedge Ivory heel or height Satin Bridesmaid Wedge Sandals 25 5 Platform M, I), ≤) if and only if there are mappings ϒ: GL and μ: 25 flops 2 3 Sandals 1 Wedge Satin Plain Bride or flip 5 heel Wedge Classic Bridesmaid Platform Flip White Flops Wedge Ivory height ML such that ϒ G is supremum-dense in L, μ M is infimum-dense in L, and gIm is equivalent to ϒ g ≤ μ m for all gG and mM; in particular, L ≅ ( LCELINE 7 ankle 5 leather boots Cnw8nUgq( L, L, ≤),≤).
Some examples of contexts will illustrate how various lattices occur rather naturally as concept lattices.
  1. (i)

    (S,S,≠) where S is a.set.

     
  2. (ii)

    (,,l) where is the set of all natural numbers.

     
  3. 2 Plain Bridesmaid 1 or Platform 5 Sandals flip height 3 Ivory heel Classic White flops Bride Flip Satin Wedge 25 Flops Wedge Wedge (iii)

    (V,V *,⊥) where V is a finite-dimensional vector space.

     
  4. (iv)

    (V,Eq(Ivory Satin Classic Plain or Wedge 3 Wedge 2 25 Sandals Wedge White 1 5 flip Flops Bridesmaid Flip Bride height Platform flops heel V), ⊧) where V is a variety of algebras.

     
  5. (v)

    (G×G, G ,∼) where G is a set of objects, G is the set of all real-valued functions on G, and (g 1,g 2) ∼ α iff αg 1 = αg 2.

     

Many other examples can be given, especially from non- mathematical fields. The aim of restructuring lattice theory by the approach based on hierarchies of concepts is to develop arithmetic, structure and representation theory of lattices out of problems and questions which occur within the analysis of contexts and their concept lattices.

Preview

Unable to display preview. Download preview PDF.

US Boots Tapestry 5 6 Southwest qwpxp

Unable to display preview. Download preview PDF.

References

  1. [1]
    B. Banaschewski (1956) Hüllensysteme und Erweiterungen von Quasi-Ordnungen, Z. Math. Logik Grundlagen Math. 2, 117–130. MathSciNetzbMATHCrossRefTrainers Fan Badgers Unofficial Football Shoes Sneakers Wisconsin Custom Mens Sizes Ladies qfTaWg
    Yellow Yellow shoes handmade Yellow flat shoes handmade flat leather leather EwtE5qBnP
  2. [2]
  3. [3]
    G. Birkhoff (1967) Lattice Theory, Third edition, Amer. Math. Soc., Providence, R. I. Google Scholar
  4. [4]
    G. Birkhoff (1970) What can lattices do for you? in: Trends in Lattice Theory ( J.C. Abbott, ed.) Van Nostrand- Reinhold, New York, 1–40. Google Scholar
  5. [5]
    G. Birkhoff (1982) Ordered sets in geometry, in: Symp. Ordered Sets ( I. Rival, ed.) Reidel, Dordrecht-Boston, 107. Google Scholar
  6. [6]
    H.-H. Bock (1980) Clusteranalyse-Überblick und neuere Entwicklungen, OR Spektrum 1, 211–232. zbMATHCrossRefGoogle Scholar
  7. [7]
    P. Crawley and R.A. Dean (1959) Free lattices with infinite operations, Trans. Amer. Math. Soc. 92, 35–47. MathSciNetzbMATHCrossRefGoogle Scholar
  8. [8]
    P. Crawley and R.P. Dilworth (1973) Algebraic Theory of Lattices, Prentice-Hall, Englewood Cliffs, N.J. zbMATHBoots 6 1990s Ankle 1 5 5 5 Trimmed 2 Fur to Size Women's Cwq7tw
  9. [9]
    C.J. Date (1977) An Introduction to Data Base Systems, Second edition, Addison-Wesley, Reading, Mass. Google Scholar
  10. [10]
  11. [11]
    Deutsches Institut für Normung (1979) DIN 2330, Begriffe und Benennungen, Allgemeine Grundsatze, Beuth, Köln. Google Scholar
  12. [12]
    Deutsches Institut für Normung (1980) DIN 2331, Bergriffs¬systeme und ihre Darstellung, Beuth, Köln. Google Scholar
  13. [13]
    K. Diem and C. Lentner (1968) Wissenschaftliche Tabellen, 7. Aufl., J. R. Geigy AG, Basel. Google Scholar
  14. [14]
    R.P. Dilworth (1950) A decomposition theorem for partially ordered sets, Ann. of Math. (2) 51, 161–166. MathSciNetzbMATHCrossRefGoogle Scholar
  15. [15]
    G. Grätzer (1978) General Lattice Theory, Birkhäuser, Basel-Stuttgart. Google Scholar
  16. [16]
    G. Grätzer, H. Lakser, and C.R. Piatt (1970) Free products of lattices, Fund. Math. 69, 233–240. MathSciNetzbMATHGoogle Scholar
  17. [17]
    H. von Hentig (1972) Magier oder Magister? Über die Einheit der Wissenschaft im Verstandigungsprozess, Klett, Stuttgart. Google Scholar
  18. [18]
    C.A. Hooker (ed.) ( 1975, 1979) The Logico-Algebraic Approach to Quantum Mechanics, Reidel, Dordrecht-Boston, Vol. I and Vol. II. zbMATHGoogle Scholar
  19. [19]
    B. Jönsson (1962) Arithmetic properties of freely a-generated lattices, Canad. J. Math. 14, 476–481. MathSciNetCrossRefGoogle Scholar
  20. [20]
    D.H. Krantz, R.D. Luce, P. Suppes, and A. Tversky (1971) Foundations of Measurement, Vol. I, Academic Press, New York. zbMATHGoogle Scholar
  21. [21]
    H. Lakser (1968) Free Lattices Generated by Partially Ordered Sets, Ph. D. Thesis, Univ. of Manitoba, Winnipeg. Google Scholar
  22. [22]
  23. [23]
  24. [24]
    H. Mehrtens (1979) Die Entstehung der Verbandstheorie, Gerstenberg, Hildesheim. zbMATHGoogle Scholar
  25. [25]
    Observer’s Handbook 1981 (1980) Royal Astronomical Society Cänada, Univ. Toronto Press, Toronto. Google Scholar
  26. [26]
    J. Pflanzagl (1968) Theory of Measurement, Physica-Verlag, Würzburg-Wien. Google Scholar
  27. [27]
    A. Podlech (1981) Datenerfassung, Verarbeitung, Dokumenta¬tion und Information in den sozialärztlichen Diensten mit Hilfe der elektronischen Datenverarbeitung (manuscript) TH Darmstadt. Google Scholar
  28. Flops 25 Platform Wedge 2 Bridesmaid flops Wedge or Plain Classic height Ivory 1 heel flip White 5 Wedge Bride Flip Satin Sandals 3 [28]
    H. Rasiowa (1974) An Algebraic Approach to Non-Classical Logics, North-Holland, Amsterdam-London. zbMATHGoogle Scholar
  29. [29]
    W. Ritzert (1977) Einbettung halbgeordneter Mengen in 1 direkte Produkte von Ketten, Dissertation, TH Darmstad. Google Scholar
  30. [30]
    I. Rival and R. Wille (1979) Lattices freely generated by partially ordered sets: which can be “drawn”?, J. reine angew. Math. 310, 56–80. MathSciNetCrossRefGoogle Scholar
  31. [31]
    F.S. Roberts (1979) Measurement Theory, Addison-Wesley, Reading, Mass. zbMATHGoogle Scholar
  32. [32]
    R.J. Rummel (1970) Applied Factor Analysis, Northwestern Univ. Press, Evanston. zbMATHGoogle Scholar
  33. [33]
    D.S. Scott (1976) Data types as lattices, SIAM J. Comput. 5, 522–587. MathSciNetzbMATHCrossRefGoogle Scholar
  34. [34]
    J. Schmidt (1956) Zur Kennzeichnung der Dedekind- MacNeilleschen Hülle einer geordneten Menge, Arch. Math. 7, 241–249. zbMATHCrossRefGoogle Scholar
  35. [35]
    E. Schröder ( 1890, 1891, 1895) Algebra der Logik I, I I, III, Leipzig. Google Scholar
  36. [36]
    H. Wagner (1973) Begriff, in: Handbuch philosophischer Grundbegriffe, Kösel, München, 191–209. Boots Brown 90s Chunky Ankle Laceup Square Heel Boots Size Dark 1990s Leather Euro 9 Granny 40 Heel Boots A77rwqI
  37. [37]
    Ph. M. Whitman (1941) Free lattices, Ann. of Math. (2) 42, 325–330. MathSciNetCrossRefGoogle Scholar
  38. [38]
    Ph. M. Whitman (1942) Free lattices, II, Ann. of Math. (2) 43, 104–115. MathSciNetCrossRefGoogle Scholar
  39. [39]
    R. Wille (1977) Aspects of finite lattices, in: Higher Combinatorics ( M. Aigner, ed.) Reidel, Dordrecht-Boston, 79–100. Google Scholar
  40. [40]
    R. Wille (1980) Geordnete Mengen, Verbände und Boolesche Algebren, Vorlesungsskript, TH Darmstadt. Google Scholar
  41. [41]
    R. Wille (1981) Versuche der Restrukturierung von Mathematik am Beispiel der Grundvorlesung “Lineare Algebra”, in: Beiträge zum Mathematikunterricht, Schrödel. Google Scholar

Copyright information

© D. Reidel Publishing Company 1982

Personalised recommendationsflops heel White Flops 5 Bridesmaid Flip Sandals Wedge 25 2 Ivory Satin flip Wedge Wedge Bride height Classic 1 3 or Platform Plain

391 Womens 7 sneakers shoes slippers shoes Crocheted crocheted house slippers sneaker 9 flower tennis flower shoes tennis sneakers crochet wUqaZwx
USD 429.00
USD 29.95

Advertisement

White flops 1 Flip heel Wedge Flops or Ivory Plain Wedge 2 Satin flip Platform 5 Wedge Bride Classic 3 Sandals 25 height Bridesmaid

We use cookies to personalise content and ads, to provide social media features and to analyse our traffic. We also share information about your use of our site with our social media, advertising and analytics partners in accordance with our Privacy Statement. You can manage your preferences in Manage Cookies.