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Difference between revisions of "Order isomorphism"

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(Start article: Order isomorphism)
 
(→‎References: isbn link)
 
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====References====
 
====References====
* Ciesielski, Krzysztof. "Set theory for the working mathematician" London Mathematical Society Student Texts '''39''' Cambridge University Press (1997) {{ZBL|0938.03067}}
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* Ciesielski, Krzysztof. "Set theory for the working mathematician" London Mathematical Society Student Texts '''39''' Cambridge University Press (1997) {{ZBL|0938.03067}}
* Halmos, Paul R. "Naive Set Theory", Springer (1960, repr. 1974) ISBN 0-387-90092-6 {{ZBL|0287.04001}}
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* Halmos, Paul R. "Naive Set Theory", Springer (1960, repr. 1974) {{ISBN|0-387-90092-6}} {{ZBL|0287.04001}}

Latest revision as of 12:02, 23 November 2023


between partially ordered sets

A bijection that is also an order-preserving mapping. Order isomorphic sets are said to have the same order type, although this term is often restricted to linearly ordered sets.

Another term is similarity.

References

  • Ciesielski, Krzysztof. "Set theory for the working mathematician" London Mathematical Society Student Texts 39 Cambridge University Press (1997) Zbl 0938.03067
  • Halmos, Paul R. "Naive Set Theory", Springer (1960, repr. 1974) ISBN 0-387-90092-6 Zbl 0287.04001
How to Cite This Entry:
Order isomorphism. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Order_isomorphism&oldid=54595