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LEADER 00000cam a2200625Ka 4500 
001    ocn817922080 
003    OCoLC 
005    20160527041213.6 
006    m     o  d         
007    cr cnu---unuuu 
008    121114s1997    enk     ob    001 0 eng d 
019    852896277 
020    9781139173131|q(electronic book) 
020    1139173138|q(electronic book) 
020    9781107089068|q(electronic book) 
020    1107089069|q(electronic book) 
020    |z0521594413 
020    |z9780521594417 
020    |z0521594650 
020    |z9780521594653 
035    (OCoLC)817922080|z(OCoLC)852896277 
040    CAMBR|beng|epn|cCAMBR|dIDEBK|dN$T|dE7B|dOCLCF|dOCLCQ 
049    RIDW 
050  4 QA248|b.C475 1997eb 
072  7 MAT|x028000|2bisacsh 
082 04 511.3/22|222 
084    SK 150|2rvk 
090    QA248|b.C475 1997eb 
100 1  Ciesielski, Krzysztof,|d1957-|0https://id.loc.gov/
       authorities/names/n93095391 
245 10 Set theory for the working mathematician /|cKrzysztof 
       Ciesielski. 
264  1 Cambridge ;|aNew York :|bCambridge University Press,
       |c[1997] 
264  4 |c©1997 
300    1 online resource (xi, 236 pages). 
336    text|btxt|2rdacontent 
337    computer|bc|2rdamedia 
338    online resource|bcr|2rdacarrier 
340    |gpolychrome|2rdacc 
347    text file|2rdaft 
490 1  London Mathematical Society student texts ;|v39 
504    Includes bibliographical references (pages 225-227) and 
       index. 
505 00 |tBasics of set theory --|tAxiomatic set theory --|tWhy 
       axiomatic set theory? --|tLanguage and the basic axioms --
       |tRelations, functions, and Cartesian product --
       |tRelations and the axiom of choice --|tFunctions and the 
       replacement scheme axiom --|tGeneralized union, 
       intersection, and Cartesian product --|tPartial- and 
       linear-order relations --|tNatural numbers, integers, and 
       real numbers --|tNatural numbers --|tIntegers and rational
       numbers --|tReal numbers --|tFundamental tools of set 
       theory --|tWell orderings and transfinite induction --
       |tWell-ordered sets and the axiom of foundation --
       |tOrdinal numbers --|tDefinitions by transfinite induction
       --|tZorn's lemma in algebra, analysis, and topology --
       |tCardinal numbers --|tCardinal numbers and the continuum 
       hypothesis --|tCardinal arithmetic --|tCofinality --
       |tPower of recursive definitions --|tSubsets of 
       R[superscript n] --|tStrange subsets of R[superscript n] 
       and the diagonalization argument --|tClosed sets and Borel
       sets --|tLebesgue-measurable sets and sets with the Baire 
       property --|tStrange real functions --|tMeasurable and 
       nonmeasurable functions --|tDarboux functions --|tAdditive
       functions and Hamel bases --|tSymmetrically discontinuous 
       functions --|tWhen induction is too short --|tMartin's 
       axiom --|tRasiowa-Sikorski lemma --|tMartin's axiom --
       |tSuslin hypothesis and diamond principle --|tForcing --
       |tElements of logic and other forcing preliminaries --
       |tForcing method and a model for [not sign]CH --|tModel 
       for CH and [diamonds suit symbol] --|tProduct lemma and 
       Cohen model --|tModel for MA+[not sign]CH. 
588 0  Print version record. 
590    eBooks on EBSCOhost|bEBSCO eBook Subscription Academic 
       Collection - North America 
650  0 Set theory.|0https://id.loc.gov/authorities/subjects/
       sh85120387 
650  7 Set theory.|2fast|0https://id.worldcat.org/fast/1113587 
655  4 Electronic books. 
776 08 |iPrint version:|aCiesielski, Krzysztof, 1957-|tSet theory
       for the working mathematician.|dCambridge ; New York : 
       Cambridge University Press, ©1997|z0521594413|w(DLC)   
       97010533|w(OCoLC)36621835 
830  0 London Mathematical Society student texts ;|0https://
       id.loc.gov/authorities/names/n84727069|v39. 
856 40 |uhttps://rider.idm.oclc.org/login?url=http://
       search.ebscohost.com/login.aspx?direct=true&scope=site&
       db=nlebk&AN=570383|zOnline eBook. Access restricted to 
       current Rider University students, faculty, and staff. 
856 42 |3Instructions for reading/downloading this eBook|uhttp://
       guides.rider.edu/ebooks/ebsco 
901    MARCIVE 20231220 
948    |d20160607|cEBSCO|tebscoebooksacademic|lridw 
994    92|bRID