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200 04$aThe duetie of a faithfull and wise magistrate, in preseruing and deliuering of the eommon [sic] wealth from infection, in the time of the plague or pestilence$b[electronic resource] $etwo bookes. Written in Latine by Iohn Ewich, ordinary phisition of the woorthie common wealth of Breame, and newlie turned into English by Iohn Stockwood schoolemaister of Tunbridge. ..
210   $aImprinted at London $cAt the three Cranes in the Vintree by Thomas Dawson$d1583
215   $a[19], 116, [1] leaves
300   $aTranslation of: "De officio fidelis et prudentis magistratus tempore pestilentiae rempublican a contagio praeservandi liberandique".
300   $aReproduction of the original in the Henry E. Huntington Library and Art Gallery.
330   $aeebo-0113
606   $aPlague$xGovernment policy$vEarly works to 1800
615  0$aPlague$xGovernment policy
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701   $aStockwood$b John$fd. 1610.$01002249
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181   $ctxt
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183   $acr
200 10$aPotential wadge classes /$fDominique Lecomte
210  1$aProvidence, Rhode Island :$cAmerican Mathematical Society,$d2012.
210  4$dİ2012
215   $a1 online resource (83 p.)
225 1 $aMemoirs of the American Mathematical Society,$x1947-6221 ;$vVolume 221, Number 1038
300   $a"January 2013, Volume 221, Number 1038 (second of 5 numbers)."
311   $a0-8218-7557-4 
320   $aIncludes bibliographical references.
327   $a""Contents""; ""Abstract""; ""Chapter 1. Introduction""; ""Chapter 2. A condition ensuring the existence  of complicated sets""; ""Chapter 3. The proof of Theorem 1.10 for the Borel classes""; ""Chapter 4. The proof of Theorem 1.11 for the Borel classes""; ""4.1.  Acyclicity""; ""4.2.  The topologies""; ""4.3.  Representation of Borel sets""; ""4.4.  Proof of Theorem 4.1""; ""Chapter 5. The proof of Theorem 1.10""; ""5.1.  Some one-dimensional material""; ""5.2.  Some complicated sets""; ""Chapter 6. The proof of Theorem 1.11""; ""Chapter 7. Injectivity complements""; ""Acknowledgments""
327   $a""Bibliography""
410  0$aMemoirs of the American Mathematical Society ;$vVolume 221, Number 1038.
606   $aBorel sets
606   $aRecursion theory
615  0$aBorel sets.
615  0$aRecursion theory.
676   $a514/.2
700   $aLecomte$b Dominique$f1964-$01669673
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906   $aBOOK
912   $a9910812533603321
996   $aPotential wadge classes$94031001
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