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200 13$aAn antidote agaynst poperie$b[electronic resource] $emost necessarie for all in this back-slyding age.  Wherein 1. The trueth is confirmed, by authoritie of scriptures, witnessing of antiquitie, and confession of the popish partie.  2. Popish scripturall arguments are answered, by the exposition both of father and of their own doctours /$fby William Guild
210   $aAberdene $cPrinted by James Brown$d1656
215   $a[12], 166 p
300   $aImperfect: pages tightly bound and have faded print.
300   $aReproduction of original in: University of Glasgow. Library.
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200 10$aKnot Groups. Annals of Mathematics Studies. (AM-56), Volume 56 /$fLee Paul Neuwirth
210  1$aPrinceton, NJ : $cPrinceton University Press, $d[2016]
210  4$dİ1965
215   $a1 online resource (120 pages) $cillustrations
225 0 $aAnnals of Mathematics Studies ;$v304
311   $a0-691-07991-9 
320   $aIncludes bibliographical references and index.
327   $tFrontmatter -- $tCONTENTS -- $tCHAPTER I. INTRODUCTION -- $tCHAPTER II. NOTATION AND CONVENTIONS -- $tCHAPTER III. COMBINATORIAL COVERING SPACE THEORY FOR 3-MANIFOLDS -- $tCHAPTER IV. THE COMMUTATOR SUBGROUP AND THE ALEXANDER MATRIX -- $tCHAPTER V. SUBGROUPS -- $tCHAPTER VI. REPRESENTATIONS -- $tCHAPTER VII. AUTOMORPHISMS -- $tCHAPTER VIII. A GROUP OF GROUPS -- $tCHAPTER IX. THE CHARACTERIZATION PROBLEM -- $tCHAPTER X. THE STRENGTH OP THE GROUP -- $tCHAPTER XI. PROBLEMS -- $tAPPENDIX BY S. Eileriberg -- $tREFERENCES -- $tINDEX
330   $aThe description for this book, Knot Groups. Annals of Mathematics Studies. (AM-56), Volume 56, will be forthcoming.
410  0$aAnnals of mathematics studies ;$vNumber 56.
606   $aKnot theory
610   $aAbelian group.
610   $aAlexander duality.
610   $aAlexander polynomial.
610   $aAlgebraic theory.
610   $aAlgorithm.
610   $aAnalytic continuation.
610   $aAssociative property.
610   $aAutomorphism.
610   $aAxiom.
610   $aBijection.
610   $aBinary relation.
610   $aCalculation.
610   $aCentral series.
610   $aCharacterization (mathematics).
610   $aCobordism.
610   $aCoefficient.
610   $aCohomology.
610   $aCombinatorics.
610   $aCommutator subgroup.
610   $aComplete theory.
610   $aComputation.
610   $aConjugacy class.
610   $aConjugate element (field theory).
610   $aConnected space.
610   $aConnectedness.
610   $aCoprime integers.
610   $aCoset.
610   $aCovering space.
610   $aCurve.
610   $aCyclic group.
610   $aDehn's lemma.
610   $aDeterminant.
610   $aDiagonalization.
610   $aDiagram (category theory).
610   $aDimension.
610   $aDirect product.
610   $aEquivalence class.
610   $aEquivalence relation.
610   $aEuclidean space.
610   $aEuler characteristic.
610   $aExistential quantification.
610   $aFiber bundle.
610   $aFinite group.
610   $aFinitely generated module.
610   $aFrattini subgroup.
610   $aFree abelian group.
610   $aFundamental group.
610   $aGeometry.
610   $aGroup ring.
610   $aGroup theory.
610   $aGroup with operators.
610   $aHausdorff space.
610   $aHomeomorphism.
610   $aHomology (mathematics).
610   $aHomomorphism.
610   $aHomotopy group.
610   $aHomotopy.
610   $aIdentity matrix.
610   $aInner automorphism.
610   $aInterior (topology).
610   $aIntersection number (graph theory).
610   $aKnot group.
610   $aKnot theory.
610   $aLinear combination.
610   $aManifold.
610   $aMathematical induction.
610   $aMonomorphism.
610   $aMorphism.
610   $aMorse theory.
610   $aNatural transformation.
610   $aNon-abelian group.
610   $aNormal subgroup.
610   $aOrientability.
610   $aPermutation.
610   $aPolynomial.
610   $aPresentation of a group.
610   $aPrincipal ideal domain.
610   $aPrincipal ideal.
610   $aRoot of unity.
610   $aSemigroup.
610   $aSimplicial complex.
610   $aSimply connected space.
610   $aSpecial case.
610   $aSquare matrix.
610   $aSubgroup.
610   $aSubset.
610   $aSummation.
610   $aTheorem.
610   $aThree-dimensional space (mathematics).
610   $aTopological space.
610   $aTopology.
610   $aTorus knot.
610   $aTransfinite number.
610   $aTrefoil knot.
610   $aTrichotomy (mathematics).
610   $aTrivial group.
610   $aTriviality (mathematics).
610   $aTwo-dimensional space.
610   $aUnit vector.
610   $aWreath product.
615  0$aKnot theory.
676   $a513.8
700   $aNeuwirth$b Lee Paul, $0535864
801  0$bDE-B1597
801  1$bDE-B1597
906   $aBOOK
912   $a9910154747703321
996   $aKnot Groups. Annals of Mathematics Studies. (AM-56), Volume 56$92787931
997   $aUNINA