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210   $aBerlin [etc.]$cSpringer$d1979
215   $aIV, 148 p.$d25 cm.
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410  0$12001$aLecture notes in mathematics
606   $aAnelli (matematica)
606   $aGruppi (Matematica)
676   $a512.4$v(21. ed.)$9Algebra, teoria dei numeri. Anelli
691   $a20C15$9Group theory and generalizations. Ordinary representations and characters
691   $a20C30$9Group theory and generalizations. Representation of finite symmetric groups
691   $a55S25$9Algebraic topology. Operations and obstructions. K-theory operations and generalized cohomology operations
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200 12$aA nation within a nation$b[electronic resource] $eorganizing African-American communities before the Civil War /$fJohn Ernest
210   $aChicago $cIvan R. Dee, Inc.$dc2011
215   $a1 online resource (229 p.)
225 1 $aAmerican Ways Series
300   $aIncludes index.
311   $a1-56663-807-0 
327   $aContents; Preface; Acknowledgments; Chapter 1. Cities on the Hill: Organizing Communities; Chapter 2. Mutual Interest, Mutual Benefit, Mutual Relief; Chapter 3. "Plain and Simple Gospel"; Chapter 4. "The United Wisdom of the World"; Chapter 5. "The Collected Wisdom of Our People"; Chapter 6. Breaking "The Chains of Ignorance"; Chapter 8. Postscript; A Note on Sources; Index; About the Author
330   $aJohn Ernest offers a comprehensive survey of the broad-ranging and influential African American organizations and networks formed in the North in the late eighteenth century through the end of the Civil War. He examines fraternal organizations, churches, conventions, mutual aid benefit and literary societies, educational organizations, newspapers, and magazines. Ernest argues these organizations demonstrate how African Americans self-definition was not solely determined by slavery as they tried to create organizations in the hope of creating a community.</
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606   $aAfrican American churches$xHistory$y19th century
606   $aAfrican Americans$vCongresses$xHistory$y19th century
606   $aAfrican American schools$xHistory$y19th century
606   $aAfrican American press$xHistory$y19th century
606   $aAfrican Americans$xRace identity$xHistory$y19th century
606   $aAfrican Americans$xSocial conditions$y19th century
606   $aAfrican Americans$xEducation$xHistory$y19th century
606   $aCommunity organization$zUnited States$xHistory$y19th century
608   $aElectronic books.
615  0$aAfrican Americans$xSocieties, etc.$xHistory
615  0$aAfrican American fraternal organizations$xHistory
615  0$aAfrican American churches$xHistory
615  0$aAfrican Americans$xHistory
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200 10$aIntroduction to Mathematical Logic (PMS-13), Volume 13 /$fAlonzo Church
210  1$aPrinceton, NJ : $cPrinceton University Press, $d[2016]
210  4$dİ1991
215   $a1 online resource (389 pages)
225 0 $aPrinceton Mathematical Series ;$v13
300   $aIncludes index.
311   $a0-691-02906-7 
311   $a0-691-07984-6 
327   $tFrontmatter -- $tPreface -- $tContents -- $tIntroduction -- $tI. The Propositional Calculus -- $tII. The Propositional Calculus (Continued) -- $tIII. Functional Calculi of First Order -- $tIV. The Pure Functional Calculus of First Order -- $tV. Functional Calculi of Second Order -- $tIndex of Definitions -- $tIndex of Authors -- $tErrata
330   $aLogic is sometimes called the foundation of mathematics: the logician studies the kinds of reasoning used in the individual steps of a proof. Alonzo Church was a pioneer in the field of mathematical logic, whose contributions to number theory and the theories of algorithms and computability laid the theoretical foundations of computer science. His first Princeton book, The Calculi of Lambda-Conversion (1941), established an invaluable tool that computer scientists still use today. Even beyond the accomplishment of that book, however, his second Princeton book, Introduction to Mathematical Logic, defined its subject for a generation. Originally published in Princeton's Annals of Mathematics Studies series, this book was revised in 1956 and reprinted a third time, in 1996, in the Princeton Landmarks in Mathematics series. Although new results in mathematical logic have been developed and other textbooks have been published, it remains, sixty years later, a basic source for understanding formal logic. Church was one of the principal founders of the Association for Symbolic Logic; he founded the Journal of Symbolic Logic in 1936 and remained an editor until 1979 At his death in 1995, Church was still regarded as the greatest mathematical logician in the world.
410  0$aPrinceton landmarks in mathematics and physics.
606   $aLogic, Symbolic and mathematical
610   $aAbstract algebra.
610   $aActa Mathematica.
610   $aArithmetic.
610   $aAxiom of choice.
610   $aAxiom of infinity.
610   $aAxiom of reducibility.
610   $aAxiom schema.
610   $aAxiom.
610   $aAxiomatic system.
610   $aBinary function.
610   $aBoolean algebra (structure).
610   $aBoolean ring.
610   $aCalculus ratiocinator.
610   $aCharacterization (mathematics).
610   $aClass (set theory).
610   $aClassical mathematics.
610   $aCommutative property.
610   $aCommutative ring.
610   $aConditional disjunction.
610   $aDavid Hilbert.
610   $aDecision problem.
610   $aDeduction theorem.
610   $aDenotation.
610   $aDisjunctive syllogism.
610   $aDouble negation.
610   $aDuality (mathematics).
610   $aElementary algebra.
610   $aElementary arithmetic.
610   $aEnglish alphabet.
610   $aEquation.
610   $aExistential quantification.
610   $aExpression (mathematics).
610   $aFormation rule.
610   $aFrege (programming language).
610   $aFunction (mathematics).
610   $aFunctional calculus.
610   $aFundamenta Mathematicae.
610   $aGödel numbering.
610   $aGödel's completeness theorem.
610   $aGödel's incompleteness theorems.
610   $aHilbert's program.
610   $aHypothetical syllogism.
610   $aImperative logic.
610   $aInference.
610   $aIntroduction to Mathematical Philosophy.
610   $aLambda calculus.
610   $aLinear differential equation.
610   $aLogic.
610   $aLogical connective.
610   $aLogical disjunction.
610   $aMaterial implication (rule of inference).
610   $aMathematical analysis.
610   $aMathematical induction.
610   $aMathematical logic.
610   $aMathematical notation.
610   $aMathematical practice.
610   $aMathematical problem.
610   $aMathematical theory.
610   $aMathematics.
610   $aMathematische Zeitschrift.
610   $aMetatheorem.
610   $aModal logic.
610   $aModus ponendo tollens.
610   $aNatural number.
610   $aNaturalness (physics).
610   $aNegation.
610   $aNotation.
610   $aNumber theory.
610   $aObject language.
610   $aParity (mathematics).
610   $aPredicate (mathematical logic).
610   $aPrenex normal form.
610   $aPrincipia Mathematica.
610   $aPropositional calculus.
610   $aPropositional function.
610   $aPropositional variable.
610   $aQuantifier (logic).
610   $aRange (mathematics).
610   $aReal number.
610   $aRecursion (computer science).
610   $aRestriction (mathematics).
610   $aRiemann surface.
610   $aRing (mathematics).
610   $aRule of inference.
610   $aScientific notation.
610   $aSecond-order arithmetic.
610   $aSeries (mathematics).
610   $aSign (mathematics).
610   $aSkolem normal form.
610   $aSpecial case.
610   $aTautology (logic).
610   $aTerm logic.
610   $aThe Principles of Mathematics.
610   $aTheorem.
610   $aThree-dimensional space (mathematics).
610   $aTransfinite number.
610   $aTriviality (mathematics).
610   $aTruth table.
610   $aVariable (mathematics).
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