I. Numbers and VariablesII. Functions and their Diagrammatic RepresentationIII. Elementary Analytical GeometryIV. Limits and Continuity of FunctionsV. Functions and Diagrams in Economic TheoryVI. Derivatives and their InterpretationVII. The Technique of DerivationVIII. Applications of DerivativesIX. Exponential and Logarithmic FunctionsX. Logarithmic DerivationXI. Functions of Two of More VariablesXII. Partial Derivatives and their ApplicationsXIII. Differentials and DifferentiationXIV. Problems...

Modern Deductive LogicAn Introduction to its Techniques and to its SignificanceRobert John AckermannModern Introductions to PhilosophyGeneral Editor: D. J. O'Connor

I. Algebraic PreliminariesII. Projective SpacesIII. Plane Algebraic CurvesIV. Formal Power SeriesV. Transformations of a CurveVI. Linear Series

1 Introduction2 Definitions and examples3 Paths and cycles4 Trees5 Planarity and duality6 The colouring of graphs7 Digraphs8 Matching marriage and Menger's theorem9 Matroid theory

De klassieker

A development of recursive arithmetic in a logic-free equation calculus

CWI-syllabus 11Centrum voor Wiskunde en InformaticaDiscrete wiskunde: tellen grafen spelen en codesP.W.H. Lemmens

MatricesDeterminantenComplexe getallenVeelterbreuken in C

Translated from the German by E.J. McShane I. IntroductionII. The fundamental ideas of the integral and differential calculusIII. Differentiation and integration of the elementary functionsIV. Further development of the integral calculusV. ApplicationsVI. Taylor's theorem and the approximate expression of functions by polynomialsVII. Numerical methodsVIII. Infinite series and other limiting processesIX. Fourier seriesX. A sketch of the theory of functions of several variablesXI. The differential...

Translated from the German by E.J. McShaneI. Preliminary remarks on analytical geometry and vector analysisII. Functions of several variables and their derivativesIII. Developments and applications of the differential calculusIV. Multiple integralsV. Integration over regions in several dimensionsVI. Differential equationsVII. Calculus of variationsVIII. Functions of a complex variable

An Introduction to Quantitative Methods for Historians

Praktisch gebruik van statistiek bij kwantitief martkonderzoekStatistiek voor marktonderzoek

1. Fundamental Principles of Counting2. Fundamentals of Logic3. Set Theory4. Properties of the Integers: Mathematical Induction5. Relations and Functions6. Languages: Finite State Machines7. Relations: The Second Time Around8. The Principle of Inclusion and Exclusion9. Generating Functions10. Recurrence Relations11. An Introduction to Graph Theory12. Trees13. Optimization and Matching14. Rings and Modular Arithmetic15. Boolean Algebra and Switching Functions16. Groups Coding Theory and Polya's M...

republication of the 1927 original

I. SpacesII. TransformationsIII. OrthogonalityIV. AnalysisAppendix. Hilbert Space

IntroductionReferencesExamplesRecurrenceMean convergencePointwise convergenceComments on the ergodic theoremErgodicityConsequences of ergodicityMixingMeasure algebrasDiscrete spectrumAutomorphisms of compact groupsGeneralized proper valuesWeak topologyWeak approximationUniform topologyUniform approximationCategoryInvariant measuresInvariant measures: the solutionInvariant measures: the problemGeneralized ergodic theoremsUnsolved problems

Naive Set Theory is a mathematics textbook by Paul Halmos providing an undergraduate introduction to set theory. While the title states that it is naive which is usually taken to mean without axioms the book does introduce all the axioms of ZFC set theory (except the Axiom of Foundation) and gives correct and rigorous definitions for basic objects. Where it differs from a true axiomatic set theory book is its character: there are no discussions of axiomatic minutiae and there is next to nothing ...

Schakeltechniek Binaire algebra Symmetrische functies Logica Matrices

leerboek voor het nijverheidsonderwijs (twee delen)

Antwoorden En Uitwerkingen Van De Vraagstukken Uit Algebra Ii