author = { Corbae, Dean AND Stinchcombe, Maxwell B. AND Zeman, Juraj },

title = { An Introduction to Mathematical Analysis for Economic Theory and Econometrics },

publisher = {Princeton University Press},

publisher = {},

isbn = {9781400833085},

keywords = { Business , Econometrics , Economics, Mathematical , Mathematical analysis , BUSINESS & ECONOMICS / Econometrics , Equivalence class , Estimator , Existential quantification , Finite set , Fixed-point theorem , Function (mathematics) , Hahn–Banach theorem , Independence (probability theory) , Indicator function , Inequality (mathematics) , Infimum and supremum , Intermediate value theorem , Karush–Kuhn–Tucker conditions , Law of large numbers , Lebesgue measure , Limit of a sequence , Limit superior and limit inferior , Linear algebra , Linear function , Linear map , Linear subspace , Loss function , Markov chain , Mathematical optimization , Mathematics , Maximal element , Measurable function , Measure (mathematics) , Metric space , Monotonic function , Normed vector space , Null set , Open set , Optimization problem , Parameter , Pareto efficiency , Partially ordered set , Preference (economics) , Preference relation , Probability distribution , Probability space , Probability theory , Probability , Quantity , Random variable , Rational number , Real number , Scientific notation , Sequence , Set (mathematics) , Simple function , Special case , Stochastic process , Stone–Weierstrass theorem , Subsequence , Subset , Summation , Surjective function , Theorem , Topological space , Topology , Uncountable set , Uniform continuity , Uniform distribution (discrete) , Union (set theory) , Upper and lower bounds , Utility , Variable (mathematics) , Vector space , Zorn's lemma , Approximation , Axiom of choice , Banach space , Bijection , Bounded function , Budget set , Calculation , Cardinality , Cauchy sequence , Central limit theorem , Combination , Compact space , Complete metric space , Concave function , Conditional expectation , Continuous function (set theory) , Continuous function , Contraction mapping , Contradiction , Convex analysis , Convex set , Countable set , Dense set , Differentiable function , Dimension (vector space) , Dimension , Division by zero , Dynamic programming , Empty set , Equation },

year = {2009},

abstract = {Frontmatter},

abstract = {Contents},

abstract = {Preface},

abstract = {User’s Guide},

abstract = {Notation},

abstract = {CHAPTER 1 Logic},

abstract = {CHAPTER 2 Set Theory},

abstract = {CHAPTER 3 The Space of Real Numbers},

abstract = {CHAPTER 4 The Finite-Dimensional Metric Space of Real Vectors},

abstract = {CHAPTER 5 Finite-Dimensional Convex Analysis},

abstract = {CHAPTER 6 Metric Spaces},

abstract = {CHAPTER 7 Measure Spaces and Probability},

abstract = {CHAPTER 8 The Lp ( Ω, F, P) and lp Spaces, p ∈ [1,∞]},

abstract = {CHAPTER 9 Probabilities on Metric Spaces},

abstract = {CHAPTER 10 Infinite-Dimensional Convex Analysis},

abstract = {CHAPTER 11 Expanded Spaces},

abstract = {Index},

address = { Princeton, NJ , },

url = { https://katalog.slub-dresden.de/en/?cHash=a8fa44d3bda0cb9d524c2f0ab6715df9&tx_find_find%5Baction%5D=citation&tx_find_find%5Bcontroller%5D=Search&tx_find_find%5Bid%5D=0-1827849258&tx_find_find%5Btype%5D=bibtex }