the nature of mathematical economics

the nature of mathematical economics

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时间:2018-02-10

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1、ChapterTheNatureofMathematicalEconomicsMathematicaleconomicsisnotadistinctbranchofeC(loomicsinthesensethatpublicfi•nanceorinternationaltradeis.Rather,itisanapproachtoeconomicanalysis,inwhichthecconomi~tmakesuseofmathematicalsymbolsinthestatementoj'theproblemandalsodrawsUpl111knownmathematicalthe

2、oremstoaidinreasoning.Asfarastilespecificsub•jectmattaofanalysisgoes,itcanbemicro-ormacroeconomictheory,publicfillJ.ncc,urbaneconomies,orwhatnot.Usingthetermmathematicaleconomicsinthebroadestpossiblesense,onemayVCT)'wellsaythateveryelementarytcxtb(lOkofeconomicstoday~xemplifiesmathematicaleco•no

3、micsin~otarasgeometricalmethod~arefrequentlyutilizedLaderivetheoreticalresults.:viorecommonly,however,mathematicaleconomicsisreservedtodescribecasesempl(lY•iogmathematicaltechniqllesbeyond~implegeometry,sllchasmatrixalgebra,differentialandintegralcalculws,differentialeqllation~!diHerenceequation

4、s,etc.Itisthepurpose()fthisbooktointroducethereadertothemostfundamentalaspc:ctsofthesemathematicalmetbods·thoseencountereddailyinthecurrenteconomicliterature.1.1MathematicalversusNonmathematicalEconomicsSincemathematicaleconomicsismerelyanapproachtoeconomicanalysis,itshouldnotanddoesnotfundament

5、allydifferfromthennnmathematicalapproachtoeCllnOlTIlCanaly·sis.Thepurposeofanytheoreticalanalysis,regardlessoftheapproach,isalvaystodcrivcasetofconclusionsortheoremsfromagiven!-.ctofassumptionsorpostulat(:sviaaprocessofreasoning,Themujordifferencebetween"mathematica1economics"and"literaryeco·no

6、mies"istvofold:Fir~t,inthefiJTmer,theassumptionsandconclusionsarestatedinmathematicalsymbolHratherthanwordsandinequationsratherthansentences.Second,inplaceofliterarylogi.::,useismadeofmathematicaltheorems~ofwhiehtherecxi~t~anabundancetodrawupon-inthereasoningprocess,inasmuchassymbolsandwordsare

7、reallycquivalents(witnessthefactthatsymbolsareusuallydefinedinwords),itmatterslit•tlewhichischosenovertheother.Butitisperhapsbeyonddisputethatsymbolsaremoreconvenienttou~cindeductivereasoning,andcertainlyarcmoreconducivetoco

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