CFA level 1conception.docx

上传人:b****8 文档编号:29356182 上传时间:2023-07-22 格式:DOCX 页数:40 大小:5.38MB
下载 相关 举报
CFA level 1conception.docx_第1页
第1页 / 共40页
CFA level 1conception.docx_第2页
第2页 / 共40页
CFA level 1conception.docx_第3页
第3页 / 共40页
CFA level 1conception.docx_第4页
第4页 / 共40页
CFA level 1conception.docx_第5页
第5页 / 共40页
点击查看更多>>
下载资源
资源描述

CFA level 1conception.docx

《CFA level 1conception.docx》由会员分享,可在线阅读,更多相关《CFA level 1conception.docx(40页珍藏版)》请在冰豆网上搜索。

CFA level 1conception.docx

CFAlevel1conception

Thecurrencywiththehigher(lower)interestratewillalwaystradeatadiscount(premium)intheforwardmarket.Thelowerinterestrateinthedomesticcountrywillbeoffsetbytheappreciationofthedomesticcountry’scurrencyovertheinvestmenthorizon.

ThevalueofaEuropeanputoptionwilldecreaseastherisk-freeinterestrateincreases.

Whenacommoditymarketisincontango,futurespricesarehigherthanspotprices.Whenspotpricesarehigherthanthefuturesprice,themarketissaidtobeinbackwardation.

Bisincorrectbecausebackwardationistheoppositeofcontango;thefuturespriceisbelowthespotprice.

Cisincorrectbecausecarryreferstostorageplusinterestcosts.Itdoesnotsayanythingaboutfuturespricesrelativetospotprices.

Adistributionthatismorepeakedthannormaliscalledleptokurtic.

Adistributionthatisneithermorepeakednorlesspeakedthannormaliscalledmesokurtic.

Adistributionthatislesspeakedthannormaliscalledplatykurtic.

Thedurationofaportfolioistheweightedaverageofthebonds’durationsinwhichtheweightforeachbondisitscontributiontotheportfolio'svalue

MonteCarlosimulationlendsitselfto“whatif”analysisandrequirestheusertoprovideaprobabilitydistributionordistributions.Itcanbeacomplementtoanalyticalmethods.

MonteCarlosimulationprovidesadistributionofpossiblesolutionstocomplexfunctions.Thecentraltendencyandthevarianceofthedistributionofsolutionsgiveimportantcluestodecisionmakersregardingexpectedresultsandrisk.

Thesamplingerroristhedifferencebetweentheobservedvalueofastatisticandthequantityitisintendedtoestimate.

ZZ-score(standardizedvalue)=(X −μ)/σ,计算取值X距离平均值μ的标准差的个数

Themostappropriatetestischi-square,with36−1=35degreesoffreedom.Reminber:

Thedominatorjustforcalculatingthestandarddeviationofsamplewithsizeofnis(n-1).

Anormaldistributionhaskurtosisof3.0.

whileforthecalculatingoftstatistic,thestandarderrorofsampleinformulaiss/n^0.5.

Thestandarderrorofthesample=StandardDeviation/n^0.5

ThesecuritymarketlineisagraphicalrepresentationoftheCAPMwithbetaonthe x-axisandexpectedreturnonthe y-axis.Theslopeofthelineisgivenbythemarketriskpremium,thedifferencebetweentheequitymarketreturnandtherisk-freerateofinterest.

ThebetaofStockA=CorrelationofStockAwiththemarket×StandarddeviationofStockA’sreturn÷Standarddeviationofthemarket’sreturn

Theoptimalriskyportfolioliesatthepointoftangencybetweenthecapitalallocationlineandtheefficientfrontierofriskyassets.

 theoptimalinvestorportfolioliesatthepointoftangencybetweentheinvestor’sindifferencecurveandthecapitalallocationline.

theglobalminimum-varianceportfolioistheleft-mostpointontheminimum-variancefrontier.

Ifaclientoffersabonusthatdependonthefutureperformanceofheraccount,thisisanadditionalcompensationarrangementthatrequireswrittenconsentinadvance.Ifaclientoffersabonustorewardamemberforheraccount’spastperformance,thisisagiftthatrequiresdisclosuretothemember’semployerwithstandardI(B)IndependenceandObjective.

 Foraninvestorwhoholdsafullydiversifiedportfolio,theTreynorratioandJensen’salphaaretheappropriateportfolioperformancemeasures.Theyareappropriatebecauseinafullydiversifiedportfolio,onlysystematicriskmatters;boththesemetricsmeasureperformancerelativetobetaorsystematicrisk.

TheTreynorratiomeasuresthereturnpremiumofaportfolioversustherisk-freeassetrelativetotheportfolio’sbeta,whichisameasureofsystematicrisk.

TheSharperatioissimilartotheTreynorratio,butitusesportfoliostandarddeviation,whichisameasureoftotalrisk,insteadofstandarddeviation.

M-squaredincorporatesthestandarddeviationofthemarketandportfolio,whicharemeasuresoftotalrisk.

TheCAPMrequiresthattherearenorestrictionsonshortselling(whichisanassumptionunderlyingfrictionlessmarkets)andthattheamountinvestedinanassetcanbeasmuchoraslittleastheinvestorwants(thatis,investmentsareinfinitelydivisible).TheCAPMalsoassumesthatallinvestorsanalyzesecuritiesinthesamewayusingthesameinputsforfuturecashflowsandthesameprobabilitydistributions;thatis,itassumesthatinvestorshavehomogenousexpectations.

TheprovisionswithintheGIPSstandardsaredividedintothefollowingninesections:

FundamentalsofCompliance,InputData,CalculationMethodology,CompositeConstruction,Disclosure,PresentationandReporting,RealEstate,PrivateEquity,andWrapFee/SeparatelyManagedAccount(SMA)Portfolios.

TheinvestmentdecisionruleusingIRR(InternalRateofReturn),theIRRrule,statesthefollowing:

“AcceptprojectsorinvestmentsforwhichtheIRRisgreaterthantheopportunitycostofcapital.”TheIRRruleusestheopportunitycostofcapitalasahurdlerate,orratethataproject’sIRRmustexceedfortheprojecttobeaccepted.NotethatiftheopportunitycostofcapitalisequaltotheIRR,thentheNPVisequalto0.Iftheproject’sopportunitycostislessthantheIRR,theNPVisgreaterthan0(usingadiscountratelessthantheIRRwillmaketheNPVpositive).

Thetime-weightedrateofreturnmeasuresthecompoundrateofgrowthof$1initiallyinvestedintheportfoliooverastatedmeasurementperiod.Incontrasttothemoney-weightedrateofreturn,thetime-weightedrateofreturnisnotaffectedbycashwithdrawalsoradditionstotheportfolio.Theterm“time-weighted”referstothefactthatreturnsareaveragedovertime.Tocomputeanexacttime-weightedrateofreturnonaportfolio,takethefollowingthreesteps:

1.Pricetheportfolioimmediatelypriortoanysignificantadditionorwithdrawaloffunds.Breaktheoverallevaluationperiodintosubperiodsbasedonthedatesofcashinflowsandoutflows.

2.Calculatetheholdingperiodreturnontheportfolioforeachsubperiod.

3.Linkorcompoundholdingperiodreturnstoobtainanannualrateofreturnfortheyear(thetime-weightedrateofreturnfortheyear).Iftheinvestmentisformorethanoneyear,takethegeometricmeanoftheannualreturnstoobtainthetime-weightedrateofreturnoverthatmeasurementperiod.

Themoneymarketisthemarketforshort-termdebtinstruments(one-yearmaturityorless).Someinstrumentsrequiretheissuertorepaythelendertheamountborrowedplusinterest.Othersarepurediscountinstrumentsthatpayinterestasthedifferencebetweentheamountborrowedandtheamountpaidback.

Alldatameasurementsaretakenononeoffourmajorscales:

nominal,ordinal,interval,orratio.

1.Nominalscalesrepresenttheweakestlevelofmeasurement:

Theycategorizedatabutdonotrankthem.Ifweassignedintegerstomutualfundsthatfollowdifferentinvestmentstrategies,thenumber1mightrefertoasmall-capvaluefund,thenumber2toalarge-capvaluefund,andsoonforeachpossiblestyle.Thisnominalscalecategorizesthefundsaccordingtotheirstylebutdoesnotrankthem.

2.Ordinalscalesreflectastrongerlevelofmeasurement.Ordinalscalessortdataintocategoriesthatareorderedwithrespecttosomecharacteristic.Forexample,theMorningstarandStandard&Poor’sstarratingsformutualfundsrepresentanordinalscaleinwhichonestarrepresentsagroupoffundsjudgedtohavehadrelativelytheworstperformance,withtwo,three,four,andfivestarsrepresentinggroupswithincreasinglybetterperformance,asevaluatedbythoseservices.Anordinalscalemayalsoinvolvenumberstoidentifycategories.Forexample,inrankingbalancedmutualfundsbasedontheirfive-yearcumulativereturn,wemightassignthenumber1tothetop10percentoffunds,andsoon,sothatthenumber10representsthebottom10percentoffunds.Theordinalscaleisstrongerthanthenominalscalebecauseitrevealsthatafundranked1performedbetterthanafundranked2.Thescaletellsusnothing,however,aboutthedifferenceinperformancebetweenfundsranked1and2comparedwiththedifferenceinperformancebetweenfundsranked3and4,or9and10.

3.Intervalscalesprovidenotonlyrankingbutalsoassurancethatthedifferencesbetweenscalevaluesareequal.Asaresult,scalevaluescanbeaddedandsubtractedmeaningfully.TheCelsiusandFahrenheitscalesareintervalmeasurementscales.Thedifferenceintemperaturebetween10°Cand11°Cisthesameamountasthedifferencebetween40°Cand41°C.Wecanstateaccuratelythat12°C=9°C+3°C,forexample.Nevertheless,thezeropointofanintervalscaledoesnotreflectcompleteabsenceofwhatisbeingmeasured;itisnotatruezeropointornaturalzero.ZerodegreesCelsiuscorrespondstothefreezingpointofwater,nottheabsenceoftemperature.Asaconsequenceoftheabsenceofatruezeropoint,wecannotmeaningfullyformratiosonintervalscales.Asanexample,50°C,althoughfivetimesaslargeanumberas10°C,doesnotrepresentfivetimesasmuchtemperature.Also,questionnairescalesareoftentreatedasintervalscales.Ifaninvestorisaskedtorankhisriskaversiononascalefrom1(extremelyrisk-averse)to7(extremelyrisk-loving),thedifferencebetweenaresponseof1andaresponseof2issometimesassumedtorepresentthesamedifferenceinriskaversionasthedifferencebetweenaresponseof6andaresponseof7.Whenthatassumptioncanbejustified,thedataaremeasuredonanintervalscale.

4.Ratioscalesrepresentthestrongestlevelofmeasurement.Theyhaveallthecharacteristicsofintervalmeasurementscalesaswellasatruezeropointastheorigin.Withratio

展开阅读全文
相关资源
猜你喜欢
相关搜索

当前位置:首页 > 医药卫生 > 基础医学

copyright@ 2008-2022 冰豆网网站版权所有

经营许可证编号:鄂ICP备2022015515号-1