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1、研究生考試錄取相關(guān)因素的實(shí)驗(yàn)報(bào)告一, 研究目的通過(guò)對(duì)南開(kāi)大學(xué)國(guó)際經(jīng)濟(jì)研究所1999級(jí)研究生考試分?jǐn)?shù)及錄取情況的研究,引入錄取與未錄取這一虛擬變量,比較線性概率模型與Probit模型,Logit模型,預(yù)測(cè)正確率。二, 模型設(shè)定表1,南開(kāi)大學(xué)國(guó)際經(jīng)濟(jì)研究所1999級(jí)研究生考試分?jǐn)?shù)及錄取情況見(jiàn)數(shù)據(jù)表obsYSCOREobsYSCOREobsYSCORE114013403326702752140135033268027331392360332690273413873703317002725138438033071026761379390328720266713784003287302638137841
2、032874026191376420321750260101371430321760256111362440318770252121362450318780252131361460316790245140359470308800243150358480308810242161356490304820241170356500303830239180355510303840235190354520299850232200354530297860228210353540294870219220350550293880219230349560293890214240349570292900210250
3、348580291910204260347590291920198270347600287930189280344610286940188290339620286950182300338630282960166310338640282970123320336650282330334660278定義變量SCORE :考生考試分?jǐn)?shù);Y :考生錄取為1,未錄取為0。 上圖為樣本觀測(cè)值。1 線性概率模型根據(jù)上面資料建立模型用Eviews得到回歸結(jié)果如圖:Dependent Variable: YMethod: Least SquaresDate: 12/10/10 Time: 20:38Sample:
4、 1 97Included observations: 97VariableCoefficientStd. Errort-StatisticProb. C-0.8474070.159663-5.3074760.0000SCORE0.0032970.0005216.3259700.0000R-squared0.296390 Mean dependent var0.144330Adjusted R-squared0.288983 S.D. dependent var0.353250S.
5、E. of regression0.297866 Akaike info criterion0.436060Sum squared resid8.428818 Schwarz criterion0.489147Log likelihood-19.14890 F-statistic40.01790Durbin-Watson stat0.359992 Prob(F-statistic)0.000000參數(shù)估計(jì)結(jié)果為:
6、-0.847407+0.003297 Se=(0.159663)( 0.000521) t=(-5.307476) (6.325970) p=(0.0000) (0.0000) 預(yù)測(cè)正確率:Forecast: YFActual: YForecast sample: 1 97Included observations: 97Root Mean Squared Error0.294780Mean Absolute Error 0.233437Mean Absolute Percentage Error8.689503Theil Inequa
7、lity Coefficient 0.475786 Bias Proportion 0.000000 Variance Proportion 0.294987 Covariance Proportion 0.7050132.Logit模型Dependent Variable: YMethod: ML
8、- Binary Logit (Quadratic hill climbing)Date: 12/10/10 Time: 21:38Sample: 1 97Included observations: 97Convergence achieved after 11 iterationsCovariance matrix computed using second derivativesVariableCoefficientStd. Errorz-StatisticProb. C-243.7362125.5564-1.9412480.0522SCORE0.6794410.3
9、504921.9385360.0526Mean dependent var0.144330 S.D. dependent var0.353250S.E. of regression0.115440 Akaike info criterion0.123553Sum squared resid1.266017 Schwarz criterion0.176640Log likelihood-3.992330 Hanna
10、n-Quinn criter.0.145019Restr. log likelihood-40.03639 Avg. log likelihood-0.041158LR statistic (1 df)72.08812 McFadden R-squared0.900282Probability(LR stat)0.000000Obs with Dep=083 Total obs97Obs with Dep=114得Logit模型估計(jì)結(jié)果如下 pi
11、 = F(yi) = 拐點(diǎn)坐標(biāo) (358.7, 0.5)其中Y=-243.7362+0.6794X預(yù)測(cè)正確率Forecast: YFActual: YForecast sample: 1 97Included observations: 97Root Mean Squared Error0.114244Mean Absolute Error 0.025502Mean Absolute Percentage Error1.275122Theil Inequality Coefficient 0.153748
12、; Bias Proportion 0.000000 Variance Proportion 0.025338 Covariance Proportion 0.9746623.Probit模型Dependent Variable: YMethod: ML - Binary Probit (Quadratic hill climbing
13、)Date: 12/10/10 Time: 21:40Sample: 1 97Included observations: 97Convergence achieved after 11 iterationsCovariance matrix computed using second derivativesVariableCoefficientStd. Errorz-StatisticProb. C-144.456070.19809-2.0578330.0396SCORE0.4028680.1961862.0535040.0400Mean dependent var0.
14、144330 S.D. dependent var0.353250S.E. of regression0.116277 Akaike info criterion0.122406Sum squared resid1.284441 Schwarz criterion0.175493Log likelihood-3.936702 Hannan-Quinn criter.0.143872Restr. log likel
15、ihood-40.03639 Avg. log likelihood-0.040585LR statistic (1 df)72.19938 McFadden R-squared0.901672Probability(LR stat)0.000000Obs with Dep=083 Total obs97Obs with Dep=114Probit模型最終估計(jì)結(jié)果是 pi = F(yi) = F (-144.456 + 0.4029 xi) 拐點(diǎn)
16、坐標(biāo) (358.5, 0.5)預(yù)測(cè)正確率Forecast: YFActual: YForecast sample: 1 97Included observations: 97Root Mean Squared Error0.115072Mean Absolute Error 0.025387Mean Absolute Percentage Error1.216791Theil Inequality Coefficient 0.154476 Bias Proportion 0.000084 Variance Proportion 0.020837 Covariance Proportion 0.979080預(yù)測(cè)正確率結(jié)論:線性概率模型RMSE=0.294780 MAE=0.233437 MAPE=8.689503 Logit模型 RMSE=0.114244
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