library(car) W0=data.frame(Wool); ### lecture du tableau de donn�es "Wool" ind=c(10:18); W=W0[ind,]; # on consid�re seulement les observations 10-18 attach(W); cat("Le contenu du tableau W est: \n") print(W); cat("\n Test de shapiro sur la variable cycles \n ") shapiro.test(cycles) amp=factor(amp); load=factor(load); m1=lm(cycles~amp+load, contrasts=list(amp=contr.sum, load=contr.sum)) cat("\n SUMMARY \n") print(summary(m1)) cat("\n ANOVA DE TYPE III \n ") print(Anova(m1,type="III")) ############################################################################ Le contenu du tableau W est: len amp load cycles 10 300 8 40 1414 11 300 8 45 1198 12 300 8 50 634 13 300 9 40 1022 14 300 9 45 620 15 300 9 50 438 16 300 10 40 443 17 300 10 45 332 18 300 10 50 220 Test de shapiro sur la variable cycles Shapiro-Wilk normality test data: cycles W = 0.9099, p-value = 0.315 SUMMARY Call: lm(formula = cycles ~ amp + load, contrasts = list(amp = contr.sum, load = contr.sum)) Residuals: 1 2 3 4 5 6 7 8 9 74.67 101.67 -176.33 71.33 -87.67 16.33 -146.00 -14.00 160.00 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) 702.33 54.56 12.873 0.00021 *** amp1 379.67 77.16 4.921 0.00793 ** amp2 -9.00 77.16 -0.117 0.91276 load1 257.33 77.16 3.335 0.02897 * load2 14.33 77.16 0.186 0.86167 --- Signif. codes: 0 �***� 0.001 �**� 0.01 �*� 0.05 �.� 0.1 � � 1 Residual standard error: 163.7 on 4 degrees of freedom Multiple R-squared: 0.9219, Adjusted R-squared: 0.8439 F-statistic: 11.81 on 4 and 4 DF, p-value: 0.01733 ANOVA DE TYPE III Anova Table (Type III tests) Response: cycles Sum Sq Df F value Pr(>F) (Intercept) 4439449 1 165.7170 0.00021 *** amp 844865 2 15.7687 0.01267 * load 420686 2 7.8517 0.04121 * Residuals 107157 4 --- Signif. codes: 0 �***� 0.001 �**� 0.01 �*� 0.05 �.� 0.1 � � 1