Visualisation
library(car)
## Loading required package: carData
scatterplot(price ~ sqft_living, data)
## [1] 0.7020437
## [1] 0.4928654
model <- lm(price ~ sqft_living, data)
model
##
## Call:
## lm(formula = price ~ sqft_living, data = data)
##
## Coefficients:
## (Intercept) sqft_living
## -43867.6 280.8
library(ggplot2)
ggplot(data, aes(sqft_living, price)) + geom_point() + stat_smooth(method = lm)
## `geom_smooth()` using formula 'y ~ x'
summary(model)
##
## Call:
## lm(formula = price ~ sqft_living, data = data)
##
## Residuals:
## Min 1Q Median 3Q Max
## -1478255 -147564 -24169 106283 4360147
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) -43867.602 4405.455 -9.958 <2e-16 ***
## sqft_living 280.807 1.938 144.924 <2e-16 ***
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 261600 on 21611 degrees of freedom
## Multiple R-squared: 0.4929, Adjusted R-squared: 0.4928
## F-statistic: 2.1e+04 on 1 and 21611 DF, p-value: < 2.2e-16
# Save the predicted values
yhat<- predict(model)
# Save the residual values
epsilon <- residuals(model)
cbind(yhat,epsilon)
## yhat epsilon
## 1 287484.29 -6.558429e+04
## 2 677805.59 -1.398056e+05
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## 21499 413847.30 1.961527e+05
## 21500 1135520.50 -2.855205e+05
## 21501 638492.65 -1.954927e+05
## 21502 1082167.23 6.783277e+04
## 21503 380150.50 7.284950e+04
## 21504 613220.05 1.217799e+05
## 21505 714310.46 9.568954e+04
## 21506 1180449.57 3.795504e+05
## 21507 1997597.03 2.424030e+05
## 21508 335221.43 4.227857e+04
## 21509 343645.63 1.383544e+05
## 21510 470008.64 1.299914e+05
## 21511 368918.23 5.108177e+04
## 21512 781704.07 -3.017041e+05
## 21513 267827.82 1.381722e+05
## 21514 739583.06 -2.345831e+05
## 21515 1020389.75 8.496102e+05
## 21516 958612.28 -1.562228e+04
## 21517 301524.63 1.384754e+05
## 21518 340837.56 4.916244e+04
## 21519 343645.63 1.313544e+05
## 21520 256595.56 1.634044e+05
## 21521 1337701.31 7.229869e+04
## 21522 1402286.85 -2.228685e+04
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## 21542 281868.16 1.208548e+05
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## 21562 1219762.50 -4.697625e+05
## 21563 778896.00 -3.568960e+05
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## 21569 1031622.02 6.683780e+05
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## 21577 1318044.84 2.251955e+06
## 21578 489665.11 8.933489e+04
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## 21580 441927.97 2.030720e+05
## 21581 736775.00 -1.419090e+05
## 21582 736775.00 -1.117750e+05
## 21583 377342.43 1.126576e+05
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## 21587 357685.97 1.473140e+05
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## 21589 295908.49 1.185915e+05
## 21590 669381.39 -3.218814e+05
## 21591 1334893.25 -1.148932e+05
## 21592 733966.93 -1.619669e+05
## 21593 290292.36 1.847076e+05
## 21594 1127096.30 -3.709630e+04
## 21595 658149.12 -3.081491e+05
## 21596 385766.63 1.342334e+05
## 21597 967036.48 -2.870865e+05
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## 21604 593563.58 -8.631358e+04
## 21605 374534.37 5.446563e+04
## 21606 663765.26 -5.308026e+04
## 21607 941763.88 6.823612e+04
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## 21611 242555.22 1.595458e+05
## 21612 405423.10 -5.423102e+03
## 21613 242555.22 8.244478e+04
plot(cbind(yhat,epsilon))
abline(h = 0, lty = 2)
#Predicted with residual
cbind(data$sqft_living, epsilon)
## epsilon
## 1 1180 -6.558429e+04
## 2 2570 -1.398056e+05
## 3 770 7.646450e+03
## 4 1960 9.748649e+04
## 5 1680 8.211236e+04
## 6 5420 -2.481047e+05
## 7 1715 -1.802159e+05
## 8 1060 3.806251e+04
## 9 1780 -2.264683e+05
## 10 1890 -1.638570e+05
## 11 3560 -2.933042e+05
## 12 1160 1.861318e+05
## 13 1430 -4.768597e+04
## 14 1370 5.916244e+04
## 15 1810 6.560749e+04
## 16 2950 -1.345121e+05
## 17 1890 -9.185704e+04
## 18 1600 7.957690e+04
## 19 1200 -1.041004e+05
## 20 1250 -7.714076e+04
## 21 1620 -2.603924e+04
## 22 3050 1.187407e+06
## 23 2270 -3.085636e+05
## 24 1070 -3.895557e+03
## 25 2450 -3.151088e+05
## 26 1710 -2.033118e+05
## 27 2450 2.928912e+05
## 28 1400 3.177382e+05
## 29 1520 5.504143e+04
## 30 2570 4.119441e+04
## 31 2320 -2.710392e+04
## 32 1190 -1.029236e+04
## 33 2330 7.708801e+04
## 34 1090 2.727883e+05
## 35 2060 -2.120942e+05
## 36 2300 9.401221e+04
## 37 1660 1.277285e+05
## 38 2360 2.116381e+04
## 39 1220 -5.871656e+04
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## 41 2570 -5.280559e+04
## 42 4220 -3.661366e+05
## 43 3595 -1.036424e+05
## 44 1570 2.880011e+05
## 45 1280 -6.564962e+03
## 46 3160 -3.554815e+05
## 47 990 -2.364102e+04
## 48 2290 1.858203e+05
## 49 1250 1.428592e+05
## 50 2753 6.208068e+05
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## 53 1410 2.479302e+05
## 54 1980 7.287036e+04
## 55 2730 1.972653e+05
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## 60 1850 -4.562477e+04
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## 63 2519 -1.584845e+05
## 64 1540 1.604253e+05
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## 66 2770 -4.163419e+05
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## 68 2240 -2.981394e+05
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## 96 3300 2.220552e+04
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## 212 1270 3.127471e+05
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## 214 2714 -2.532418e+05
## 215 1720 3.788009e+04
## 216 850 8.518192e+04
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## 218 2250 -1.421095e+05
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## 2010 3110 -3.444412e+05
## 2011 1380 -7.164563e+04
## 2012 1290 -1.337303e+04
## 2013 1980 2.478704e+05
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## 2017 770 -1.635355e+04
## 2018 1490 2.054656e+05
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plot(cbind(data$sqft_living, epsilon))
abline(h = 0, lty = 2)
#Autocorrelation
t<-c(1:200)
time<-cbind(t,epsilon)
## Warning in cbind(t, epsilon): number of rows of result is not a multiple of
## vector length (arg 1)
plot(time)
abline(h = 0, lty = 2)