・平均10、分散1.5の正規分布
標本数を増やすと理論値に近づく(と思う)。
ywhite <- rnorm(10,sd=sqrt(1.5)) plot(ywhite,type="l") abline(h=0,col="red") mean(ywhite);var(ywhite) ywhite1 <- rnorm(10,m=10,sd=sqrt(1.5)) ywhite2 <- rnorm(100,m=10,sd=sqrt(1.5)) ywhite3 <- rnorm(1000,m=10,sd=sqrt(1.5)) ywhite4 <- rnorm(10000,m=10,sd=sqrt(1.5)) ywhite5 <- rnorm(100000,m=10,sd=sqrt(1.5)) ywhite6 <- rnorm(1000000,m=10,sd=sqrt(1.5)) mean(ywhite1);var(ywhite1) mean(ywhite2);var(ywhite2) mean(ywhite3);var(ywhite3) mean(ywhite4);var(ywhite4) mean(ywhite5);var(ywhite5) mean(ywhite6);var(ywhite6) |
・グラフ化
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par(mfrow=c(2,2)) ttl1 = "デフォルト" write.csv(ywhite5,"ywhite5.csv") |
・ACFの計算
理論値では0
| par(mfrow=c(2,2)) ywhite1_acf30 <- acf(ywhite1,lag.max=30) ywhite2_acf30 <- acf(ywhite2,lag.max=30) ywhite3_acf30 <- acf(ywhite3,lag.max=30) ywhite4_acf30 <- acf(ywhite4,lag.max=30) ywhite5_acf30 <- acf(ywhite5,lag.max=30) ywhite6_acf30 <- acf(ywhite6,lag.max=30) ywhite1_acf30;ywhite2_acf30;ywhite3_acf30;ywhite4_acf30;ywhite5_acf30;ywhite6_acf30 |