R version 2.15.2 (2012-10-26) -- "Trick or Treat" Copyright (C) 2012 The R Foundation for Statistical Computing ISBN 3-900051-07-0 Platform: i686-pc-linux-gnu (32-bit) R is free software and comes with ABSOLUTELY NO WARRANTY. You are welcome to redistribute it under certain conditions. Type 'license()' or 'licence()' for distribution details. R is a collaborative project with many contributors. Type 'contributors()' for more information and 'citation()' on how to cite R or R packages in publications. Type 'demo()' for some demos, 'help()' for on-line help, or 'help.start()' for an HTML browser interface to help. 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,'11' + ,'12' + ,'13' + ,'14' + ,'15' + ,'16' + ,'17' + ,'18' + ,'19' + ,'20' + ,'21' + ,'22' + ,'23' + ,'24' + ,'25' + ,'26' + ,'27' + ,'28' + ,'29' + ,'30' + ,'31' + ,'32' + ,'33' + ,'34' + ,'35' + ,'36' + ,'37' + ,'38' + ,'39' + ,'40' + ,'41' + ,'42' + ,'43' + ,'44' + ,'45' + ,'46' + ,'47' + ,'48' + ,'49' + ,'50' + ,'51' + ,'52' + ,'53' + ,'54' + ,'55' + ,'56' + ,'57' + ,'58' + ,'59' + ,'60' + ,'61' + ,'62' + ,'63' + ,'64 ') + ,1:152)) > y <- array(NA,dim=c(64,152),dimnames=list(c('1','2','3','4','5','6','7','8','9','10','11','12','13','14','15','16','17','18','19','20','21','22','23','24','25','26','27','28','29','30','31','32','33','34','35','36','37','38','39','40','41','42','43','44','45','46','47','48','49','50','51','52','53','54','55','56','57','58','59','60','61','62','63','64 '),1:152)) > for (i in 1:dim(x)[1]) + { + for (j in 1:dim(x)[2]) + { + y[i,j] <- as.numeric(x[i,j]) + } + } > par3 = 'No Linear Trend' > par2 = 'Do not include Seasonal Dummies' > par1 = '1' > par3 <- 'No Linear Trend' > par2 <- 'Do not include Seasonal Dummies' > par1 <- '1' > #'GNU S' R Code compiled by R2WASP v. 1.0.44 () > #Author: Prof. Dr. P. Wessa > #To cite this work: AUTHOR(S), (YEAR), YOUR SOFTWARE TITLE (vNUMBER) in Free Statistics Software (v$_version), Office for Research Development and Education, URL http://www.wessa.net/rwasp_YOURPAGE.wasp/ > #Source of accompanying publication: Office for Research, Development, and Education > #Technical description: Write here your technical program description (don't use hard returns!) > library(lattice) > library(lmtest) Loading required package: zoo Attaching package: 'zoo' The following object(s) are masked from 'package:base': as.Date, as.Date.numeric > n25 <- 25 #minimum number of obs. for Goldfeld-Quandt test > par1 <- as.numeric(par1) > x <- t(y) > k <- length(x[1,]) > n <- length(x[,1]) > x1 <- cbind(x[,par1], x[,1:k!=par1]) > mycolnames <- c(colnames(x)[par1], colnames(x)[1:k!=par1]) > colnames(x1) <- mycolnames #colnames(x)[par1] > x <- x1 > if (par3 == 'First Differences'){ + x2 <- array(0, dim=c(n-1,k), dimnames=list(1:(n-1), paste('(1-B)',colnames(x),sep=''))) + for (i in 1:n-1) { + for (j in 1:k) { + x2[i,j] <- x[i+1,j] - x[i,j] + } + } + x <- x2 + } > if (par2 == 'Include Monthly Dummies'){ + x2 <- array(0, dim=c(n,11), dimnames=list(1:n, paste('M', seq(1:11), sep =''))) + for (i in 1:11){ + x2[seq(i,n,12),i] <- 1 + } + x <- cbind(x, x2) + } > if (par2 == 'Include Quarterly Dummies'){ + x2 <- array(0, dim=c(n,3), dimnames=list(1:n, paste('Q', seq(1:3), sep =''))) + for (i in 1:3){ + x2[seq(i,n,4),i] <- 1 + } + x <- cbind(x, x2) + } > k <- length(x[1,]) > if (par3 == 'Linear Trend'){ + x <- cbind(x, c(1:n)) + colnames(x)[k+1] <- 't' + } > x 1 2 3 4 5 6 7 8 9 10 11 12 1 77.5 77.5 77.7 77.7 81.0 134.7 80.7 75.5 77.3 77.7 74.5 75.5 2 83.8 83.8 84.5 84.5 87.0 124.0 86.7 83.3 83.7 84.5 83.7 83.9 3 94.6 94.6 95.7 95.7 96.7 109.2 96.6 94.5 94.5 95.7 95.3 95.7 4 83.5 83.5 83.8 83.8 91.0 84.8 91.1 83.3 83.4 83.8 82.7 83.6 5 91.7 91.7 91.8 91.8 108.8 159.7 108.5 92.8 91.7 91.8 93.2 93.0 6 88.9 88.9 89.1 89.1 101.1 144.9 100.9 89.8 88.7 89.1 90.2 90.2 7 74.9 74.9 74.4 74.4 76.9 93.9 76.8 74.8 74.7 74.4 73.1 74.2 8 81.3 81.3 80.8 80.8 107.1 147.4 106.8 81.6 81.2 80.8 80.1 81.1 9 92.0 92.0 92.9 92.9 98.2 149.0 97.9 92.8 92.0 92.9 93.3 93.9 10 92.7 92.7 92.7 92.7 98.4 149.3 98.0 92.8 92.7 92.7 91.8 92.8 11 92.0 92.0 92.3 92.3 98.0 123.7 97.8 91.7 92.0 92.3 91.1 92.0 12 84.7 84.7 84.5 84.5 83.2 99.7 83.1 83.5 84.6 84.5 81.8 83.1 13 92.7 92.7 93.7 93.7 75.6 140.2 75.2 92.7 92.6 93.7 92.8 93.7 14 90.6 90.6 91.9 91.9 85.2 129.3 85.0 91.2 90.6 91.9 92.5 92.7 15 98.5 98.5 99.3 99.3 102.0 134.2 101.8 99.6 98.5 99.3 101.0 100.6 16 86.9 86.9 87.1 87.1 95.3 127.4 95.2 87.7 86.8 87.1 87.9 88.0 17 93.6 93.6 93.4 93.4 100.3 127.5 100.1 95.4 93.5 93.4 94.6 95.5 18 96.4 96.4 96.9 96.9 89.1 123.0 88.9 98.4 96.2 96.9 99.2 99.3 19 79.7 79.7 78.1 78.1 71.8 78.4 71.7 80.1 79.5 78.1 77.2 78.4 20 83.7 83.7 82.1 82.1 94.9 117.7 94.7 84.3 83.5 82.1 81.2 82.6 21 91.2 91.2 91.2 91.2 99.8 123.2 99.7 92.4 91.1 91.2 91.5 92.6 22 97.3 97.3 96.6 96.6 106.6 141.6 106.4 98.1 97.3 96.6 96.8 97.5 23 92.3 92.3 91.8 91.8 86.2 123.2 86.0 92.1 92.2 91.8 90.5 91.6 24 81.4 81.4 80.2 80.2 83.3 91.8 83.3 80.0 81.2 80.2 76.6 78.4 25 89.5 89.5 89.5 89.5 87.5 113.9 87.3 88.7 89.4 89.5 87.2 88.5 26 87.2 87.2 87.4 87.4 88.5 110.8 88.3 87.4 87.2 87.4 87.0 87.6 27 95.4 95.4 95.7 95.7 83.7 114.0 83.5 96.0 95.3 95.7 95.7 96.4 28 93.0 93.0 93.1 93.1 116.7 116.6 116.7 94.3 93.0 93.1 93.6 94.6 29 91.1 91.1 90.8 90.8 114.0 106.7 114.0 92.1 91.0 90.8 90.5 91.9 30 92.4 92.4 92.6 92.6 116.1 113.8 116.2 93.7 92.4 92.6 92.8 94.1 31 83.4 83.4 82.2 82.2 87.8 87.6 87.8 83.5 83.3 82.2 80.6 82.1 32 81.5 81.5 80.2 80.2 101.9 102.4 101.9 81.0 81.3 80.2 77.5 79.5 33 95.1 95.1 95.2 95.2 105.1 116.8 105.0 96.4 95.0 95.2 95.5 96.6 34 100.6 100.6 100.3 100.3 113.7 119.4 113.7 101.6 100.5 100.3 100.5 101.5 35 91.7 91.7 91.6 91.6 94.4 101.8 94.3 91.6 91.7 91.6 89.7 91.5 36 84.9 84.9 83.3 83.3 77.5 85.6 77.5 83.9 84.7 83.3 80.2 82.0 37 92.6 92.6 92.5 92.5 70.1 118.4 69.7 91.7 92.5 92.5 90.0 91.3 38 90.5 90.5 90.5 90.5 94.9 112.5 94.8 90.4 90.4 90.5 89.9 90.4 39 97.1 97.1 97.4 97.4 91.4 114.3 91.2 98.0 97.1 97.4 97.2 98.4 40 94.6 94.6 94.2 94.2 107.1 116.2 107.1 95.5 94.5 94.2 94.0 95.2 41 89.8 89.8 89.5 89.5 93.0 108.2 92.9 90.5 89.7 89.5 88.8 90.2 42 95.8 95.8 95.8 95.8 106.1 104.4 106.1 97.2 95.8 95.8 96.5 97.4 43 87.9 87.9 86.7 86.7 95.1 72.9 95.3 88.0 87.7 86.7 84.9 86.6 44 81.1 81.1 79.8 79.8 93.0 89.8 93.1 79.9 80.9 79.8 76.5 78.2 45 100.8 100.8 101.2 101.2 107.4 109.6 107.3 102.0 100.8 101.2 102.1 102.6 46 103.3 103.3 103.0 103.0 97.5 111.0 97.3 104.3 103.3 103.0 103.3 104.1 47 92.0 92.0 91.8 91.8 96.8 95.2 96.8 92.1 91.9 91.8 91.1 92.0 48 96.1 96.1 95.8 95.8 81.1 90.0 81.0 95.8 96.1 95.8 94.2 95.4 49 90.2 90.2 90.2 90.2 80.6 101.5 80.5 89.1 90.1 90.2 87.6 88.9 50 91.7 91.7 92.2 92.2 93.4 102.3 93.3 92.2 91.7 92.2 92.0 92.8 51 105.7 105.7 105.9 105.9 107.2 109.3 107.2 107.5 105.8 105.9 107.8 107.9 52 98.0 98.0 98.0 98.0 87.8 101.7 87.7 99.6 97.9 98.0 99.2 99.9 53 91.4 91.4 91.1 91.1 85.1 85.7 85.1 92.1 91.3 91.1 90.8 91.8 54 106.2 106.2 106.5 106.5 105.6 107.4 105.6 108.9 106.3 106.5 109.4 109.6 55 89.8 89.8 89.2 89.2 90.1 65.9 90.3 89.8 89.7 89.2 87.6 89.1 56 89.2 89.2 88.4 88.4 93.3 88.3 93.4 89.5 89.1 88.4 87.2 88.6 57 105.6 105.6 105.8 105.8 111.7 112.6 111.7 107.6 105.7 105.8 108.1 108.2 58 104.0 104.0 104.1 104.1 98.9 110.1 98.8 105.6 104.1 104.1 105.4 105.9 59 100.3 100.3 100.1 100.1 90.3 97.5 90.3 100.9 100.2 100.1 100.5 100.7 60 102.5 102.5 102.2 102.2 82.9 85.4 82.8 102.8 102.6 102.2 101.9 102.5 61 96.5 96.5 96.9 96.9 80.6 97.0 80.5 96.1 96.5 96.9 96.1 96.5 62 95.0 95.0 96.0 96.0 91.7 97.5 91.7 94.7 95.0 96.0 95.8 95.8 63 106.5 106.5 107.3 107.3 104.6 111.7 104.6 107.3 106.6 107.3 108.3 108.3 64 102.1 102.1 102.7 102.7 92.8 104.8 92.7 102.9 102.2 102.7 103.1 103.6 65 96.3 96.3 96.2 96.2 104.4 92.0 104.5 96.1 96.2 96.2 96.2 95.9 66 108.4 108.4 108.8 108.8 112.5 113.0 112.5 109.8 108.4 108.8 111.9 110.5 67 87.0 87.0 86.5 86.5 83.3 59.2 83.5 85.3 86.9 86.5 84.3 84.5 68 90.7 90.7 89.3 89.3 106.3 106.5 106.3 90.0 90.6 89.3 87.6 88.4 69 107.9 107.9 108.0 108.0 98.2 119.3 98.0 109.2 108.0 108.0 109.9 109.6 70 101.2 101.2 100.9 100.9 103.2 106.5 103.2 101.3 101.2 100.9 100.7 101.0 71 104.7 104.7 104.2 104.2 116.2 105.0 116.3 104.8 104.7 104.2 104.7 104.3 72 103.7 103.7 103.2 103.2 106.2 87.6 106.4 102.5 103.7 103.2 101.4 101.7 73 99.3 99.3 99.5 99.5 92.1 114.2 91.9 97.7 99.3 99.5 97.5 97.7 74 99.6 99.6 100.7 100.7 93.4 110.7 93.3 98.9 99.6 100.7 100.4 100.1 75 113.9 113.9 114.9 114.9 105.7 131.2 105.5 114.9 114.1 114.9 117.0 116.2 76 97.2 97.2 97.1 97.1 103.8 109.2 103.8 97.5 97.2 97.1 97.1 97.5 77 106.2 106.2 106.1 106.1 115.1 107.0 115.2 107.3 106.2 106.1 107.3 107.4 78 110.7 110.7 111.3 111.3 116.5 106.4 116.6 112.3 110.7 111.3 113.7 113.2 79 89.6 89.6 88.2 88.2 90.6 59.4 90.9 88.5 89.3 88.2 86.0 86.8 80 93.3 93.3 91.7 91.7 90.2 104.7 90.1 92.9 93.1 91.7 90.0 91.0 81 107.6 107.6 107.9 107.9 112.5 116.7 112.4 108.9 107.8 107.9 109.9 109.3 82 111.7 111.7 111.6 111.6 115.8 127.2 115.7 112.4 111.9 111.6 113.0 112.4 83 106.9 106.9 106.7 106.7 109.6 109.7 109.6 107.3 107.0 106.7 109.7 107.1 84 102.6 102.6 102.6 102.6 98.1 84.8 98.3 101.7 102.6 102.6 102.5 101.6 85 105.8 105.8 106.2 106.2 95.4 120.6 95.2 105.0 105.9 106.2 105.6 105.3 86 103.7 103.7 104.9 104.9 93.6 110.6 93.5 103.3 103.8 104.9 104.8 104.6 87 115.8 115.8 116.7 116.7 100.3 126.9 100.1 116.6 115.9 116.7 118.8 117.7 88 103.8 103.8 104.1 104.1 107.6 116.0 107.5 103.6 103.7 104.1 105.2 103.9 89 108.2 108.2 108.5 108.5 118.6 104.9 118.7 108.9 108.2 108.5 110.5 109.4 90 115.5 115.5 116.5 116.5 121.9 105.3 122.0 117.0 115.7 116.5 119.8 118.3 91 100.5 100.5 100.1 100.1 100.3 77.9 100.5 100.9 100.5 100.1 100.4 100.5 92 101.1 101.1 100.4 100.4 126.3 108.3 126.4 101.0 101.1 100.4 99.5 100.2 93 108.6 108.6 109.1 109.1 115.7 111.7 115.7 109.8 108.7 109.1 110.8 110.4 94 119.5 119.5 119.8 119.8 120.3 125.2 120.3 121.0 119.8 119.8 122.0 121.5 95 113.6 113.6 113.7 113.7 114.1 108.3 114.1 114.1 113.8 113.7 114.4 114.2 96 105.9 105.9 105.9 105.9 101.0 78.0 101.2 105.5 105.9 105.9 105.2 105.4 97 112.3 112.3 112.4 112.4 111.6 117.3 111.6 112.5 112.4 112.4 113.0 112.6 98 112.7 112.7 113.7 113.7 138.3 111.2 138.6 113.9 112.9 113.7 116.3 115.3 99 113.4 113.4 114.2 114.2 117.0 106.5 117.1 115.3 113.5 114.2 117.4 116.6 100 117.3 117.3 117.6 117.6 121.6 116.0 121.7 120.4 117.6 117.6 122.2 121.1 101 109.4 109.4 109.3 109.3 102.6 98.9 102.6 111.1 109.4 109.3 112.2 111.2 102 117.8 117.8 118.8 118.8 126.9 107.9 127.1 120.1 118.0 118.8 123.6 121.7 103 105.6 105.6 104.6 104.6 106.7 78.6 106.9 106.1 105.7 104.6 105.4 105.0 104 96.3 96.3 95.0 95.0 114.0 92.6 114.2 96.0 96.3 95.0 93.8 94.4 105 117.3 117.3 117.4 117.4 120.4 115.3 120.4 119.4 117.5 117.4 121.3 119.9 106 116.4 116.4 115.7 115.7 116.3 102.7 116.4 117.4 116.6 115.7 117.4 116.7 107 99.2 99.2 97.8 97.8 95.1 86.4 95.2 98.6 99.2 97.8 97.2 97.0 108 100.8 100.8 98.6 98.6 86.7 76.7 86.8 99.6 100.8 98.6 97.0 97.0 109 90.4 90.4 88.8 88.8 73.9 97.8 73.6 87.4 90.2 88.8 84.6 85.1 110 92.1 92.1 90.9 90.9 87.8 97.5 87.7 90.8 92.1 90.9 89.2 89.1 111 101.8 101.8 100.4 100.4 84.6 110.2 84.3 101.2 101.8 100.4 99.9 99.5 112 93.7 93.7 91.2 91.2 100.9 105.3 100.8 93.2 93.6 91.2 90.2 90.3 113 96.0 96.0 94.6 94.6 105.2 92.5 105.3 95.2 95.8 94.6 93.1 93.4 114 102.0 102.0 100.0 100.0 114.7 101.3 114.8 102.0 102.0 100.0 100.2 99.7 115 89.2 89.2 86.0 86.0 95.3 62.1 95.6 87.0 89.1 86.0 83.0 83.0 116 89.0 89.0 86.6 86.6 96.0 91.1 96.0 86.3 88.9 86.6 82.3 83.0 117 105.9 105.9 104.4 104.4 116.4 100.3 116.6 105.1 106.0 104.4 103.9 103.3 118 105.2 105.2 103.4 103.4 113.1 96.9 113.3 104.2 105.2 103.4 102.8 102.0 119 100.2 100.2 98.6 98.6 90.1 79.7 90.2 99.2 100.2 98.6 97.4 97.2 120 97.5 97.5 95.2 95.2 74.9 71.8 75.0 95.1 97.4 95.2 91.7 92.1 121 95.4 95.4 94.5 94.5 70.1 99.3 69.9 92.5 95.2 94.5 90.5 91.1 122 100.6 100.6 99.9 99.9 79.1 81.9 79.1 99.1 100.6 99.9 98.8 98.1 123 114.0 114.0 112.8 112.8 111.7 98.0 111.8 113.5 114.2 112.8 113.3 112.0 124 105.1 105.1 103.7 103.7 106.3 85.4 106.5 104.7 105.1 103.7 103.1 103.0 125 101.5 101.5 100.4 100.4 93.2 74.6 93.4 100.4 101.4 100.4 99.2 99.1 126 115.5 115.5 114.5 114.5 131.9 94.6 132.2 116.3 115.6 114.5 116.2 115.2 127 95.5 95.5 93.5 93.5 96.4 72.1 96.6 94.1 95.4 93.5 91.3 91.6 128 96.5 96.5 94.7 94.7 119.0 93.7 119.2 94.9 96.5 94.7 92.1 92.5 129 114.6 114.6 114.2 114.2 116.9 100.1 117.0 115.1 114.8 114.2 115.5 114.6 130 110.4 110.4 109.4 109.4 116.4 96.4 116.6 110.1 110.5 109.4 109.6 108.9 131 109.0 109.0 107.8 107.8 107.1 87.9 107.3 108.4 109.0 107.8 107.3 106.9 132 104.8 104.8 103.2 103.2 69.4 74.0 69.3 103.7 104.7 103.2 101.6 101.8 133 103.9 103.9 103.1 103.1 83.8 77.6 83.8 102.8 104.0 103.1 101.2 101.6 134 107.4 107.4 107.3 107.3 104.4 82.8 104.6 107.7 107.6 107.3 108.5 107.6 135 124.8 124.8 124.7 124.7 95.9 105.2 95.8 126.5 125.0 124.7 128.5 126.6 136 108.1 108.1 107.1 107.1 87.5 84.8 87.5 108.6 108.2 107.1 107.4 107.5 137 115.9 115.9 114.9 114.9 120.2 90.8 120.5 117.1 116.0 114.9 116.6 116.0 138 111.2 111.2 110.4 110.4 113.4 84.7 113.7 112.2 111.2 110.4 111.7 111.4 139 95.6 95.6 94.0 94.0 91.5 54.6 91.8 94.7 95.6 94.0 91.8 92.6 140 103.3 103.3 101.5 101.5 117.3 91.5 117.5 102.8 103.4 101.5 100.0 100.6 141 117.7 117.7 116.7 116.7 112.7 85.1 112.9 119.0 118.0 116.7 118.5 117.9 142 110.5 110.5 108.9 108.9 111.8 87.2 112.0 110.6 110.6 108.9 109.3 108.9 143 109.2 109.2 107.3 107.3 108.1 84.9 108.3 109.1 109.3 107.3 106.9 106.9 144 105.8 105.8 103.9 103.9 92.3 72.2 92.5 105.2 105.8 103.9 102.2 103.0 145 103.8 103.8 102.5 102.5 94.3 94.4 103.3 103.9 102.5 100.9 101.7 102.7 146 102.1 102.1 84.5 84.4 103.5 103.1 102.1 102.6 102.3 103.9 103.7 113.8 147 97.1 97.1 116.9 115.4 113.5 116.0 115.1 117.7 117.0 130.4 126.8 127.1 148 101.2 100.8 99.2 99.5 99.3 101.5 101.2 112.8 112.2 113.0 108.6 133.3 149 102.8 102.5 102.9 105.3 105.4 119.4 121.0 121.4 125.8 130.6 74.1 66.4 150 108.1 110.6 110.3 117.5 122.3 123.8 138.7 165.7 76.1 69.1 67.9 41.2 151 97.7 117.5 117.3 118.4 115.2 146.8 71.3 68.2 66.5 49.6 112.4 95.3 152 121.8 122.3 127.5 134.6 55.3 59.4 58.2 63.2 88.0 93.2 94.8 107.8 13 14 15 16 17 18 19 20 21 22 23 24 1 74.7 75.5 78.4 76.3 76.3 67.3 75.3 106.1 111.0 109.6 125.7 147.6 2 83.0 83.2 79.3 78.5 78.6 75.2 83.6 112.7 121.9 120.0 153.8 181.9 3 94.1 94.5 84.3 85.5 85.6 91.1 91.2 123.2 127.1 125.4 134.9 179.8 4 82.5 83.3 81.2 81.7 81.7 83.7 85.2 101.7 102.1 100.6 95.3 145.4 5 93.0 92.7 88.4 91.5 91.7 105.0 100.0 118.7 116.7 114.9 96.6 174.8 6 89.9 89.8 83.1 87.3 87.4 106.2 89.8 107.1 107.7 106.0 100.5 158.9 7 73.8 74.8 76.6 78.8 79.1 88.5 88.9 93.6 97.4 95.9 106.2 143.5 8 80.8 81.5 82.6 85.8 85.8 100.1 85.6 77.5 92.6 90.9 153.4 154.0 9 92.3 92.8 84.4 85.5 85.4 90.3 83.2 117.2 121.7 119.9 132.1 174.4 10 91.9 92.8 94.6 92.8 92.9 85.3 97.1 124.5 123.7 122.2 110.9 162.7 11 90.9 91.7 91.8 90.0 89.8 81.9 85.8 120.8 117.4 116.2 94.3 140.3 12 82.4 83.5 89.3 87.0 86.8 77.2 80.9 97.0 97.2 96.1 91.7 118.9 13 91.8 92.8 87.7 86.0 85.8 78.6 81.3 115.1 120.9 119.6 138.6 155.5 14 91.0 91.3 83.1 81.6 81.6 75.1 83.2 112.9 122.0 120.8 154.3 157.2 15 99.9 99.5 93.6 93.0 92.8 90.3 90.7 122.7 129.6 127.9 149.8 177.7 16 87.6 87.6 85.1 85.7 85.8 88.5 88.4 106.9 106.6 105.4 99.2 140.1 17 94.6 95.3 90.8 94.8 94.8 112.5 94.1 115.0 113.3 111.7 97.7 161.1 18 98.2 98.5 90.5 92.5 92.4 101.1 92.0 114.9 115.0 113.5 107.7 159.5 19 79.1 80.1 86.1 91.2 91.2 114.0 92.0 103.1 107.9 106.3 120.1 154.8 20 83.2 84.2 93.3 96.0 95.7 107.7 89.3 80.8 98.7 96.8 164.5 157.6 21 91.5 92.4 94.9 91.7 91.5 77.8 87.0 118.2 123.0 121.6 136.1 162.5 22 97.5 98.0 102.6 102.3 102.1 101.4 97.7 129.6 127.9 127.3 117.5 141.1 23 91.2 92.2 98.3 96.2 95.6 87.2 82.5 118.7 115.1 114.8 98.2 119.4 24 78.5 80.0 93.4 90.1 90.3 75.9 96.5 88.4 89.3 89.0 91.9 92.8 25 87.6 88.7 92.8 90.1 89.9 78.8 86.2 113.1 118.9 118.5 141.8 127.2 26 86.8 87.4 86.5 85.7 85.6 82.3 84.9 109.8 119.4 118.1 154.2 154.3 27 95.3 96.1 93.8 92.9 93.1 89.1 100.0 116.1 121.3 120.3 138.6 147.6 28 93.4 94.1 90.4 92.2 92.2 100.1 92.7 113.6 111.3 110.7 97.9 125.6 29 90.8 91.9 91.0 93.0 93.1 101.8 96.7 107.9 106.3 104.7 90.3 151.5 30 92.6 93.6 89.1 90.9 91.4 98.5 105.8 107.4 105.9 104.4 90.9 148.0 31 82.2 83.5 89.6 92.8 92.6 106.6 88.5 102.7 108.6 107.3 127.0 147.5 32 79.3 80.8 89.3 91.7 91.1 101.8 78.7 78.3 94.1 93.0 156.8 127.9 33 95.4 96.3 95.3 94.7 94.8 92.4 99.9 121.0 122.5 122.2 127.2 129.5 34 100.7 101.5 104.1 102.2 102.3 94.4 107.8 132.2 129.0 128.3 111.3 145.7 35 90.1 91.6 94.7 92.1 92.4 81.0 102.4 113.2 109.7 109.5 93.0 111.3 36 82.5 84.0 97.6 97.0 97.3 94.6 106.0 89.2 89.6 89.3 89.5 97.1 37 90.5 91.8 96.8 94.2 93.9 83.8 87.3 113.2 118.7 118.6 141.8 119.3 38 89.9 90.4 92.8 90.1 90.2 79.4 93.3 107.6 116.0 116.0 152.0 115.9 39 96.9 98.0 94.7 94.8 94.9 95.6 98.2 107.3 110.1 109.8 120.2 119.9 40 94.5 95.5 95.8 97.7 97.8 106.0 102.0 110.9 107.1 106.7 88.8 117.8 41 89.3 90.5 88.9 92.2 92.2 106.2 93.9 96.4 94.1 93.8 82.8 101.3 42 96.4 97.1 91.2 95.7 96.0 115.0 106.6 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114.1 114.1 101.1 124.0 127.2 131.6 122.1 100.4 111.6 106.6 119 105.3 96.6 109.1 109.1 102.8 96.4 93.7 100.4 98.1 101.2 107.0 104.7 120 86.7 126.7 118.8 118.8 102.7 76.7 74.4 80.6 79.3 100.3 111.5 95.2 121 85.7 73.8 123.0 123.0 104.7 84.4 76.6 79.0 94.6 84.5 102.0 94.0 122 88.0 75.0 113.8 113.8 97.3 91.2 85.1 90.5 97.6 97.2 113.5 95.7 123 102.1 98.0 117.3 117.3 101.8 128.0 128.4 137.5 125.1 111.8 125.5 112.6 124 96.2 90.8 105.7 105.7 105.0 110.2 108.4 116.7 107.3 105.2 106.7 99.1 125 84.9 89.1 109.3 109.3 101.7 100.5 98.5 109.4 97.9 97.9 102.9 91.6 126 96.5 107.0 102.9 102.9 109.4 126.2 125.2 137.6 122.3 117.7 123.6 111.5 127 87.6 92.9 106.8 106.8 100.5 57.6 46.3 64.1 60.7 79.1 107.7 76.6 128 75.3 85.9 110.9 110.9 99.2 104.2 108.4 113.8 100.5 89.4 105.5 83.4 129 101.3 95.8 107.2 107.2 99.1 123.5 125.9 134.1 119.9 128.1 117.1 113.5 130 114.1 101.7 111.6 111.6 96.6 120.0 120.2 129.6 116.6 117.7 113.3 106.4 131 109.6 96.5 113.1 113.1 102.1 102.6 99.2 109.0 102.6 113.3 118.0 104.1 132 100.8 139.2 113.3 113.3 104.7 70.1 60.0 68.0 80.0 119.4 118.4 108.4 133 94.7 80.3 113.7 113.7 101.4 90.0 86.0 90.8 92.8 103.7 105.8 91.0 134 113.2 84.4 102.5 102.5 95.7 111.2 111.0 117.2 109.4 116.0 114.6 108.3 135 119.3 101.1 105.1 105.1 106.0 130.1 132.1 139.6 125.6 137.3 140.3 121.0 136 99.7 90.4 100.6 100.6 101.1 103.7 103.3 106.9 101.2 113.8 113.8 95.4 137 121.6 93.1 101.0 101.0 105.3 124.6 124.2 133.3 120.3 129.8 117.4 109.9 138 94.3 93.9 97.0 97.0 106.1 112.8 113.6 121.8 109.2 121.5 115.4 101.4 139 108.2 76.2 102.7 102.7 95.6 54.9 42.1 58.7 58.3 87.0 105.9 86.0 140 98.1 96.3 106.8 106.8 96.0 110.0 111.4 119.6 106.0 93.3 120.4 96.5 141 126.5 90.3 103.1 103.1 98.9 127.0 127.9 139.8 122.1 131.3 126.9 124.6 142 124.5 100.7 106.8 106.8 98.9 116.4 114.3 127.1 113.5 123.7 117.1 109.3 143 118.8 104.5 108.1 108.1 102.3 114.2 113.2 122.8 111.6 121.8 113.8 104.5 144 108.8 149.0 108.1 108.1 106.2 88.5 84.0 91.2 91.4 124.5 112.8 101.8 145 105.8 105.8 98.4 99.3 91.2 95.4 105.6 103.9 106.7 101.5 98.4 100.4 146 106.7 114.7 103.0 121.0 115.5 110.6 107.3 103.4 97.5 101.7 107.5 97.1 147 159.3 149.9 135.6 133.7 121.8 125.9 107.0 115.2 121.4 98.6 100.9 100.9 148 108.9 108.0 101.1 96.8 97.5 100.9 101.3 95.3 105.0 105.0 102.8 102.8 149 103.1 104.4 100.4 105.3 102.9 101.7 108.8 108.8 106.7 106.7 116.8 117.0 150 103.9 109.8 109.5 96.3 97.8 97.8 95.1 95.1 119.3 119.9 97.9 97.8 151 110.2 99.0 100.8 100.8 97.9 97.9 96.1 96.2 100.6 100.7 97.9 96.2 152 77.5 77.5 77.7 77.7 81.0 134.7 80.7 75.5 77.3 77.7 74.5 75.5 61 62 63 64\r 1 79.6 76.3 70.6 97.2 2 89.4 86.9 73.3 89.5 3 102.3 100.2 79.3 98.1 4 88.3 87.1 72.1 90.4 5 102.5 99.2 78.8 82.8 6 96.8 95.1 77.8 82.1 7 82.2 77.4 66.1 82.6 8 90.0 85.5 70.5 85.0 9 101.8 97.4 80.5 90.2 10 102.7 97.9 78.1 98.2 11 96.6 95.3 80.8 99.3 12 79.2 85.0 76.3 101.1 13 96.5 97.4 79.5 98.8 14 93.8 95.2 81.3 88.7 15 100.5 105.0 87.8 90.3 16 90.0 90.6 80.3 82.9 17 96.4 98.3 85.0 87.4 18 97.6 101.3 90.3 84.8 19 80.8 80.0 76.9 83.8 20 83.1 84.2 80.5 87.1 21 91.8 94.0 84.9 89.7 22 98.1 99.1 92.9 95.8 23 90.0 93.1 85.7 99.9 24 72.5 76.8 80.4 100.1 25 90.1 87.6 86.7 101.6 26 88.3 87.2 85.1 90.1 27 96.5 96.8 91.1 96.0 28 96.0 95.5 87.7 91.0 29 93.5 93.3 84.6 93.0 30 94.6 96.1 83.9 91.8 31 86.0 82.6 81.4 91.2 32 82.0 79.4 79.2 95.1 33 100.3 98.3 87.7 93.9 34 102.7 103.5 93.9 99.9 35 92.3 92.3 84.8 102.3 36 77.8 82.1 82.8 99.6 37 94.3 89.7 92.2 106.5 38 94.3 92.2 84.4 94.1 39 101.1 98.2 93.8 98.5 40 99.6 96.1 91.0 95.7 41 93.9 92.1 83.1 93.3 42 101.6 99.2 90.1 92.0 43 91.5 85.8 88.5 96.6 44 80.2 75.1 86.5 98.1 45 106.5 101.5 100.9 96.1 46 109.4 103.2 104.1 101.2 47 93.7 91.9 90.2 96.1 48 86.9 90.7 104.1 104.8 49 93.6 88.6 86.2 104.7 50 94.1 91.4 91.3 93.3 51 107.8 106.5 108.6 95.5 52 103.1 100.1 96.6 91.4 53 94.6 91.9 89.9 93.0 54 110.9 110.3 104.5 91.0 55 92.1 86.4 93.8 97.7 56 89.6 86.6 93.0 94.7 57 108.0 107.1 108.2 93.4 58 106.8 105.9 103.3 97.2 59 102.1 100.4 101.4 97.8 60 93.0 97.8 112.6 104.4 61 96.0 95.6 96.7 101.0 62 96.4 95.8 91.1 97.5 63 106.5 108.4 104.3 102.1 64 105.7 104.1 98.3 100.4 65 100.1 96.9 95.1 95.8 66 111.0 114.3 103.1 92.7 67 87.3 84.1 88.9 97.8 68 89.6 87.2 95.7 98.0 69 108.4 108.1 111.9 98.6 70 102.3 99.4 105.4 102.1 71 106.0 105.0 105.1 101.8 72 90.9 101.3 104.5 112.3 73 101.9 97.0 98.8 109.9 74 101.1 99.4 98.3 102.6 75 117.5 116.1 113.9 104.0 76 102.2 97.8 96.1 97.0 77 111.0 109.6 101.7 100.2 78 115.3 115.1 106.8 98.7 79 89.6 86.0 93.6 99.6 80 93.7 89.1 99.6 100.6 81 107.6 108.4 111.3 97.1 82 111.4 112.1 114.8 104.3 83 108.5 109.0 110.9 91.0 84 94.7 100.9 106.3 103.3 85 110.2 107.5 100.5 109.3 86 108.6 106.5 95.9 105.4 87 119.5 120.3 110.6 106.4 88 109.3 108.0 97.4 98.5 89 115.7 113.8 100.9 98.0 90 118.5 122.1 109.2 99.9 91 100.9 100.6 103.1 98.5 92 99.9 100.2 101.8 104.7 93 109.9 112.3 103.9 100.4 94 120.7 125.7 110.9 108.6 95 113.3 117.5 106.6 109.9 96 96.4 105.8 103.2 109.5 97 116.2 115.1 108.7 109.2 98 119.2 119.3 104.6 100.9 99 117.9 119.0 108.7 98.4 100 126.5 126.8 109.5 94.2 101 116.3 116.3 102.6 94.7 102 124.7 127.1 109.5 95.2 103 108.8 106.5 108.1 100.3 104 96.7 95.5 96.1 100.9 105 118.4 121.3 118.5 97.9 106 115.4 118.3 116.3 106.9 107 91.7 95.6 105.9 100.8 108 82.5 90.1 120.7 106.6 109 81.7 82.6 97.0 108.2 110 84.5 86.9 99.6 98.4 111 92.4 95.9 114.2 102.0 112 86.8 88.8 103.3 95.7 113 85.1 93.2 99.6 100.8 114 94.7 98.9 110.1 98.8 115 82.5 79.6 105.7 99.6 116 80.5 80.7 97.8 106.1 117 102.3 102.9 111.1 106.3 118 102.2 101.7 112.0 105.7 119 93.3 95.9 107.2 103.7 120 81.0 87.1 112.7 111.2 121 88.6 87.5 102.5 114.8 122 91.8 93.6 114.9 103.6 123 108.4 109.6 126.4 107.0 124 102.1 103.2 107.3 104.8 125 99.1 98.9 103.8 104.7 126 111.7 113.7 124.5 102.0 127 91.6 87.9 110.1 103.4 128 89.5 89.6 107.1 107.0 129 108.1 114.4 117.3 104.0 130 104.7 108.8 113.8 105.4 131 100.1 104.3 119.0 107.9 132 86.9 97.0 119.1 110.1 133 98.7 100.4 106.9 111.0 134 100.3 105.3 115.0 98.5 135 115.4 122.3 141.7 101.9 136 101.8 105.6 115.2 103.4 137 110.9 116.9 117.9 102.9 138 105.3 110.5 116.5 101.0 139 89.2 88.6 107.4 103.4 140 94.8 94.5 122.2 107.2 141 108.5 115.7 126.9 104.5 142 100.5 107.8 117.7 104.7 143 99.6 106.6 114.4 107.0 144 89.9 100.7 113.6 110.3 145 107.0 107.9 103.1 103.1 146 115.2 115.2 113.5 113.5 147 99.2 99.2 107.1 107.4 148 117.6 117.9 105.4 105.1 149 110.3 108.9 106.7 108.3 150 95.1 93.9 94.7 97.3 151 97.2 99.9 100.6 119.9 152 74.7 75.5 78.4 76.3 > k <- length(x[1,]) > df <- as.data.frame(x) > (mylm <- lm(df)) Call: lm(formula = df) Coefficients: (Intercept) `2` `3` `4` `5` `6` -2.551e-02 1.023e+00 -1.540e+00 1.210e+00 9.034e-03 -8.022e-05 `7` `8` `9` `10` `11` `12` -8.903e-03 -9.800e-02 -7.094e-02 3.507e-01 -9.793e-02 4.509e-02 `13` `14` `15` `16` `17` `18` 1.560e-01 1.649e-02 -5.312e-03 1.620e-02 -1.527e-02 -1.305e-03 `19` `20` `21` `22` `23` `24` 4.562e-04 -4.072e-03 -1.850e-02 2.292e-02 -1.030e-03 8.724e-04 `25` `26` `27` `28` `29` `30` -7.890e-03 2.828e-02 7.788e-03 -3.713e-02 8.710e-03 7.288e-04 `31` `32` `33` `34` `35` `36` -1.039e-03 1.635e-03 -6.876e-04 -1.486e-02 3.165e-02 -1.649e-02 `37` `38` `39` `40` `41` `42` 3.516e-03 -5.845e-03 3.057e-03 -1.415e-03 2.484e-03 -1.073e-03 `43` `44` `45` `46` `47` `48` 1.942e-04 6.486e-06 8.590e-04 4.143e-05 7.193e-04 -6.517e-04 `49` `50` `51` `52` `53` `54` 1.793e-04 1.579e-04 5.309e-01 -5.319e-01 -9.599e-04 -6.789e-04 `55` `56` `57` `58` `59` `60` 5.059e-04 -3.038e-04 1.641e-04 -3.320e-03 1.536e-02 -6.754e-04 `61` `62` `63` `64\\r` -4.553e-03 1.043e-02 -1.220e-02 5.399e-03 > (mysum <- summary(mylm)) Call: lm(formula = df) Residuals: Min 1Q Median 3Q Max -0.0142690 -0.0041714 -0.0000551 0.0044252 0.0122700 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) -2.551e-02 2.810e-02 -0.908 0.366504 `2` 1.023e+00 1.958e-02 52.246 < 2e-16 *** `3` -1.540e+00 1.341e-01 -11.483 < 2e-16 *** `4` 1.210e+00 1.156e-01 10.462 < 2e-16 *** `5` 9.034e-03 1.768e-02 0.511 0.610707 `6` -8.022e-05 1.524e-04 -0.526 0.600076 `7` -8.903e-03 1.747e-02 -0.510 0.611596 `8` -9.800e-02 1.089e-02 -9.001 4.08e-14 *** `9` -7.094e-02 1.990e-02 -3.566 0.000590 *** `10` 3.507e-01 2.486e-02 14.108 < 2e-16 *** `11` -9.793e-02 1.413e-02 -6.929 6.71e-10 *** `12` 4.509e-02 1.030e-02 4.378 3.28e-05 *** `13` 1.560e-01 1.141e-02 13.667 < 2e-16 *** `14` 1.649e-02 1.303e-02 1.266 0.208765 `15` -5.312e-03 5.216e-03 -1.019 0.311230 `16` 1.620e-02 1.289e-02 1.256 0.212275 `17` -1.527e-02 1.300e-02 -1.175 0.243169 `18` -1.305e-03 1.302e-03 -1.002 0.318878 `19` 4.562e-04 5.196e-04 0.878 0.382294 `20` -4.072e-03 1.339e-03 -3.041 0.003109 ** `21` -1.850e-02 7.252e-03 -2.551 0.012464 * `22` 2.292e-02 7.258e-03 3.158 0.002178 ** `23` -1.030e-03 3.098e-04 -3.326 0.001288 ** `24` 8.724e-04 2.730e-04 3.195 0.001941 ** `25` -7.890e-03 2.151e-03 -3.668 0.000418 *** `26` 2.828e-02 7.782e-03 3.634 0.000469 *** `27` 7.788e-03 2.881e-03 2.703 0.008244 ** `28` -3.713e-02 6.288e-03 -5.905 6.50e-08 *** `29` 8.710e-03 3.335e-03 2.612 0.010585 * `30` 7.288e-04 6.367e-04 1.145 0.255466 `31` -1.039e-03 1.347e-03 -0.771 0.442597 `32` 1.635e-03 2.515e-03 0.650 0.517238 `33` -6.876e-04 5.112e-04 -1.345 0.182100 `34` -1.486e-02 3.368e-03 -4.412 2.89e-05 *** `35` 3.165e-02 7.173e-03 4.412 2.89e-05 *** `36` -1.649e-02 3.776e-03 -4.366 3.44e-05 *** `37` 3.516e-03 9.957e-04 3.531 0.000662 *** `38` -5.845e-03 2.456e-03 -2.379 0.019503 * `39` 3.057e-03 9.319e-04 3.281 0.001486 ** `40` -1.415e-03 9.860e-04 -1.435 0.154838 `41` 2.484e-03 1.889e-03 1.315 0.191947 `42` -1.073e-03 5.585e-04 -1.921 0.058013 . `43` 1.942e-04 5.147e-04 0.377 0.706892 `44` 6.486e-06 1.635e-04 0.040 0.968444 `45` 8.590e-04 8.190e-04 1.049 0.297069 `46` 4.143e-05 7.546e-05 0.549 0.584390 `47` 7.193e-04 2.823e-03 0.255 0.799491 `48` -6.517e-04 4.587e-03 -0.142 0.887326 `49` 1.793e-04 1.861e-03 0.096 0.923470 `50` 1.579e-04 8.910e-05 1.772 0.079893 . `51` 5.309e-01 3.828e-02 13.868 < 2e-16 *** `52` -5.319e-01 3.902e-02 -13.632 < 2e-16 *** `53` -9.599e-04 4.552e-04 -2.109 0.037813 * `54` -6.789e-04 1.265e-03 -0.537 0.592749 `55` 5.059e-04 3.065e-04 1.651 0.102351 `56` -3.038e-04 4.667e-04 -0.651 0.516794 `57` 1.641e-04 9.576e-04 0.171 0.864307 `58` -3.320e-03 2.804e-03 -1.184 0.239641 `59` 1.536e-02 1.349e-02 1.138 0.258013 `60` -6.754e-04 9.295e-04 -0.727 0.469379 `61` -4.553e-03 5.699e-03 -0.799 0.426525 `62` 1.043e-02 9.978e-03 1.045 0.298930 `63` -1.220e-02 1.237e-02 -0.987 0.326579 `64\\r` 5.399e-03 2.903e-03 1.860 0.066296 . --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Residual standard error: 0.007594 on 88 degrees of freedom Multiple R-squared: 1, Adjusted R-squared: 1 F-statistic: 4.187e+06 on 63 and 88 DF, p-value: < 2.2e-16 > if (n > n25) { + kp3 <- k + 3 + nmkm3 <- n - k - 3 + gqarr <- array(NA, dim=c(nmkm3-kp3+1,3)) + numgqtests <- 0 + numsignificant1 <- 0 + numsignificant5 <- 0 + numsignificant10 <- 0 + for (mypoint in kp3:nmkm3) { + j <- 0 + numgqtests <- numgqtests + 1 + for (myalt in c('greater', 'two.sided', 'less')) { + j <- j + 1 + gqarr[mypoint-kp3+1,j] <- gqtest(mylm, point=mypoint, alternative=myalt)$p.value + } + if (gqarr[mypoint-kp3+1,2] < 0.01) numsignificant1 <- numsignificant1 + 1 + if (gqarr[mypoint-kp3+1,2] < 0.05) numsignificant5 <- numsignificant5 + 1 + if (gqarr[mypoint-kp3+1,2] < 0.10) numsignificant10 <- numsignificant10 + 1 + } + gqarr + } [,1] [,2] [,3] [1,] 3.833912e-39 7.667824e-39 1 [2,] 1.060618e-50 2.121237e-50 1 [3,] 7.365066e-63 1.473013e-62 1 [4,] 8.317177e-79 1.663435e-78 1 [5,] 1.089424e-90 2.178847e-90 1 [6,] 1.097246e-103 2.194492e-103 1 [7,] 3.892675e-117 7.785350e-117 1 [8,] 1.991232e-129 3.982464e-129 1 [9,] 5.953513e-136 1.190703e-135 1 [10,] 6.329596e-149 1.265919e-148 1 [11,] 2.813067e-167 5.626133e-167 1 [12,] 2.985892e-173 5.971783e-173 1 [13,] 9.990867e-185 1.998173e-184 1 [14,] 1.012951e-201 2.025902e-201 1 [15,] 1.245281e-211 2.490562e-211 1 [16,] 1.527655e-230 3.055309e-230 1 [17,] 8.609639e-239 1.721928e-238 1 [18,] 9.707055e-250 1.941411e-249 1 [19,] 2.580380e-246 5.160759e-246 1 > postscript(file="/var/fisher/rcomp/tmp/12zds1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > plot(x[,1], type='l', main='Actuals and Interpolation', ylab='value of Actuals and Interpolation (dots)', xlab='time or index') > points(x[,1]-mysum$resid) > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/2iqmw1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > plot(mysum$resid, type='b', pch=19, main='Residuals', ylab='value of Residuals', xlab='time or index') > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/3p2fs1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > hist(mysum$resid, main='Residual Histogram', xlab='values of Residuals') > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/4mcl11353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > densityplot(~mysum$resid,col='black',main='Residual Density Plot', xlab='values of Residuals') > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/5nbkt1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > qqnorm(mysum$resid, main='Residual Normal Q-Q Plot') > qqline(mysum$resid) > grid() > dev.off() null device 1 > (myerror <- as.ts(mysum$resid)) Time Series: Start = 1 End = 152 Frequency = 1 1 2 3 4 5 -1.056692e-03 6.872779e-03 -4.563367e-03 6.856671e-03 6.641040e-03 6 7 8 9 10 -1.003707e-02 2.021082e-03 2.984786e-03 -7.382399e-03 4.018786e-03 11 12 13 14 15 -4.729827e-04 -4.578630e-03 3.586138e-03 -4.112538e-03 4.520527e-03 16 17 18 19 20 5.580041e-03 5.893800e-03 -2.025169e-03 -9.940900e-04 -5.329359e-03 21 22 23 24 25 -8.192864e-03 6.107547e-03 -4.662151e-03 9.518516e-03 -6.065105e-03 26 27 28 29 30 4.377404e-03 5.347984e-03 4.587028e-03 4.600299e-03 -1.031034e-02 31 32 33 34 35 -1.177149e-02 2.588730e-03 -2.363345e-03 -6.794702e-03 -4.015091e-03 36 37 38 39 40 -1.426899e-02 -8.020701e-03 4.393461e-03 2.383830e-03 -4.793787e-03 41 42 43 44 45 4.682138e-03 1.131904e-02 -1.174245e-02 7.594905e-03 -7.682225e-04 46 47 48 49 50 1.226997e-02 1.738432e-03 -3.002166e-03 -4.541198e-03 -2.284171e-03 51 52 53 54 55 1.010774e-02 -9.429433e-03 9.021839e-03 -1.889345e-03 3.685190e-03 56 57 58 59 60 7.551373e-03 2.881015e-03 1.023094e-02 1.706243e-03 2.506343e-03 61 62 63 64 65 -4.017594e-04 3.128426e-03 -8.260763e-04 3.863288e-03 -3.953867e-03 66 67 68 69 70 -3.649595e-03 -1.978983e-03 -1.237097e-02 1.350011e-03 -3.441294e-03 71 72 73 74 75 8.392931e-03 3.335583e-03 2.107076e-03 -2.843325e-03 4.347607e-03 76 77 78 79 80 -4.358485e-03 -3.416608e-03 -1.262517e-02 -4.680563e-03 1.149263e-02 81 82 83 84 85 -5.067454e-03 4.709811e-03 -9.524361e-03 1.051634e-03 5.080459e-04 86 87 88 89 90 -3.880017e-03 4.339371e-03 4.656682e-03 -4.724552e-03 5.121346e-03 91 92 93 94 95 1.020606e-02 -8.154485e-03 5.112360e-03 6.104684e-03 -6.044696e-03 96 97 98 99 100 5.812427e-03 -1.993035e-03 5.584207e-03 -8.467960e-03 -2.099101e-03 101 102 103 104 105 4.767486e-03 8.612407e-03 1.790582e-03 -6.350732e-05 -8.652564e-03 106 107 108 109 110 -3.150003e-03 -9.522174e-03 -1.400570e-03 1.641121e-03 2.991094e-03 111 112 113 114 115 -7.208045e-03 8.003592e-04 -7.206836e-04 7.182488e-03 1.618764e-03 116 117 118 119 120 1.888685e-03 -6.959592e-03 2.701193e-03 -9.984478e-04 1.025233e-02 121 122 123 124 125 -7.737353e-03 -1.825875e-03 -3.891099e-03 2.282560e-03 -9.564110e-03 126 127 128 129 130 7.010294e-03 1.305853e-04 4.391378e-03 -3.793677e-03 5.483231e-03 131 132 133 134 135 2.255261e-03 4.045886e-03 8.074259e-03 -4.859698e-03 8.022561e-04 136 137 138 139 140 -5.663137e-03 -9.489638e-03 -1.828485e-03 3.480690e-03 -4.348007e-03 141 142 143 144 145 -7.477681e-03 5.046485e-03 -1.463392e-03 5.780361e-03 -4.213262e-04 146 147 148 149 150 -1.005151e-04 -5.562715e-04 -3.214250e-04 -1.769184e-04 -4.669105e-05 151 152 -2.606318e-04 4.217512e-05 > postscript(file="/var/fisher/rcomp/tmp/647dx1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > dum <- cbind(lag(myerror,k=1),myerror) > dum Time Series: Start = 0 End = 152 Frequency = 1 lag(myerror, k = 1) myerror 0 -1.056692e-03 NA 1 6.872779e-03 -1.056692e-03 2 -4.563367e-03 6.872779e-03 3 6.856671e-03 -4.563367e-03 4 6.641040e-03 6.856671e-03 5 -1.003707e-02 6.641040e-03 6 2.021082e-03 -1.003707e-02 7 2.984786e-03 2.021082e-03 8 -7.382399e-03 2.984786e-03 9 4.018786e-03 -7.382399e-03 10 -4.729827e-04 4.018786e-03 11 -4.578630e-03 -4.729827e-04 12 3.586138e-03 -4.578630e-03 13 -4.112538e-03 3.586138e-03 14 4.520527e-03 -4.112538e-03 15 5.580041e-03 4.520527e-03 16 5.893800e-03 5.580041e-03 17 -2.025169e-03 5.893800e-03 18 -9.940900e-04 -2.025169e-03 19 -5.329359e-03 -9.940900e-04 20 -8.192864e-03 -5.329359e-03 21 6.107547e-03 -8.192864e-03 22 -4.662151e-03 6.107547e-03 23 9.518516e-03 -4.662151e-03 24 -6.065105e-03 9.518516e-03 25 4.377404e-03 -6.065105e-03 26 5.347984e-03 4.377404e-03 27 4.587028e-03 5.347984e-03 28 4.600299e-03 4.587028e-03 29 -1.031034e-02 4.600299e-03 30 -1.177149e-02 -1.031034e-02 31 2.588730e-03 -1.177149e-02 32 -2.363345e-03 2.588730e-03 33 -6.794702e-03 -2.363345e-03 34 -4.015091e-03 -6.794702e-03 35 -1.426899e-02 -4.015091e-03 36 -8.020701e-03 -1.426899e-02 37 4.393461e-03 -8.020701e-03 38 2.383830e-03 4.393461e-03 39 -4.793787e-03 2.383830e-03 40 4.682138e-03 -4.793787e-03 41 1.131904e-02 4.682138e-03 42 -1.174245e-02 1.131904e-02 43 7.594905e-03 -1.174245e-02 44 -7.682225e-04 7.594905e-03 45 1.226997e-02 -7.682225e-04 46 1.738432e-03 1.226997e-02 47 -3.002166e-03 1.738432e-03 48 -4.541198e-03 -3.002166e-03 49 -2.284171e-03 -4.541198e-03 50 1.010774e-02 -2.284171e-03 51 -9.429433e-03 1.010774e-02 52 9.021839e-03 -9.429433e-03 53 -1.889345e-03 9.021839e-03 54 3.685190e-03 -1.889345e-03 55 7.551373e-03 3.685190e-03 56 2.881015e-03 7.551373e-03 57 1.023094e-02 2.881015e-03 58 1.706243e-03 1.023094e-02 59 2.506343e-03 1.706243e-03 60 -4.017594e-04 2.506343e-03 61 3.128426e-03 -4.017594e-04 62 -8.260763e-04 3.128426e-03 63 3.863288e-03 -8.260763e-04 64 -3.953867e-03 3.863288e-03 65 -3.649595e-03 -3.953867e-03 66 -1.978983e-03 -3.649595e-03 67 -1.237097e-02 -1.978983e-03 68 1.350011e-03 -1.237097e-02 69 -3.441294e-03 1.350011e-03 70 8.392931e-03 -3.441294e-03 71 3.335583e-03 8.392931e-03 72 2.107076e-03 3.335583e-03 73 -2.843325e-03 2.107076e-03 74 4.347607e-03 -2.843325e-03 75 -4.358485e-03 4.347607e-03 76 -3.416608e-03 -4.358485e-03 77 -1.262517e-02 -3.416608e-03 78 -4.680563e-03 -1.262517e-02 79 1.149263e-02 -4.680563e-03 80 -5.067454e-03 1.149263e-02 81 4.709811e-03 -5.067454e-03 82 -9.524361e-03 4.709811e-03 83 1.051634e-03 -9.524361e-03 84 5.080459e-04 1.051634e-03 85 -3.880017e-03 5.080459e-04 86 4.339371e-03 -3.880017e-03 87 4.656682e-03 4.339371e-03 88 -4.724552e-03 4.656682e-03 89 5.121346e-03 -4.724552e-03 90 1.020606e-02 5.121346e-03 91 -8.154485e-03 1.020606e-02 92 5.112360e-03 -8.154485e-03 93 6.104684e-03 5.112360e-03 94 -6.044696e-03 6.104684e-03 95 5.812427e-03 -6.044696e-03 96 -1.993035e-03 5.812427e-03 97 5.584207e-03 -1.993035e-03 98 -8.467960e-03 5.584207e-03 99 -2.099101e-03 -8.467960e-03 100 4.767486e-03 -2.099101e-03 101 8.612407e-03 4.767486e-03 102 1.790582e-03 8.612407e-03 103 -6.350732e-05 1.790582e-03 104 -8.652564e-03 -6.350732e-05 105 -3.150003e-03 -8.652564e-03 106 -9.522174e-03 -3.150003e-03 107 -1.400570e-03 -9.522174e-03 108 1.641121e-03 -1.400570e-03 109 2.991094e-03 1.641121e-03 110 -7.208045e-03 2.991094e-03 111 8.003592e-04 -7.208045e-03 112 -7.206836e-04 8.003592e-04 113 7.182488e-03 -7.206836e-04 114 1.618764e-03 7.182488e-03 115 1.888685e-03 1.618764e-03 116 -6.959592e-03 1.888685e-03 117 2.701193e-03 -6.959592e-03 118 -9.984478e-04 2.701193e-03 119 1.025233e-02 -9.984478e-04 120 -7.737353e-03 1.025233e-02 121 -1.825875e-03 -7.737353e-03 122 -3.891099e-03 -1.825875e-03 123 2.282560e-03 -3.891099e-03 124 -9.564110e-03 2.282560e-03 125 7.010294e-03 -9.564110e-03 126 1.305853e-04 7.010294e-03 127 4.391378e-03 1.305853e-04 128 -3.793677e-03 4.391378e-03 129 5.483231e-03 -3.793677e-03 130 2.255261e-03 5.483231e-03 131 4.045886e-03 2.255261e-03 132 8.074259e-03 4.045886e-03 133 -4.859698e-03 8.074259e-03 134 8.022561e-04 -4.859698e-03 135 -5.663137e-03 8.022561e-04 136 -9.489638e-03 -5.663137e-03 137 -1.828485e-03 -9.489638e-03 138 3.480690e-03 -1.828485e-03 139 -4.348007e-03 3.480690e-03 140 -7.477681e-03 -4.348007e-03 141 5.046485e-03 -7.477681e-03 142 -1.463392e-03 5.046485e-03 143 5.780361e-03 -1.463392e-03 144 -4.213262e-04 5.780361e-03 145 -1.005151e-04 -4.213262e-04 146 -5.562715e-04 -1.005151e-04 147 -3.214250e-04 -5.562715e-04 148 -1.769184e-04 -3.214250e-04 149 -4.669105e-05 -1.769184e-04 150 -2.606318e-04 -4.669105e-05 151 4.217512e-05 -2.606318e-04 152 NA 4.217512e-05 > dum1 <- dum[2:length(myerror),] > dum1 lag(myerror, k = 1) myerror [1,] 6.872779e-03 -1.056692e-03 [2,] -4.563367e-03 6.872779e-03 [3,] 6.856671e-03 -4.563367e-03 [4,] 6.641040e-03 6.856671e-03 [5,] -1.003707e-02 6.641040e-03 [6,] 2.021082e-03 -1.003707e-02 [7,] 2.984786e-03 2.021082e-03 [8,] -7.382399e-03 2.984786e-03 [9,] 4.018786e-03 -7.382399e-03 [10,] -4.729827e-04 4.018786e-03 [11,] -4.578630e-03 -4.729827e-04 [12,] 3.586138e-03 -4.578630e-03 [13,] -4.112538e-03 3.586138e-03 [14,] 4.520527e-03 -4.112538e-03 [15,] 5.580041e-03 4.520527e-03 [16,] 5.893800e-03 5.580041e-03 [17,] -2.025169e-03 5.893800e-03 [18,] -9.940900e-04 -2.025169e-03 [19,] -5.329359e-03 -9.940900e-04 [20,] -8.192864e-03 -5.329359e-03 [21,] 6.107547e-03 -8.192864e-03 [22,] -4.662151e-03 6.107547e-03 [23,] 9.518516e-03 -4.662151e-03 [24,] -6.065105e-03 9.518516e-03 [25,] 4.377404e-03 -6.065105e-03 [26,] 5.347984e-03 4.377404e-03 [27,] 4.587028e-03 5.347984e-03 [28,] 4.600299e-03 4.587028e-03 [29,] -1.031034e-02 4.600299e-03 [30,] -1.177149e-02 -1.031034e-02 [31,] 2.588730e-03 -1.177149e-02 [32,] -2.363345e-03 2.588730e-03 [33,] -6.794702e-03 -2.363345e-03 [34,] -4.015091e-03 -6.794702e-03 [35,] -1.426899e-02 -4.015091e-03 [36,] -8.020701e-03 -1.426899e-02 [37,] 4.393461e-03 -8.020701e-03 [38,] 2.383830e-03 4.393461e-03 [39,] -4.793787e-03 2.383830e-03 [40,] 4.682138e-03 -4.793787e-03 [41,] 1.131904e-02 4.682138e-03 [42,] -1.174245e-02 1.131904e-02 [43,] 7.594905e-03 -1.174245e-02 [44,] -7.682225e-04 7.594905e-03 [45,] 1.226997e-02 -7.682225e-04 [46,] 1.738432e-03 1.226997e-02 [47,] -3.002166e-03 1.738432e-03 [48,] -4.541198e-03 -3.002166e-03 [49,] -2.284171e-03 -4.541198e-03 [50,] 1.010774e-02 -2.284171e-03 [51,] -9.429433e-03 1.010774e-02 [52,] 9.021839e-03 -9.429433e-03 [53,] -1.889345e-03 9.021839e-03 [54,] 3.685190e-03 -1.889345e-03 [55,] 7.551373e-03 3.685190e-03 [56,] 2.881015e-03 7.551373e-03 [57,] 1.023094e-02 2.881015e-03 [58,] 1.706243e-03 1.023094e-02 [59,] 2.506343e-03 1.706243e-03 [60,] -4.017594e-04 2.506343e-03 [61,] 3.128426e-03 -4.017594e-04 [62,] -8.260763e-04 3.128426e-03 [63,] 3.863288e-03 -8.260763e-04 [64,] -3.953867e-03 3.863288e-03 [65,] -3.649595e-03 -3.953867e-03 [66,] -1.978983e-03 -3.649595e-03 [67,] -1.237097e-02 -1.978983e-03 [68,] 1.350011e-03 -1.237097e-02 [69,] -3.441294e-03 1.350011e-03 [70,] 8.392931e-03 -3.441294e-03 [71,] 3.335583e-03 8.392931e-03 [72,] 2.107076e-03 3.335583e-03 [73,] -2.843325e-03 2.107076e-03 [74,] 4.347607e-03 -2.843325e-03 [75,] -4.358485e-03 4.347607e-03 [76,] -3.416608e-03 -4.358485e-03 [77,] -1.262517e-02 -3.416608e-03 [78,] -4.680563e-03 -1.262517e-02 [79,] 1.149263e-02 -4.680563e-03 [80,] -5.067454e-03 1.149263e-02 [81,] 4.709811e-03 -5.067454e-03 [82,] -9.524361e-03 4.709811e-03 [83,] 1.051634e-03 -9.524361e-03 [84,] 5.080459e-04 1.051634e-03 [85,] -3.880017e-03 5.080459e-04 [86,] 4.339371e-03 -3.880017e-03 [87,] 4.656682e-03 4.339371e-03 [88,] -4.724552e-03 4.656682e-03 [89,] 5.121346e-03 -4.724552e-03 [90,] 1.020606e-02 5.121346e-03 [91,] -8.154485e-03 1.020606e-02 [92,] 5.112360e-03 -8.154485e-03 [93,] 6.104684e-03 5.112360e-03 [94,] -6.044696e-03 6.104684e-03 [95,] 5.812427e-03 -6.044696e-03 [96,] -1.993035e-03 5.812427e-03 [97,] 5.584207e-03 -1.993035e-03 [98,] -8.467960e-03 5.584207e-03 [99,] -2.099101e-03 -8.467960e-03 [100,] 4.767486e-03 -2.099101e-03 [101,] 8.612407e-03 4.767486e-03 [102,] 1.790582e-03 8.612407e-03 [103,] -6.350732e-05 1.790582e-03 [104,] -8.652564e-03 -6.350732e-05 [105,] -3.150003e-03 -8.652564e-03 [106,] -9.522174e-03 -3.150003e-03 [107,] -1.400570e-03 -9.522174e-03 [108,] 1.641121e-03 -1.400570e-03 [109,] 2.991094e-03 1.641121e-03 [110,] -7.208045e-03 2.991094e-03 [111,] 8.003592e-04 -7.208045e-03 [112,] -7.206836e-04 8.003592e-04 [113,] 7.182488e-03 -7.206836e-04 [114,] 1.618764e-03 7.182488e-03 [115,] 1.888685e-03 1.618764e-03 [116,] -6.959592e-03 1.888685e-03 [117,] 2.701193e-03 -6.959592e-03 [118,] -9.984478e-04 2.701193e-03 [119,] 1.025233e-02 -9.984478e-04 [120,] -7.737353e-03 1.025233e-02 [121,] -1.825875e-03 -7.737353e-03 [122,] -3.891099e-03 -1.825875e-03 [123,] 2.282560e-03 -3.891099e-03 [124,] -9.564110e-03 2.282560e-03 [125,] 7.010294e-03 -9.564110e-03 [126,] 1.305853e-04 7.010294e-03 [127,] 4.391378e-03 1.305853e-04 [128,] -3.793677e-03 4.391378e-03 [129,] 5.483231e-03 -3.793677e-03 [130,] 2.255261e-03 5.483231e-03 [131,] 4.045886e-03 2.255261e-03 [132,] 8.074259e-03 4.045886e-03 [133,] -4.859698e-03 8.074259e-03 [134,] 8.022561e-04 -4.859698e-03 [135,] -5.663137e-03 8.022561e-04 [136,] -9.489638e-03 -5.663137e-03 [137,] -1.828485e-03 -9.489638e-03 [138,] 3.480690e-03 -1.828485e-03 [139,] -4.348007e-03 3.480690e-03 [140,] -7.477681e-03 -4.348007e-03 [141,] 5.046485e-03 -7.477681e-03 [142,] -1.463392e-03 5.046485e-03 [143,] 5.780361e-03 -1.463392e-03 [144,] -4.213262e-04 5.780361e-03 [145,] -1.005151e-04 -4.213262e-04 [146,] -5.562715e-04 -1.005151e-04 [147,] -3.214250e-04 -5.562715e-04 [148,] -1.769184e-04 -3.214250e-04 [149,] -4.669105e-05 -1.769184e-04 [150,] -2.606318e-04 -4.669105e-05 [151,] 4.217512e-05 -2.606318e-04 > z <- as.data.frame(dum1) > z lag(myerror, k = 1) myerror 1 6.872779e-03 -1.056692e-03 2 -4.563367e-03 6.872779e-03 3 6.856671e-03 -4.563367e-03 4 6.641040e-03 6.856671e-03 5 -1.003707e-02 6.641040e-03 6 2.021082e-03 -1.003707e-02 7 2.984786e-03 2.021082e-03 8 -7.382399e-03 2.984786e-03 9 4.018786e-03 -7.382399e-03 10 -4.729827e-04 4.018786e-03 11 -4.578630e-03 -4.729827e-04 12 3.586138e-03 -4.578630e-03 13 -4.112538e-03 3.586138e-03 14 4.520527e-03 -4.112538e-03 15 5.580041e-03 4.520527e-03 16 5.893800e-03 5.580041e-03 17 -2.025169e-03 5.893800e-03 18 -9.940900e-04 -2.025169e-03 19 -5.329359e-03 -9.940900e-04 20 -8.192864e-03 -5.329359e-03 21 6.107547e-03 -8.192864e-03 22 -4.662151e-03 6.107547e-03 23 9.518516e-03 -4.662151e-03 24 -6.065105e-03 9.518516e-03 25 4.377404e-03 -6.065105e-03 26 5.347984e-03 4.377404e-03 27 4.587028e-03 5.347984e-03 28 4.600299e-03 4.587028e-03 29 -1.031034e-02 4.600299e-03 30 -1.177149e-02 -1.031034e-02 31 2.588730e-03 -1.177149e-02 32 -2.363345e-03 2.588730e-03 33 -6.794702e-03 -2.363345e-03 34 -4.015091e-03 -6.794702e-03 35 -1.426899e-02 -4.015091e-03 36 -8.020701e-03 -1.426899e-02 37 4.393461e-03 -8.020701e-03 38 2.383830e-03 4.393461e-03 39 -4.793787e-03 2.383830e-03 40 4.682138e-03 -4.793787e-03 41 1.131904e-02 4.682138e-03 42 -1.174245e-02 1.131904e-02 43 7.594905e-03 -1.174245e-02 44 -7.682225e-04 7.594905e-03 45 1.226997e-02 -7.682225e-04 46 1.738432e-03 1.226997e-02 47 -3.002166e-03 1.738432e-03 48 -4.541198e-03 -3.002166e-03 49 -2.284171e-03 -4.541198e-03 50 1.010774e-02 -2.284171e-03 51 -9.429433e-03 1.010774e-02 52 9.021839e-03 -9.429433e-03 53 -1.889345e-03 9.021839e-03 54 3.685190e-03 -1.889345e-03 55 7.551373e-03 3.685190e-03 56 2.881015e-03 7.551373e-03 57 1.023094e-02 2.881015e-03 58 1.706243e-03 1.023094e-02 59 2.506343e-03 1.706243e-03 60 -4.017594e-04 2.506343e-03 61 3.128426e-03 -4.017594e-04 62 -8.260763e-04 3.128426e-03 63 3.863288e-03 -8.260763e-04 64 -3.953867e-03 3.863288e-03 65 -3.649595e-03 -3.953867e-03 66 -1.978983e-03 -3.649595e-03 67 -1.237097e-02 -1.978983e-03 68 1.350011e-03 -1.237097e-02 69 -3.441294e-03 1.350011e-03 70 8.392931e-03 -3.441294e-03 71 3.335583e-03 8.392931e-03 72 2.107076e-03 3.335583e-03 73 -2.843325e-03 2.107076e-03 74 4.347607e-03 -2.843325e-03 75 -4.358485e-03 4.347607e-03 76 -3.416608e-03 -4.358485e-03 77 -1.262517e-02 -3.416608e-03 78 -4.680563e-03 -1.262517e-02 79 1.149263e-02 -4.680563e-03 80 -5.067454e-03 1.149263e-02 81 4.709811e-03 -5.067454e-03 82 -9.524361e-03 4.709811e-03 83 1.051634e-03 -9.524361e-03 84 5.080459e-04 1.051634e-03 85 -3.880017e-03 5.080459e-04 86 4.339371e-03 -3.880017e-03 87 4.656682e-03 4.339371e-03 88 -4.724552e-03 4.656682e-03 89 5.121346e-03 -4.724552e-03 90 1.020606e-02 5.121346e-03 91 -8.154485e-03 1.020606e-02 92 5.112360e-03 -8.154485e-03 93 6.104684e-03 5.112360e-03 94 -6.044696e-03 6.104684e-03 95 5.812427e-03 -6.044696e-03 96 -1.993035e-03 5.812427e-03 97 5.584207e-03 -1.993035e-03 98 -8.467960e-03 5.584207e-03 99 -2.099101e-03 -8.467960e-03 100 4.767486e-03 -2.099101e-03 101 8.612407e-03 4.767486e-03 102 1.790582e-03 8.612407e-03 103 -6.350732e-05 1.790582e-03 104 -8.652564e-03 -6.350732e-05 105 -3.150003e-03 -8.652564e-03 106 -9.522174e-03 -3.150003e-03 107 -1.400570e-03 -9.522174e-03 108 1.641121e-03 -1.400570e-03 109 2.991094e-03 1.641121e-03 110 -7.208045e-03 2.991094e-03 111 8.003592e-04 -7.208045e-03 112 -7.206836e-04 8.003592e-04 113 7.182488e-03 -7.206836e-04 114 1.618764e-03 7.182488e-03 115 1.888685e-03 1.618764e-03 116 -6.959592e-03 1.888685e-03 117 2.701193e-03 -6.959592e-03 118 -9.984478e-04 2.701193e-03 119 1.025233e-02 -9.984478e-04 120 -7.737353e-03 1.025233e-02 121 -1.825875e-03 -7.737353e-03 122 -3.891099e-03 -1.825875e-03 123 2.282560e-03 -3.891099e-03 124 -9.564110e-03 2.282560e-03 125 7.010294e-03 -9.564110e-03 126 1.305853e-04 7.010294e-03 127 4.391378e-03 1.305853e-04 128 -3.793677e-03 4.391378e-03 129 5.483231e-03 -3.793677e-03 130 2.255261e-03 5.483231e-03 131 4.045886e-03 2.255261e-03 132 8.074259e-03 4.045886e-03 133 -4.859698e-03 8.074259e-03 134 8.022561e-04 -4.859698e-03 135 -5.663137e-03 8.022561e-04 136 -9.489638e-03 -5.663137e-03 137 -1.828485e-03 -9.489638e-03 138 3.480690e-03 -1.828485e-03 139 -4.348007e-03 3.480690e-03 140 -7.477681e-03 -4.348007e-03 141 5.046485e-03 -7.477681e-03 142 -1.463392e-03 5.046485e-03 143 5.780361e-03 -1.463392e-03 144 -4.213262e-04 5.780361e-03 145 -1.005151e-04 -4.213262e-04 146 -5.562715e-04 -1.005151e-04 147 -3.214250e-04 -5.562715e-04 148 -1.769184e-04 -3.214250e-04 149 -4.669105e-05 -1.769184e-04 150 -2.606318e-04 -4.669105e-05 151 4.217512e-05 -2.606318e-04 > plot(z,main=paste('Residual Lag plot, lowess, and regression line'), ylab='values of Residuals', xlab='lagged values of Residuals') > lines(lowess(z)) > abline(lm(z)) > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/7dcfw1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > acf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Autocorrelation Function') > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/8gea31353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > pacf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Partial Autocorrelation Function') > grid() > dev.off() null device 1 > postscript(file="/var/fisher/rcomp/tmp/9u9up1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) > opar <- par(mfrow = c(2,2), oma = c(0, 0, 1.1, 0)) > plot(mylm, las = 1, sub='Residual Diagnostics') Warning messages: 1: In sqrt(crit * p * (1 - hh)/hh) : NaNs produced 2: In sqrt(crit * p * (1 - hh)/hh) : NaNs produced > par(opar) > dev.off() null device 1 > if (n > n25) { + postscript(file="/var/fisher/rcomp/tmp/10pjsb1353071906.ps",horizontal=F,onefile=F,pagecentre=F,paper="special",width=8.3333333333333,height=5.5555555555556) + plot(kp3:nmkm3,gqarr[,2], main='Goldfeld-Quandt test',ylab='2-sided p-value',xlab='breakpoint') + grid() + dev.off() + } null device 1 > > #Note: the /var/fisher/rcomp/createtable file can be downloaded at http://www.wessa.net/cretab > load(file="/var/fisher/rcomp/createtable") > > a<-table.start() > a<-table.row.start(a) > a<-table.element(a, 'Multiple Linear Regression - Estimated Regression Equation', 1, TRUE) > a<-table.row.end(a) > myeq <- colnames(x)[1] > myeq <- paste(myeq, '[t] = ', sep='') > for (i in 1:k){ + if (mysum$coefficients[i,1] > 0) myeq <- paste(myeq, '+', '') + myeq <- paste(myeq, mysum$coefficients[i,1], sep=' ') + if (rownames(mysum$coefficients)[i] != '(Intercept)') { + myeq <- paste(myeq, rownames(mysum$coefficients)[i], sep='') + if (rownames(mysum$coefficients)[i] != 't') myeq <- paste(myeq, '[t]', sep='') + } + } > myeq <- paste(myeq, ' + e[t]') > a<-table.row.start(a) > a<-table.element(a, myeq) > a<-table.row.end(a) > a<-table.end(a) > table.save(a,file="/var/fisher/rcomp/tmp/11b2g01353071906.tab") > a<-table.start() > a<-table.row.start(a) > a<-table.element(a,hyperlink('http://www.xycoon.com/ols1.htm','Multiple Linear Regression - Ordinary Least Squares',''), 6, TRUE) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a,'Variable',header=TRUE) > a<-table.element(a,'Parameter',header=TRUE) > a<-table.element(a,'S.D.',header=TRUE) > a<-table.element(a,'T-STAT
H0: parameter = 0',header=TRUE) > a<-table.element(a,'2-tail p-value',header=TRUE) > a<-table.element(a,'1-tail p-value',header=TRUE) > a<-table.row.end(a) > for (i in 1:k){ + a<-table.row.start(a) + a<-table.element(a,rownames(mysum$coefficients)[i],header=TRUE) + a<-table.element(a,mysum$coefficients[i,1]) + a<-table.element(a, round(mysum$coefficients[i,2],6)) + a<-table.element(a, round(mysum$coefficients[i,3],4)) + a<-table.element(a, round(mysum$coefficients[i,4],6)) + a<-table.element(a, round(mysum$coefficients[i,4]/2,6)) + a<-table.row.end(a) + } > a<-table.end(a) > table.save(a,file="/var/fisher/rcomp/tmp/12g7ov1353071906.tab") > a<-table.start() > a<-table.row.start(a) > a<-table.element(a, 'Multiple Linear Regression - Regression Statistics', 2, TRUE) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Multiple R',1,TRUE) > a<-table.element(a, sqrt(mysum$r.squared)) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'R-squared',1,TRUE) > a<-table.element(a, mysum$r.squared) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Adjusted R-squared',1,TRUE) > a<-table.element(a, mysum$adj.r.squared) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'F-TEST (value)',1,TRUE) > a<-table.element(a, mysum$fstatistic[1]) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'F-TEST (DF numerator)',1,TRUE) > a<-table.element(a, mysum$fstatistic[2]) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'F-TEST (DF denominator)',1,TRUE) > a<-table.element(a, mysum$fstatistic[3]) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'p-value',1,TRUE) > a<-table.element(a, 1-pf(mysum$fstatistic[1],mysum$fstatistic[2],mysum$fstatistic[3])) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Multiple Linear Regression - Residual Statistics', 2, TRUE) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Residual Standard Deviation',1,TRUE) > a<-table.element(a, mysum$sigma) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Sum Squared Residuals',1,TRUE) > a<-table.element(a, sum(myerror*myerror)) > a<-table.row.end(a) > a<-table.end(a) > table.save(a,file="/var/fisher/rcomp/tmp/13abcc1353071906.tab") > a<-table.start() > a<-table.row.start(a) > a<-table.element(a, 'Multiple Linear Regression - Actuals, Interpolation, and Residuals', 4, TRUE) > a<-table.row.end(a) > a<-table.row.start(a) > a<-table.element(a, 'Time or Index', 1, TRUE) > a<-table.element(a, 'Actuals', 1, TRUE) > a<-table.element(a, 'Interpolation
Forecast', 1, TRUE) > a<-table.element(a, 'Residuals
Prediction Error', 1, TRUE) > a<-table.row.end(a) > for (i in 1:n) { + a<-table.row.start(a) + a<-table.element(a,i, 1, TRUE) + a<-table.element(a,x[i]) + a<-table.element(a,x[i]-mysum$resid[i]) + a<-table.element(a,mysum$resid[i]) + a<-table.row.end(a) + } > a<-table.end(a) > table.save(a,file="/var/fisher/rcomp/tmp/14baoz1353071906.tab") > if (n > n25) { + a<-table.start() + a<-table.row.start(a) + a<-table.element(a,'Goldfeld-Quandt test for Heteroskedasticity',4,TRUE) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'p-values',header=TRUE) + a<-table.element(a,'Alternative Hypothesis',3,header=TRUE) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'breakpoint index',header=TRUE) + a<-table.element(a,'greater',header=TRUE) + a<-table.element(a,'2-sided',header=TRUE) + a<-table.element(a,'less',header=TRUE) + a<-table.row.end(a) + for (mypoint in kp3:nmkm3) { + a<-table.row.start(a) + a<-table.element(a,mypoint,header=TRUE) + a<-table.element(a,gqarr[mypoint-kp3+1,1]) + a<-table.element(a,gqarr[mypoint-kp3+1,2]) + a<-table.element(a,gqarr[mypoint-kp3+1,3]) + a<-table.row.end(a) + } + a<-table.end(a) + table.save(a,file="/var/fisher/rcomp/tmp/15qxre1353071906.tab") + a<-table.start() + a<-table.row.start(a) + a<-table.element(a,'Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity',4,TRUE) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'Description',header=TRUE) + a<-table.element(a,'# significant tests',header=TRUE) + a<-table.element(a,'% significant tests',header=TRUE) + a<-table.element(a,'OK/NOK',header=TRUE) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'1% type I error level',header=TRUE) + a<-table.element(a,numsignificant1) + a<-table.element(a,numsignificant1/numgqtests) + if (numsignificant1/numgqtests < 0.01) dum <- 'OK' else dum <- 'NOK' + a<-table.element(a,dum) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'5% type I error level',header=TRUE) + a<-table.element(a,numsignificant5) + a<-table.element(a,numsignificant5/numgqtests) + if (numsignificant5/numgqtests < 0.05) dum <- 'OK' else dum <- 'NOK' + a<-table.element(a,dum) + a<-table.row.end(a) + a<-table.row.start(a) + a<-table.element(a,'10% type I error level',header=TRUE) + a<-table.element(a,numsignificant10) + a<-table.element(a,numsignificant10/numgqtests) + if (numsignificant10/numgqtests < 0.1) dum <- 'OK' else dum <- 'NOK' + a<-table.element(a,dum) + a<-table.row.end(a) + a<-table.end(a) + table.save(a,file="/var/fisher/rcomp/tmp/169pbg1353071906.tab") + } > > try(system("convert tmp/12zds1353071906.ps tmp/12zds1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/2iqmw1353071906.ps tmp/2iqmw1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/3p2fs1353071906.ps tmp/3p2fs1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/4mcl11353071906.ps tmp/4mcl11353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/5nbkt1353071906.ps tmp/5nbkt1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/647dx1353071906.ps tmp/647dx1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/7dcfw1353071906.ps tmp/7dcfw1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/8gea31353071906.ps tmp/8gea31353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/9u9up1353071906.ps tmp/9u9up1353071906.png",intern=TRUE)) character(0) > try(system("convert tmp/10pjsb1353071906.ps tmp/10pjsb1353071906.png",intern=TRUE)) character(0) > > > proc.time() user system elapsed 35.053 1.474 36.534