Measuring stage duration and transition probability & intensity with the msm package.
The framingham_ms dataset contains 10,132 state observations, defined as:
The original Framingham Data were reshaped using Python 3 in a notebook entitled FraminghamReshaping.ipynb
msm Package Citation: Jackson CH (2011). “Multi-State Models for Panel Data: The msm Package for R.” Journal of Statistical Software, 38(8), 1–29. doi:10.18637/jss.v038.i08.
Kyle P. Rasku MS BSN RN
library("msm")
frmghm_ms <- read.csv("Datasets/framingham_ms.csv", header = TRUE, sep = ",")
frmghm_ms
## X RANDID AGE SEX CURSMOKE DIABETES STATE DAYS YEARS
## 1 0 2448 39 1 0 0 1 0 0.00000000
## 2 1 2448 57 1 0 0 3 6438 17.63835616
## 3 2 2448 63 1 0 0 99 8766 24.01643836
## 4 3 6238 46 2 0 0 1 0 0.00000000
## 5 4 6238 70 2 0 0 99 8766 24.01643836
## 6 5 9428 48 1 1 0 1 0 0.00000000
## 7 6 9428 72 1 1 0 99 8766 24.01643836
## 8 7 10552 61 2 1 0 2 0 0.00000000
## 9 8 10552 67 2 1 0 3 2089 5.72328767
## 10 9 10552 69 2 1 0 4 2956 8.09863014
## 11 10 11252 46 2 1 0 1 0 0.00000000
## 12 11 11252 58 2 1 0 2 4285 11.73972603
## 13 12 11252 70 2 1 0 99 8766 24.01643836
## 14 13 11263 43 2 0 0 2 0 0.00000000
## 15 14 11263 59 2 0 1 3 5719 15.66849315
## 16 15 12629 63 2 0 0 1 0 0.00000000
## 17 16 12629 69 2 0 0 2 2212 6.06027397
## 18 17 12629 87 2 0 0 99 8766 24.01643836
## 19 18 12806 45 2 1 0 1 0 0.00000000
## 20 19 12806 69 2 1 0 2 8679 23.77808219
## 21 20 12806 69 2 1 0 99 8766 24.01643836
## 22 21 14367 52 1 0 0 2 0 0.00000000
## 23 22 14367 76 1 0 0 99 8766 24.01643836
## 24 23 16365 43 1 1 0 2 0 0.00000000
## 25 24 16365 67 1 0 0 99 8766 24.01643836
## 26 25 16799 50 2 0 0 1 0 0.00000000
## 27 26 16799 74 2 0 0 99 8766 24.01643836
## 28 27 19304 43 2 0 0 1 0 0.00000000
## 29 28 19304 67 2 0 0 99 8766 24.01643836
## 30 29 20375 46 1 1 0 2 0 0.00000000
## 31 30 20375 70 1 1 0 99 8766 24.01643836
## 32 31 23727 41 2 0 0 2 0 0.00000000
## 33 32 23727 56 2 0 0 4 5592 15.32054795
## 34 33 24721 39 2 1 0 1 0 0.00000000
## 35 34 24721 57 2 1 0 4 6411 17.56438356
## 36 35 30928 38 2 1 0 2 0 0.00000000
## 37 36 30928 38 2 1 0 4 146 0.40000000
## 38 37 33077 48 1 1 0 2 0 0.00000000
## 39 38 33077 72 1 1 0 99 8766 24.01643836
## 40 39 33555 46 2 1 0 1 0 0.00000000
## 41 40 33555 50 2 1 0 4 1442 3.95068493
## 42 41 34689 38 2 1 0 1 0 0.00000000
## 43 42 34689 44 2 1 0 2 2157 5.90958904
## 44 43 34689 62 2 1 0 99 8766 24.01643836
## 45 44 36459 41 1 0 0 1 0 0.00000000
## 46 45 36459 45 1 0 0 2 1469 4.02465753
## 47 46 36459 65 1 0 0 99 8766 24.01643836
## 48 47 40435 42 2 1 0 1 0 0.00000000
## 49 48 40435 58 2 1 0 2 5933 16.25479452
## 50 49 40435 66 2 1 0 99 8766 24.01643836
## 51 50 43522 43 2 0 0 1 0 0.00000000
## 52 51 43522 57 2 0 0 2 5226 14.31780822
## 53 52 43522 67 2 0 0 99 8766 24.01643836
## 54 53 43770 52 2 0 0 1 0 0.00000000
## 55 54 43770 69 2 0 1 3 6384 17.49041096
## 56 55 43770 70 2 0 1 4 6410 17.56164384
## 57 56 45464 52 2 1 0 1 0 0.00000000
## 58 57 45464 58 2 1 0 2 2177 5.96438356
## 59 58 45464 76 2 1 0 99 8766 24.01643836
## 60 59 47561 44 1 1 0 2 0 0.00000000
## 61 60 47561 68 1 1 0 99 8766 24.01643836
## 62 61 54224 47 1 1 0 1 0 0.00000000
## 63 62 54224 48 1 1 0 4 430 1.17808219
## 64 63 55965 60 2 0 0 1 0 0.00000000
## 65 64 55965 82 2 0 0 2 7951 21.78356164
## 66 65 55965 84 2 0 0 99 8766 24.01643836
## 67 66 63156 35 1 1 0 2 0 0.00000000
## 68 67 63156 59 1 0 0 99 8766 24.01643836
## 69 68 63221 61 2 0 0 2 0 0.00000000
## 70 69 63221 61 2 0 0 4 168 0.46027397
## 71 70 66472 60 2 0 0 1 0 0.00000000
## 72 71 66472 82 2 0 1 3 8085 22.15068493
## 73 72 66472 83 2 0 1 4 8423 23.07671233
## 74 73 67905 36 1 1 0 1 0 0.00000000
## 75 74 67905 44 1 1 0 2 2954 8.09315068
## 76 75 67905 60 1 0 0 99 8766 24.01643836
## 77 76 68194 43 1 1 0 1 0 0.00000000
## 78 77 68194 60 1 1 0 2 6199 16.98356164
## 79 78 68194 67 1 1 0 99 8766 24.01643836
## 80 79 69134 59 2 0 0 2 0 0.00000000
## 81 80 69134 61 2 0 0 3 724 1.98356164
## 82 81 69134 62 2 0 0 4 1047 2.86849315
## 83 82 70948 61 1 1 0 1 0 0.00000000
## 84 83 70948 80 1 1 0 4 6948 19.03561644
## 85 84 77492 54 1 1 0 2 0 0.00000000
## 86 85 77492 70 1 1 0 4 5839 15.99726027
## 87 86 82188 37 1 0 0 2 0 0.00000000
## 88 87 82188 61 1 0 0 99 8766 24.01643836
## 89 88 82425 56 1 0 0 1 0 0.00000000
## 90 89 82425 77 1 0 0 3 7722 21.15616438
## 91 90 83398 52 1 0 1 2 0 0.00000000
## 92 91 83398 67 1 0 1 3 5488 15.03561644
## 93 92 83398 69 1 0 1 4 6269 17.17534247
## 94 93 84815 42 2 1 0 2 0 0.00000000
## 95 94 84815 66 2 1 0 3 8702 23.84109589
## 96 95 87124 36 1 0 0 1 0 0.00000000
## 97 96 87124 60 1 0 0 99 8766 24.01643836
## 98 97 90705 43 2 1 0 1 0 0.00000000
## 99 98 90705 67 2 1 0 99 8766 24.01643836
## 100 99 94510 41 2 1 0 1 0 0.00000000
## 101 100 94510 65 2 1 0 99 8766 24.01643836
## 102 101 95148 52 2 0 0 2 0 0.00000000
## 103 102 95148 62 2 0 0 3 3607 9.88219178
## 104 103 95148 70 2 0 0 4 6524 17.87397260
## 105 104 95182 54 1 0 0 1 0 0.00000000
## 106 105 95182 71 1 0 0 3 6243 17.10410959
## 107 106 95541 53 2 0 1 2 0 0.00000000
## 108 107 95541 60 2 0 1 4 2697 7.38904110
## 109 108 97026 49 2 0 0 1 0 0.00000000
## 110 109 97026 73 2 0 0 99 8766 24.01643836
## 111 110 97895 65 2 0 0 2 0 0.00000000
## 112 111 97895 81 2 0 0 3 5735 15.71232877
## 113 112 97895 81 2 0 0 4 5973 16.36438356
## 114 113 98536 46 1 1 0 1 0 0.00000000
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## 122 121 110542 63 2 1 0 2 0 0.00000000
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## 125 124 111019 75 1 0 0 99 8766 24.01643836
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## 128 127 112297 71 2 1 0 99 8766 24.01643836
## 129 128 112469 62 2 0 0 1 0 0.00000000
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## 131 130 112469 86 2 0 0 99 8766 24.01643836
## 132 131 123622 39 2 1 0 1 0 0.00000000
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## 134 133 123622 63 2 1 0 99 8766 24.01643836
## 135 134 125413 46 2 1 0 1 0 0.00000000
## 136 135 125413 58 2 1 0 2 4373 11.98082192
## 137 136 125413 70 2 1 0 99 8766 24.01643836
## 138 137 126721 54 2 1 1 1 0 0.00000000
## 139 138 126721 78 2 1 1 99 8766 24.01643836
## 140 139 127109 49 1 1 0 2 0 0.00000000
## 141 140 127109 73 1 0 0 99 8766 24.01643836
## 142 141 127196 44 1 0 0 1 0 0.00000000
## 143 142 127196 59 1 1 0 3 5317 14.56712329
## 144 143 127196 63 1 1 0 4 7102 19.45753425
## 145 144 134914 40 2 1 0 1 0 0.00000000
## 146 145 134914 42 2 1 0 2 742 2.03287671
## 147 146 134914 64 2 1 0 99 8766 24.01643836
## 148 147 147250 56 1 1 0 1 0 0.00000000
## 149 148 147250 71 1 1 0 2 5426 14.86575342
## 150 149 147250 80 1 1 0 99 8766 24.01643836
## 151 150 149386 67 2 0 0 2 0 0.00000000
## 152 151 149386 82 2 0 0 4 5526 15.13972603
## 153 152 151110 53 1 1 0 1 0 0.00000000
## 154 153 151110 67 1 0 0 4 5276 14.45479452
## 155 154 153093 57 2 1 0 1 0 0.00000000
## 156 155 153093 70 2 1 1 4 4875 13.35616438
## 157 156 157585 57 1 0 0 1 0 0.00000000
## 158 157 157585 61 1 0 0 4 1620 4.43835616
## 159 158 160953 63 2 0 0 2 0 0.00000000
## 160 159 160953 73 2 0 0 3 3599 9.86027397
## 161 160 160953 78 2 0 0 4 5572 15.26575342
## 162 161 162207 62 2 0 1 2 0 0.00000000
## 163 162 162207 77 2 0 1 3 5413 14.83013699
## 164 163 162207 85 2 0 1 4 8406 23.03013699
## 165 164 162837 38 1 1 0 1 0 0.00000000
## 166 165 162837 62 1 1 0 99 8766 24.01643836
## 167 166 165891 47 2 1 0 1 0 0.00000000
## 168 167 165891 61 2 1 0 2 5186 14.20821918
## 169 168 165891 71 2 1 0 99 8766 24.01643836
## 170 169 168256 52 2 0 0 1 0 0.00000000
## 171 170 168256 76 2 0 0 99 8766 24.01643836
## 172 171 170881 63 2 0 0 1 0 0.00000000
## 173 172 170881 82 2 0 1 4 7078 19.39178082
## 174 173 172770 42 1 1 0 1 0 0.00000000
## 175 174 172770 66 1 1 0 99 8766 24.01643836
## 176 175 174973 37 2 0 0 1 0 0.00000000
## 177 176 174973 59 2 1 0 2 8021 21.97534247
## 178 177 174973 61 2 1 0 99 8766 24.01643836
## 179 178 176705 41 2 1 0 2 0 0.00000000
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## 181 180 177761 44 2 1 0 1 0 0.00000000
## 182 181 177761 68 2 1 0 99 8766 24.01643836
## 183 182 180657 59 2 0 0 2 0 0.00000000
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## 185 184 181030 44 2 0 0 1 0 0.00000000
## 186 185 181030 46 2 0 0 2 709 1.94246575
## 187 186 181030 68 2 0 0 99 8766 24.01643836
## 188 187 181117 44 2 1 0 1 0 0.00000000
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## 192 191 184857 41 1 1 0 2 0 0.00000000
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## 194 193 188334 60 1 1 0 2 0 0.00000000
## 195 194 188334 74 1 1 0 4 5030 13.78082192
## 196 195 192229 39 1 0 0 2 0 0.00000000
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## 198 197 194872 53 2 0 0 1 0 0.00000000
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## 200 199 194872 77 2 0 0 99 8766 24.01643836
## 201 200 199229 52 2 1 0 1 0 0.00000000
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## 203 202 199229 76 2 1 0 99 8766 24.01643836
## 204 203 199546 61 2 0 0 2 0 0.00000000
## 205 204 199546 72 2 0 0 3 4003 10.96712329
## 206 205 199546 76 2 0 0 4 5320 14.57534247
## 207 206 201775 36 2 1 0 1 0 0.00000000
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## 214 213 204047 41 1 1 0 1 0 0.00000000
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## 220 219 207401 53 1 1 0 1 0 0.00000000
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## 222 221 207401 77 1 1 0 99 8766 24.01643836
## 223 222 207538 39 1 1 0 1 0 0.00000000
## 224 223 207538 43 1 1 0 2 1528 4.18630137
## 225 224 207538 63 1 1 0 99 8766 24.01643836
## 226 225 207677 51 2 0 0 1 0 0.00000000
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## 10032 10031 9901360 70 2 0 0 99 8766 24.01643836
## 10033 10032 9901842 63 2 0 0 2 0 0.00000000
## 10034 10033 9901842 77 2 0 0 3 4957 13.58082192
## 10035 10034 9901842 83 2 0 0 4 7363 20.17260274
## 10036 10035 9904318 52 2 1 0 2 0 0.00000000
## 10037 10036 9904318 71 2 1 0 4 6990 19.15068493
## 10038 10037 9906195 61 2 0 0 1 0 0.00000000
## 10039 10038 9906195 65 2 0 0 2 1452 3.97808219
## 10040 10039 9906195 85 2 0 0 99 8766 24.01643836
## 10041 10040 9906954 38 2 0 0 1 0 0.00000000
## 10042 10041 9906954 55 2 0 0 3 6218 17.03561644
## 10043 10042 9907886 62 1 0 0 1 0 0.00000000
## 10044 10043 9907886 86 1 0 0 99 8766 24.01643836
## 10045 10044 9911212 42 2 0 0 2 0 0.00000000
## 10046 10045 9911212 59 2 0 1 3 6040 16.54794521
## 10047 10046 9912645 63 1 1 1 1 0 0.00000000
## 10048 10047 9912645 79 1 1 1 4 5764 15.79178082
## 10049 10048 9915592 38 2 0 0 1 0 0.00000000
## 10050 10049 9915592 42 2 0 0 2 1492 4.08767123
## 10051 10050 9915592 62 2 0 0 99 8766 24.01643836
## 10052 10051 9917300 46 2 0 0 1 0 0.00000000
## 10053 10052 9917300 54 2 0 0 2 2996 8.20821918
## 10054 10053 9917300 70 2 0 0 99 8766 24.01643836
## 10055 10054 9920050 43 2 1 0 1 0 0.00000000
## 10056 10055 9920050 67 2 1 0 99 8766 24.01643836
## 10057 10056 9924801 61 2 0 0 1 0 0.00000000
## 10058 10057 9924801 67 2 0 0 4 2364 6.47671233
## 10059 10058 9925133 51 2 1 0 1 0 0.00000000
## 10060 10059 9925133 73 2 1 0 4 7923 21.70684932
## 10061 10060 9929971 65 1 0 0 1 0 0.00000000
## 10062 10061 9929971 83 1 0 0 4 6434 17.62739726
## 10063 10062 9930203 50 1 0 0 1 0 0.00000000
## 10064 10063 9930203 74 1 0 0 99 8766 24.01643836
## 10065 10064 9934810 42 1 1 0 1 0 0.00000000
## 10066 10065 9934810 66 1 0 0 99 8766 24.01643836
## 10067 10066 9938128 48 1 1 0 2 0 0.00000000
## 10068 10067 9938128 71 1 1 0 4 8501 23.29041096
## 10069 10068 9938390 48 1 0 0 1 0 0.00000000
## 10070 10069 9938390 54 1 0 0 4 2312 6.33424658
## 10071 10070 9939850 56 2 1 0 1 0 0.00000000
## 10072 10071 9939850 68 2 0 0 2 4416 12.09863014
## 10073 10072 9939850 80 2 0 0 99 8766 24.01643836
## 10074 10073 9941222 63 2 0 1 2 0 0.00000000
## 10075 10074 9941222 78 2 0 1 3 5380 14.73972603
## 10076 10075 9941222 78 2 0 1 4 5538 15.17260274
## 10077 10076 9944110 59 2 1 0 1 0 0.00000000
## 10078 10077 9944110 69 2 1 0 3 3705 10.15068493
## 10079 10078 9948301 63 2 0 0 2 0 0.00000000
## 10080 10079 9948301 79 2 0 0 4 5894 16.14794521
## 10081 10080 9948320 52 2 0 0 1 0 0.00000000
## 10082 10081 9948320 56 2 0 0 2 1491 4.08493151
## 10083 10082 9948320 76 2 0 0 99 8766 24.01643836
## 10084 10083 9949037 48 1 0 0 1 0 0.00000000
## 10085 10084 9949037 56 1 0 0 2 2856 7.82465753
## 10086 10085 9949037 72 1 0 0 99 8766 24.01643836
## 10087 10086 9951428 60 1 0 0 1 0 0.00000000
## 10088 10087 9951428 64 1 0 0 4 1552 4.25205479
## 10089 10088 9951694 50 1 0 0 1 0 0.00000000
## 10090 10089 9951694 51 1 0 0 3 294 0.80547945
## 10091 10090 9951694 74 1 0 0 99 8766 24.01643836
## 10092 10091 9956714 53 1 0 0 2 0 0.00000000
## 10093 10092 9956714 76 1 1 0 4 8494 23.27123288
## 10094 10093 9957743 56 1 0 0 2 0 0.00000000
## 10095 10094 9957743 61 1 0 0 4 1911 5.23561644
## 10096 10095 9960803 47 1 1 0 1 0 0.00000000
## 10097 10096 9960803 71 1 0 0 99 8766 24.01643836
## 10098 10097 9961615 45 1 1 0 1 0 0.00000000
## 10099 10098 9961615 51 1 1 0 2 2205 6.04109589
## 10100 10099 9961615 69 1 1 1 99 8766 24.01643836
## 10101 10100 9967157 58 1 0 0 1 0 0.00000000
## 10102 10101 9967157 67 1 0 0 3 3273 8.96712329
## 10103 10102 9967157 78 1 0 0 4 7362 20.16986301
## 10104 10103 9968499 43 1 1 0 1 0 0.00000000
## 10105 10104 9968499 54 1 1 0 4 4177 11.44383562
## 10106 10105 9969773 50 2 0 1 2 0 0.00000000
## 10107 10106 9969773 72 2 0 1 3 7994 21.90136986
## 10108 10107 9973350 51 2 1 0 2 0 0.00000000
## 10109 10108 9973350 69 2 0 1 4 6562 17.97808219
## 10110 10109 9978986 56 2 1 0 2 0 0.00000000
## 10111 10110 9978986 80 2 0 0 99 8766 24.01643836
## 10112 10111 9982118 58 1 0 0 2 0 0.00000000
## 10113 10112 9982118 81 1 0 0 3 8346 22.86575342
## 10114 10113 9982118 81 1 0 0 4 8457 23.16986301
## 10115 10114 9983319 68 1 0 0 2 0 0.00000000
## 10116 10115 9983319 70 1 0 0 4 565 1.54794521
## 10117 10116 9984683 50 1 1 0 2 0 0.00000000
## 10118 10117 9984683 55 1 1 0 3 1884 5.16164384
## 10119 10118 9984683 62 1 1 0 4 4300 11.78082192
## 10120 10119 9989287 51 1 1 0 1 0 0.00000000
## 10121 10120 9989287 72 1 1 0 4 7746 21.22191781
## 10122 10121 9990894 48 2 1 0 1 0 0.00000000
## 10123 10122 9990894 66 2 1 0 4 6433 17.62465753
## 10124 10123 9993179 44 2 1 0 1 0 0.00000000
## 10125 10124 9993179 62 2 1 0 4 6729 18.43561644
## 10126 10125 9995546 52 2 0 0 1 0 0.00000000
## 10127 10126 9995546 66 2 0 0 3 5209 14.27123288
## 10128 10127 9998212 40 1 0 0 2 0 0.00000000
## 10129 10128 9998212 64 1 0 0 99 8766 24.01643836
## 10130 10129 9999312 39 2 1 0 1 0 0.00000000
## 10131 10130 9999312 51 2 1 0 2 4201 11.50958904
## 10132 10131 9999312 63 2 1 0 99 8766 24.01643836
Provide initial values representing a guess that there is an equal probability of progression, recovery or death (qrr = - SUM where s ne r of qrs).
Or, supply the option “gen.inits=TRUE” in the msm function call. This sets the initial values for non-zero entries of the Q matrix (transition intensity matrix) to the maximum likelihood estimates under the assumption that transitions take place only at observation times.
For transparency, I show the state table and MLE estimated Q matrix, and then set that to the qmatrix arg. given to msm.
twoway4.q <- rbind(c(0, 0.166, 0.166, 0.166), c(0, 0, 0.25, 0.25), c(0, 0, 0, 0.50), c(0,0,0,0))
statetable.msm(STATE, RANDID, data=frmghm_ms)
## to
## from 1 2 3 4 99
## 1 0 1178 435 523 781
## 2 0 0 409 382 1685
## 3 0 0 0 483 41
Q = crudeinits.msm(STATE ~ YEARS, RANDID, data=frmghm_ms, censor = 99, censor.states = c(1,2,3), qmatrix=twoway4.q)
Q
## [,1] [,2] [,3] [,4]
## [1,] -0.08217219 0.04531781 0.01673451 0.02011988
## [2,] 0.00000000 -0.08272681 0.04277530 0.03995151
## [3,] 0.00000000 0.00000000 -0.17186568 0.17186568
## [4,] 0.00000000 0.00000000 0.00000000 0.00000000
# Each initial transition block must add up to -qrr (0.5) based on the assumption
# In state 1 there are 3 possible transitions - to hypertension (2), to cvd (3), or death (4)
# In state 2 there are 2 possible transitions - to cvd (3), or death (4)
# In state 3 there are 2 possible transition - to hypertension (2), or death (4)
# In state 4 there are no further transitions possible (obviously)
rownames(Q) <- colnames(Q) <- c("Well", "Hypertensive", "CVD", "Death")
frm.msm <- msm(STATE ~ YEARS, subject = RANDID, data = frmghm_ms, qmatrix = Q, censor = 99,
censor.states = c(1,2,3), exacttimes=TRUE)
frm.msm
##
## Call:
## msm(formula = STATE ~ YEARS, subject = RANDID, data = frmghm_ms, qmatrix = Q, exacttimes = TRUE, censor = 99, censor.states = c(1, 2, 3))
##
## Maximum likelihood estimates
##
## Transition intensities
## Baseline
## Well - Well -0.048348 (-0.05044,-0.04634)
## Well - Hypertensive 0.026774 ( 0.02529, 0.02835)
## Well - CVD 0.009887 ( 0.00900, 0.01086)
## Well - Death 0.011687 ( 0.01073, 0.01273)
## Hypertensive - Hypertensive -0.021638 (-0.02320,-0.02018)
## Hypertensive - CVD 0.011434 ( 0.01038, 0.01260)
## Hypertensive - Death 0.010204 ( 0.00923, 0.01128)
## CVD - CVD -0.150787 (-0.16485,-0.13792)
## CVD - Death 0.150787 ( 0.13792, 0.16485)
##
## -2 * log-likelihood: 33006.48
Mean time in the Well state: 1/0.048348 = 20.7 years
Mean time in the Hypertensive state: 1/0.021638 = 46.2 years
Mean time in the CVD state: 1/0.150787 = 6.6 years
From the Well state, the likelihood of transition to Hypertensive is: 0.026774 (2.7%)
From the Well state, the likelihood of transition to CVD is: 0.009887 (1%)
From the Well state, the likelihood of transition to Death is 0.011687 (1.2%)
From the Hypertensive state, the likelihood of transition to CVD is: 0.011434 (1.1%)
From the Hypertensive state, the likelihood of transition to Death is: 0.010204 (1%)
From the CVD state, the likelihood of transition to Death is: 0.150787 (15%)
# Display the Transition Probability Matrix, P(t) over an interval of t=1 (in this case, 1 year)
# ci = "normal" computes a confidence interval for P(t) by repeated sampling from the asymptotic
# normal distribution of the maximum likelihood estimates of the log(qrs)
# Based on a default 1000 samples, converged to within 2 significant figures
# NOTE:
# ci = "boot" would instead compute intervals using nonparametric bootstrap resampling, drawn with replacement
# the model is refitted repeatedly to estimate the sampling uncertainty surrounding the estimates
# more accurate, but slower
pmatrix.msm(frm.msm, t = 1, ci = "normal")
## Well Hypertensive
## Well 0.952802 (0.950766,0.954721) 0.025854 (0.024530,0.027370)
## Hypertensive 0 0.978594 (0.977232,0.979974)
## CVD 0 0
## Death 0 0
## CVD Death
## Well 0.009096 (0.008285,0.009942) 0.012247 (0.011285,0.013209)
## Hypertensive 0.010497 (0.009557,0.011514) 0.010909 (0.009995,0.011917)
## CVD 0.860031 (0.848274,0.871745) 0.139969 (0.128255,0.151726)
## Death 0 1.000000 (1.000000,1.000000)
The probability of being Well 1 year from now, given Well is 95%
The probability of being Hypertensive 1 year from now, given Well is 2.6%
The probability of being CVD 1 year from now, given Well is 1%
The probability of being Dead 1 year from now, given Well is 1.2%
The probability of being Hypertensive 1 year from now, given Hypertensive is 98%
The probability of being CVD 1 year from now, given Hypertensive is 1%
The probability of being Dead 1 year from now, given Hypertensive is 1%
The probability of being CVD 1 year from now, given CVD is 86%
The probability of being Dead 1 year from now, given CVD is 14%
# A model with covariates: sex, age, diabetes (yes or no) and smoker (yes or no)
frm.cov.msm <- msm(STATE ~ YEARS, subject = RANDID, data = frmghm_ms, covariates = ~ AGE + SEX + DIABETES + CURSMOKE,
qmatrix = Q, method = "BFGS", exacttimes = TRUE, censor = 99,
censor.states = c(1,2,3), control = list(fnscale=30000, maxit=10000))
# Display hazard ratios for each covariate on each transition with 95% confidence intervals
hazard.msm(frm.cov.msm)
## $AGE
## HR L U
## Well - Hypertensive 0.9921447 0.9849253 0.999417
## Well - CVD 1.0501351 1.0383758 1.062028
## Well - Death 1.0804299 1.0693343 1.091641
## Hypertensive - CVD 1.0323343 1.0203634 1.044446
## Hypertensive - Death 1.0444689 1.0320283 1.057059
## CVD - Death 1.0575947 1.0464396 1.068869
##
## $SEX
## HR L U
## Well - Hypertensive 1.3911257 1.2300475 1.5732974
## Well - CVD 0.4857910 0.3982094 0.5926351
## Well - Death 0.8128102 0.6821032 0.9685638
## Hypertensive - CVD 0.5465520 0.4471017 0.6681235
## Hypertensive - Death 0.6747354 0.5475552 0.8314555
## CVD - Death 1.0177189 0.8388591 1.2347149
##
## $DIABETES
## HR L U
## Well - Hypertensive 0.682291 0.3688394 1.262124
## Well - CVD 2.698868 1.7662639 4.123897
## Well - Death 1.349063 0.8036709 2.264571
## Hypertensive - CVD 2.869117 1.9696528 4.179331
## Hypertensive - Death 2.032872 1.3060256 3.164233
## CVD - Death 1.570487 1.2261531 2.011519
##
## $CURSMOKE
## HR L U
## Well - Hypertensive 0.7258119 0.6451897 0.8165086
## Well - CVD 1.2585054 1.0323366 1.5342242
## Well - Death 1.3850467 1.1566527 1.6585396
## Hypertensive - CVD 1.2879425 1.0530418 1.5752422
## Hypertensive - Death 1.1712762 0.9491025 1.4454581
## CVD - Death 1.2521375 1.0286619 1.5241631
1 year increase in age is associated with a 5% increased risk of CVD onset (Well -> CVD)
1 year increase in age is associated with a 8% increased risk of Death (on average) (Well -> Death)
1 year increase in age is associated with a 3.2% increased risk of CVD onset, if Hypertensive (HTN -> CVD)
1 year increase in age is associated with a 4.4% increased risk of Death, if Hypertensive (HTN -> Death)
1 year increase in age is associated with a 5.8% increased risk of Death, if CVD (CVD -> Death)
Being Female increases the risk of Hypertension onset (Well -> HTN) by 39% on average.
Being Female decreases the risk of CVD onset (Well -> CVD) by 51% on average.
Being Female decreases the risk of Death (Well -> Death) by 19% on average.
Being Female decreases the risk of CVD, given HTN (HTN -> CVD) by 45% on average.
Being Female decreases the risk of Death, given HTN (HTN -> Death) by 33% on average.
An initial diagnosis of Diabetes increases the risk of CVD onset (Well -> CVD) by an avg. of 170%
An initial diagnosis of Diabetes increases the risk of CVD onset, if Hypertensive (HTN -> CVD) by an avg. of 187%
An initial diagnosis of Diabetes increases the risk of Death for those who already have HTN by 103%.
An initial diagnosis of Diabetes increases the risk of Death for those who already have CVD by 57%.
Being a smoker is associated with a 27% lower risk of becoming Hypertensive if Well (these are younger people).
Being a smoker is associated with a 26% increased risk of CVD, if Well.
Being a smoker is associated with a 39% increased risk of Dying, if Well.
Being a smoker is associated with a 29% increased risk of CVD, if Hypertensive.
Being a smoker is associated with a 25% increased risk of Death, if CVD.
# Calculating the Transition Intensity Matrix for specified covariates
# Age: 40, Primary Diagnosis: Diabetes & Smoker
# Note: Avg age is 50
qmatrix.msm(frm.cov.msm, covariates = list(AGE = 40, DIABETES = 1, CURSMOKE = 1))
## Well Hypertensive
## Well -0.074715 (-0.110060,-0.05072) 0.009686 ( 0.005083, 0.01846)
## Hypertensive 0 -0.081044 (-0.119433,-0.05499)
## CVD 0 0
## Death 0 0
## CVD Death
## Well 0.053362 ( 0.031929, 0.08918) 0.011667 ( 0.006464, 0.02106)
## Hypertensive 0.059159 ( 0.036270, 0.09649) 0.021885 ( 0.012508, 0.03829)
## CVD -0.065699 (-0.101409,-0.04256) 0.065699 ( 0.042564, 0.10141)
## Death 0 0
Average patient’s likelihood of transition from Well -> HTN 0.026774 (2.7%), for this patient it is 9.7%
Average patient’s likelihood of transition from Well -> CVD 0.009887 (1%), for this patient it is 5.3%
Average patient’s likelihood of transition from HTN -> CVD 0.011434 (1.1%), for this patient it is 5.9%
Average patient’s likelihood of transition from CVD -> Death 0.150787 (15%), for this patient it is 6.6%
Average patient’s mean time in Well state 20.7 yrs, this patient 13.4 yrs
Average patient’s mean time in Hypertensive state 46.2 yrs, this patient 12.3 yrs
Average patient’s mean time in CVD state 6.6 yrs, this patient 15.2 yrs
# Does the model with covariates fit significantly better than the one without?
# Compare the likelihood ratio statistic to Chi-square distribution with 24 degrees of freedom
lrtest.msm(frm.msm, frm.cov.msm)
## -2 log LR df p
## frm.cov.msm 780.068 24 0
The p-value is highly significant.
Transition probabilities can be calculated in closed form by summing the likelihood over the unknown observed state at the times when the covariates change.
# Fitting a model where all intensities change 12 years after the beginning of the study
# Divides data into 2 time periods: -Inf to 12 yrs, and 12 yrs to Inf
# The study lasted a little more than 24 years, so this is about the halfway point
frm.pci.msm <- msm(STATE ~ YEARS, subject = RANDID, data = frmghm_ms, qmatrix = Q,
pci = 12, method = "BFGS", exacttimes = TRUE,
censor = 99, censor.states = c(1, 2, 3),
control = list(fnscale=30000, maxit=10000))
# Is this data truly time-inhomogenous?
lrtest.msm(frm.msm, frm.pci.msm)
## -2 log LR df p
## frm.pci.msm 396.8923 6 0
It is very likely that the data is time-inhomogenous.
hazard.msm(frm.pci.msm)
## $`timeperiod[12,Inf)`
## HR L U
## Well - Hypertensive 1.2546893 1.1165534 1.409915
## Well - CVD 2.8808924 2.3776058 3.490714
## Well - Death 3.2904437 2.7513224 3.935206
## Hypertensive - CVD 0.9040379 0.7447085 1.097456
## Hypertensive - Death 1.0205218 0.8347799 1.247592
## CVD - Death 2.4923853 2.0055088 3.097460
Comparing model predictions with Kaplan-Meier curves
par(mfrow = c(2, 2))
plot.survfit.msm(frm.msm, main = "frm.msm: no covariates", mark.time = FALSE, legend.pos=c(0,0))
plot.survfit.msm(frm.cov.msm, main = "frm.cov.msm: covariates", mark.time = FALSE, legend.pos=c(0,0))
plot.survfit.msm(frm.pci.msm, mark.time = FALSE, legend.pos=c(0,0))
title("frm.pci.msm: time-inhomogeneous", line = 2)
title("(12 year change point)", line = 1)
frm.pci2.msm <- msm(STATE ~ YEARS, subject = RANDID, data = frmghm_ms, qmatrix = Q,
pci = c(6,12,18), method = "BFGS", exacttimes = TRUE,
censor = 99, censor.states=c(1, 2, 3),
control = list(fnscale=30000, maxit=10000))
## Warning in msm(STATE ~ YEARS, subject = RANDID, data = frmghm_ms, qmatrix = Q,
## : Optimisation has probably not converged to the maximum likelihood - Hessian
## is not positive definite.
plot.survfit.msm(frm.pci2.msm, mark.time = FALSE, legend.pos=c(0,0))
title("frm.pci2.msm: time-inhomogeneous", line = 2)
title("(6, 12 and 18 year change points)", line = 1)
The fit is much improved after adding censoring!
Adding additional time-change points doesn’t appear to help the fit, but covariates likely do, although the differences between the first two graphs are not readily apparent, the differences in the model fits are.
Works best when individuals are actually observed at the computed times, otherwise assumptions are made such as individuals are only observed at these times, or midpoints are assumed.
The observed prevalence of a state is simply calculated as the number of individuals known to be in that state, divided by the number of individuals whose state is known at that time, which ignores the information from individuals censored at earlier times (root of Kaplan-Meier estimation :))
# Need to look at how this is implemented by Gentleman et al. 1994 using prevalence.msm, and plot.prevalence.msm
A more complex pattern of time-dependence or allowing transition intensities to depend on covariates would likely yield a better fit.
TO DO => Figure out how to allow transition intensities to depend on covariates!
Using scoreresid.msm
For continuously-observed processes: mstate (deWreede et al. 2010)
For Random Effects models (unexplained heterogeneity in transition intensities between individuals) - calculating likelihood often intractable with a few exceptions: tracking model - random effect acts on all intensities simultaneously (Satten 1999), or a discrete random effects distribution (Cook et al 2004)