From f30e67dfd8eabbae7a5d39fd95c789ef25d3e887 Mon Sep 17 00:00:00 2001 From: nanxstats Date: Mon, 27 Nov 2023 17:38:34 +0000 Subject: [PATCH] =?UTF-8?q?Deploying=20to=20gh-pages=20from=20@=20Merck/si?= =?UTF-8?q?mtrial@1b7ffd4efcff19679a42eafb2ab2f92b3ccf1370=20=F0=9F=9A=80?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- articles/parallel.html | 8 +- articles/pvalue_maxcomboVignette.html | 168 +++++------ articles/simtrialroutines.html | 269 +++++++++--------- .../figure-html/unnamed-chunk-6-1.png | Bin 32841 -> 32183 bytes pkgdown.yml | 2 +- reference/MBdelayed.html | 2 +- reference/counting_process.html | 2 +- reference/cut_data_by_date.html | 42 +-- reference/cut_data_by_event.html | 4 +- reference/early_zero_weight.html | 16 +- search.json | 2 +- 11 files changed, 258 insertions(+), 257 deletions(-) diff --git a/articles/parallel.html b/articles/parallel.html index 2a85ff6a..d513da6d 100644 --- a/articles/parallel.html +++ b/articles/parallel.html @@ -199,8 +199,8 @@

The sequential run
 print(duration_sequential)
 #>    user  system elapsed 
-#>  14.259   0.072   8.285
-

We can see that the CPU time is 14.26 and the elapsed time is 8.29 +#> 13.911 0.082 8.014 +

We can see that the CPU time is 13.91 and the elapsed time is 8.01 seconds. These provide our baseline for the computation time.

As you may have anticipated, we see that for a lower number of events, enrollment 2 has a shorter average duration of 99.8 over that of @@ -258,8 +258,8 @@

Execution in parallel
 print(duration_sequential)
 #>    user  system elapsed 
-#>   0.453   0.008   8.305
-

We can see that the CPU time is 0.45 and the elapsed time is 8.31 +#> 0.492 0.005 8.509 +

We can see that the CPU time is 0.49 and the elapsed time is 8.51 seconds. The user time here appears to be drastically reduced because of how R keeps track of time; the time used by the parent process and not the children processes are reported for the user time. Therefore, we diff --git a/articles/pvalue_maxcomboVignette.html b/articles/pvalue_maxcomboVignette.html index 36b875a8..4312c9a6 100644 --- a/articles/pvalue_maxcomboVignette.html +++ b/articles/pvalue_maxcomboVignette.html @@ -166,42 +166,42 @@

Generating test statistics -350 --0.39 +357 +-0.45 0 0 --3.62 +-4.23 1.00 0.85 0.93 Max(min follow-up, event cut) -76.81 +75.96 1 -350 --0.39 +357 +-0.45 0 1 --3.66 +-4.82 0.85 1.00 0.93 Max(min follow-up, event cut) -76.81 +75.96 1 -350 --0.39 +357 +-0.45 1 1 --4.77 +-4.66 0.93 0.93 1.00 Max(min follow-up, event cut) -76.81 +75.96 1 @@ -211,7 +211,7 @@

Generating test statistics mvtnorm installed):

 pvalue_maxcombo(x)
-#> [1] 9.340203e-07
+#> [1] 7.333747e-07

Generating data with simtrial::sim_pw_surv() @@ -244,56 +244,56 @@

Generating data with sim All -0.05 -experimental -1.07 -146.93 -1.12 +0.21 +control +8.85 +107.62 +9.05 1 All -0.08 -control -6.14 -1133.33 -6.22 +0.31 +experimental +0.10 +2025.15 +0.41 1 All -0.14 +0.47 control -42.17 -644.63 -42.31 +6.11 +2462.42 +6.58 1 All -0.19 +0.57 experimental -2.10 -490.65 -2.29 +21.66 +264.51 +22.23 1 All -0.22 +0.69 experimental -0.63 -117.88 -0.85 +91.72 +901.30 +92.41 1 All -0.26 -experimental -1.90 -1235.85 -2.16 +0.70 +control +38.40 +89.98 +39.10 1 @@ -312,40 +312,40 @@

Generating data with sim -1.07 +8.85 1 All -experimental +control -6.14 +0.10 1 All -control +experimental -30.48 -0 +6.11 +1 All control -2.10 +21.66 1 All experimental -0.63 -1 +36.52 +0 All experimental -1.90 -1 +36.51 +0 All -experimental +control @@ -374,25 +374,25 @@

Generating data with sim 0 0 --1.10 +-1.02 1.00 0.86 0.94 -0.93 +0.94 0 1 --1.48 +-1.60 0.86 1.00 0.64 -0.94 +0.95 1 0 --0.69 +-0.50 0.94 0.64 1.00 @@ -401,9 +401,9 @@

Generating data with sim 1 1 --1.86 -0.93 +-1.52 0.94 +0.95 0.79 1.00 @@ -412,14 +412,14 @@

Generating data with sim

Now we compute our p-value as before:

 pvalue_maxcombo(z)
-#> [1] 0.05853901
+#> [1] 0.09728698

Suppose we want the p-value just based on the logrank and FH(0,1) and FH(1,0) as suggested by Lee (2007). We remove the rows and columns associated with FH(0,0) and FH(1,1) and then apply pvalue_maxcombo().

 pvalue_maxcombo(z |> select(-c(v1, v4)) |> filter((rho == 0 & gamma == 1) | (rho == 1 & gamma == 0)))
-#> [1] 0.112634
+#> [1] 0.08995604

Using survival data in another format @@ -546,7 +546,7 @@

Simulation# MaxCombo power estimate for cutoff at max of targeted events, minimum follow-up p <- unlist(xx |> group_by(sim) |> group_map(~ pvalue_maxcombo(.x))) mean(p < .001) -#> [1] 0.81

+#> [1] 0.86

We note the use of group_map in the above produces a list of p-values for each simulation. It would be nice to have something that worked more like dplyr::summarize() to avoid @@ -585,74 +585,74 @@

Simulation 350 --0.33 +-0.37 0 0 --3.07 +-3.49 1.00 0.85 Targeted events -69.65 +68.21 1 350 --0.33 +-0.37 0 1 --3.08 +-3.42 0.85 1.00 Targeted events -69.65 +68.21 1 -361 --0.34 +364 +-0.36 0 0 --3.22 +-3.46 1.00 -0.86 +0.85 Max(min follow-up, event cut) -73.12 +71.77 1 -361 --0.34 +364 +-0.36 0 1 --3.33 -0.86 +-3.24 +0.85 1.00 Max(min follow-up, event cut) -73.12 +71.77 1 350 --0.23 +-0.43 0 0 --2.14 +-3.99 1.00 0.85 Targeted events -70.39 +68.24 2 350 --0.23 +-0.43 0 1 --2.79 +-4.20 0.85 1.00 Targeted events -70.39 +68.24 2 diff --git a/articles/simtrialroutines.html b/articles/simtrialroutines.html index 266e4d1b..11632e74 100644 --- a/articles/simtrialroutines.html +++ b/articles/simtrialroutines.html @@ -147,11 +147,11 @@

Randomization
 randomize_by_fixed_block(n = 10, block = c("A", "Dog", "Cat", "Cat"))
-#>  [1] "Cat" "Dog" "Cat" "A"   "Cat" "Dog" "A"   "Cat" "Cat" "A"
+#> [1] "Cat" "Cat" "Dog" "A" "Dog" "A" "Cat" "Cat" "A" "Cat"

More normally, with a default of blocks of size four:

 randomize_by_fixed_block(n = 20)
-#>  [1] 0 1 0 1 1 1 0 0 0 1 0 1 1 0 1 0 0 0 1 1
+#> [1] 0 1 0 1 1 0 0 1 0 0 1 1 0 0 1 1 0 1 1 0

Enrollment @@ -165,9 +165,10 @@

Enrollment= c(1, 2), rate = c(2, 5) )) -#> [1] 0.4758807 1.4407499 1.4459973 1.8272651 2.0327769 2.0546195 2.3562201 -#> [8] 2.4310499 2.6298920 2.6596730 2.8322966 3.2743471 3.7562900 3.9301926 -#> [15] 4.0500681 4.1954963 4.8456108 5.0180222 5.0847245 5.3933124

+#> [1] 0.09456832 1.03811934 1.12290903 1.21646379 1.53952775 1.90231146 +#> [7] 2.02713167 2.25042573 2.41776954 2.81760101 3.51224028 4.00997970 +#> [13] 4.06919248 4.10768404 4.47164321 4.49894578 4.66339588 5.23052893 +#> [19] 5.39845776 5.41153993 +#> Negative 36 55 +#> Positive 47 50

Perhaps the most common way to cut data is with an event count for the overall population, which is done using the cut_data_by_event function. Note that if there are tied @@ -401,8 +402,8 @@

Cutting data for analysistable(y150$event, y150$treatment) #> #> control experimental -#> 0 38 54 -#> 1 83 67 +#> 0 48 51 +#> 1 76 74

Generating a counting process dataset @@ -444,54 +445,54 @@

Generating a counting process dat Negative 1 -1 -0.12 -119 -59 +0 +0.05 +121 +61 1.00 -0.50 +-0.50 0.25 Negative 1 1 -0.25 -117 -58 +0.08 +120 +61 0.99 -0.50 +0.49 0.25 Negative 1 1 -0.26 -116 -57 +0.11 +119 +60 0.98 -0.51 +0.50 0.25 Negative 1 0 -0.27 -115 -56 -0.97 --0.49 +0.18 +118 +59 +0.98 +-0.50 0.25 Negative 1 1 -0.32 -113 -56 +0.21 +117 +59 0.97 0.50 0.25 @@ -499,12 +500,12 @@

Generating a counting process dat Negative 1 -0 -0.33 -112 -55 +1 +0.22 +116 +58 0.96 --0.49 +0.50 0.25 @@ -532,7 +533,7 @@

Logrank and weighted logrank testi
 z <- with(ten150, sum(o_minus_e) / sqrt(sum(var_o_minus_e)))
 c(z, pnorm(z))
-#> [1] -1.92663563  0.02701253
+#> [1] -0.5472742 0.2920952

A Fleming-Harrington \(\rho=1\), \(\gamma=2\) is nearly as simple. We again compute a z-statistic and its corresponding one-sided p-value.

@@ -540,7 +541,7 @@

Logrank and weighted logrank testi xx <- mutate(ten150, w = s * (1 - s)^2) z <- with(xx, sum(o_minus_e * w) / sum(sqrt(var_o_minus_e * w^2))) c(z, pnorm(z)) -#> [1] -0.1592983 0.4367169 +#> [1] -0.07742868 0.46914126

For Fleming-Harrington tests, a routine has been built to do these tests for you:

@@ -555,22 +556,22 @@ 

Logrank and weighted logrank testi 0 0 --1.93 +-0.55 0 1 --1.64 +-0.52 1 0 --1.80 +-0.48 1 1 --2.16 +-1.07 @@ -597,7 +598,7 @@

Logrank and weighted logrank testi 0 0 --1.93 +-0.55 1.00 0.84 0.95 @@ -606,28 +607,28 @@

Logrank and weighted logrank testi 0 1 --1.64 +-0.52 0.84 1.00 -0.61 -0.92 +0.63 +0.93 1 0 --1.80 +-0.48 0.95 -0.61 +0.63 1.00 -0.78 +0.79 1 1 --2.16 -0.92 +-1.07 0.92 -0.78 +0.93 +0.79 1.00 @@ -640,7 +641,7 @@

Logrank and weighted logrank testi
 # Compute p-value for MaxCombo
 pvalue_maxcombo(x)
-#> [1] 0.03156439
+#> [1] 0.2327931

Simplification for 2-arm trials @@ -701,83 +702,83 @@

Simplification for 2-arm trials -120 --0.48 --2.63 +110 +-0.40 +-2.09 Planned duration 30.00 1 350 --0.38 --3.55 +-0.54 +-5.02 Targeted events -72.64 +65.90 1 -376 --0.39 --3.73 +372 +-0.53 +-5.10 Minimum follow-up -79.61 +70.79 1 350 --0.38 --3.55 +-0.54 +-5.02 Max(planned duration, event cut) -72.64 +65.90 1 -376 --0.39 --3.73 +372 +-0.53 +-5.10 Max(min follow-up, event cut) -79.61 +70.79 1 -86 --0.53 --2.41 +89 +-0.48 +-2.25 Planned duration 30.00 2 350 --0.45 --4.14 +-0.37 +-3.41 Targeted events -76.26 +73.12 2 -356 --0.45 --4.19 +353 +-0.36 +-3.37 Minimum follow-up -77.36 +74.66 2 350 --0.45 --4.14 +-0.37 +-3.41 Max(planned duration, event cut) -76.26 +73.12 2 -356 --0.45 --4.19 +353 +-0.36 +-3.37 Max(min follow-up, event cut) -77.36 +74.66 2 diff --git a/articles/simtrialroutines_files/figure-html/unnamed-chunk-6-1.png b/articles/simtrialroutines_files/figure-html/unnamed-chunk-6-1.png index 648858ce552b9a2c877730cc7118510aee0e9ebe..eb079037565ed3ee9fc37bd4d37cf82a673ceb13 100644 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Examples# Weighted logrank test (Z-value and 1-sided p-value) z <- sum(y$o_minus_e) / sqrt(sum(y$var_o_minus_e)) c(z, pnorm(z)) -#> [1] -1.98551098 0.02354383 +#> [1] -2.978671011 0.001447507

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