- using R version 4.4.2 (2024-10-31 ucrt)
- using platform: x86_64-w64-mingw32
- R was compiled by
gcc.exe (GCC) 13.3.0
GNU Fortran (GCC) 13.3.0
- running under: Windows Server 2022 x64 (build 20348)
- using session charset: UTF-8
- checking for file 'CFC/DESCRIPTION' ... OK
- checking extension type ... Package
- this is package 'CFC' version '1.2.0'
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- checking whether package 'CFC' can be installed ... OK
See the install log for details.
- used C compiler: 'gcc.exe (GCC) 13.3.0'
- used C++ compiler: 'g++.exe (GCC) 13.3.0'
- checking installed package size ... OK
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- checking R code for possible problems ... [5s] OK
- checking Rd files ... [1s] NOTE
checkRd: (-1) cfc.tbasis.Rd:23: Lost braces
23 | Assuming one-dimensional \code{p1} and \code{p2} for clarity, the algorithm calculates cumulative incidence function for cuase 1 using a recursive formula: \code{ci1[n+1] = ci1[n] + dci1[n]}, where \code{dci1[n] = 0.5*(p2[n] + p2[n+1])*(p1[n] - p1[n+1])}. The increment in cumulative incidence function for cause 2 is similarly calculated, \code{dci2[n] = 0.5*(p1[n] + p1[n+1])*(p2[n] - p2[n+1])}. These equations guarantee that \code{dci1[n] + dci2[n] = p1[n]*p2[n] - p1[n+1]*p2[n+1]}. Event-free probability is simply calculated as code{efp[n] = p1[n]*p2[n]}. Taken together, this numerical integration ensures that \code{efp[n+1] - efp[n] + dci1[n] + dci2[n] = 0}.
| ^
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- checking for portable use of $(BLAS_LIBS) and $(LAPACK_LIBS) ... OK
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- checking examples ... [6s] OK
- checking PDF version of manual ... [21s] OK
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- DONE
Status: 1 NOTE