Skip to content

ddst

Data Driven Smooth Tests

v1.4 · May 26, 2016 · GPL-2

Description

Smooth testing of goodness of fit. These tests are data driven (alternative hypothesis is dynamically selected based on data). In this package you will find various tests for exponent, Gaussian, Gumbel and uniform distribution.

Downloads

CRAN

284

Last 30 days

14139th

737

Last 90 days

2.8K

Last year

Trend: +51.9% (30d vs prior 30d)

r2u CRAN

10

Last 30 days

30

Last 90 days

113

Last year

Trend: -28.6% (30d vs prior 30d)

CRAN Check Status

13 NOTE
Show all 13 flavors
Flavor Status
r-devel-linux-x86_64-debian-clang NOTE
r-devel-linux-x86_64-debian-gcc NOTE
r-devel-linux-x86_64-fedora-clang NOTE
r-devel-linux-x86_64-fedora-gcc NOTE
r-devel-windows-x86_64 NOTE
r-oldrel-macos-arm64 NOTE
r-oldrel-macos-x86_64 NOTE
r-oldrel-windows-x86_64 NOTE
r-patched-linux-x86_64 NOTE
r-release-linux-x86_64 NOTE
r-release-macos-arm64 NOTE
r-release-macos-x86_64 NOTE
r-release-windows-x86_64 NOTE
Check details (15 non-OK)
NOTE r-devel-linux-x86_64-debian-clang

CRAN incoming feasibility

Maintainer: ‘Przemyslaw Biecek <przemyslaw.biecek@gmail.com>’

No Authors@R field in DESCRIPTION.
Please add one, modifying
  Authors@R: c(person(given = "Przemyslaw",
                      family = "Biecek",
                      role = c("aut", "cre"),
                      email = "przemyslaw.biecek@gmail.com",
                      comment = "R code"),
               person(given = "Teresa",
                      family = "Ledwina",
                      role = "aut",
                      comment = "support,\n    descriptions"))
as necessary.
NOTE r-devel-linux-x86_64-debian-clang

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-linux-x86_64-debian-gcc

CRAN incoming feasibility

Maintainer: ‘Przemyslaw Biecek <przemyslaw.biecek@gmail.com>’

No Authors@R field in DESCRIPTION.
Please add one, modifying
  Authors@R: c(person(given = "Przemyslaw",
                      family = "Biecek",
                      role = c("aut", "cre"),
                      email = "przemyslaw.biecek@gmail.com",
                      comment = "R code"),
               person(given = "Teresa",
                      family = "Ledwina",
                      role = "aut",
                      comment = "support,\n    descriptions"))
as necessary.
NOTE r-devel-linux-x86_64-debian-gcc

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-linux-x86_64-fedora-clang

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-linux-x86_64-fedora-gcc

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-macos-arm64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-macos-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-patched-linux-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-linux-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-macos-arm64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-macos-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                            ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                                                               ^
checkRd: (-1) ddst-package.Rd:31: Lost braces; missing escapes or markup?
    31 | where \emph{$l(Z_i)$}, i=1,...,n, is \emph{k}-dimensional (row) score vector, the symbol \emph{'} denotes transposition while \emph{$I=Cov_{theta_0}[l(Z_1)]'[l(Z_1)]$}. Following Neyman's idea of modelling underlying distributions one gets \emph{$l(Z_i)=(phi
...[truncated]...
r normality is \emph{$W_{T^*}=W_{T^*}(tilde gamma)$}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^

Check History

NOTE 0 OK · 14 NOTE · 0 WARNING · 0 ERROR · 0 FAILURE Mar 10, 2026
NOTE r-devel-linux-x86_64-debian-clang

CRAN incoming feasibility

Maintainer: ‘Przemyslaw Biecek <przemyslaw.biecek@gmail.com>’

No Authors@R field in DESCRIPTION.
Please add one, modifying
  Authors@R: c(person(given = "Przemyslaw",
                      family = "Biecek",
                      role = c("aut", "cr
...[truncated]...
@gmail.com",
                      comment = "R code"),
               person(given = "Teresa",
                      family = "Ledwina",
                      role = "aut",
                      comment = "support,\n    descriptions"))
as necessary.
NOTE r-devel-linux-x86_64-debian-gcc

CRAN incoming feasibility

Maintainer: ‘Przemyslaw Biecek <przemyslaw.biecek@gmail.com>’

No Authors@R field in DESCRIPTION.
Please add one, modifying
  Authors@R: c(person(given = "Przemyslaw",
                      family = "Biecek",
                      role = c("aut", "cr
...[truncated]...
@gmail.com",
                      comment = "R code"),
               person(given = "Teresa",
                      family = "Ledwina",
                      role = "aut",
                      comment = "support,\n    descriptions"))
as necessary.
NOTE r-devel-linux-x86_64-fedora-clang

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-linux-x86_64-fedora-gcc

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-macos-arm64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-devel-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-patched-linux-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-linux-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-macos-arm64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-macos-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-release-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-macos-arm64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-macos-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^
NOTE r-oldrel-windows-x86_64

Rd files

checkRd: (-1) ddst-package.Rd:29: Lost braces; missing escapes or markup?
    29 | \emph{$W_k=[1/sqrt(n) sum_{i=1}^n l(Z_i)]I^{-1}[1/sqrt(n) sum_{i=1}^n l(Z_i)]'$},
       |                           ^
checkRd: (-1) ddst-package.Rd:29: Lost braces; m
...[truncated]...
^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                     ^
checkRd: (-1) ddst.uniform.test.Rd:25: Lost braces; missing escapes or markup?
    25 | $W_k=[1/sqrt(n) sum_{j=1}^k sum_{i=1}^n phi_j(Z_i)]^2$},
       |                                 ^

Reverse Dependencies (2)

depends

imports

Dependency Network

Dependencies Reverse dependencies orthopolynom evd GLDreg simgof ddst

Version History

6 tracked
new 1.4 Mar 10, 2026
updated 1.4 ← 1.03 diff May 25, 2016
updated 1.03 ← 1.02 diff Aug 18, 2012
updated 1.02 ← 1.01 diff Jul 29, 2010
updated 1.01 ← 1.0 diff Sep 27, 2008
new 1.0 Aug 7, 2008