checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
Found the following Rd file(s) with Rd \link{} targets missing package
anchors:
  dcov.gamma.Rd: dcov.test
  frml.additive.smooth.Rd: gam
  frml.full.smooth.Rd: gam
  kernelCItest.Rd: skeleton, pc
  kpc.Rd: pc, dcov.test, udag2pdag, pcAlgo
  regrVonPS.Rd: gam
  regrXonS.Rd: gam
Please provide package anchors for all Rd \link{} targets not in the
package itself and the base packages.
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
Found the following Rd file(s) with Rd \link{} targets missing package
anchors:
  dcov.gamma.Rd: dcov.test
  frml.additive.smooth.Rd: gam
  frml.full.smooth.Rd: gam
  kernelCItest.Rd: skeleton, pc
  kpc.Rd: pc, dcov.test, udag2pdag, pcAlgo
  regrVonPS.Rd: gam
  regrXonS.Rd: gam
Please provide package anchors for all Rd \link{} targets not in the
package itself and the base packages.
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
Found the following Rd file(s) with Rd \link{} targets missing package
anchors:
  dcov.gamma.Rd: dcov.test
  frml.additive.smooth.Rd: gam
  frml.full.smooth.Rd: gam
  kernelCItest.Rd: skeleton, pc
  kpc.Rd: pc, dcov.test, udag2pdag, pcAlgo
  regrVonPS.Rd: gam
  regrXonS.Rd: gam
Please provide package anchors for all Rd \link{} targets not in the
package itself and the base packages.
Found the following significant warnings:
  Rd warning: dcov.gamma.Rd:34: missing link ‘dcov.test’
  Rd warning: dcov.gamma.Rd:67: missing link ‘dcov.test’
  Rd warning: kernelCItest.Rd:40: missing link ‘skeleton’
  Rd warning: kernelCItest.Rd:40: missing link ‘pc’
  Rd warning: kpc.Rd:48: missing link ‘pc’
  Rd warning: kpc.Rd:48: missing link ‘dcov.test’
  Rd warning: kpc.Rd:48: missing link ‘udag2pdag’
  Rd warning: kpc.Rd:51: missing link ‘pc’
  Rd warning: kpc.Rd:45: missing link ‘pcAlgo’
See ‘/home/hornik/tmp/R.check/r-patched-gcc/Work/PKGS/kpcalg.Rcheck/00install.out’ for details.
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
Found the following Rd file(s) with Rd \link{} targets missing package
anchors:
  dcov.gamma.Rd: dcov.test
  frml.additive.smooth.Rd: gam
  frml.full.smooth.Rd: gam
  kernelCItest.Rd: skeleton, pc
  kpc.Rd: pc, dcov.test, udag2pdag, pcAlgo
  regrVonPS.Rd: gam
  regrXonS.Rd: gam
Please provide package anchors for all Rd \link{} targets not in the
package itself and the base packages.
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
'LazyData' is specified without a 'data' directory
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
'LazyData' is specified without a 'data' directory
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
'LazyData' is specified without a 'data' directory
checkRd: (-1) hsic.perm.Rd:36: Lost braces; missing escapes or markup?
    36 | Let x and y be two samples of length n. Gram matrices K and L are defined as: \eqn{K_{i,j} = \exp\frac{(x_i-x_j)^2}{\sigma^2}}{K_{i,j} =exp((x_i-x_j)^2/sig^2)} and \eqn{L_{i,j} = \exp\frac{(y_i-y_j)^2}{\sigma^2}}{L_{i,j} =exp((y_i-y_j)^2/sig^2)}. \eqn{H_{i,j} = \delta_{i,j} - \frac{1}{n}}{H_{i,j} = \delta_{i,j} - 1/n}. Let \eqn{A=HKH} and \eqn{B=HLH}, then \eqn{HSIC(x,y)=\frac{1}{n^2}Tr(AB)}{HSIC(x,y)=Tr(AB)/n^2}. Permutation test permutes y p times to get \eqn{y_{(p)}} and calculates HSIC(x,y_{(p)}). \eqn{pval = \frac{1(HSIC(x,y)>HSIC(x,y_{(p)}))}{p}}{(HSIC(x,y)>HSIC(x,y_{(p)}))/p}.
       |                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    ^
'LazyData' is specified without a 'data' directory
'LazyData' is specified without a 'data' directory
'LazyData' is specified without a 'data' directory
'LazyData' is specified without a 'data' directory