checkRd: (-1) sefm.Rd:45: Lost braces
    45 | {{\code{bs}}} {\deqn{f_W(w|{\bold{\theta}}) = \frac {\sqrt{\frac {w}{\beta}}+\sqrt{\frac {\beta}{w}}}{2\sqrt{2\pi}\alpha w}\exp\Biggl\{-\frac {1}{2\alpha^2} \Bigl[\frac{w}{\beta}+\frac{\beta}{w}-2\Bigr]\Biggr\},} where \eqn{{\bold{\theta}}=(\alpha,\beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the first and second parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:45: Lost braces
    45 | {{\code{bs}}} {\deqn{f_W(w|{\bold{\theta}}) = \frac {\sqrt{\frac {w}{\beta}}+\sqrt{\frac {\beta}{w}}}{2\sqrt{2\pi}\alpha w}\exp\Biggl\{-\frac {1}{2\alpha^2} \Bigl[\frac{w}{\beta}+\frac{\beta}{w}-2\Bigr]\Biggr\},} where \eqn{{\bold{\theta}}=(\alpha,\beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the first and second parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:47: Lost braces
    47 | {{\code{burrii}}}{\deqn{f_W(w|{\bold{\theta}}) = \alpha \beta w^{-\beta-1}\bigl( 1+w^{-\beta} \bigr) ^{-\alpha-1},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the first and second parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:47: Lost braces
    47 | {{\code{burrii}}}{\deqn{f_W(w|{\bold{\theta}}) = \alpha \beta w^{-\beta-1}\bigl( 1+w^{-\beta} \bigr) ^{-\alpha-1},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the first and second parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:49: Lost braces
    49 | {{\code{chisq}}}{\deqn{ f_W(w|{{\theta}}) = \frac{2^{-\frac {\alpha}{2}}}{\Gamma\bigl(\frac{\alpha}{2}\bigr)} w^{\frac{\alpha}{2}-1}\exp\Bigl\{-\frac {w}{2} \Bigr\},}
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checkRd: (-1) sefm.Rd:49-50: Lost braces
    49 | {{\code{chisq}}}{\deqn{ f_W(w|{{\theta}}) = \frac{2^{-\frac {\alpha}{2}}}{\Gamma\bigl(\frac{\alpha}{2}\bigr)} w^{\frac{\alpha}{2}-1}\exp\Bigl\{-\frac {w}{2} \Bigr\},}
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checkRd: (-1) sefm.Rd:52: Lost braces
    52 | {\code{exp}}{\deqn{f_W(w|{{\theta}}) =\alpha \exp \bigl\{-\alpha w\bigr\},} where \eqn{w>0} and \eqn{{{\theta}}=\alpha} where \eqn{\alpha> 0} is the rate parameter of this family.}
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checkRd: (-1) sefm.Rd:54: Lost braces
    54 | {\code{f}}{\deqn{ f_W(w|{\bold{\theta}}) = B^{-1}\Bigl(\frac {\alpha}{2},\frac {\beta}{2}\Bigr)\Bigl( \frac {\alpha}{\beta} \Bigr)^{\frac {\alpha}{2}} w^{\frac {\alpha}{2}-1}\Bigl(1 + \alpha\frac {w}{\beta} \Bigr)^{-\left(\frac {\alpha+\beta}{2} \right)},} where \eqn{w>0} and \eqn{B(.,.)} denotes the ordinary beta function. Herein \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}} where \eqn{\alpha> 0} and \eqn{\beta> 0} are the first and second degrees of freedom parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:56: Lost braces
    56 | {\code{gamma}}{\deqn{ f_W(w|{\bold{\theta}}) = \frac {\beta^{\alpha}}{\Gamma(\alpha)} \Bigl( \frac{w}{\beta}\Bigr)^{\alpha-1}\exp\bigl\{ - \beta w \bigr\},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the shape and rate parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:58: Lost braces
    58 | {\code{gigaussian}}{\deqn{ f_W(w|{\bold{\theta}}) =\frac{1}{2{\cal{K}}_{\alpha}(\sqrt{\beta \delta})}\Bigl(\frac{\beta}{\delta}\Bigr)^{\alpha/2}w^{\alpha-1}\exp\biggl\{-\frac{\delta}{2w}-\frac{\beta w}{2}\biggr\},} where \eqn{{\cal{K}}_{\alpha}(.)} denotes the modified Bessel function of the third kind with order index \eqn{\alpha} and \eqn{{\bold{\theta}}=(\alpha, \delta, \beta)^{\top}}. Herein \eqn{-\infty <\alpha <+\infty}, \eqn{\delta> 0}, and \eqn{\beta> 0} are the first, second, and third parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:60: Lost braces
    60 | {\code{igamma}}{\deqn{ f_W(w|{\bold{\theta}}) = \frac{1}{\Gamma(\alpha)} \Bigl( \frac{w}{\beta}\Bigr)^{-\alpha-1}\exp\Bigl\{ - \frac{\beta}{w} \Bigr\},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the shape and scale parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:62: Lost braces
    62 | {\code{igaussian}}{\deqn{ f_W(w|{\bold{\theta}}) =\sqrt{\frac{\beta}{2 \pi w^3}}\exp\biggl\{-\frac{\beta(w - \alpha)^2}{2\alpha^2 w}\biggr\},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha>0} is the mean and \eqn{\beta> 0} are the first (mean) and second (shape) parameter of this family, respectively.}
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checkRd: (-1) sefm.Rd:64: Lost braces
    64 | {\code{lidley}}{\deqn{f_W(w|{{\theta}}) =\frac{\alpha^2}{\alpha+1} (1+w)\exp \bigl\{-\alpha w\bigr\},} where \eqn{w>0} and \eqn{{{\theta}}=\alpha} where \eqn{\alpha> 0} is the only parameter of this family.}
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checkRd: (-1) sefm.Rd:66: Lost braces
    66 | {\code{loglog}}{\deqn{ f_W(w|{\bold{\theta}}) =\frac{\alpha}{ \beta^{\alpha}} w^{\alpha-1} \left[ \Bigl( \frac {w}{\beta}\Bigr)^\alpha +1\right] ^{-2},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha> 0} and \eqn{\beta> 0} are the shape and scale (median) parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:68: Lost braces
    68 | {\code{lognorm}}{\deqn{ f_W(w|{\bold{\theta}}) = \bigl(\sqrt{2\pi} \sigma w \bigr)^{-1}\exp\biggl\{ -\frac{1}{2}\left( \frac {\log w - \mu}{\sigma}\right) ^2\biggr\},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\mu, \sigma)^{\top}}. Herein \eqn{-\infty<\mu<+\infty} and \eqn{\sigma> 0} are the first and second parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:70: Lost braces
    70 | {\code{lomax}}{\deqn{ f_W(w|{\bold{\theta}}) = \alpha \beta \bigl( 1+\beta w\bigr)^{-(\alpha+1)},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha>0} and \eqn{\beta> 0} are the shape and rate parameters of this family, respectively.}
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checkRd: (-1) sefm.Rd:72: Lost braces
    72 | {\code{rayleigh}}{\deqn{ f_W(w|{{\theta}}) = 2\frac {w}{\beta^2}\exp\biggl\{ -\Bigl( \frac {w}{\beta}\Bigr)^2 \biggr\},} where \eqn{w>0} and \eqn{{{\theta}}=\beta}. Herein \eqn{\beta>0} is the scale parameter of this family.}
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checkRd: (-1) sefm.Rd:74: Lost braces
    74 | {\code{weibull}}{\deqn{ f_W(w|{\bold{\theta}}) = \frac {\alpha}{\beta} \Bigl( \frac {w}{\beta} \Bigr)^{\alpha - 1}\exp\biggl\{ -\Bigl( \frac {w}{\beta}\Bigr)^\alpha \biggr\},} where \eqn{w>0} and \eqn{{\bold{\theta}}=(\alpha, \beta)^{\top}}. Herein \eqn{\alpha>0} and \eqn{\beta> 0} are the shape and scale parameters of this family, respectively.}
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