poly_laguerre.tcc: Doxygen fixes.

2008-02-17  Ed Smith-Rowland  <3dw4rd@verizon.net>

	* include/tr1/poly_laguerre.tcc: Doxygen fixes.
	* include/tr1/exp_integral.tcc: Same.
	* include/tr1/gamma.tcc: Same.
	* include/tr1/hypergeometric.tcc: Same.

From-SVN: r132384

libstdc++-v3/ChangeLog

+2008-02-17  Ed Smith-Rowland  <3dw4rd@verizon.net>
+
+	* include/tr1/poly_laguerre.tcc: Doxygen fixes.
+	* include/tr1/exp_integral.tcc: Same.
+	* include/tr1/gamma.tcc: Same.
+	* include/tr1/hypergeometric.tcc: Same.
+	
 2008-02-17  Benjamin Kosnik  <bkoz@redhat.com>
 
 	PR libstdc++/34797

libstdc++-v3/include/tr1/exp_integral.tcc

@@ -509,7 +509,7 @@ namespace tr1
 
 
     /**
-     *   The exponential integral @f$ Ei(x) @f$.
+     *   @brief Return the exponential integral @f$ Ei(x) @f$.
      * 
      *   The exponential integral is given by
      *   \f[

libstdc++-v3/include/tr1/gamma.tcc

@@ -383,7 +383,7 @@ namespace tr1
      *   @brief  Return the digamma function for large argument.
      *   The digamma or @f$ \psi(x) @f$ function is defined by
      *   @f[
-     *     \psi(x) = \frac{Gamma'(x)}{\Gamma(x)}
+     *     \psi(x) = \frac{\Gamma'(x)}{\Gamma(x)}
      *   @f]
      *
      *   The asymptotic series is given by:
@@ -416,7 +416,7 @@ namespace tr1
      *   @brief  Return the digamma function.
      *   The digamma or @f$ \psi(x) @f$ function is defined by
      *   @f[
-     *     \psi(x) = \frac{Gamma'(x)}{\Gamma(x)}
+     *     \psi(x) = \frac{\Gamma'(x)}{\Gamma(x)}
      *   @f]
      *   For negative argument the reflection formula is used:
      *   @f[

libstdc++-v3/include/tr1/hypergeometric.tcc

@@ -714,7 +714,7 @@ namespace tr1
     }
 
 
-    /*
+    /**
      *   @brief Return the hypogeometric function @f$ _2F_1(a,b;c;x) @f$.
      *
      *   The hypogeometric function is defined by

libstdc++-v3/include/tr1/poly_laguerre.tcc

@@ -286,7 +286,7 @@ namespace tr1
 
     /**
      *   @brief This routine returns the associated Laguerre polynomial
-     *          of order n, degree m: @f$ L_n^m @f$.
+     *          of order n, degree m: @f$ L_n^m(x) @f$.
      *
      *   The associated Laguerre polynomial is defined for integral
      *   @f$ \alpha = m @f$ by:
@@ -314,7 +314,7 @@ namespace tr1
 
 
     /**
-     *   @brief This routine returns the associated Laguerre polynomial
+     *   @brief This routine returns the Laguerre polynomial
      *          of order n: @f$ L_n(x) @f$.
      *
      *   The Laguerre polynomial is defined by: