fix bookmark links

Author: gewarren

xml/System/Math.xml

@@ -6664,15 +6664,12 @@ The following example illustrates the problem. It repeatedly adds .1 to 11.0 and
 Problems of precision in rounding midpoint values are most likely to arise in the following conditions:
 
 - When a fractional value cannot be expressed precisely in the floating-point type's binary format.
-
 - When the value to be rounded is calculated from one or more floating-point operations.
-
 - When the value to be rounded is a <xref:System.Single> rather than a <xref:System.Double> or <xref:System.Decimal>. For more information, see the next section, [Rounding and single-precision floating-point values](#rounding-and-single-precision-floating-point-values).
 
- In cases where the lack of precision in rounding operations is problematic, you can do the following:
+In cases where the lack of precision in rounding operations is problematic, you can do the following:
 
 - If the rounding operation calls an overload that rounds a <xref:System.Double> value, you can change the <xref:System.Double> to a <xref:System.Decimal> value and call an overload that rounds a <xref:System.Decimal> value instead. Although the <xref:System.Decimal> data type also has problems of representation and loss of precision, these issues are far less common.
-
 - Define a custom rounding algorithm that performs a "nearly equal" test to determine whether the value to be rounded is acceptably close to a midpoint value. The following example defines a `RoundApproximate` method that examines whether a fractional value is sufficiently near to a midpoint value to be subject to midpoint rounding. As the output from the example shows, it corrects the rounding problem shown in the previous example.
 
   :::code language="csharp" source="~/snippets/csharp/System/Decimal/Round/precision2.cs" id="Snippet8":::
@@ -6693,16 +6690,7 @@ In many cases, as the example illustrates, the loss of precision can be minimize
 
 ## Examples
 
-In addition to the examples in the [Remarks](#remarks-round) section, this article includes examples that illustrate the following overloads of the `Math.Round` method:
-
-[Math.Round(Decimal)](#Round1_Example)
-[Math.Round(Double)](#Round2_Example)
-[Math.Round(Decimal, Int32)](#Round3_Example)
-[Math.Round(Decimal, MidpointRounding)](#Round4_Example)
-[Math.Round(Double, Int32)](#Round5_Example)
-[Math.Round(Double, MidpointRounding)](#Round6_Example)
-[Math.Round(Decimal, Int32, MidpointRounding)](#Round7_Example)
-[Math.Round(Double, Int32, MidpointRounding)](#Round8_Example)
+In addition to the examples in the [Remarks](#remarks) section, there are examples in each overload of the `Math.Round` method.
 
        ]]></format>
         </remarks>