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 In SIGMA there are three types of factorial designs with different properties and restrictions to generate a measuring data table accordingly. In SIGMA there are three types of factorial designs with different properties and restrictions to generate a measuring data table accordingly.
  
-  * Full factorial $2^k$ designs: Any type of control variable can be used. The values of the control variables are varied at two levels. +  * **Full factorial $2^k$ designs**: Any type of control variable can be used. The values of the control variables are varied at two levels. 
-  * Half fractional factorial $2^{k-1}$ designs: There has to be at least three control variables defined. The control variables are varied at two levels. +  * **Half fractional factorial $2^{k-1}$ designs**: There has to be at least three control variables defined. The control variables are varied at two levels. 
-  * Full factorial $3^k$ designs: Each control variable is varied at three levels.+  * **Full factorial $3^k$ designs**: Each control variable is varied at three levels.
  
 === Central Composite Design === === Central Composite Design ===