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       In these pages we show the Robust Design techniques 
		that iCT-M supports. Although it is difficult to show examples of every conceivable field, the principles of experimental design and R&D are universal. Therefore, we show some generic applications. We believe, you will recognize areas in which you can apply these strategies. 
		Are these familiar to you? 
        - My yield is very low
 
        - There is too much variability, I cannot repeat the process
 
        - There are too many factors and too many experiments
 
        - I cannot optimize all the factors together
 
        - I do not know what to do or how to do
 
        - The calculations are very difficult and I am not a statistician
 
             
      How do we do it?  
		iCT-M believes that Robust Design is generic and can be applied in 
		diverse applications. Shown here is the generic 2-Step Optimization. 
		 
               
      Our strategy is as follows:
      Identify the four types of factors: 
             
        
          Factor that...  | 
          Affects the mean  | 
          Does not the affect mean  | 
         
        
          Affects variability  | 
          Great caution is needed. Most researchers are hit here from the word "Go"  | 
          Use these factors to reduce variability | 
         
        
          Does not affect variability  | 
          Use these factors to reduce bias | 
          Use these factors to your advantage | 
         
       
      and then 
        - Reduce variability
 
		  - Reduce bias
 
       
    by the 2-Step optimization method. How? Use any statistically feasible method such as Orthogonal Arrays, Latin Square, Full Factorial, Plackett-Burman, Composite Designs 
	to identify which aspects the factor controls. If the factor: 
		
			- 
			
Affects the variability without affecting the 
			mean, use that factor to reduce the variability.  
			- 
			
Affects the mean without affecting the 
			variability, use that factor to reduce the bias.  
			- 
			
Affects neither the variability nor the mean, use 
			that factor to suit.  
			- 
			
Affects both the variability and the mean, use 
			that factor with some compromise on variability or mean.  
		 
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