RiskDiscrete
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                                                     Description  | 
                                                
                                                     RiskDiscrete({X1,X2,...,Xn},{p1,p2,...,pn}) specifies a general discrete distribution with n possible outcomes. Each possible outcome has a value X and a probability weight p that specifies the outcome's likelihood of occurrence. The probability weights can sum to any value, but internally, @RISK normalizes them so that they sum to 1. This distribution is very flexible and can be used for any discrete set of possibilities. 
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                                                     Examples 
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                                                     RiskDiscrete({0,5},{1,1}) returns a discrete distribution with two equally probable values, 0 and 5. Although the weights are 1 and 1, @RISK will normalize them to probabilities, 0.5 and 0.5. RiskDiscrete(A1:C1,A2:C2) returns a discrete distribution with three possible outcomes. Cells A1 through C1 hold the possible values, and cells A2 through C2 hold the probability weights. 
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                                                     Guidelines  | 
                                                
                                                     The probability weights must be nonnegative.  | 
                                            
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                                                     Parameters  | 
                                                
                                                     {x} = {x1, x2, ..., xN} array of continuous parameters {p} = {p1, p2, ..., pN} array of continuous parameters 
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                                                     Domain  | 
                                                
                                                     discrete 
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                                                     Mass and Cumulative Distribution Functions  | 
                                                
                                                     
                                                         
                                                         
                                                         
                                                         
                                                         
 The arrays are assumed to be ordered from left to right. The p array is assumed to be normalized so that they sum to 1. 
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                                                     Mean  | 
                                                
                                                     
 
                                                             
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                                                     Variance  | 
                                                
                                                     
                                                         
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                                                     Skewness  | 
                                                
                                                     
                                                         
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                                                     Kurtosis  | 
                                                
                                                     
                                                         
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                                                     Mode  | 
                                                
                                                     The x-value corresponding to the highest p-value.  | 
                                            
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                                                     Examples  | 
                                                
                                                     
                                                         
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