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| let | |
| EWMA = Function.From( | |
| type function(alpha as number, values as list, index as number) as number, | |
| (params) => | |
| let | |
| alpha = params{0}, | |
| values = params{1}, | |
| index = params{2}, | |
| // Accumulate EWMA values up to the specified index | |
| resultList = List.Accumulate( |
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| Cpl = | |
| /* | |
| =============EXAMPLE DATASET=================== | |
| CallID Duration_Minutes Agent Date | |
| C1001 4.2 Agent_A 2024-01-15 | |
| C1002 3.5 Agent_B 2024-01-15 | |
| C1003 2.8 Agent_C 2024-01-15 | |
| C1004 4.6 Agent_A 2024-01-15 | |
| C1005 3.9 Agent_B 2024-01-16 | |
| C1006 3.2 Agent_C 2024-01-16 |
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| Cpu = | |
| /* | |
| ====================EXAMPLE DATASET=========================================== | |
| LoanID Processing_Days Application_Date | |
| L1001 18 2024-01-05 | |
| L1002 22 2024-01-08 | |
| L1003 16 2024-01-10 | |
| L1004 25 2024-01-12 | |
| L1005 19 2024-01-15 |
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| Cpk = | |
| /* | |
| ===============EXAMPLE DATASET==================== | |
| MeasurementID Thickness_mm Date | |
| 1 10.12 2024-01-15 | |
| 2 10.08 2024-01-15 | |
| 3 10.25 2024-01-15 | |
| 4 9.95 2024-01-15 | |
| 5 10.15 2024-01-16 | |
| 6 10.22 2024-01-16 |
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| 3 Day Rolling Average 3 = | |
| VAR __MaxOffset = MAX('Calendar'[CurrDayOffset])-1 | |
| VAR __MinOffset = MAX('Calendar'[CurrDayOffset])-3 | |
| VAR __PrevMaxOffset = MAX('Calendar'[CurrDayOffset])-2 | |
| VAR __PrevMinOffset = MAX('Calendar'[CurrDayOffset])-4 | |
| VAR __STDev = CALCULATE(STDEV.P(TimeSeriesData[Value]), ALL(TimeSeriesData)) | |
| VAR __Mean = CALCULATE(AVERAGE(TimeSeriesData[Value]), ALL(TimeSeriesData)) | |
| VAR __T1 = SUMMARIZE(FILTER(ALL('Calendar'),'Calendar'[CurrDayOffset] >= __MinOffset && 'Calendar'[CurrDayOffset] <= __MaxOffset), "__Value", SUM(TimeSeriesData[Value])) | |
| VAR __T2 = ADDCOLUMNS(__T1,"__Previous_Value", CALCULATE(SUM(TimeSeriesData[Value]), ALL('Calendar'),'Calendar'[CurrDayOffset] >= __PrevMinOffset && 'Calendar'[CurrDayOffset] <= __PrevMaxOffset)) |
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| // Make Table 1 | |
| T1 = DATATABLE("EntityID",INTEGER,"Feature",STRING,{ | |
| { 1,"A" },{ 1,"B" },{ 1,"C" },{ 2,"B" },{ 2,"C" },{ 2,"D" },{ 3,"A" },{ 3,"E" },{ 3,"F" },{ 4,"C" },{ 4,"D" },{ 4,"F" },{ 5,"A" },{ 5,"B" },{ 5,"F" } | |
| }) | |
| // Make Table 2 | |
| T2 = DATATABLE("EntityID",INTEGER,"Feature",STRING,{ | |
| { 101,"B" },{ 101,"C" },{ 101,"E" },{ 102,"A" },{ 102,"D" },{ 102,"F" },{ 103,"C" },{ 103,"D" },{ 103,"G" },{ 104,"A" },{ 104,"B" },{ 104,"G" },{ 105,"E" },{ 105,"F" },{ 105,"G" } | |
| }) |
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| DEFINE | |
| -- Sample data table for demonstration purposes | |
| -- Replace with your actual table in production use | |
| TABLE SampleData = DATATABLE( | |
| "ProductID", INT64, | |
| "Sales", CURRENCY, | |
| { | |
| {1, 100}, | |
| {2, 150}, | |
| {3, 200}, |
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| Median of Means = | |
| VAR __Partition = AddColumns(SampleData, "__Group", MOD(RANKX(ALL(SampleData),SampleData[ID],,ASC),5)) | |
| VAR __Means = SUMMARIZE(__Partition,[__Group], "__GroupMean", AVERAGE(SampleData[Value1])) | |
| VAR __Result = MEDIANX(__Means,[__GroupMean]) | |
| RETURN __Result |
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| PERT ESTIMATION = | |
| VAR __Optimistic = 100 | |
| VAR __Likely = 70 | |
| VAR __Pessimistic = 60 | |
| VAR __Result = (__Optimistic+ (4*__Likely)+__Pessimistic)/6 | |
| RETURN __Result |
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| RPEM = | |
| /*RPEM(Risk-Adjusted Point Estimate Method) | |
| 📌 Purpose: | |
| Estimate a risk-adjusted cost(or value) using the Rosenblueth Point Estimate Method(PEM),accounting for correlation between two uncertain variables and a user-defined risk tolerance. | |
| 🛠️ How to Use: | |
| -Set low,moderate,and high values for two variables(A and B). | |
| -Set the correlation between them(-1 to+1). | |
| -Set a risk tolerance factor(e.g.,1.0=1 standard deviation). | |
| -Set __IsCostIncreasing=TRUE()if higher values are worse(e.g.,cost). |