Progress value calculation
Summarize
Summary of Progress Value Calculation
The progress value of goals in ServiceNow is automatically calculated based on specific formulas that depend on the presence of targets, sub-goals, and whether weighted averages are used. Understanding these calculations helps customers effectively track goal completion and performance metrics.
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Key Features
- Goals with Targets: If a goal has only targets, the progress is calculated as the sum of the progress values of its targets divided by the number of targets.
- Goals with Sub-goals and Targets: For goals with both sub-goals and targets, the progress value is determined by the sum of the progress values of sub-goals and targets divided by their total count.
- Weighted Average Calculation: When the weighted average is enabled, the formula incorporates the weight scales of each target or sub-goal. This allows for a more nuanced calculation based on their contributions to the overall goal.
Key Outcomes
Understanding how the progress value is calculated enables ServiceNow customers to monitor the effectiveness of their goals accurately. For example, if a goal has two targets with defined impacts, the contributions are calculated proportionally based on their weights and progress values, providing a clear picture of overall goal achievement.
The progress or percentage complete value of goals is auto-calculated using different formulas. The formula depends on whether the goal has only targets, a combination of sub-goals and targets, and if it has weighted average calculation enabled.
| Scenario | Formula used to calculate the progress value of the goal |
|---|---|
|
Progress value of the goal = Sum of progress values of its associated targets / number of targets |
|
Progress value of the goal = Sum of progress values of its sub-goals and associated targets / number of sub-goals and targets |
|
Progress value of the goal = [(Progress of target 1 * Weight scale of target 1) + (Progress of target 2 * Weight scale of target 2)] / (Weight scale of target 1 + Weight scale of target
2) |
|
Progress value of the goal = [(Progress of sub-goal 1 * Weight scale of sub-goal 1) + (Progress of sub-goal 2 * Weight scale of sub-goal 2) + (Progress of target 1 * Weight scale of target 1) + (Progress
of target 2 * Weight scale of target 2)] / (Weight scale of sub-goal 1 + Weight scale of sub-goal 2 + Weight scale of target 1 + Weight scale of target 2) |
- Contribution of T1 towards G1 progress = 2/(2+3)*40 = 16%
- Contribution of T2 towards G1 progress = 3/(2+3)*20 = 12%
- Therefore, Progress of G1 = 16% +12% = 28%