sensitivity-analyzer
Sensitivity analysis skill for identifying critical inputs and understanding model behavior under uncertainty
What this skill does
# Sensitivity Analyzer
## Overview
The Sensitivity Analyzer skill provides comprehensive capabilities for identifying critical inputs and understanding how model outputs respond to parameter changes. It supports both local (one-at-a-time) and global sensitivity analysis methods, enabling robust decision-making under uncertainty.
## Capabilities
- One-at-a-time (OAT) sensitivity
- Global sensitivity analysis (Sobol indices, Morris screening)
- Tornado diagram generation
- Spider plot creation
- Parameter importance ranking
- Threshold identification
- Breakeven analysis
- Scenario comparison
## Used By Processes
- Monte Carlo Simulation for Decision Support
- Multi-Criteria Decision Analysis (MCDA)
- Prescriptive Analytics and Optimization
- What-If Analysis Framework
## Usage
### One-at-a-Time (OAT) Analysis
```python
# Define OAT analysis
oat_config = {
"base_case": {
"price": 100,
"volume": 10000,
"cost": 60,
"fixed_costs": 200000
},
"variations": {
"price": {"range": [-20, 20], "step": 5, "unit": "%"},
"volume": {"range": [-30, 30], "step": 10, "unit": "%"},
"cost": {"range": [-15, 15], "step": 5, "unit": "%"},
"fixed_costs": {"range": [-10, 10], "step": 5, "unit": "%"}
},
"output_variable": "profit"
}
```
### Global Sensitivity (Sobol Indices)
```python
# Define Sobol analysis
sobol_config = {
"parameters": {
"price": {"bounds": [80, 120], "distribution": "uniform"},
"volume": {"bounds": [7000, 13000], "distribution": "uniform"},
"cost": {"bounds": [50, 70], "distribution": "uniform"}
},
"sample_size": 10000,
"calculate_second_order": True
}
```
### Morris Screening
Efficient screening method for many parameters:
- Identifies parameters with negligible effects
- Distinguishes linear vs. non-linear effects
- Detects interaction effects
### Sensitivity Indices
| Index | Meaning |
|-------|---------|
| S1 (First-order) | Direct effect of parameter |
| ST (Total) | Direct + all interaction effects |
| S2 (Second-order) | Pairwise interaction effect |
## Visualization Types
1. **Tornado Diagram**: Horizontal bars showing impact range
2. **Spider Plot**: Lines showing output vs. % change in each input
3. **Scatter Plot**: Output vs. single input with trend line
4. **Sobol Bar Chart**: First-order and total indices comparison
5. **Morris Plot**: Mean vs. standard deviation of elementary effects
## Input Schema
```json
{
"analysis_type": "OAT|sobol|morris|breakeven",
"model": "function or expression",
"parameters": {
"param_name": {
"base_value": "number",
"range": ["number", "number"],
"distribution": "string"
}
},
"options": {
"sample_size": "number",
"output_variable": "string",
"calculate_interactions": "boolean",
"confidence_level": "number"
}
}
```
## Output Schema
```json
{
"analysis_type": "string",
"parameter_rankings": [
{
"parameter": "string",
"importance_score": "number",
"effect_direction": "positive|negative",
"first_order_index": "number",
"total_index": "number"
}
],
"breakeven_points": {
"parameter": {
"breakeven_value": "number",
"current_distance": "number"
}
},
"interactions": [
{
"parameters": ["string", "string"],
"interaction_index": "number"
}
],
"tornado_data": {
"parameter": {
"low_output": "number",
"high_output": "number",
"swing": "number"
}
},
"visualization_paths": ["string"]
}
```
## Best Practices
1. Start with Morris screening for many parameters (>10)
2. Use Sobol indices for detailed analysis of top parameters
3. Include parameter correlations when they exist
4. Report confidence intervals for sensitivity indices
5. Consider non-linear effects (total vs. first-order indices)
6. Communicate results using tornado diagrams for executives
7. Document parameter ranges and their justification
## Interpretation Guidelines
### Sobol Index Interpretation
- **High S1, High ST**: Important direct effect
- **Low S1, High ST**: Important through interactions
- **High S1, Low ST-S1**: Few interactions
- **Low ST**: Parameter can be fixed at nominal value
### Breakeven Analysis
Identifies the parameter value where:
- NPV = 0
- Profit = 0
- Decision changes
- Threshold is crossed
## Integration Points
- Receives model from Monte Carlo Engine
- Feeds into Decision Visualization for charts
- Supports MCDA methods for weight sensitivity
- Connects with Real Options Analyzer for volatility impact
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