Why Excel is ideal
Manual control
See every step of the calculation clearly.
Customizable
One template works for many constructs.
Visual feedback
Conditional formatting for AVE < 0.50.
Reusable
Perfect for thesis appendices.
1
Get Regression Weights (λ)
AMOS Screenshot: Standardized Regression Weights
Key Metrics
-
Estimate (λ)
Standardized loading.
Note: Variance explained is λ², not λ. - C.R. Critical Ratio (> |1.96| is significant).
-
P Value
***means p < .001
2
Get Variances (θ)
AMOS Screenshot: Variances
Critical Step
Locate rows e1, e2... These are your item error variances (θ). The estimate here represents the part of the item not explained by the factor.
3
Build & Calculate
Excel Template Structure
Sheet1
Cell
A (Item)
B (Loading λ)
C (λ²)
D (Error θ)
1
Item Name
Loading
Squared
Error
2
EG1
0.85
=B2^2
0.23
3
EG2
0.91
=B3^2
0.15
...
TOTALS:
=SUM(B2:B7)
=SUM(C2:C7)
=SUM(D2:D7)
AVE (Average Variance Extracted)
Formula: Σλ² / (Σλ² + Σθ)
=SUMPRODUCT(B2:B7,B2:B7) / (SUMPRODUCT(B2:B7,B2:B7)+SUM(D2:D7))
CR (Composite Reliability)
Formula: (Σλ)² / ((Σλ)² + Σθ)
=(SUM(B2:B7)^2) / ((SUM(B2:B7)^2)+SUM(D2:D7))
Live Simulator
Interactive DemoEdit the values below to see how AVE and CR change instantly.
Inputs
AVE Result
Target: ≥ 0.50
0.00
CR Result
Target: ≥ 0.70
0.00
Thresholds to Remember
-
AVE ≥ 0.50
Convergent validity acceptable (explains >50% variance). -
CR ≥ 0.70
Internal consistency is acceptable.
Quality Checks
- Map each item to the correct error term (e.g., EG1 ↔ e1).
- Investigate loadings > 1 (potential Heywood cases).
- Ensure you are using the standardized solution.