Measurement Methods
A. Value Added Method (Product Method):
Measures the net contribution of each producing enterprise in the domestic territory:
$$\text{Gross Value Added at Market Price (}GVA_{MP}\text{)} = \text{Value of Output} - \text{Intermediate Consumption}$$
Where $\text{Value of Output} = \text{Sales} + \Delta \text{Stock} = \text{Sales} + (\text{Closing Stock} - \text{Opening Stock})$.
$$\Sigma GVA_{MP} = GDP_{MP}$$
The Problem of Double Counting: Counting the value of a commodity more than once at various intermediate stages of production (e.g., counting wheat, flour, and bread together). Solved by either (1) Taking only the Final Goods value, or (2) Taking Value Added at each stage.
B. Income Method (Factor Income Distributed):
Measures total factor incomes earned by normal residents during an accounting year:
$$NDP_{FC} = \text{Compensation of Employees (COE)} + \text{Operating Surplus (OS)} + \text{Mixed Income of Self-Employed (MI)}$$
- 1. Compensation of Employees (COE): Wages and salaries in cash + Payments in kind (free housing, medical) + Employers' contribution to social security schemes (PF, gratuity). Note: Employees' own contribution is already included in cash wage!
- 2. Operating Surplus (OS): Income from property and entrepreneurship:
$$\text{OS} = \text{Rent} + \text{Royalty} + \text{Interest} + \text{Profits}$$
$$\text{Profits} = \text{Corporate Tax} + \text{Dividend} + \text{Undistributed Profits (Retained Earnings)}$$
- 3. Mixed Income (MI): Factor income of self-employed individuals (doctors, farmers, lawyers) where labor and capital cannot be separated.
$$NNP_{FC} = NDP_{FC} + \text{NFIA}$$
C. Expenditure Method:
Sums all final expenditures incurred on domestic output:
$$GDP_{MP} = C + I + G + (X - M)$$
- $C$ = Private Final Consumption Expenditure (PFCE)
- $G$ = Government Final Consumption Expenditure (GFCE)
- $I$ = Gross Domestic Capital Formation (GDCF) = $\text{Gross Fixed Capital Formation} + \Delta \text{Stock}$
- $(X - M)$ = Net Exports = Exports ($\text{X}$) - Imports ($\text{M}$)