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Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology Kanpur INDIA

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Page 1: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Modelling and Forecasting the Diffusion of Telephones in India

-Dr. Sanjay K. Singh

Department of Humanities and Social SciencesIndian Institute of Technology Kanpur

INDIA

Page 2: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

No. of telephones in 1950-51: 0.17 million (all landlines)No. of telephones in 1995-96: 11.9 million (0.03 million mobiles)No. of telephones in 2000-01: 36.3 million (3.58 million mobiles) No. of telephones in 2005-06: 140 million (90 million mobiles)

Growth in telephone subscriber base in India

Page 3: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Teledensity in the country has increased almost 10-fold in a span of 10 years from 1.28 in 1995-96 to 12.60 in 2005-06.

Teledensity in India from 1995-96 to 2005-06

Page 4: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

From 2000-01 to 2005-06, mobile subscriber base in India increased at the rate of 90% per year whereas corresponding growth rate for the landline telephone was less than 9% per year. This is because deploying mobile network is not only more cost-efficient than deploying copper landline but also mobile provides greater flexibility and convenience to its subscribers than landline telephone.

Growth in Mobile Subscriber Base in India

Page 5: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

An effective management of telephone services requires an understanding of the factors that underlie the evolution of the market. Factors such as market potential and timing and speed of adoption are of great importance for telecom operators for capacity planning. Understanding the evolution of telephone market and its likely future trend is equally important for policy makers.

The main objective of this study is to model and forecast the diffusion of telephones in India to inform the larger discussion of managing the communication services as well as to assist analysts concerned about assessing the impact of public policies in the evolution of telecom sector.

Page 6: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimation of the future trend and analysis of the pattern and rate of adoption of telephones in India.

There are typically two ways to estimate the future teledensity and telephone demand.

First: Independent projections of mobile and landline telephone demand. Projection for each means of access may be based on a different method, and the total demand becomes simply an aggregate of the independent estimates for mobile and landline demand.

Second: Based on projection of total telephone demand (the aggregate of mobile and landline demand) in a first step, and the related percentage share of mobile and landline computed afterward. This approach is a better one for developing long-term scenarios since it takes into account for competition between mobiles and landlines. This paper follows the second approach.

Page 7: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimation …...

Demand for telephone depends on various socio-economic factors such as income and income distribution, price and quality of communication services, age distribution and household composition, etc. At national level, the relationship between teledensity and factors influencing the same can be written as,

)(XfTd (1)where Td is teledensity (number of telephones per 100 inhabitants) and X is a vector of variables determining the same.

Since time series data for many of these variables are not readilyavailable, it is important to find out the key determinants of teledensity for which time series data are available.

Page 8: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimation …... Lee (1994), Greenstein and Spiller (1995), Madden and Savage (1998), Mbarika et al. (2002), and many others have shown that there is a close relationship between income and demand for telecommunication services.

Therefore, per capita GDP can be used as the main explanatory variable ….. Assuming that the time captures the effect of omitted variables, (1) can be written as,

) ,( tcap

GDPfTd (2)

Relationship between teledensity and per capita GDP in India

Page 9: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimation …... Teledensity increases slowly at initial stage when only a few members of the social system opt for telephones whereas, over time, due to network externality, dissemination of information, increase in income, etc., it increases rapidly as many people opt for the services. Finally, during the maturing phase, its growth rate slows down as it converges to a certain maximum.

Therefore, if we plot teledensity against the GDP per capita or time, it is expected that it will look like some sort of S-shaped curve. Among various functional forms that can describe S-shaped curves (the logistic, Gompertz, simple modified exponential, logarithmic logistic, log reciprocal, etc.), the first three are the most widely used ones. Therefore, it is decided to use these three functions to model and forecast the development of teledensity in India.

Page 10: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

The logistic model can be written as:

where is the saturation level. Parameters and and are positive.

Equation (3) can be transformed in a linear form as follows:

(3)

Logistic Model

),(1

tcap

GDPfe

Td

),(ln)1ln( tcap

GDPfTd

(4)

This can further be simplified by making a reasonable assumption …

2

52

4321 )()()1ln(cap

GDPtcap

GDPtTd

(5)

where 1, 2, 3, 4, and 5 are parameters to be estimated using OLS

and is a disturbance term with zero mean and constant variance.

Page 11: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

The Gompertz model can be written as:

where is the saturation level. Parameters and and are positive.

Equation (6) can be transformed in a linear form as follows:

(6)

Gompertz Model

(7)

This can further be simplified by making a reasonable assumption …

(8)

where 1, 2, 3, 4, and 5 are parameters to be estimated using OLS

and is a disturbance term with zero mean and constant variance.

),( tcap

GDPfeeTd

),(ln)]ln[ln( tcap

GDPfTd

2

52

4321 )()()]ln[ln(cap

GDPtcap

GDPtTd

Page 12: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

The simple modified exponential model can be written as:

where is the saturation level. Parameters and and are positive.

Equation (9) can be transformed in a linear form as follows:

(9)

Simple Modified Exponential Model

(10)

This can further be simplified by making a reasonable assumption …

(11)

where 1, 2, 3, 4, and 5 are parameters to be estimated using OLS

and is a disturbance term with zero mean and constant variance.

)1(),( t

capGDPf

eTd

),(ln)ln( tcap

GDPfTd

25

24321 )()()ln(

capGDPt

capGDPtTd

Page 13: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

These models can easily be estimated by OLS method provided we know the saturation level, . If we analyze the teledensity in rich countries, we find that the saturation level in India could be anywhere between 100 and 160. Since India relies heavily on mobile phones, we may expect higher value for its saturation level.

Teledensity in selected rich countries

Page 14: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Model estimation These models - logistic, Gompertz, and simple modified exponential - are estimated for seven different saturation levels (100, 110, 120, 130, 140, 150, and 160 telephones per 100 inhabitants) not only to illustrate the different possible paths of teledensity but also to find out the most appropriate saturation level. These models are compared by using the Mean Absolute Percentage Error (MAPE), F-test, and the Durbin-Watson (DW) statistic.

Data of teledensity and per capita GDP (Rs. in thousand at constant 1993-94 prices) from 1950-51 to 2005-06 are used for the estimation of the models. Since we are interested in long-term forecast, it is decided to use five-yearly data rather than annual data from 1950-51 to 2005-06. Therefore, the variable time, t, is taken as 1 for 1950-51, 2 for 1955-56, 3 for 1960-61,……, and 12 for 2005-06.

Page 15: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Parameter estimates of the models (with t-statistic in parentheses) Model Estimate Saturation level, = 100

Logistic (5) 1 = 7.9875 (10.0), 2 = -0.4876 (8.0), 3 = 0.1185 (0.5), 4 = 0.0218 (2.5), 5 = -0.0230 (2.9); R2 = 0.9971; DW = 2.2; MAPE = 1.52

Gompertz (8) 1 = 1.8158 (15.5), 2 = -0.0841 (9.4), 3 = 0.1158 (3.5), 4 = 0.0030 (2.4), 5 = -0.0100 (8.8); R2 = 0.9988; DW = 2.3; MAPE = 0.68

Simple modified exponential (11)

1 = -0.1146 (4.5), 2 = -0.0092 (4.7), 3 = 0.0416 (5.8), 4 = 0.0003 (1.2), 5 = -0.0026 (10.4); R2 = 0.9946; DW = 2.2; MAPE = 57.86

Saturation level, = 110

Logistic (5) 1 = 8.0942 (10.1), 2 = -0.4866 (8.0), 3 = 0.1144 (0.5), 4 = 0.0217 (2.5), 5 = -0.0227 (2.9); R2 = 0.9971; DW = 2.2; MAPE = 1.49

Gompertz (8) 1 = 1.8427 (15.7), 2 = -0.0822 (9.2), 3 = 0.1099 (3.3), 4 = 0.0030 (2.3), 5 = -0.0096 (8.4); R2 = 0.9987; DW = 2.3; MAPE = 0.66

Simple modified exponential (11)

1 = -0.1032 (4.5), 2 = -0.0082 (4.8), 3 = 0.0375 (5.8), 4 = 0.0003 (1.2), 5 = -0.0023 (10.4); R2 = 0.9947; DW = 2.2; MAPE = 57.19

Saturation level, = 120

Logistic (5) 1 = 8.1906 (10.2), 2 = -0.4859 (7.9), 3 = 0.1110 (0.5), 4 = 0.0217 (2.5), 5 = -0.0225 (2.9); R2 = 0.9971; DW = 2.2; MAPE = 1.46

Gompertz (8) 1 = 1.8660 (15.9), 2 = -0.0805 (9.0), 3 = 0.1051 (3.2), 4 = 0.0029 (2.3), 5 = -0.0093 (8.1); R2 = 0.9987; DW = 2.3; MAPE = 0.65

Simple modified exponential (11)

1 = -0.0939 (4.5), 2 = -0.0075 (4.8), 3 = 0.0341 (5.8), 4 = 0.0003 (1.2), 5 = -0.0021 (10.5); R2 = 0.9948; DW = 2.2; MAPE = 56.64

Saturation level, = 130

Logistic (5) 1 = 8.2784 (10.2), 2 = -0.4853 (7.9), 3 = 0.1082 (0.5), 4 = 0.0217 (2.5), 5 = -0.0223 (2.8); R2 = 0.9970; DW = 2.2; MAPE = 1.43

Gompertz (8) 1 = 1.8865 (16.1), 2 = -0.0791 (8.9), 3 = 0.1010 (3.1), 4 = 0.0029 (2.3), 5 = -0.0090 (7.9); R2 = 0.9986; DW = 2.3; MAPE = 0.64

Simple modified exponential (11)

1 = -0.0861 (4.6), 2 = -0.0069 (4.8), 3 = 0.0313 (5.9), 4 = 0.0003 (1.2), 5 = -0.0019 (10.5); R2 = 0.9948; DW = 2.2; MAPE = 56.18

Saturation level, = 140

Logistic (5) 1 = 8.3591 (10.3), 2 = -0.4847 (7.9), 3 = 0.1058 (0.5), 4 = 0.0217 (2.5), 5 = -0.0222 (2.8); R2 = 0.9970; DW = 2.2; MAPE = 1.40

Gompertz (8) 1 = 1.9047 (16.3), 2 = -0.0778 (8.8), 3 = 0.0974 (3.0), 4 = 0.0028 (2.2), 5 = -0.0088 (7.7); R2 = 0.9986; DW = 2.3; MAPE = 0.63

Simple modified exponential (11)

1 = -0.0795 (4.6), 2 = -0.0063 (4.8), 3 = 0.0289 (5.9), 4 = 0.0002 (1.2), 5 = -0.0018 (10.6); R2 = 0.9949; DW = 2.2; MAPE = 55.79

Saturation level, = 150

Logistic (5) 1 = 8.4338 (10.4), 2 = -0.4843 (7.9), 3 = 0.1037 (0.5), 4 = 0.0216 (2.5), 5 = -0.0221 (2.8); R2 = 0.9970; DW = 2.2; MAPE = 1.38

Gompertz (8) 1 = 1.9211 (16.5), 2 = -0.0766 (8.7), 3 = 0.0942 (2.9), 4 = 0.0028 (2.2), 5 = -0.0085 (7.5); R2 = 0.9985; DW = 2.3; MAPE = 0.62

Simple modified exponential (11)

1 = -0.0738 (4.6), 2 = -0.0059 (4.8), 3 = 0.0268 (5.9), 4 = 0.0002 (1.2), 5 = -0.0017 (10.6); R2 = 0.9949; DW = 2.2; MAPE = 55.45

Saturation level, = 160

Logistic (5) 1 = 8.5032 (10.5), 2 = -0.4839 (7.8), 3 = 0.1019 (0.4), 4 = 0.0216 (2.5), 5 = -0.0219 (2.8); R2 = 0.9970; DW = 2.2; MAPE = 1.36

Gompertz (8) 1 = 1.9360 (16.7), 2 = -0.0756 (8.6), 3 = 0.0914 (2.8), 4 = 0.0028 (2.2), 5 = -0.0083 (7.4); R2 = 0.9985; DW = 2.3; MAPE = 0.61

Simple modified exponential (11)

1 = -0.0689 (4.6), 2 = -0.0055 (4.8), 3 = 0.0251 (5.9), 4 = 0.0002 (1.2), 5 = -0.0016 (10.7); R2 = 0.9950; DW = 2.2; MAPE = 55.17

According to the R2 values, models fit the data very well.Estimated parameters have the expected signs and most are highly significant. The residuals of all the models are well behaved (DW 2). MAPE is the lowest (0.61 to 0.68) for the Gompertz models. According to both R2 and MAPE, Gompertz models fit the data better. For Gompertz models, according to F-test, the null hypotheses (4=0, 5=0, and 4=5=0) are rejected for all the selected saturation levels.

Page 16: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Projection of teledensity and telephone demand in India Since among the Gompertz models, the one that is associated with 160 telephones per 100 inhabitants saturation level has the lowest MAPE, further analysis will primarily be based on this model.

22 )(0083.00028.0)(0914.00756.09360.1)]160ln[ln(cap

GDPtcap

GDPtTd

2)(0083.020028.0)(0914.00756.0931.6160

capGDP

tcap

GDPt

eeTd

Between the year 1995-96 and 2005-06, GDP/cap in India increased at the rate of 4.46% per year. Assuming that GDP/cap will increase at the same rate up to the year 2015-16, teledensity has been projected.

12.6 12.7 12.5 12.9 12.7 13.3 12.7 12.5

40 41 43 43 45 44 45

7985

9095

101 104108

0

20

40

60

80

100

120

Actual Sat. level= 100

Sat. level= 110

Sat. level= 120

Sat. level= 130

Sat. level= 140

Sat. level= 150

Sat. level= 160

No.

of t

elep

hone

s pe

r 100

inha

bita

nts

2005-06 2010-11 2015-16

Page 17: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

The analysis reveals that the inflection point (the maximum growth rate point) of the curve will occur between 2011-12 and 2012-13. During the year 2015-16, there will be 108 telephones for 100 people in the country.

Teledensity (No. of telephones

per 100 inhabitants)

CAGR in teledensity (since the previous

period)

Telephone demand (No. of telephone

subscribers in million)

CAGR in telephone demand (since the previous period)

2000-01 (Actual) 3.6 - 36.3 -

2005-06 (Actual) 12.6 28.5% 139.7 30.9%

2010-11 (Projected) 44.8 28.9% 532.1 30.7%

2015-16 (Projected) 107.5 19.1% 1361.3 20.7%

Projected growth in teledensity and total telephone demand in India

Note: Population of India is assumed to be 1189 million in 2010-11 and 1266 million in 2015-16.

It is projected that there will be more than 500 million telephone subscribers in the country by 2010-11. Telephone demand is likelyto increase from 140 million in 2005-06 to 1361 million in 2015-16.

Page 18: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Projection of share of mobile and main line telephoneMobile is becoming the dominant means for accessing communication. Reasons: flexibility and convenience to users, cost effective (only Rs. 6000 in added infrastructure vs. Rs. 24000 for a new landline connection), and low switching cost.

0.25 1.54.7 5.2 6.6

9.914.5

23.9

44.0

53.1

64.4

0

10

20

30

40

50

60

70

9694 10255 10546 11015 11472 11762 12226 12496 13332 14100 15002

Per capita GDP (in Rs. at 1993-94 prices)

Perc

enta

ge sh

are

of m

obile

pho

ne

Percentage share of mobile and per capita GDP in India from 1995-96 to 2005-06

Page 19: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Projection of share of mobile …..As GDP/cap increases, it is expected that the percentage share of mobile phone will go up. Maximum value (saturation level) of mobile share for a country depends on whether it is early adopter or late adopter of telephones. Countries which are late adopters of telephones will have greater reliance on mobile phones (due to low switching cost).

Teledensity and Percentage Share of Mobile in Selected Developed Countries

Page 20: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Analysis reveals that the saturation level of mobile share in developed countries could be anywhere between 50% and 70% whereas the same would be between 80% and 90% for the developing countries. Therefore, although mobile share in India will increase as GDP/cap increases, it would converge to a certain maximum (say 85%).

Teledensity and Percentage Share of Mobile in Selected Developing Countries

Projection of share of mobile …..

Page 21: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Assuming that 85% would be the maximum share of mobile phone in total telephone in the country, the relationship between percentage share of mobile phones and per capita GDP is estimated to be:

Projection of share of mobile …..

980 ;85 2)(566.0

4.1429 .RephonesmobileofsharePercentagecap

GDP

e

Share of mobile and main line telephone in India from 1995-96 to 2015-16

Page 22: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Mobile subscriber base in the country is expected to reach 436 million in 2010-11 and more than 1150 million in 2015-16. Number of main line telephone subscribers in the country is projected to increase from around 50 million in 2005-06 to 96 million in 2010-11 and 207 million in 2015-16.

Projection of share of mobile …..

No. of mobile phone

subscribers (in million)

CAGR since the previous

period (mobile phone)

No. of main line telephone

subscribers (in million)

CAGR since the previous period

(main line telephone)

No. of total telephone

subscribers (in million)

CAGR since the previous period (total telephone)

2005-06 (Actual) 90.0 - 49.7 - 139.7 -

2010-11 (Projected) 435.8 37.1% 96.3 14.1% 532.1 30.7%

2015-16 (Projected) 1154.4 21.5% 206.9 16.5% 1361.3 20.7%

Projection of mobile and mail line telephone demand in India

Page 23: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimates of revenues collected by operators and the government

Average Revenue per User per Month in India

•Operators’ revenue depends on ARPU and no. of subscribers•Assuming that the ARPU will stabilize at around Rs. 300 per month for mobile phones and Rs. 400 per month for landlines by the year 2010-11 (due to inflationary and income effect), telecom operators’ revenues during the year 2010-11 and 2015-16 have been estimated.

884

778 794

634697 682

469

658

575

407

625

509

375

600

455

0

100

200

300

400

500

600

700

800

900

1000

Mobile Main line telephone All telephones

AR

PU (R

s. pe

r mon

th)

2001-02 2002-03 2003-04 2004-05 2005-06

Page 24: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimates of Telecom Operators’ Revenue No. of

mobile subscribers (in million)

Mobile ARPU per

year (Rs.)

Revenues from mobile

services (Rs. in billion)

No. of landline

subscribers (in million)

Landline ARPU per

year (Rs.)

Revenues from landline

services (Rs. in billion)

Telecom (mobile + landline)

revenue (Rs. in billion)

2005-06 90.0 4500 405 49.7 7200 358 763

2010-11 435.8 3600 1569 96.3 4800 462 2031

2015-16 1154.4 3600 4156 206.9 4800 993 5149

GDP (Rs. in billion at factor cost at current prices)

Mobile revenue as a percentage of GDP

Landline revenue as a percentage of GDP

Telecom (mobile + landline) revenue as a

percentage of GDP

2005-06 32000 1.3 1.1 2.4

2010-11 57600 2.7 0.8 3.5

2015-16 103680 4.0 1.0 5.0

Telecom operators’ revenue in India as a percentage of its GDP

Page 25: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Estimates of the Government’s Revenue Telecom sector in India pays direct regulatory charges in the form of license fee (including universal service obligation levy) and spectrum charges. License fee varies from 5% to 10% whereas spectrum charges vary from 2% to 6% of the revenue. On an average, annual direct regulatory cost faced by the sector is around 13%.

The sector paid nearly Rs. 100 billion to the government as regulatory charges during the year 2005-06. Even if we assume a reduction in regulatory charges from 13% to say 10% in forthcoming years, contribution of the telecom sector to the government’s revenue will be more than Rs. 200 billion in 2010-11 and Rs. 500 billion in 2015-16.

Telecom sector is already the largest contributor of service tax in India (30% of the total service tax). Service tax (12% + 2% of 12% as education cess) revenue from telecom sector is projected to increase from around Rs. 75 billion in 2005-06 to around Rs. 250 billion in 2010-11 and Rs. 630 billion in 2015-16.

Page 26: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Concluding Remarks In this study, we analyzed the diffusion of telephones in India and also examined its implications on telecom operators’ and the government’s revenues.

The analysis shows that the high growth phase of the diffusion of telephones in India will continue till 2012-13.

It is estimated that there will be 108 telephones per 100 inhabitants in India at the end of year 2015-16.

It is projected that there will be more than 500 million telephone subscribers in the country by 2010-11. Telephone demand is likely to increase from 140 million in 2005-06 to 1361 million in 2015-16.

Rapid growth in telephone subscriber base in the India will have important implications for revenues collected by the operators and the government.

Page 27: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Concluding Remarks ….Revenue collected by the telecom operators is projected to increase from Rs. 763 billion (2.4% of GDP) in 2005-06 to Rs. 2031 billion (3.5% of GDP) in 2010-11 and Rs. 5149 billion (5.0% of GDP) in 2015-16.

Most of the revenue increases in India’s telecom sector will accrue to mobile operators. Revenue from mobile services is estimated to increase from 1.3% of GDP in 2005-06 to 4.0% of GDP in 2015-16.

This, in turn, will lead to continuing deployment of mobile infrastructure and, with that, an increase in the revenues of the infrastructure providers.

The government’s revenue from regulatory charges and service tax will increase substantially due to rapid increase in operators’ revenue.

The government’s revenue from regulatory charges is expected to increase from Rs. 100 billion in 2005-06 to Rs. 500 billion in 2015-16.

Page 28: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

Concluding Remarks ….The government’s revenue from service tax is projected to increase from Rs. 75 billion in 2005-06 to Rs. 630 billion in 2015-16.

It is quite likely that the rapid expansion of telephone services will provide economic, logistic and strategic challenges to the operators. As operators expand coverage into urban, semi-urban, and rural areas, they will be confronted with the daunting tasks of developing a countrywide infrastructure and improving and maintaining the quality of service. Operators should be ready with contingency plans to deploy and operate infrastructure including customer care, billing, applications, etc., faster than that they might have initially planned. Infrastructure providers, handset suppliers, and vendors should also be geared up to respond to such plans.

Page 29: Modelling and Forecasting the Diffusion of Telephones in India - Dr. Sanjay K. Singh Department of Humanities and Social Sciences Indian Institute of Technology

THANKS