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Working Paper 9208

GENERATIONAL ACCOUNTING:

THE CASE OF ITALY

by Daniele Franco, Jagadeesh Gokhale,
Luigi Guiso, Laurence J. Kotlikoff,
and Nicola Sartor

Daniele Franco, Luigi Guiso, and Nicola Sartor
are economists at the Banca D'Italia; Jagadeesh
Gokhale is an economist at the Federal Reserve
Bank of Cleveland; and Laurence J. Kotlikoff is
a professor of economics at Boston University
and an associate of the National Bureau of
Economic Research.
Working papers of the Federal Reserve Bank of
Cleveland are preliminary materials circulated
to stimulate discussion and critical comment.
The views stated herein are those of the authors
and not necessarily those of the Federal Reserve
Bank of Cleveland or of the Board of Governors
of the Federal Reserve System.
August 1992

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Abstract

This paper considers the implications of the current course of Italian
fiscal policy for existing and future generations of Italians. Italy has a
very high debt-to-GDPratio as well as a significant Social Security program.
These aspects of fiscal policy would, by themselves, raise concerns about the
size of the burden to be passed on to future generations. But the concern is
compounded by the demographic transition under way in Italy. Like the United
States, Japan, and most other western European nations, Italy is "aging" due
to its low fertility rate. Unless this rate increases, the proportion of
Italians aged 6 0 and over will rise during the next four decades from 2 0
percent to almost 30 percent. At the same time, the absolute size of the
Italian population will fall by 27 percent. The implication of this aging
process is that there will be relatively few young and middle-aged workers in
future years to share the burden of the Italian government's massive implicit
and explicit liabilities.
To determine the size of the burden slated to be passed on to future
generations of Italians, we utilize a new technique for understanding
generational policy - - generational accounting. This approach indicates a
huge difference in the projected lifetime net tax treatment of current and
future Italians, even after one accounts for the fact that future generations
will pay more net taxes because of growth. Unless Italian fiscal policy is
dramatically and quickly altered, future generations will be forced over their
lifetimes to pay the government four or more times the amount that today's
newborns are slated to pay given current policy. Such large payments may not
be feasible, because they could exceed the lifetime incomes of those born in
the future. If Italian generational policy is indeed on an unsustainable
trajectory, those Italians who are now alive will ultimately be forced to pay
much more than suggested by current policy.

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Introduction

Generational accounting is a new technique developed by Auerbach,
Gokhale, and Kotlikoff (1991) and Kotlikoff (1992) to study the effects of
government fiscal policy on different generations.'

It allows one to measure

directly how much existing generations can be expected to pay, on net, to the
government over their remaining lifetimes. The present value of the projected
net payments by those now alive, together with 1) the government's net wealth
and 2) the present value of the projected net payments by future generations,
must cover 3) the present value of government spending on goods and services.
Generational accounting uses this equation
budget constraint

- the

government's intertemporal

- to infer the likely burden to be imposed on future gener-

ations. Specifically, the technique involves projecting the present value of
government spending, calculating the government's net wealth, and, as
mentioned, estimating the present value of net payments to be made by current
generations. The present value of payments required of future generations is
then determined as a residual.
Generational accounting represents an alternative to deficit accounting
for purposes of understanding generational policy. Conventional deficit
accounting has been criticized on a number of grounds, including failure to
account for implicit government liabilities, lack of adjustment for inflation
and growth, failure to capture pay-as-you-go Social Security and related
policies, and neglect of policies that redistribute fiscal burdens across
generations through changes in the market price of assets.

Though many

economists have suggested adjusting the deficit to deal with these and other
shortcomings, deficit accounting has a fundamental problem for which no
adjustment is available. That is, there is no economic basis for the tax and
transfer labels that are attached to government receipts and payments.

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Unfortunately, the deficit depends on which labels/words are chosen to
describe these transactions, and as such, it is entirely arbitrary.
For example, the government is free to label workers' Social Security
contributions "taxes" and retirees' Social Security benefits "transfers."
Alternatively, it can call these contributions "loans" to the government while
labeling retirees' benefits a "return of principal and interestn on these
"loans," plus an additional "old age tax" that would be positive or negative,
depending on whether the Social Security system was less than or more than
actuarially fair in present value. Using the second set of words rather than
the first to describe the same economic reality alters not only the level of
the reported deficit, but also the sign of its changes over time. This is not
an isolated example; every dollar the government takes in or pays out is
arbitrarily labeled from an economics perspective.
Correcting the deficit for one or more of its alleged shortcomings does
not, in the end, avoid its primary drawback

- this labeling problem - and

eventuate in the measure of a well-defined economic concept. Rather, it
simply replaces one deficit based on arbitrary labels with another (see
Kotlikoff [1989]).
Generational accounting deals naturally with all of the concerns that
have been raised about deficit accounting. It considers inflation and growth,
including growth stemming from demographic change. It puts implicit and
explicit government liabilities on an equal footing and thus avoids the danger
of missing most generational redistribution. Indeed, generational accounting
captures all of the policies that alter the generational distribution of
fiscal burdens. Most important, it provides the answer to a major economic
question, namely, whether the current course of fiscal policy, unless
modified, will necessitate future generations' paying a much larger share of

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their lifetime incomes to the government than current generations. Thus,
generational accounting exposes the generational imbalance in a nation's
fiscal policy.
Italy represents one country whose citizens should be acutely concerned
about such an imbalance.

It has one of the most generous pay-as-you-go

Security and welfare systems in the industrialized world.
Belgium, it has the highest official debt-to-GDP ratio.

Social

In addition, after

Finally, its

fertility rate is very low, which implies that a declining number of citizens
will be available to shoulder the government's huge implicit and explicit
obligations.
This paper develops a set of generational accounts for Italy that
indicate an extremely serious imbalance in its generational policy.

Unless

the Italian government makes dramatic changes, future generations will face
lifetime net tax burdens four or more times larger than those facing Italians
who have just been born. This estimate takes into account the fact that
future Italians will have higher incomes because of economic growth.
The paper proceeds by first describing general features of the Italian
fiscal system and Italian demographics. Section I1 introduces the method of
generational accounting, and section I11 details the data used in our
analysis. Baseline generational accounts for Italy for 1990 are presented in
section IV, which also explores the sensitivity of the accounts to growthrate, interest-rate, and fertility assumptions. The fifth section compares
the Italian generational accounts with those for the United States. Section
VI then examines the factors behind the highly significant imbalance in
Italian generational policy.

The seventh section considers alternative

methods of equalizing the growth-adjusted fiscal burden on future and current
Italians, while section VIII discusses the likely effect of such policy

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initiatives on Italian national saving. The final section summarizes our
findings.

I. Italian Fiscal Policy and the Italian Demographic Transition
Measured relative to GDP, the Italian government is much larger than its
U.S. and Japanese counterparts, but is comparable to the governments of other
continental European countries. As can be seen from table 1, total government
budgetary expenditures as a share of GDP are in line with those of Germany and
France, but are some 15 to 20 percentage points higher than in the United
States and Japan. Italy's larger expenditure/GDP ratio is explained almost
entirely by the greater importance of Social Security outlays (19 percent of
GDP versus 12 percent and 10 percent in the United States and Japan, respectively) and of interest payments (9 percent of GDP versus 5 percent and 4
percent in the United States and Japan).

The ratios of tax revenue and Social

Security contributions to GDP, while higher than in America and Japan, are in
line with those observed in Germany and far lower than in France.
Transfer payments to households and firms dominate the Italian government's budget: In 1990, Social Security and interest payments constituted 58
percent of total outlays, with public pensions taking the biggest bite (26
percent).

Government wage and salary payments accounted for 24 percent of

government expenditures, followed by interest payments at 18 percent. The
public pension system is based on a pay-as-you-go scheme, with contribution
rates and benefits varying for private and public workers. The Italian
welfare system also covers other important aspects of life, such as universal
health care assistance, unemployment compensation, and a heavily subsidized
education system.

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The Italian government raises revenue mainly through direct taxes and
payroll taxes. In 1990, each of these sources generated 37 percent of total
revenue. The most important direct tax is the progressive personal income
tax, which is applied to all income sources except interest income. Interest
income is taxed at a flat rate, currently 30 percent for bank deposits and
12.5 percent for government bonds. Capital gains are taxed at a favorable
rate in the case of real estate and are virtually tax exempt in the case of
stocks and shares. Corporate taxes are levied at a high nominal rate (more
than 46 percent3) , although generous depreciation allowances and a plethora of
exemptions have reduced the effective tax rate, particularly for manufacturing
industries. Relative to the United States, a substantial fraction of revenues
(26 percent versus 18 percent) is collected through indirect taxation, particularly through the value-added tax (VAT) and taxes on petroleum products.
Since the mid-sixties, Italy's fiscal policy has been characterized by
deficit spending. The absorption of government bonds into private portfolios
has been eased by Italian households' high propensity to save, an
underdeveloped financial market, and, until the mid-eighties, legal restrictions on capital movements. Prior to the 1980s, the growth of public debt had
been damped by low

- and often negative

- ex post real interest rates.

Since 1984, however, real interest rates on government debt have exceeded
Italian growth rates, placing the growth of public debt on an unsustainable
path. The Italian government has laid out several medium-term plans for
halting the expansion of public debt, but their outcomes have repeatedly
fallen short of official targets. Although the primary deficit has been
shrinking since 1986, the nation has been unsuccessful in running a large
enough primary surplus to keep interest payments from growing faster than the
economy.

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Over the coming decades, both the size and structure of the Italian population are expected to undergo substantial changes. Although the population
has been growing, albeit slowly, in recent years, fertility rates have been
below replacement since the 1970s, falling from 2.7 in the mid-sixties to 1.7
in 1980 and 1.3 in 1990. The latest figure is among the lowest in the industrialized world, and portends important changes in the size and distribution
of the Italian population. Table 2 reports these projected changes based on
two fertility assumptions. Under the first, the fertility rate gradually
rises over the next decade to the level required for replacement of the population (around 2.1).

Under the second, the rate moderately recovers from its

current exceptionally low value, and from 1991 on remains at the European
Community rate (around 1.6).

The Italian population is projected to fall

under both scenarios. Under the first assumption - replacement-rate
fertility

- total population shrinks by 8 percent by the year 2050 and 9

percent by the year 2200. Under the second assumption - fertility constant
at the EC average value

- the corresponding drop-off rates are 27 percent by

2050 and 84 percent by 2200!
Both fertility assumptions imply a rapid aging of the Italian population.
Currently, 17 percent of Italian males and 23 percent of Italian females are
aged 60 or older. By the turn of the century, the corresponding figures will
be 20 percent and 26 percent under both fertility assumptions. And by 2030,
more than 23 percent of Italian males and 29 percent of females will fall into
this age group if the fertility rate rises to the replacement value. The
corresponding figures will be 26 percent and 32 percent if the rate remains
constant at the EC average value. Since a large fraction of the government's
transfers are allocated to older age groups, the maintenance of current enti-

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tlements implies that these demographic trends will put increasing pressure on
government spending.

11. The Method of Generational Accounting

To clarify the method of generational accounting, we write the government's intertemporal budget constraint for year t as

D
(1

Nt,t-s
S-0

Nt,t+s S-1
a~

+

a~

W : + G
S-t

s

1
j-t+l (l+rj 1

n

The first term on the left-hand side of (1) is the sum of the present value of
the remaining lifetime net payments of all generations alive at time t. Net
payments refers to all taxes paid to and all transfers received from the
government (including local government and independent government agencies
such as the Italian Social Security system).

The expression Nt,k stands for

the time t present value of remaining lifetime net payments of the generation
born in year k. A set of generational accounts is simply a set of values of
Nt,k divided by Pt,k (the generation's current population size in the case of
existing generations, or initial population size in the case of future generations), with the combined total value of the NtSk's adding up to the righthand side of equation (1).

In calculating the N
t,k 's for existing generations

(those whose lc11990), we distinguish male from female cohorts, but to ease
notation, we omit sex subscripts in equations (1) and (2).
The term Nt ,k is defined by

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-

In this expression, Ts,k stands for the projected average net payment to the
government made in year s by a member of the generation born in year k. By a
generation's average net payment in year s, we mean the average of payments
made across all members of the generation alive in that year. These payments
include income, payroll, and indirect taxes, less all transfers received, such
as Social Security, welfare, and unemployment insurance. The term Ps,k stands
for the number of surviving members of the cohort in year s who were born in
year k. For generations born prior to year t, the summation begins in year t.
For generations born in year k, where k>t, the summation begins in year k.
Regardless of the generation's year of birth, the discounting is always back
to year t.

In dividing the total present value of each generation's payments

(the NtSk's) by its population size, we are, in effect, discounting for
mortality. Dividing the term Ps,k in equation (2) by the generation's baseyear population size forms a survival probability.
Returning to the first term in equation (I), the index s in the first
summation runs from age 0 to age D, the maximum age of life. The first
element of this summation is Nt,t, which is the present value of net payments
of the generation born in year t; the last term is Nt,t-D, the present value
of remaining net payments of the oldest generation alive in year t, namely,
those born in year t-D.
The second term on the left-hand side of (1) is the sum of the present
value, as of time t, of net lifetime payments of future generations. The
right-hand side consists of wgt, the government's net wealth in year t, plus
the present value of government expenditures on goods and services. In the
latter expression, Gs stands for government spending on public goods and
services in year s, and r stands for the pre-tax rate of return in year j.
j

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Equation (1) indicates the zero-sum nature of intergenerational fiscal
policy. Holding the right-hand side of the equation fixed, a decrease in the
present value of net taxes paid by existing generations (a decrease in the
first term on the left-hand side) requires an increase in the present value of
net taxes paid by future generations (an increase in the second term on the
left-hand side).
To determine the aggregate present value of net payments required of
future generations, we simply solve equation (1) for the second term on the
left-hand side. While future generations, as a group, can be expected to pay
this derived amount (given current policy), there are many ways of allocating
the collective burden among them. To illustrate the size of the burden that
will likely be imposed on future generations relative to current generations,
we assume that the burden on each successive generation remains fixed as a
fraction of its lifetime income. In other words, the absolute fiscal burden
of successive generations is assumed to grow at the same pace as their
lifetime incomes, which we take to be the growth rate of productivity.
The construction of generational accounts involves two steps. The first
'

entails projecting each currently living generation's average taxes less
transfers in each future year during which at least some of its members will
be alive. The second step converts these projected average net tax payments
into a present value using an assumed discount rate and taking into account
the probability that the generation's members will be alive in each of the
future years (i.e., we discount for both mortality and interest rates).
In projecting each currently living generation's taxes and transfers, we
consider first its taxes and transfers in the base year - in this case, 1990.
The totals of the different taxes and transfers in the base year are those
reported in the Italian National Accounts. In these calculations, we employ

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the same fiscal aggregates that underlie the conventionally calculated Italian
general government deficit. These totals are allocated to different generations according to their age and sex distribution, based on the Bank of
Italy's Survey of Households' Income and Wealth (SHIW) and ISTAT's Consumer
Expenditures Survey (CES).

Future taxes and transfers by age and sex are

assumed to equal their 1990 values with adjustments for growth. The calculations presented here are based on yearly projections up to year 2200. Three
different interest- and growth-rate assumptions have been made, centered
around our base-case assumption of a 5 percent real interest rate and a 1.5
percent productivity growth rate.
As mentioned above, inferring the fiscal burden on future generations
requires knowing not only the sum total of generational accounts of current
generations, but also the government's initial net wealth position and the
projected present value of its outlays for goods and services. While in principle a measure of total net wealth is required, we rely instead on an
~
assessing the value of real,
estimate of net financial ~ e a l t h . Since
nonmarketable wealth is difficult, this estimate is derived in a manner
consistent with the general government deficit reported in the National
Accounts.

The present value of non-educational/non-health government

spending is projected assuming that its future per capita level remains
constant except for an adjustment for growth. We treat education and health
spending differently from other government outlays. Since these expenditures
represent purchases of goods and services by the government on behalf of
specific age groups, we consider them as additional age-specific transfer
payments. That is, our estimates of the present value of net payments by
current generations exclude the projected value of education and health
spending on these generations.

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Taxes on capital income require special treatment because, unlike other
assessments, they may be capitalized into the value of existing (old) assets.
For example, consider an increase in the nominal capital income tax rate in
the presence of a provision that permits firms to deduct their new investment
from taxable income immediately. As described by Auerbach and Kotlikoff
(1987) and others, this will lead to a fall in the market value of existing
capital. Although owners of existing capital will suffer a loss, new
investors will be unaffected. For buyers of existing capital, the decline in
its price will just make up for the higher tax on the future income that it
will earn. For buyers of new capital, the larger immediate deduction (the
amount of the deduction is proportional to the tax rate) will compensate for
the higher taxes levied on the future capital income earned.
In this example, it would clearly be inappropriate to charge the higher
capital income tax against the generational accounts of new investors (who are
typically young or middle aged) rather than against the generational accounts
of the owners of existing capital (who are typically old).

Instead, genera-

tional accounting ascribes to the owners of existing assets all inframarginal
taxes capitalized in the price of their assets. As discussed at greater
length in Auerbach, Gokhale, and Kotlikoff (1991), owners of existing assets
can be viewed, from the perspective of generational accounting, as possessing
assets valued at replacement cost (rather than at market value), but as owing
a tax equal to the value of the inframarginal taxes capitalized into the
market value of the asset.

111. Data Sources and Construction

Figure 1 reports the age and sex profiles for the appropriation account
of the general government, as well as those relative to private net wealth,

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income, consumption, and the propensity to consume out of wealth.

Separate

profiles are derived for males and females in each of the 91 cohorts. We
obtain the relative profiles by benchmarking individual positions against that
of a 40-year-old male.
In order to calculate the generational accounts, receipts listed in the
general government appropriation account are broken down into taxes on
capital, labor, and commodities, Social Security contributions, and other
revenues. The aggregate amount of taxes on capital and labor income is
determined by allocating total income tax revenue to capital and labor
according to their shares of national income. We separate payments in the
appropriation account into spending on health, education, pensions, unemployment benefits, household responsibility payments, other Social Security transfers, and other programs. The aggregate 1990 values of each of these
different payments and receipts are then allocated by age and sex according to
cross-section age-sex profiles, which are assumed to be constant through time
except for an age-independent shift to account for economic growth. Thus,
while relative receipts and payments across age groups do not vary over time,
their absolute amounts expand at the economy's rate of growth.
Income and consumption profiles are computed from SHIW data. Since the
survey records personal after-tax income, we derive the amount of labor taxes
paid on these earnings by applying the methodology developed in Franco and
Sartor (1990).

The profile for Social Security contributions is derived by

applytng nominal Social Security tax rates to the estimated profile of grossof-tax individual labor income taxes, taking into account the industry, type
of worker, and region of work.
Revenue from direct taxes on capital is separated into marginal and
inframarginal taxes, according to the methodology outlined in Auerbach,

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Gokhale, and Kotlikoff (1991).

The relevant tax parameters are calculated

based on estimates and data reported in Giannini (1989).

We estimate that

inframarginal taxes represent 36 percent of total corporate tax revenue.
Marginal and inframarginal taxes on capital are imputed to each member of the
cohort in proportion to hisher holdings of gross wealth (excluding real
estate).
We obtain the age and sex profiles for net indirect taxes by applying
nominal consumption tax rates to each of the 185 goods surveyed in the ISTAT
CES. In the case of excise duties, we derive the implicit rate of taxation by
dividing the unitary tax by the average price of the good. Since the survey
records household, not individual, consumption, it was necessary to impute
total household consumption of each good to each member of the household.
With the exception of consumer durables and those items whose consumption is
age specific (such as toys or education fees), all consumption expenditures
are imputed assuming that each family member receives an equal share. In the
case of rent, the amount assigned to young household members (age 18 or less)
is set equal to half the amount imputed to adults. Consumer durables are
imputed only to adults.
On the benefit side, the age profiles for health expenditures are taken
from hospital and ambulatory care utilization profiles and from pharmaceutical
consumption profiles, as described in Franco (1992).

For education, profiles

are based on the Ministry of Education's data on expenditures per student at
each educational level (from nursery school to college).

Unemployment and

short-term disability benefits and sick pay are imputed to citizens aged 20 to
59, assuming constant per capita payments. Maternity benefits are imputed to
females aged 20 to 39, and severance pay provisions are imputed to citizens
aged 55 to 65. In both cases, constant per capita payments are assumed. For

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pensions, profiles are taken from the SHIW, while the profiles for households*
"responsibility payments" are those estimated by Franco and Sartor (1990). 6

IV. Baseline Generational Accounts and Sensitivity Analysis
Table 3 presents the baseline generational accounts for males and females
at every fifth age for nine different combinations of growth and interest
rates. Here we assume, perhaps optimistically, that in the year 2000 the
Italian fertility rate will reach the level required to stabilize the population (the replacement-rate fertility assumption of table 2).

All amounts are

in 1990 dollars.7
The accounts indicate the average amount an individual in the specified
age-sex group will pay in net taxes over the rest of hisher lifetime. For
example, assuming a real interest rate of 5 percent and a growth rate of 1.5
percent, the projected present values of net payments of 40-year-old males and
females are $95,500 and $6,300, respectively. Females pay much lower labor
income and Social Security taxes because they earn less. Notice that males
aged 50 and over and females aged 45 and older have negative generational
accounts. Hence, they can expect to receive, in present value, more in future
transfers than they will pay out in taxes. The size of the generational
accounts first rises and then falls with age, reflecting the fact that young
children are years away from their peak tax paying years, whereas older individuals are in or near their retirement years, when they are on the receiving
end of the government's tax and transfer programs.
To better understand the numbers in table 3, consider table 4, which
decomposes the generational accounts into the present values of each of the
various tax payments and transfer receipts. In the case of 40-year-old males,
their generational account of $95,500 represents the difference between

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$224,500 in the projected present value of future taxes and $129,000 in the
projected present value of future transfers. For 40-year-old females, their
$6,300 reflects $129,600 in projected taxes in present value less $123,300 in
projected transfers in present value. The largest payment item for males of
this age is Social Security contributions, while for females it is labor
income taxes. On the receipt side, the largest component for both sexes is
Social Security pensions.
In addition to detailing the remaining lifetime payments of current
generations, table 3 indicates in the next-to-last row the payment required of
the generation born in 1991, assuming that it, as well as every future generation, pays an equal amount after an adjustment for growth.

If the Italian

government's fiscal policy were generationally balanced, the per capita net
payment of those born in 1991 would equal the amount 1990 newborns pay times
(l+g), where g is the growth rate. The last row in table 3 indicates the
percentage difference between the 1990 newborns' net payment times (l+g) and
the net payment of those born in 1991, under our illustrative assumption of
equal growth-adjusted treatment of future generations. Note that in
calculating the burden on generations yet to come, we assume that the ratio of
the burdens on future males and females is the same as the ratio of the generational accounts of newborn males and females; i.e., we assume that in the
future, males will be treated by the fiscal system relative to females in the
same manner as newborn males are slated to be treated relative to newborn
females .
Comparing the first and next-to-last rows in table 3 reveals a huge
imbalance in the generational stance of Italian fiscal policy. For the nine
combinations of interest- and growth-rate assumptions, the percentage
difference in the treatment of future generations compared to those born in

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1990 ranges from 173.6 percent to 604.2 percent. This means that, depending
on assumptions, future Italians will pay, in present value, somewhere between
2.7 and 7.0 times the amount that newborns are expected to pay given current
policy. Under our base-case assumptions of a 5 percent real interest rate and
a 1.5 percent rate of growth, subsequent generations will pay almost four
times what 1990 newborns do.
As the table indicates, the values one assumes for the interest rate and
growth rates have an important effect on the size of the generational
accounts, as well as on the extent of the generational imbalance. The higher
these interest and growth rates are, the larger the absolute value of the
generational accounts. Higher interest rates increase the percentage
difference in the accounts of current and future newborns, while higher growth
rates do the opposite.
Although the generational policy imbalance indicated in table 3 is
extremely large, it may, nonetheless, represent an underestimate of the
problem for the following two reasons. First, the pension system has not yet
reached full maturity. Second, the figures in table 3 are based on the
replacement-rate fertility assumption. If we instead calculate the burden on
future generations assuming a nearly constant fertility rate (to be precise,
constant age-specific fertility rates), the percentage difference in the net
lifetime payments of future and newborn Italians rises from 292.5 percent to
365.9 percent. Note that changing the assumption about future fertility
leaves the generational accounts of current generations unchanged.

V. Comparing Italian and U.S. Generational Accounts
It is instructive to compare the Italian base-case generational accounts
with the U.S. generational accounts computed under the same interest- and

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growth-rate assumptions. Table 5 does just this, highlighting a number of
interesting differences. First, the generational policy imbalance is much
smaller in the United States. The percentage difference in the treatment of
future generations relative to current newborns is 292.5 percent for Italy,
but only 28.6 percent for the United States. Future Italian males (females)
will pay $259,500 ($56,300), compared to $104,100 ($14,100) for future
American males (females).
While future Italians will pay more, young and middle-aged Italians are
slated to pay less than their American counterparts. In the case of 40-yearold American males, the remaining lifetime net tax bill is more than twice the
corresponding bill for 40-year-old Italian males. The larger Italian generational imbalance is also reflected in the age at which net payments break even
(that is, the age at which gross payments to the government equal benefits
received).

In the case of both Italian males and females, the break-even ages

are 10 years less than those for their American counterparts. This phenomenon
is largely explained by the greater generosity of the Italian pension system
relative to that of the United States. Compare, for example, the $-111,200
generational account of 70-year-old Italian males with the $-49,000 generational account for American males of like age.

A final interesting difference between the Italian and American generational accounts is the situation of males relative to females. While Italian
policy provides older females with higher net payments than does American
policy, it extracts somewhat larger net payments from younger females and much
higher net payments from future females.

clevelandfed.org/research/workpaper/index.cfm

VI. Understanding the Generational Imbalance in Italian Fiscal Policy
Much of the generational imbalance in Italian fiscal policy reflects the
pending demographic transition. Under our base-case interest- and growth-rate
assumptions, the percentage difference in the treatment of future and newborn
Italians falls by more than half (126.8 percent compared with 292.5 percent)
if the population is assumed to experience no demographic change. By no
demographic change, we mean that the number of people in each age-sex group in
future years equals the corresponding 1990 population figures.
A second important factor in explaining the generational imbalance is the
high level of Italian debt relative to GDP. As mentioned in section I,
Italy's public debt has been on an unsustainable path since the mid-eighties.
Blanchard et al. (1990) estimate that the gap between the actual primary
balance and the level required in 1989 to avoid a debt-to-GDP runaway was
equal to 5.2 percent of GDP. We estimate the effect of this tremendous shortfall on Italian generational accounts by assuming, counterfactually, that the
Italian debt is zero. In this case, the percentage imbalance in generational
policy declines from 292.5 percent to 189.2 percent, indicating that while the
government's debt accounts for about one-third of the imbalance in generational policy, most of this imbalance has nothing to do with officially
labeled government debt.

Thus, focusing solely on debt can be highly

misleading for assessing a government's generational policy.
A

third critical factor underlying the generational imbalance in Italian

fiscal policy is the scale of the Social Security system. To see the importance of Social Security, suppose that pension benefits were immediately and
permanently reduced by 20 percent.

In this case, the generational imbalance

would decline by nearly half, from 292.5 percent to 153.3 percent.

clevelandfed.org/research/workpaper/index.cfm

Table 6 summarizes the effects of these three counterfactual experiments
on Italy's generational policy imbalance. It also considers alternative
combinations of the three. If any two of the three experiments are combined,
the 292.5 percent generational imbalance falls, but only to between 50.6
percent and 60.1 percent. Thus, the generational policy imbalance is so great
that even two dramatic reversals of circumstances cannot close the gap between
the fiscal treatment of current and future newborns.

If, on the other hand,

all three experiments are combined, the gap is closed; indeed, it is more than
closed, as future generations end up paying 12.4 percent less than current
generations.
The imbalance in generational policy exposed here has been partially
explored in a number of recent studies considering the future finances of the
Italian Social Security system. In 1986, the Treasury's Technical Committee
on Public Expenditure projected a substantial rise in the theoretical equilibrium Social Security tax rate (i.e., the ratio of total pension benefits to
total income, subject to pension contributions) for the Employee Pension Fund
(see Franco and Morcaldo [1986]).

Recent estimates by the National Institute

for Social Security (INPS [1991]) and the State Accounting Office (Ragioneria
Generale dello Stato [1991]) concur on the seriousness of the problem.

INPS

projects the rate to rise from 39.5 in 1990 to 45 percent in 2010, while the
State Accounting Office pegs the rate at 48 percent in 2010 and 57 percent in
2025.

VII. Alternative Tax Policies to Restore Generational Balance
An alternative way to understand the magnitude of Italy's generational
imbalance is to consider how much alternative tax rates would need to be
raised to restore balance. For example, it would take an immediate and

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permanent hike in the average labor income tax rate from its current value of
12.4 percent to 21.4 percent to accomplish this. As indicated in the first
column of table 7, an increase of this magnitude raises the generational
accounts of all current generations. For middle-aged males, net lifetime
payments rise, in present value, by between $30,000 and $60,000. For middleaged females, the increase ranges from $20,000 to $35,000. The large additional payments of these and other currently living generations permit a
significant decline in the fiscal burden of future generations, with males
paying $161,700 less and females paying $19,200 less.
Of course, raising labor income taxes is not the only way to restore
generational balance. Columns two, three, and four of table 7 show the
changes in generational accounts if Social Security contributions, capital
income taxes, or indirect taxes are raised instead. While the impact on
future generations is similar regardless of which tax is increased, the
distribution of the additional burden across current generations is quite
sensitive to the choice of tax instrument. Compare, for example, rectifying
the imbalance by raising Social Security taxes with the alternative of
increasing capital income taxes. For Italians aged 60 and over, the former
policy involves a very small increase in their remaining lifetime payments,
while the latter results in a significant rise. This difference simply
reflects the fact that older Italians are, in the main, retired and subject to
low Social Security taxes. On the other hand, they pay a significant
percentage of capital income taxes, reflecting their considerable share of
total Italian wealth.
Since an immediate and permanent increase in tax rates that restores
generational balance seems unlikely, table 8 explores more realistic

- though

still quite painful - initiatives that would close the gap between the treat-

clevelandfed.org/research/workpaper/index.cfm

ment of future and current generations. The table shows the change in generational accounts resulting from three different policies. The first involves
an equal revenue switch from Social Security payroll taxation to indirect
The second involves a 63 percent increase in income tax rates for
ta~ation.~
10 years, which would lower the Italian debt-to-GDP ratio to about 0.6 by the
turn of the century. (A debt-to-GDP ratio of this magnitude is one of the
requirements proposed by the EC for participation in the European monetary
union.)

The third policy involves a gradual reduction in Social Security

pension benefits.

Under this scheme, pensions would ultimately be lowered by

20 percent, but the reduction would occur over a 10-year period, with benefits
being cut by 2 percent per year.
The first policy, replacing Social Security payroll taxation with
indirect taxation, has little effect on the percentage difference in the
treatment of future and newborn Italians, but redistributes substantial sums
between males and females. Males currently pay a much larger percentage of
total payroll taxes than do females, reflecting their larger share of total
labor earnings. Incontrast, the male share of indirect tax payments is quite
close to the female share. Hence, switching from payroll to indirect taxes
moves the fiscal system away from a tax paid primarily by males toward one
paid by both sexes. For 40-year-old males, this "revenue-neutral" change in
tax bases reduces their remaining lifetime net tax bill by $37,500, while it
increases the bill of 40-year-old females by $26,700. Future males also
benefit greatly from this provision, but the gain to future generations of
Italians is almost completely offset by the loss to future females.
The second policy, cutting the ratio of public debt to GDP from 0.9 to

0.6, reduces the percentage difference in the treatment of future and'newborn
Italians by raising the net payments of all those currently alive, with the

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exception of newborns. The percentage gap in the treatment of future and
newborn generations is reduced from 292.5 percent to 204.7 percent, with the
adjustment mainly borne by middle-aged individuals, who are close to their
peak income tax paying years.
The third policy, gradually cutting Social Security benefits by 20
percent, is more effective than the previous one in reducing intergenerational
imbalance. Furthermore, its intragenerational effects are different in that
it redistributes substantial sums from older Italians toward younger and
future citizens. The percentage gap in the treatment of future and newborn
generations is reduced from 292.5 to 170.4 percent, with 60-year-old males
paying $22,900 more and 60-year-old females paying $19,900 more.

The growth-

adjusted benefit to future males is $68,100; for future females, it is $6,200.

VIII. The Impact of Alternative Tax Policies on National Saving
This section considers the likely impact on national saving of the
various fiscal policy experiments described in the previous section. Specifically, for each policy, we first multiply each living generation's marginal
propensity to consume out of lifetime resources by the projected policyinduced change in its account. We then sum these products across all living
generations to determine the aggregate change in consumption.
Let Xck be the marginal propensity to consume out of lifetime wealth for
a typical member of the generation born in year k, and let ANjt,k represent
the present-value change induced by policy j in the remaining lifetime net
payments of the generation born in year k (where j ranges from one to seven,
corresponding to the policies described in tables 7 and 8). Then the effect on
national saving at time t, when the policy is implemented, is equal to

clevelandfed.org/research/workpaper/index.cfm

That is, the increase in national saving is equal to the reduction in the
consumption of all generations alive at time t.
'

To compute the marginal propensities to consume out of lifetime

resources, we first estimate lifetime wealth for each individual born in year

k. Our methodology is outlined in the appendix. Under the assumption of
homothetic preferences, marginal and average propensities coincide and are
estimated by the average ratio of current consumption by each individual in an
age/sex cohort to hisher lifetime resources. The last rows of tables 7 and 8
report the net national saving rate, as a percentage of net national income,
induced by the corresponding policy. Recall that the net national saving rate
in 1990 was around 8.6 percent. Hence, the effect of the policies represented
in these tables is to more than double that rate.
The four policies described in table 7 call for reducing living generations' consumption by between 10 and 12 percent

- a considerable sacrifice.

However, since the various policies are differently distributed across age and
sex, they also have different implications for the level of total current
consumption and national saving. Restoring generational balance through
either indirect taxation or raising taxes on capital has the largest impact on
national saving, while increasing Social Security contributions has the
smallest.
The policies described in table 8 have a less significant impact on
national saving. In the case of switching from Social Security taxation to

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indirect taxation, national saving in the initial year increases by 2.3
percentage points.

It rises by 4.4 percentage points if Social security

benefits are reduced by 20 percent over 10 years, and by 3.6 percentage points
if the debt/GDP ratio is scaled back to 0.6 over 10 years.

IX. Summary and Conclusion
A serious imbalance exists in Italy's generational policy.

Unless major

and quite painful steps are taken soon, future generations of Italians will be
forced to pay over their lifetimes four or more times the net taxes expected
to be collected from current young Italians. This generational imbalance
reflects the combination of an explicit liability to service huge amounts of
government debt and an implicit liability to pay substantial sums to existing
generations in the form of pension and health benefits. Were there a large
I

I

projected number of future Italian workers to share these burdens, the
liabilities would be less troubling. But the Italian population is rapidly
aging and declining.
A large variety of measures can be used to bring Italian fiscal policy

into generational balance. For example, the government could raise income
taxes. The current average rate of taxation on total income (capital plus
labor income) is 14 percent.

To bring Italian policy into generational

balance would require immediately and permanently raising the average income
tax rate to 23 percent.

Precisely which fiscal measures are taken and how

quickly they are implemented will determine how the burden of adjusting to
generational balance will be distributed over different generations. One
thing is clear, however. The longer the delay in making the adjustment to a
balanced course of policy, the larger will be the generational imbalance that
needs to be addressed. In our base-case calculations, future generations will

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pay four times more than today's newborns i f a l l the adjustment i s forced on
the former.

But t h i s c a l c u l a t i o n assumes t h a t those born i n the immediate

f u t u r e w i l l share i n the l a r g e r l i f e t i m e n e t tax burden.

Suppose, instead,

t h a t the next 10 generations of I t a l i a n s a r e l e t off the hook and t r e a t e d i n
the same manner a s current newborns a r e projected t o be t r e a t e d .

Then those

born a f t e r the t u r n of the century w i l l be l e f t with a growth-adjusted
l i f e t i m e net tax b i l l t h a t i s f i v e rather than four times l a r g e r than the b i l l
facing current newborns.
Even a four-times

l a r g e r l i f e t i m e generational account f o r f u t u r e genera-

t i o n s may be i n f e a s i b l e , however, since the required net payments may exceed
the present value of these generations' labor earnings.

I f t h i s i s indeed the

case, then policy w i l l have t o be adjusted i n a manner t h a t r a i s e s the
l i f e t i m e n e t payments of I t a l i a n s now a l i v e .

clevelandfed.org/research/workpaper/index.cfm

-26-

FOOTNOTES

'

See also Auerbach, Gokhale, and Kotlikoff (1992a and 1992b).

Consider a policy that lowers the market price of an asset, such as a
tax on land. Since the sellers of land are, on average, older generations,
while the purchasers of land are, on average, younger generations, such a
policy redistributes between the old and young. The physical land itself is
unchanged, but the old are forced to sell their holdings at a lower price,
benefiting the young purchasers.
The corporate tax rate was set at 47.826 percent in 1991.
The derivation of a correct measure of nonfinancial wealth is an
extremely complex task, as it involves adjusting the general government's
appropriation account through the following steps:
i) Assessment of the market value of general government's real assets,
including historic buildings and building sites as well as loss-generating
public enterprises;
ii) Inclusion among current costs of the rents on those assets currently
being used by general government (such as government buildings);
iii) Exclusion from revenues the profits, dividends, and other income
currently earned on assets.
More precisely, our measure of net financial wealth has been derived
by capitalizing net interest payments (i.e., interest payments minus interest
income) at the nominal before-tax interest rate levied on newly issued government bonds (currently around 12 percent). According to this measure, net debt
in 1990 was equal to 77 percent of GDP.
It should be noted that the Italian pension system has not yet reached
full maturity. The ratio of the average pension benefit to per capita GDP is
likely to increase significantly in the future.
The exchange rate used for calculation was 1,257 lire per dollar.
More precisely, the average indirect tax rate is increased to the
level required to offset the revenue loss arising in the base year from the
reduction in the Social Security tax rate. In the following years, revenue
neutrality need not occur.
As previously noted, the ratio of the average pension benefit to per
capita GDP is likely to increase in the absence of policy action.

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REFERENCES
Auerbach, Alan J., Jagadeesh Gokhale, and Laurence J. Kotlikoff, "Generational
Accounts: A Meaningful Alternative to Deficit Accounting," in David
Bradford, ed., Tax Policv and the Economv, National Bureau of Economic
Research, vol. 5, 1991, pp. 55-110.
Auerbach, Alan J., Jagadeesh Gokhale, and Laurence J. Kotlikoff, "Social
Security and Medicare Policy from the Perspective of Generational
Accounting," in James Poterba, ed., Tax Policv and the Economy, National
Bureau of Economic Research, no. 6, 1992a, pp. 129-145.
Auerbach, Alan J., Jagadeesh Gokhale, and Laurence J. Kotlikoff, "Generational
Accounting - A New Approach to Understanding the Effects of Fiscal Policy
on Saving," Scandinavian Journal of Economics, vol. 92, no. 2, 1992b, pp.
303-322.
Auerbach, Alan J., and Laurence J. Kotlikoff, Dvnamic Fiscal Policv,
Cambridge, England: Cambridge University Press, 1987.
Blanchard, Olivier, Jean-Claude Chouraqui, Robert P. Hagemann, and Nicola
Sartor, "The Sustainability of Fiscal Policy: New Answers to an Old
Question," OECD Economic Studies, no. 15, Autumn 1990 (reprinted in NBER
Reprint No. 1547).
Franco, Daniele, "Alcune note sulla crescita della spesa pubblica in Italia:
1960-1990," in Ignazio Musu, ed., I1 disavanzo ~ubblicocome ~roblema
strutturale, Bologna: I1 Mulino, 1992 (forthcoming).
Franco, Daniele, and Giancarlo Morcaldo, Un modello di previsione d e ~ l i
sauilibri del sistema ~revidenziale,Roma: Istituto Poligrafico e Zecca
dello Stato, 1986.
Franco, Daniele, and Nicola Sartor, Stato e Famielia, Milano: F. Angeli, 1990.
Giannini, Silvia, Imvoste e finanziamento delle imvrese, Bologna: I1 Mulino,
1989.
INPS, I1 nuovo modello previsionale INPS ver le pensioni - Caratteristiche
penerali e risultati di sintesi della ~roiezionea1 2010 del Fondo
Pensioni Lavoratori Diuendenti, Roma, 1991.
Kotlikoff, Laurence J., "From Deficit Delusion to the Fiscal Balance Rule Looking for a Sensible Way to Measure Fiscal Policy," NBER Working Paper,
March 1989.
Kotlikoff, Laurence J., Generational Accounting- - Knowing Who Pavs. and When,
for What We Spend, New York: The Free Press, 1992.
Ragioneria Generale dello Stato, Fondo vensioni lavoratori diuendenti: una
proiezione a1 2025, Roma: Istituto Poligrafico e Zecca dello Stato, 1991.

clevelandfed.org/research/workpaper/index.cfm

Appendix
Estimation of lifetime resources and of the marginal propensity to consume

Lifetime resources at time t for an individual born in year k is the sum
of nonhuman plus human wealth. Human wealth is defined to include not only
the present value of after-tax future earnings, but also the present value of
Social Security benefits; i.e., the level of pension wealth. Of course, for a
retired individual, human wealth is equal to the value of pension wealth. To
estimate lifetime resources, we use the 1989 SHIW, which contains information
on the value of household net worth, earnings and pension income, and personal
characteristics such as age, sex, years of education, and occupation.
The overall sample of income recipients (14,552 observations) is split
into two parts. The first includes working persons over age 16 and below 60
(the retirement age is 55 for women); the second group includes retirees over
age 60 (55 for women) and below 91 (maximum length of life) whose income
derives only from Social Security benefits. The pension wealth of the last
group is computed by taking the present value of Social Security benefits.
Here, we assume that future benefit levels will remain constant at the
currently observed value for each person.

To account for the rapidly increasing probability of death once average
life expectancy has been reached, the discount rate in the computation of the
pension wealth portion of lifetime resources is set equal to 12 percent.
For the first group, we estimate pension wealth following the previous
procedure after setting the level of Social Security benefits at 80 percent of
the projected earnings at age 60 (see below); the assumption is that all
members of the male labor force retire at this age (55 for females).

To

compute the other portion of human wealth, we first fit a weighted least

clevelandfed.org/research/workpaper/index.cfm

squares regression of current earnings against a vector of demographic characteristics and a second-order age polynomial to allow for cohort effects (see
table 9).
For an individual born in year k, the fitted value of earnings at time t
is

where Xk is the vector of characteristics of the specific individual aged t-k.
Projected earnings j years ahead are computed as

where g is the productivity growth rate (1.5 percent per year).

Thus, the

present value of earnings is given by
60

H~ =

m

( l+r)
I-)'-'(

i-t-k

yt+i-( t-k) ,

where the discount rate, (l+r), is set at 1.05.
For each individual, lifetime wealth is then obtained by adding hisher
human wealth and share of household net holdings of real and financial assets,
according to the method of division defined in section 111.
Individuals below age 16 are assumed to own only human wealth. This is
computed by appropriately discounting their average human wealth at age 17

-

the age at which they are assumed to enter the labor force. Thus, lifetime
resources of 10-year-olds is given by (1

+ g)7(1 + r)-7 HI7, where H17 is the

average value of the human wealth of 17-year-old workers.
We assume that young dependents (below 28 years) who have not yet entered
the work force will start working within a year, and we impute to them the
human wealth of workers who are a year older, with appropriate adjustments for
growth and discounting.

clevelandfed.org/research/workpaper/index.cfm

Finally, given lifetime wealth and consumption for each individual in the
sample, the average and marginal propensities to consume are computed by
dividing each generation's consumption (imputed according to the methodology
described in section 111) by its average lifetime resources. The age pattern
is shown separately in figure 1 for males and females.

clevelandfed.org/research/workpaper/index.cfm

Table 1
Comparative Fiscal Ratios in 1989
Ratio

U.S.

Ge rmanv

France

T~X~S/GDP~

30.1

38.1

43.8

Total Outlays/GDP

37.3

45.2

49.5

Direct spending/~~pb

20.1

21.0

21.5

12.6

20.4

25.0

Interest Payments/GDP

4.9

2.7

2.8

De fic it/GDP

1.7

-. 2

1.2

Net Deb t/GDP

30.8

22.4

24.7

rans sf~~S/GDP'

Social Security &
ducat ~ O ~ / G D P ~
Pensions/GDP
Health/GDP

28.4
12.7
6.8
2.8
6.1

a

Including Social Security contributions.
Purchases of goods and services, including investment goods.
Non-interest transfers on current account.
1985 data.

Source: Authors' calculations based on National Income and Product Accounts
for various countries.

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Table 2
Projected Size and Age-Sex Distribution of the Italian Population, 1990-2050
Fraction of Males in Specified Age Groups
bveraee EC Fertility

Re~lacement-Rate Fertility
1990
-

2010
-

2030

2050

1990

0-17

.230

.231

.231

.245

.230

.207

.186

.I81

18-25

.I33

.096

.lo6

-109

.I33

.099

.089

.093

26-49

.339

.347

.296

.321

.339

.357

.317

.312

50-59

.I22

.I29

.I32

.I18

.I22

.I32

.I47

.I51

60+

.I73

.I96

.232

.205

.I73

.202

.258

.262

Total Males
(millions) 27.7

27.9

27.0

25.8

27.7

27.1

24.3

20.2

2010

030

2050

Fraction of Females in Specified Age Groups
1990 2010
-

2030

2050

1990

2010

2030

2050

0-17

.206

.207

.209

.222

.206

.185

.I66

.I60

18-25

.I21

.087

.096

.lo0

.I21

.089

.080

.082

26-49

.320

.320

.271

.295

.320

.328

.288

.280

50-59

.I23

.I27

.I27

.I14

.I23

.I30

.I40

.I42

60+

.228

.258

.294

.267

.228

.265

.324

.333

Total Females
(millions) 29.4

29.3

28.3

26.9

Source: Authors' calculations based on population projections obtained from
the Banca dlItalia.

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Table 3
Accants for Age Zero ad F u t v c Hale 6eneratims

(thousands of dollars)

Generation's
Age i n 1990

Future
Generat ions
Percentage
Change

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Table 3 (continued)
k c a n t s for Age Zero ad Future F e m l e G a r r a t i r m i

(thousands of dollars)

Generation's
Age i n 1990

Future
Generations
Source: Authors1 calculations.

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Table 4

The Caqositim of Hale 6enwatiaull Acunnts <r=.05, g=.015)
Present Values of Receipts and Payments
(thousands of do1 Lars)
Payments

Generation's
Net
Direct
Age i n 1990 Payment Taxes
Labor

Future
Generations

259.5

Social Indirect Direct Seign. Other
Sec.
Taxes
Taxes
Reven.
Contr.

Capital

Receipts

Pension Health Other
Househ.
Benefits
Soc.Sec. Respon.
Benef

.

Paw1t s

Education

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Table 4 (continued)
The m i t i o n of F a e l e Gematianel A c c M t s (r=.05, g=.015)

Present Values of Receipts and Payments
(thousands of dollars)
Payments

Generationf s
Net
Direct
Age i n 1990 Payment Taxes
Labor

Future
Generations

56.3

Source: Authorsf calculations.

Social Indirect Direct Seign. Other
Taxes Taxes
Sec.
Reven.
Contr.
Capita 1

Receipts

Pension Health Other
Househ.EducaBenefits
Soc.Sec. Respan. t i o n
Benef.
Paymfts

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Table 5
A Comparison of Italian and U.S. Generational ~ c c o u n t s

(thousands of dollars)
Generation's
Age in 1990

0
5
10
15
20
25
30
35
40
45
50
55
60
65
70
75
80
85
90
Future
Generations
Source : Authors' calculations.

Italian
Males

American
Males

Italian
Females

American
Females

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Table 6
Understanding the Source of Generational Imbalance in Italian Fiscal Policy
Percentage Difference in Generational Accounts of Future Italians
and 1990 Italian Newborns

(1)
Base Case

:

(2)
No Demographic
Change

Percentage
Difference

292.5

126.8

Percentage
Difference

59.3

50.6

Source: Authors' calculations.

(3)

(4)

Zero Debt

Lower Social
Securitv Benefits

189.2

153.3

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Table 7
Changes in Generational Accounts Required to Attain Generational Balance
(thousands of dollars)
Tax to be Increased
Labor
Income Tax
Males
Ages
0
10
20
30
40
50
60
70
80
Future
Generations

Capital
Income Tax

Indirect

31.2
44.0
58.2
59.4
49.1
33.5
16.6
8.2
3.2

23.9
33.7
45.1
45.9
42.4
33.4
23.6
12.0
4.3

28.8
36.8
44.7
40.3
31.9
22.5
14.6
9.4
6.1

-161.7

-169.1

-164.1

Females

40
10
20
30
40
50
60
70
80
Future
Generations
Average
Net Propensity
to Save

18.9

Source: Authors' calculations.

Social Security
Contributions

Taxes

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Table 8
Changes in Generational Accounts Arising from Three Hypothetical Policies
(thousands of dollars)
Switching from
Social Security to
Indirect Taxation
Males
Ages
0
10
20
30
40
50
60
70
80
Future
Generations
Females
Ages
0
10
20
30
40
50
60
70
80
Future
Generations
Average
Net Propensity
to Save

10.9

Source: Authors' calculations.

Reducing Debt/GDP
Ratio to .6
Over 10 Years

Cutting Social
Security Benefits
bv 20% Over 10 Years

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Table 9
Earnings Function Estimates
(dependent variable: individual earnings1)
Variable

Coefficient

t-statistics

Education
Education squared
Age
Age squared
Male
Married
Occupation
Operative and laborer
Clerical
Precision craft
Professional
Manager
Entrepreneur
Other

-4,716.3
-3,247.7
886.1
5,398.8
11,418.7
21,005.9
-7,338.2

-16.9
-10.4
1.7
8.1
8.9
9.8
-20.8

2,905.8

3.2

Sector
Agriculture
Industry
Services
North
South
Constant
Adjusted R~
Standard error
Dependent variable mean
No. of observations

.78
507.7
30,633.3
9,290

The equation has been estimated by weighted least squares using the fitted
values of an OLS first-stage regression as weights. The sample of 9,290 observations excludes individuals with zero labor earnings, those not in the labor
force, and those older than 65. The dependent variable is expressed in thousands of 1989 lire.

clevelandfed.org/research/workpaper/index.cfm

Figure 1: Age and Sex Profiles

3x, value for 40-year-old males = 1

Index, value for 40-year-old males = 1

3-

2

-

1

-

Health Expenditures

Index, value for 40-year-old males = 1

2

Index, value for 40-year-old males = 1
'1

2

Other Social Security
Benefits

Females
,...
--- ....

1

-

#
#

,

'.

- Household Responsibility Payments

Index, value for 40-year-old males = 1

.*'-,.

Seignorage

,

-..-..
8.

clevelandfed.org/research/workpaper/index.cfm

Figure 1 (continued)

Index, value for 40-year-old males = 1
2-

Index, value for 40-year-old males = 1
2-

Index, value for 40-year-old males = 1

Index, value for 40-year-old males = 1

Sales of Goods and Services

2-

Direct Taxes on Labor

Direct Taxes on Capital

2- Indirect Taxes

Females,,---.,

,

Males

1-

0

o

io

io

io

40
Age

5b

60

Index, value for 40-year-old males = 1

Social Security Contributions

7'0

1

do

0
9b

'.

-

o

io

2'0

3b

40
Age

io

80

Index, value for 40-year-old males = 1

2-

Gross Income

Males

1

1

7b sb

9'0

clevelandfed.org/research/workpaper/index.cfm

Figure 1

(continued)

Index, value for 40-year-old males = 1
2 - Private Consumption

Index, value for 40-year-old males = 1

I

Net Wealth

Males

1-

Percent of total wealth

Propensity to Consume out of Wealth

;

#

,
,,

Source: Authors' calculations.