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Policy Choices in Tough Times:
The case of democratization and currency defense
Byunghwan Son
Assistant Professor of Global Affairs
George Mason University
4400 University Dr. 6B4
Fairfax VA22030
bson3(at)gmu(dot)edu
Phone: 703-993-9185 | Fax: 703-993-1244
2015 (working paper version)
Word Count: 7622 (excluding the online appendix)
FORTHCOMING AT INTERNATIONAL POLITICAL SCIENCE REVIEW
Abstract
Do policymakers under financial and political distresses make otherwise undesirable policy
choices? This paper attempts to answer this question by studying the relationship between
democratization and currency devaluation under speculative pressures. The central argument is
that leaders of young democracies lack policy credibility and instead engage in clientelistic
politics. The empirical expectation based on this argument is that young democracies, when
compared to autocracies and established democracies, exhibit high chances of succumbing to
speculative attacks as the political cost of economic adjustment needed for defense is relatively
high to these nascent regimes. The paper further contends that this relationship holds stronger
when the regime can mobilize less resources to defend their currencies. To test these arguments,
I use monthly data for 117 countries from 1977 to 2006. The results from statistical models
provide corroborative evidence for this argument.
Previous versions of this paper were presented at MPSA 2012 and ISA 2012. I thank Menna Bizuneh,
Jonathan Krieckhaus, Stormy-Annika Mildner, David Steinberg, and Thomas Pepinsky for extremely
helpful comments.
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When Isabel Peron abruptly succeeded to the presidency of re-democratized Argentina in 1974
following the death of her husband, Juan Peron, she faced a sharp antagonism from both within
and outside the Peronist party, most of whom believed that “Mrs. Perón has a long way from
proving her capacity to lead, or even to survive” (Time 1974). Desperate to cling to the support
from the Peronists, she resorted to traditional populist economic policies, which culminated in
almost drying up the foreign exchange reserves to pay for the ‘oil bills’ in 1975. Thus, it does not
come as a surprise that, later in the same year, the government gave up defending peso and
instead quickly devalued it by 160% when the currency came under strong speculative pressures
(Rock 1985).
This anecdote is illustrative of the unfortunate economic trajectories of many young
democracies: nascent democracies are susceptible to the unshackled public demand for
monetary/fiscal expansion, arriving at otherwise undesirable policy decisions. This intuition is in
line with earlier theoretical literature, which emphasizes that the explosive demands for
redistribution following democratization impairs effective governance (De Schweinitz 1964;
Huntinotn 1968). Nor is it rare to find empirical studies focusing on the catastrophic
consequences of this unshackled demand (O’Donnell 1973; Haggard and Kaufman 1995; Bender
and Drazen 2005; Keefer 2007; Gasiorowski and Poptani 2006).
The politics of exchange rates, however, is not explored in this line of literature. To date,
there have been only few qualitative, small-n studies attempting to unravel the relationship
between regime transition and exchange rate policy dynamics. This is troubling given the
continuing, if not accelerating, trend of democratization and financial globalization. While the
enhanced capital mobility has enabled financial markets to encroach the traditional domain of
domestic governance with greater chances of financial crises (Bernhard and Leblang 2006), the
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extant political economy literature does not provide policymakers of transitioning societies with
sufficient guidance to navigate this increasingly hazardous financial environment.
This paper is the first systematic attempt to fill this lacuna. I argue that in the wake of
speculative attacks, leaders in newly democratized countries occasionally grow reluctant to
defend their currencies, resulting in relatively easy, quick devaluation. Although devaluation as a
capitulation to speculative attacks is usually considered a political suicide, currency defense also
comes with significant political costs when it involves painful economic adjustments. Leaders in
young democracies, when this cost becomes politically unbearable with regard to social demands
for financial expansion, would rather choose not to defend the status quo exchange rate. To test
this argument, I use monthly time-series cross-section data for 117 countries from 1977 to 2006.
This paper is comprised of five sections. In the following section, I discuss what are the
costs involved in currency defense and why young democracies are less likely to defend their
currencies than are other types of regimes. The third section introduces the strategies of the
empirical test of this proposition along with the description of the data and variables. The fourth
section presents the result of the statistical analysis and discusses its implications. The final
section discusses the contribution of this paper to the broader literature on exchange rates and
other macroeconomic policies.
Political Economy of Currency Defense and Young Democracies
Existing Studies
As Krugman’s (1979) pioneering work implies, a currency crisis occurs when currency traders
change their portfolios en masse during a relatively short period of time in a way that a
government suddenly finds itself at the verge of reluctant devaluation of its currency. Naturally,
therefore, mainstream studies on exchange rates have focused on the determinants of speculative
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behaviors of currency traders. One implicit assumption common in this line of studies is that
speculative attacks are conceptually identical to currency crises. Indeed, the three ‘generations’
of theories on currency crises have all been developed to unravel what triggered speculative
attacks (Obstfeld 1986; Krugman 1999; Morris and Shin 1998).
However, speculative attacks are not ontologically same as devaluations. Some attacks
‘succeed’ by resulting in governments’ capitulation, which is devaluation. Others, however, ‘fail’
since governments have successfully fended off the speculative pressure (Kraay 2003;
Eichengreen, Rose, and Wyplosz 1995). Therefore, the observable end result of currency crisis—
devaluation—is actually a function of both currency traders’ decision to attack and governments’
decision to defend. Yet, with the exception of few earlier studies (e.g. Denoon 1986), the
political economy literature has largely overlooked the latter in analyzing currency crises.
A few recent studies have attempted to overcome this problem. Leblang (2003), Walter
(2008), and Han (2008), for example, recognize the strategic interaction between governments
and currency traders and find that such factors as elections, veto players, and party ideologies
significantly shape the probability of individual governments’ defense of their currencies.
Although this is certainly an improvement, these studies have one common limitation: they
explicitly exclude non-democratic cases from their sample to study the effect of democratic
institutions on currency crises. Consequently, the literature currently lacks a study linking
political regimes to currency defense.
This lacuna is puzzling. The vast literature on economic performance of political regime
type—the ‘regime debate’—clearly documents that democracies and autocracies yield divergent
outcomes (Boix 2012; Przeworski, Cheibub, Limongi, and Alvarez 2000; Krieckhaus 2006) and
forced currency devaluation is indeed one dramatic indicator of national economic performance
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often capturing headlines in developing economies. Filling this gap, the following section
presents a theoretical framework through which young democracies stand out as a different
political regime than others on the choice of currency devaluation and defense.
Political Economy of Defense and Devaluation
As Leblang (2003) explicitly models, the probability of currency devaluation/defense is a
function of the government’s willingness and ability to do so. Under the assumption that the
ability for currency defense is exogenous to both willingness and regime type,1 the paper focuses
on the varying degree of perceived costs of currency defense, which dictates the ‘willingness’.
To gauge such perceived costs, this section first discusses ‘objective’ economic consequences of
devaluation and currency defense and moves on to analyzing how this economic cost is viewed
by the leaders of different regimes.
Economic Cost of Defense and Devaluation
Starting from the economic cost, the price tags attached to both currency defense and
devaluation are formidable to governments. The immediate effects of currency devaluation
include increased difficulty in foreign debt services and skyrocketing foreign borrowing costs
(Eichengreen and Rose 2003), reducing the domestic purchasing power of imported goods
drastically (Krugman and Taylor 1979). Unexpected devaluations also undermine the credibility
of the government’s commitment to sound economic policy performance (Weymouth 2011)
crippling its economic potential in the long-run.
Currency defense also bears two well-known macroeconomic consequences: fiscal
deficits and output contraction (Eichengreen and Rose 2003). Each of these is generated by the
use of the two common defense tactics. First, fiscal deficit is driven by excessive use of foreign
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This assumption is relaxed below.
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exchange reserves. National governments, or central banks, would use their current foreign
exchange reserves to buy the local currency to keep their value against the speculative pressure
for depreciation. Because they are essentially mobilized from revenues, the exhaustion of
reserves implies impending fiscal deficits and subsequent problems such as external debts.
Alternatively, when governments try to shore up budget balance and building up reserves at the
same in times of crisis (Rodrik 2006b), shrinking government spending is inevitable. Second,
output contraction is induced by interest rate hikes. Short-term interest rates are often raised to
attract investors to hold local currency-denominated assets and send the market positive signal
regarding the government’s commitment to defense, thereby increasing the opportunity cost of
attacks (Kraay 2003). Interest rate hikes would, however, render domestic borrowings difficult,
eventually discouraging investment, retarding output growth, and causing credit crunch (Lahiri
and Vegh 2007), all of which would amount to high unemployment rates. (Eichengreen and
Jeane 2000).
On balance, there does not seem to exist any a priori answer for which economic cost is
higher than the other. In principle, the cost of defense can outweigh that of devaluation and vice
versa depending on the economic conditions of individual countries. For governments with
heavy foreign debts, for example, the net cost of devaluation would be higher than that of
defense. The opposite could be said about those in severe recessions.
This presumption, of course, is not realistic. Policymakers are not “benevolent social
planners” and their behaviors are strongly shaped by the prospect of their political survival (Broz
and Frieden 2001; Bueno de Mesquita et al. 2003). In making choices between devaluation and
defense, therefore, how much each type of economic costs damages the chances of the current
political leaders’ staying in power, namely, political cost, is of critical importance.
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Different Political Cost of Devaluation among Regimes
The contemporary political economy literature establishes that political leaders’ survival
hinges upon their support groups’, or “selectorate’s”, approval of their political legitimacy
(Bueno de Mesquita et al. 2003) and thus, economic policies are reflective of their preferences.
Monetary policies are no exceptions. Frieden, Ghezzi, and Stein (2001), for example, find that
the chances of devaluation are strongly correlated with its effect on the societal groups that
buttress the regime’s survival.
In this sense, political regimes’ varying predisposition to defense/devaluation can be
understood by analyzing who their support groups are and what those groups prefer regarding
monetary policies. I assume that all societies are comprised of a few rich elites and massive poor
public, and the degree to which the survival of the leaders of each political regime depends on
these two groups differs significantly.2
Autocracy
In autocracies, the leader’s survival hinges upon the ‘elites’. Here, the distributional
consequences of defense and devaluation tilt the balance in favor of defense. The major negative
effect of defense such as increasing unemployment rates and government spending cuts
concentrates mostly on the poor ordinary citizens. The output contraction and high borrowing
cost induced by interest rate hikes might impair some of the business interests as well, but
autocrats can easily transfer this cost to the poor, which indirectly enrich the financially rich
elites (Halac and Schmukler 2004).
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This is not an oversimplification. Although ‘elites’ can include a wide array of social groups ranging from
nomenklatura to business associations to military juntas, it is widely accepted that their interests are generally
intertwined and revolve around that of property owners (Acemoglu and Robinson 2006; O’donnell 1973; Haggard
and Kaufman 1995).
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The economic cost of devaluation, on the other hand, is all-encompassing. Reduced
purchasing power would impact not only domestic consumers, but also importers, who are likely
to be elites. Likewise, holders of local currency-denominated assets, many of whom are the rich,
would be also damaged by devaluation (Frieden, Ghezzi, and Stein 2001). When the business
interests are hampered, as Latin American experience of democratization during the 1970s and
1980s demonstrates, devaluations lead to “elite division,” culminating in coups or
democratizations (Haggard and Kaufman 1995). Since defense appears to be costless whereas
devaluation costly to dictators, the probability of currency defense in autocracies is expected to
be high.
Established Democracy
Democratic leaders also prefer defense to devaluation, but for different reasons. Contrary
to autocracies, policy choices in democracies reflect the interest of the general public. Since the
effect of either policy choice might appear menacing to the public, the distributional effect of
devaluation/defense might not directly determine the policy outcome in democracies. Instead, in
democracies, two different factors are at work to drive up the cost of devaluation and discount
that of defense: the symbolism of devaluation and policy credibility of democratic leaders.
Unlike “orderly realignments” (Rodrik 2006b) in tranquil times, reluctant devaluation
forced by speculative pressures is deemed by the public as a “humiliating” capitulation to foreign
forces (Blaazer 1999) and, thus, an “indication of fundamental policy failure and serious
economic disequilibrium” (Remmer 1991, 784). This symbolism is predicated on the salience of
devaluation. The significant changes in exchange rates are highly visible to the public in a
pegged exchange rate regime (Herrendorf 1999) and, specifically, forced devaluations usually
capture news headlines particularly where freedom of speech and press is guaranteed. Moreover,
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the major effects of devaluation such as reduction in purchasing power and difficulty in foreign
debt services are almost instantaneous, quickly reinforcing the public’s despair. This salience of
devaluation as a seeming policy failure might take incumbent candidates a great toll in elections
(Frankel 2005) and indeed democratic leaders often adjust the timing of necessary devaluations
to electoral calendars (Walter 2008; Leblang 2003).
Currency defense is, on the other hand, relatively invisible to the public. The willingness
for defense is essentially private information of policymakers (Morris and Shin 1998). The effect
is not so spontaneous either. Unemployment rates might rise, for instance, but not at the same
pace as purchasing power plummets after devaluation. Thus, the public might not very easily
monitor if their government is engaging in currency defense. This difference in visibility of
policies makes defense preferable to devaluation in the eyes of democratic leaders.
One can argue, however, that it is plausible only in the short-run that the imminent
salience of devaluation distracts voters from the inconspicuous cost of defense. In the process of
currency defense, the cost such as unemployment and credit crunch will eventually materialize,
haunting the government that devalued.3 Democratic leaders might very well recognize this
possibility and find the political cost of defense not negligible.
Institutions in well-functioning democracies, however, entail “commitment technology”
that mitigates such backfires (Rodrik 2000, 10), which helps the leaders discount the cost of
defense. As the vast literature on economic reform commonly posits, economic adjustments are
politically difficult as the cost is unevenly distributed among social groups (e.g., Alesina and
Drazen 1991). This is more so for currency defense, whose burden falls disproportionately on the
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In this case, it is highly likely that the public do not realize that the rising unemployment rates and domestic
borrowing difficulties are the cost they are paying for defense. However, this does not affect leaders’ policy choice
because what matters for politicians is whether voters electorally punish them, not the reason for the punishment.
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poor public. A necessary condition for successful adoption and implementation of defense,
therefore, is the credibility of policy makers’ promise that defense is a public good and the
‘losers’ sacrifice will be compensated in the future (Przeworski 1991; Schamis 1999).
Democratic leaders enjoy relatively high degrees of such credibility as it is born out of
“repeated interactions between voters and candidates” (Kapstein and Converse 2008, 11). In the
end, the public is convinced that politicians’ campaign promises are credible to a certain extent
since they have witnessed broken promises leading to electoral punishments. In fact, years of
electoral politics make voters in advanced democracies blame their leaders for the lack of
necessary adjustments (Alesina, Perotti, and Tavares 1998). In short, democracies exhibit
institutional properties that render defense feasible and devaluation infeasible. Hence, currency
defense is strongly expected in democracies under speculative pressures.
Young Democracy
However, not all democracies are the same and, particularly, the commitment
technologies are not readily available in young democracies precisely because of the little time
that has elapsed from their transition. The limited experience of democracy implies that political
leaders in young democracies have had little time to interact with their constituents through
elections, which is essential for building the policy credibility. Accordingly, these leaders’
promise of future compensation for defense-induced adjustments might not be as convincing to
the public as their counterparts’ in more established democracies are.
Not only does the lack of credibility of leaders in young democracies imply the difficulty
of imposing adjustments on the general public who otherwise could have been supportive of
currency defense. It also entails certain societal groups’ acute protests against currency defense
owing largely to the pervasive clientelism in young democracies. Either inherited from the
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ancien régime (Hellman 1998) or (re)born with the transition (Schamis 1999; van de Walle
2009), young democracies are rife with ‘distributional coalitions’ that would not wither right
away (Cameron 1988). Since the effort to garner support through policy promises targeting the
general public is in vain, the leaders of young democracies often find it the only politically
feasible choice to cater to these groups’ particularistic interests to stay in power (Keefer 2007).
The macroeconomic consequences of currency defense such as unemployment, tight revenue,
and high domestic borrowing cost indicate increasing difficulty in securing pork barrels that
would otherwise have been allocated toward these groups. Thus, distributional coalitions might
find currency defense to be squarely at odds with their own interests and the leaders who are
reliant on them would see the political cost of defense non-negligible.
In short, the lack of leaders’ credibility renders the promises of compensation for
adjustments relatively unappealing to the public in young democracies. It also breeds rampant
clientelism that channels certain societal groups’ anxiety about currency defense into politicians’
reluctance to do so. This is not to suggest, however, that currency defense is more likely than
devaluation in young democracies. The difficulty of adjustment and clientelistic politics
notwithstanding, as long as there are regular elections, the prohibitively high symbolic cost of
devaluation is present in young democracies as well as in established ones.4 Thus, it is hard to
predict ex ante whether it is defense or devaluation that is more likely in young democracies.
However, this uncertainty is clearly contrasted with the certain preferability of defense in other
regimes. On balance, therefore, it is expected that the likelihood of currency defense is relatively
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One could argue that the ‘honey moon’ of social actors and the new regime makes adjustment easier in young
democracies. However, it is questionable how common and durable such honeymoon periods are among
democratization episodes (Bernhard, Reenock, and Nordstrom 2003). More importantly, new leaders enjoying
political momentum might rather be tempted to engage in blame-shifting and quickly devalue (Klein and Marion
1997).
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higher in young democracies than in autocracies or established democracies under speculative
attacks [Hypothesis 1].
The foregoing discussion assumes that the actual ability of all governments to defend
their currency is constant to highlight how ‘willingness’ to defend varies across regimes. But in
reality, governments’ ability for currency defense varies. This is particularly important for young
democracies as many of them emerge from economic disasters, thereby lacking the capability of
defending their currencies. The leaders of these troubled regimes find defense even more costly
because weaker economic conditions indicate even more painful adjustments and greater
compromise on distributional coalitions’ interests. Conversely, those with affluent financial
resources might find defense almost costless since the magnitude of the expected adjustment and
loss of pork barrel might be negligible. Therefore, one can expect that Hypothesis 1 is
conditional on the amount of resources for defense young democracies enjoy. In other words,
young democracies are more likely than other regimes to devalue their currencies when they
possess lower level of financial resources to defend their currencies [Hypothesis 2]. On the
contrary, when those resources are abundant, young democracies are not expected to be different
from other regimes in the probability of defense.
Research Design
Variables and Samples
Dependent variable5
Given the multi-stage structure of exchange rate dynamics leading to currency devaluation—i.e.
fixed exchange rate regimes, currency speculation, and currency devaluation, generating the
5
The list of countries that experienced a speculative attack is provided in Table A1 of the online appendix.
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dependent variable also has to go through three steps. First, since flexible exchange rate regimes
are conceptually free from speculative attack, the sample should be comprised of observations
with fixed exchange rate regimes. For this sample, monthly exchange rate observations between
1977 and 2006 from International Financial Statistics (IFS) and OECD statistics are utilized.
Though recent studies emphasize the need for finer gradation between purely fixed and purely
flexible (floating) regimes (Reinhart and Rogoff 2011; Levy-Yeyati and Sturzenegger 2005), a
binary measure is necessary to generate a definite sample for the later stages. Following Leblang
(2003, 2002), only those country-months whose 12-month moving average of nominal exchange
rate changes over US dollar remains within the 2.5 percent band are included in the sample. The
reason why this measure is chosen over other alternatives is to obtain as large number of
observations as possible.6 EMU III-euro countries are dropped from the sample as their
monetary/exchange rate policies are coordinated with one another.
The second step involves identifying the observations with and without currency
speculation. The measure of speculative attack is calculated from ‘exchange market pressure’
(EMP) which is measured as:
EMPit = Δsit/σΔsi—Δrit/σri
where Δsij and Δrit are the monthly change of nominal exchange rate and foreign reserves
excluding gold for country i at month t, respectively. σ is within panel standard deviation of s
(and r). Note that the original form of this measure also includes the interest rate differential
between the country and US (Eichengreen, Rose, Wyplosz 1997). I follow Leblang (2003, 2002)
and Block (2003) on dropping it from this measure since the data for interest rate are very
6
Using Reinhart and Rogoff’s (2011) measure actually strengthened the result.
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limited and reducing about 60 percent of observations when included.7 Speculative attack, then,
is defined as:
Speculative Attackit = 1 if EMPit> 2σEMPi + μEMP
= 0 otherwise
where σEMPi and μEMPi are the within-panel standard deviation and mean of EMP, respectively.
This measure is designed to capture extraordinarily high values of EMP. Following Eichengreen,
Rose, and Wyplozs (1997), a “three-month exclusion window” for the attacks happening four
months in a row or more is applied to ward against double-counting one attack episode.
Based on these steps, the dependent variable constructed is a binary measure of ‘defense’
that is coded as 1 when the country still maintains currency peg at the current or the following
month of speculative attack. Since the exclusion window is applied, I also recoded non-defense
cases as defense when the country comes back to peg within three months from the attack to
avoid coding error. This also enables us to take into account the possibility that a country
repeatedly failed to defend its currency for two months and finally succeeded in the third month
from the attack.8
Independent Variable
The central explanatory variable in this study is ‘young democracy’. Conceptually, it identifies
countries that have only recently democratized. I follow Remmer (1990) and Gasiorowski and
Poptani (2006) by measuring “young democracy” as a dummy variable set equal to 1 for all
country-years within a certain time span after democratization.
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I estimated the model using the conventional measure anyway, and found little difference.
Using and not using this recoding scheme do not make any significant difference in the result of statistical analysis.
Similarly, allowing cases where currency peg is resumed after a longer period of failing (up to 7 months) to be
coded as defense such that the result can be comparable to others’ such as Walter (2008) does not alter the end result
systematically.
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Specifically, I follow Rodrik and Wacziarg (2005) and Kapstein and Converse (2008) by
defining “young democracy” as a democratic regime that has experienced democratic transition
during the past five years. This choice is based on the reasoning that as democracies age, their
institutions also become functional (Gerring, Thacker, and Moreno 2005) such that the
commitment technologies are increasingly available. As such, the lack of credibility and
prevalence of clientelism might be most pronounced only in the first few years following
democratization.9 The five year cut-off point is apparently arbitrary and, yet, using alternatives
makes no significant differences.10
To identify the year of democratization—i.e. the first year of democracy, Cheibub,
Ghandi, and Vreeland’s (2009) dataset is used.11 One problem of this coding decision is the
discrepancy between monthly (dependent variable) and yearly (independent variable)
observation. A measurement error, for instance, is possible when ‘real’ democratization occurred
in, say, March but all twelve observations in the entire year are coded as those of young
democracy. To test if this possibility influences the result, I recoded the entire first year (i.e. 12
months) of young democracy as missing (result shown in Table A8, online appendix). This
coding rule change does decrease the significance of Young Democracy possibly because doing
so loses some important information. Even then, however, it still hovers above the conventional
95% level (p=0.012), indicating that the concern about measurement error is unwarranted.
Conditioning Variables
9
This is well reflected in Appendix Figure A1 of the online appendix, based on the model where an “age of
democracy” variable replaces Young Democracy.
10
The result is reported in Table A2 of the online appendix.
11
As a sensitivity analysis for this choice, POLITY IV (Marshall, Jaggers, and Gurr 2010) was also used. The
difference is negligible.
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Two variables are used to capture the conditioning effect of governments’ capacity to defend
their currencies on the probability of currency defense postulated in Hypothesis 2. First, the
foreign exchange reserve holdings divided by money supply is used following the traditional
models of currency crises (Frankel and Rose 1996; Eicheengreen, Rose, and Wyplosz 1997).
Larger reserve holdings indicate stronger capacity to fight speculative attacks. Since the changes
in reserve are endogenous to attack, the reserve variable is lagged three months. As it is certainly
possible that reserves exert direct influence on the probability of defense independently of
regime types (Krugman 1979), this variable is included as a control variable in the noninteraction model. Another conditioning variable is short-term real interest rate. Lower
interest rates imply stronger capacity for currency defense in the near future given that there
exists bigger room for interest hikes that the government can exploit to defend the currency. This
variable, however, is not used as a control variable in the non-interaction model as including it
reduces the number of observations too drastically from 673 to 474.12
Control Variables
Various factors that can alternatively account for currency devaluation are included as control
variables. First, since governments ‘learn’ about exchange rate policies over time (Simmons and
Hainmueller 2004), the experience of interaction with market should strongly influence the
government’s decision to devalue. For this matter, number of previous speculative attacks,
number of previous currency defense, and the duration of non-attack period are employed
as control variables. In addition, since official proclamation of exchange rate policy would also
affect the country’s exchange rate movement (Guisinger and Singer 2010), a dummy variable
12
When included, the p-value of Young Democracy stays below the conventional 95% level (p=0.039). The result is
reported in Table A7 of the online appendix.
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that is coded as 1 when a de jure fixed rate regime is observed for the given country-month,
and 0 otherwise is included. For overall national macroeconomic performance, economic growth
rate (GDP growth rate) and the level of development (logged GDP per capita) are also used as
control variables. Additionally, drawing upon Walter (2008), the severity of speculative attack
is used. This variable is measured by the difference between the within-panel standard deviation
and mean values of EMP.
‘Veto player’ is also controlled for following Han (2008) and Keefer and Stasavage’s
(2002) findings that how much policymakers decisions are constrained affects their monetary
policy choices. I use Henisz’s (2000) ‘political constraints’ measure, which combines
institutional constraints (legislatures, federal units and judiciaries) and partisan control of
legislatures on a scale from zero (no constraints) to one (full constraints).13
Unless otherwise specified, all the economic explanatory variables are lagged one period
(one month for monthly observed variables, and one year for yearly observed variables) to avoid
endogeneity.14 The descriptive statistics of these variables is reported in Table 1.
[Table 1 about here]
Models
Since the dependent variable is binary, the benchmark empirical model uses probit regressions.
This choice is not entirely indisputable but careful consideration of alternative estimation
strategies confirm that the use of simple binary probit model does not lead to any biased result.
13
Both Han (2008) and Keefer and Stasavage (2002) use Dataset of Political Institution’s measure of veto players. I
chose Heinsz’s ‘polcon’ index over DPI simply because the former covers more countries. This choice does not
affect the result of statistical analysis.
14
For interest rates and foreign exchange reserves, simply temporarily lagging the variables might not be enough to
avoid endoegeneity, given that these tools are often used pre-emptively, well in advance of speculative attacks
(Lahiri and Vegh 2007.). Alternative measure used to make sure that the model does not suffer from endogeneity
was country-mean values of these two variables and the difference between local and the US interest rates. The
result using these new measure were, however, not different from using the original ones (result reported in Table
A5 of the online appendix).
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Specifically, one can argue that the apparent selection effect might be at work because
speculative attacks happen only when the value of the currency in question is fixed and currency
defense in turn occurs when there is a speculative attack. Thus, for example, it is possible that
‘transparent’ democracies generally adopt flexible exchange rate regimes (Broz 2002) such that
many established democracies who otherwise could not afford defense have already been
selected out from the sample. If this is the case, the result of binary probit models would be
misleading. I have used alternative, mutil-stage models (e.g., Heckman 1979) accordingly, and
yet, did not find any selection mechanism affecting the probability of young democracies’
currency defense (result reported in Table A3, online appendix).
Similarly, one can also argue that neither simple binary probit nor Heckman censored
probit models can account for the strategic nature of the interaction between the government and
the market in determining the probability of speculative attacks and currency defenses. As
Leblang (2003) demonstrates, the probability of speculative attack is endogenous to the
‘expected’ probability of currency defense, but the sequential structure of Heckman probit
models cannot take this into consideration. I accordingly used Bas, Signorino, and Walker’s
(2007) Strategic Backward Induction as an alternative to the Heckman models. The result, again,
comes extremely close to that of the benchmark binary probit model (result reported in Table A4,
online appendix).
Empirical Analysis
[Table 2 about here]
The effect of young democracy
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The result of the benchmark probit models is reported in Table 2. In the first column, the
coefficient of young democracy is negatively significant supporting the Hypothesis 1 that young
democracies are less likely to defend their currencies than are other regimes when speculative
attack takes place. The substantive effect of this variable is illustrated in Figure 1.
[Figure 1 about here]
As expected, the probability of currency defense depicted in Figure 1 is generally high,
highlighting the fact that devaluation is usually an unpopular choice. The graph, however, also
clearly demonstrates that the probability of currency defense is significantly lower in young
democracies (80.62%) than in other types of regime. Specifically, young democracies are about
10% less likely to maintain currency peg under speculative pressures than are autocracies. More
importantly, they are about 17% less likely to defend their currencies than are their established
counterparts. The fact that the probability of defense is lower in autocracies than established
democracies is interesting. This could be attributed to the possibility that, unlike the theoretical
framework put forward above, some organized social groups in some autocracies (such as
populist parties) do oppose defense and affect monetary policies, although much less so than
those in young democracies do.
While these probability differentials might seem small, interaction models show much
more marked differences. The significant interaction terms in the second and third columns of
Table 2 confirm that there are strong conditioning effects of foreign reserves and interest rates on
the relationship between young democracy and currency defense. Again, this conditioning effect
is graphically illustrated in Figure 2.
[Figure 2 about here]
19
20
Panel A of Figure 2 depicts the statistically significant difference between the expected
probability of defense of young democracies and that of other regimes. Specifically, when the
logged reserve/M1 falls lower than -6, which is roughly 1 standard deviation away from its mean
value, young democracies are very unlikely to defend (or more likely to devalue) their currencies,
the probability being almost 10 percent. Other regimes in a similar situation, however, are still
likely to defend with about 60 percent of probability. In other words, when the resources
necessary for currency defense dry up, young democracies are about 50% less likely than other
regimes to defend their currencies. On the other hand, as expected, when there is enough foreign
reserves to help them defend their currencies (the right-hand side of Panel A), young
democracies do not appear to differ from other regime types in the chances of currency defense,
supporting Hypothesis 2.
A similar pattern is observed in Panel B of Figure 2. When there is enough room for
interest rates to move up (the left-hand side of Panel B), the probabilities of defense in young
democracies and those in other regimes are indistinguishable. However, when the real interest
rate is 6% or higher(the right-hand side of Panel B) such that there does not exist an enough
room for interest rate hikes, young democracies are up to 25 percent less likely than others to
defend their currencies, lending additional support to Hypothesis 2.
Sensitivity Analysis
[Table 3 about here]
Although potential concerns about possible measurement errors, inefficient estimation, and
under-specification have been addressed throughout this paper, there are still needs for checking
the robustness of the finding from the benchmark models in Table 2. For example, the result of
probit models employed here could be biased since devaluation is rare, comprising only 5.6 per
20
21
cent of the entire sample. This necessitates the use of an alternative estimation method, namely
Rare Event Logistic regression models (King and Zeng 2001). As the first row of Table 3
indicates, however, this alternative does not bring about any meaningful difference in terms of
the effect of Young Democracy on the probability of currency defense.
It is also possible that what Young Democracy captures is not exactly the cost of currency
defense unique to nascent democracies, but the fragility of new-born regimes in general. If this is
true, Young Autocracy, an autocracy variable measured in a similar way as Young Democracy,
should have a negatively significant effect on currency defense as well. However, as shown in
Table 3, the coefficient of Young Autocracy is far from significant.
Although the pseudo-R2 of the benchmark models is reasonably high, it is still possible
that they are missing important independent variables. To ward off this concern, political
variables such as dummies for Right-wing governments (Leblang 2003) and the years of election
(Walter 2008) as well as economic fundamentals variables such as the percentage of external
debts in GDP, inflation rate (GDP deflator), the volume of export as a percentage of GDP and
region dummies (Frankel and Rose 1997) are included in the benchmark model.15 In these
possible specifications, the significance of Young Democracy is consistently above the
conventional 95% level, as shown in Table 3, suggesting that the benchmark models do not
suffer from an omitted variable bias.
Conclusion
As Gourevitch (1986, 221) points out, “[economic] crises express what is happening within …
countries.” In this paper, I show that currency crises is a critical juncture at which the lack of
15
The data for the political and economic variables are derived from Beck et al. (2001) and World Bank (2011),
respectively.
21
22
credibility and the prevalence of clientelism in young democracies occasionally leads to a rather
surprising policy choice, currency devaluation. Further, I demonstrate that this is particularly true
when the resources that these leaders can muster to fend off speculative attacks are scarce.
This finding provides a few important implications to the literature of international
political economy as well as policymakers. First, the paper is the first attempt to directly
subjecting the effect of young democracies on currency market dynamics to a rigorous empirical
analysis. Despite its increasing importance in globalization, very little ink has been spilt over the
linkage between democratization and financial market. This paper fills this lacuna by finding that
young democracies respond to currency crises differently than other regimes do.
The paper also broadens the scope of the recent literature focusing on the effect of
domestic political constraints on policymakers’ decision of currency defense (Leblang 2003; Han
2008; Walter 2008). While the existing studies exclusively consider at least minimally
democratic countries, this paper includes the global sample of countries encouraging the study on
the linkage between political regime and currency crisis.
The paper also contributes to the currently growing political economy literature on
democratization. Specifically, the findings presented in this paper are in line with those studies
focusing on the effect of troublesome political environment of young democracies on their
economic performance (Gasiorowski and Poptani 2006; Keefer 2007; Kapstein and Converse
2008; Bender and Drazen 2005). While much of this literature focuses on domestic allocation of
economic resources, this paper extends its scope to international monetary policies.
Finally, the paper raises an interesting question about the fate of democratization. Since
the relatively frequent decision of devaluation in young democracies is partly a product of
clientelistic politics, the general public is likely to be resentful of the regime’s economic
22
23
performance in the end. As the lack of democratic accountability in economic policies
occasionally bring about autocratic reversal (Bernhard, Reenock and Nordstrom 2003; Houle
2009), the paper implies that the fragility of young democracies can be attributed to their affinity
with clientelisim.
This by no means implies that regimes have to avoid democratization. Instead, the result
of interaction models actually provides leaders of transitioning societies a valuable policy lesson:
the ability to defend currencies can mitigate the negative impact of democratic transition on the
probability of reluctant devaluation. The statistical result of this paper indicates that the leaders
of young democracies who overreact to the anticipation of crisis by splurging foreign currency
holdings and/or hoisting interest rates are likely to succumbing to speculative attacks.
23
24
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29
Table 1. Descriptive Statistics
variable
currency defense
young democracy
log(reserve)/M1
no attack duration
# of past attack
De jure fixed regime
GDP growth rate
log(GDP)
Severity of Attack
# of past defense
veto player
mean
0.817236
0.056464
-2.74291
37.93165
4.491828
0.426449
1.036188
8.607013
1.315726
3.793462
0.386549
SD
0.38676
0.230986
4.918506
50.80924
3.095264
0.494929
7.314147
1.132148
0.208455
2.909419
0.332324
min
0
0
-17
0
0
0
-65.0247
5.88343
0.62135
0
0
max
1
1
24.8952
354
16
1
26.9802
11.1971
1.88158
15
0.895054
Number of observation = 673
29
30
Table 2. Democratization and Defense, Benchmark Models
(1)
(2)
Young Democracy
-0.598**
3.113
(0.248)
(1.893)
log(reserve)(t-3)
0.282***
0.265***
(0.0787)
(0.0763)
Real interest rate (T-1)/M1
Young Democracy × reserve
0.736**
(0.342)
Young Democracy × Real Interest Rate
Veto Players (T-1)
No Speculation Duration
Number of past Speculative attacks
De jure fixed exchange rate regime(t-1)
GDP growth rate (T-1)
Log(GDP)
Severity of attack
Number of past currency defense
Constant
Observations
Pseudo R-squared
(3)
0.0689
(0.467)
0.551***
(0.103)
0.0139*
(0.00815)
0.753
(0.480)
-0.00180*
(0.00108)
-0.415***
(0.0845)
0.112
(0.209)
0.0204*
(0.0108)
0.266*
(0.147)
-1.061
(0.826)
0.538***
(0.0931)
1.426
(1.308)
673
0.561
0.767
(0.495)
-0.00228**
(0.00110)
-0.415***
(0.0833)
0.109
(0.209)
0.0181
(0.0111)
0.249*
(0.145)
-0.923
(0.805)
0.534***
(0.0915)
1.308
(1.297)
673
0.571
-0.129***
(0.0427)
-0.294
(0.596)
-0.000336
(0.00196)
-0.339***
(0.102)
0.0685
(0.287)
0.0685***
(0.0245)
0.145
(0.156)
0.394
(0.782)
0.609***
(0.120)
1.468
(1.569)
474
0.684
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Probit estimates.
Standard errors are clustered for country. Upper case t (‘T’) indicates the variable is lagged by year while
lower case t (‘t’) indicates the variable is lagged by month.
30
31
Table 3. Sensitivity Analysis
Coefficient/S. E. of
Observations
Pseudo-R2
Young Democracy
Rare event logistic model
-1.094***
673
0.561
(0.389)
Young Autocracy
-0.178ǂ
673
0.556
(0.442)
Right-wing government
-0.598**
673
0.561
(0.248)
Election Year Dummy
-0.723***
662
0.554
(0.226)
Region Dummy
-0.679***
664
0.588
(0.236)
External Debt/GDP
-0.599**
512
0.555
(0.279)
Inflation (GDP deflator)
-0.663***
647
0.565
(0.234)
Export/GDP
-0.623**
500
0.640
(0.306)
ǂ
Coefficient/SE of Young Autocracy. * significant at 10%; ** significant at 5%; *** significant at 1%.
Cell entries are Probit estimates. Standard errors are clustered for country. All the control variables from
the benchmark models were included, but the result is not reported to save space.
Model
31
32
Probability of Defense
Figure 1. Expected Probability of Currency Defense
Defense
Young Democracy
Autocracy
Established
Democracy
0.8062
0.9052
0.9781
Note: all other variables are set at their median.
32
33
Figure 2. Predicted Probability of Currency Defense with 95% Confidence intervals.
Note: all other variables are set at their median level.
33
34
Policy Choices in Tough Times:
The case of democratization and currency defense
ONLINE APPENDIX
https://sites.google.com/site/kalkas/publications
34
35
Table A1: Country List
Albania
Algeria
Angola
Argentina
Armenia
Bangladesh
Barbados
Benin
Bolivia
Botswana
Brazil
Bulgaria
Burkina Faso
Burundi
Cambodia
Cameroon
Canada
Cape Verde
Central Africa
Chad
Colombia
Congo, Demo. Rep.
Congo, Republic of
Costa Rica
Cote d'Ivoire
Croatia
Cyprus
Czech Republic
Denmark
Dominica
Dominican Rep.
Egypt
El Salvador
Estonia
Fiji
Gabon
Gambia, The
Georgia
Ghana
Grenada
Guatemala
Guinea
Haiti
Honduras
Hungary
Iceland
India
Indonesia
Iran
Israel
Jamaica
Japan
Jordan
Kazakhstan
Kenya
Kuwait
Kyrgyz Rep.
Lao, P.D.R.
Latvia
Libya
Lithuania
Madagascar
Malawi
Malaysia
Mali
Mauritius
Mexico
Moldova
Mongolia
Morocco
Mozambique
Namibia
Nepal
Nicaragua
Niger
Nigeria
Norway
Oman
Paraguay
Peru
Philippines
Poland
Qatar
Romania
Russia
Rwanda
Saudi Arabia
Senegal
Singapore
Slovak Rep.
Slovenia
Korea
Sudan
Suriname
Sweden
Switzerland
Tanzania
Thailand
Togo
Trinidad & Tobago
Tunisia
Turkey
Uganda
Uruguay
Venezuela
Vietnam
Zambia
35
36
Table A2. Using Different Time Frames for Young Democracy
young democracy
measure
t0-t1
t0-t2
t0-t3
t0-t4
stage3 (defense)
-0.610**
(0.305)
-0.501*
(0.276)
-0.677***
(0.237)
-0.598**
(0.248)
young democracy
measure
t0-t5
t0-t6
t0-t7
t0-t8
t5-t8
stage3 (defense)
-0.534**
(0.260)
-0.846***
(0.201)
-0.793***
(0.299)
-0.591**
(0.284)
-0.591**
(0.284)
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are probit coefficient with
standard errors in parentheses. Standard errors are clustered for country. A set of control variables same as
the ones of the benchmark model were included in each model but the result is not reported to save space.
36
37
Table A3. Democratization and Defense, Censored probit estimates
DV=currency defense (Stage 3)
Young Democracy
log(reserve)(t-3)/M1
(1)
(2)
(3)
(4)
(5)
(6)
-0.680
(0.326)**
0.208
(0.049)***
-0.677
(0.325)**
0.208
(0.049)***
2.714
(1.603)*
0.172
(0.045)***
0.668
(0.268)**
2.711
(1.598)*
0.171
(0.045)***
0.667
(0.267)**
54.153
(8.831)***
0.451
(0.094)***
53.715
(15.183)***
0.449
(0.094)***
0.008
(0.010)
-4.807
(0.765)***
-1.620
(1.128)
-0.003
(0.003)
-0.029
(0.116)
-0.340
(0.418)
0.133
(0.047)***
0.626
(0.226)***
-0.415
(1.074)
0.241
(0.166)
-1.487
(1.754)
0.008
(0.010)
-4.748
(1.261)***
-1.609
(1.120)
-0.003
(0.003)
-0.028
(0.116)
-0.333
(0.417)
0.132
(0.047)***
0.626
(0.225)***
-0.422
(1.073)
0.235
(0.166)
-1.517
(1.745)
-0.007
(0.097)
0.030
(0.040)
-0.000
(0.005)
0.307
(0.130)**
-0.006
(0.053)
-0.002
(0.009)
0.071
(0.004)***
-0.007
(0.007)
-0.115
(0.068)*
-0.005
(0.003)**
0.010
(0.001)***
-2.635
(0.346)***
-0.007
(0.098)
0.028
(0.040)
-0.000
(0.005)
0.308
(0.131)**
-0.007
(0.053)
-0.003
(0.009)
0.071
(0.004)***
-0.007
(0.007)
-0.114
(0.068)*
-0.005
(0.003)**
0.009
(0.001)***
-2.608
(0.347)***
-0.009
(0.010)
0.458
(0.259)*
19,731
-1,451.22
Young Democracy × reserve
Real interest rate (T-1)
Young Democracy × Real Interest Rate
Veto Players (T-1)
t-attackǂ
Number of past Speculative attacks
De jure fixed exchange rate regime(t-1)
GDP growth rate (T-1)
Log (GDP) (T-1)
Severity of attack
Number of past currency defense
Constant
DV=speculative attack (Stage 2)
Young Democracy
Log (GDP)
GDP growth rate (T-1)
Veto Players (T-1)
Rightist Government
log(reserve)t-3/M1
Contagious Speculation
Number of past Speculative attacks
De jure fixed exchange rate regime(t-1)
t-attackǂ
US interet rate(T-1)
Constant
0.757
(0.653)
-0.003
(0.001)**
-0.141
(0.095)
0.165
(0.238)
0.033
(0.019)*
0.475
(0.188)**
-1.759
(0.840)**
0.194
(0.129)
0.061
(1.612)
0.759
(0.651)
-0.003
(0.001)**
-0.141
(0.094)
0.166
(0.238)
0.033
(0.019)*
0.475
(0.188)**
-1.761
(0.836)**
0.192
(0.129)
0.041
(1.605)
0.692
(0.650)
-0.004
(0.001)***
-0.124
(0.098)
0.185
(0.255)
0.027
(0.019)
0.453
(0.189)**
-1.474
(0.833)*
0.180
(0.135)
-0.335
(1.575)
0.692
(0.649)
-0.004
(0.001)***
-0.124
(0.097)
0.186
(0.254)
0.027
(0.019)
0.454
(0.189)**
-1.478
(0.831)*
0.178
(0.135)
-0.354
(1.569)
-0.028
(0.074)
0.042
(0.028)
-0.007
(0.004)*
0.088
(0.097)
-0.013
(0.051)
-0.004
(0.005)
0.076
(0.004)***
-0.017
(0.007)***
-0.050
(0.051)
-0.005
(0.002)**
0.008
(0.001)***
-2.480
(0.241)***
-0.028
(0.074)
0.040
(0.028)
-0.007
(0.004)*
0.087
(0.097)
-0.013
(0.051)
-0.005
(0.005)
0.076
(0.004)***
-0.017
(0.007)**
-0.048
(0.051)
-0.005
(0.002)**
0.008
(0.001)***
-2.444
(0.243)***
-0.016
(0.015)
0.400
(0.206)*
19,865
-1,877.56
-0.028
(0.074)
0.042
(0.028)
-0.007
(0.004)*
0.088
(0.097)
-0.013
(0.051)
-0.004
(0.005)
0.076
(0.004)***
-0.017
(0.007)***
-0.050
(0.051)
-0.005
(0.002)**
0.008
(0.001)***
-2.479
(0.241)***
-0.028
(0.074)
0.040
(0.028)
-0.007
(0.004)*
0.087
(0.097)
-0.014
(0.051)
-0.005
(0.005)
0.076
(0.004)***
-0.017
(0.007)**
-0.048
(0.051)
-0.005
(0.002)**
0.008
(0.001)***
-2.443
(0.243)***
-0.016
(0.015)
0.410
(0.205)**
19,865
-1,874.89
Rho (stage12)
Rho (stage23)
N
Log-pseudolikelihod
0.390
(0.207)*
19,867
-1,879.42
0.400
(0.205)*
19,867
-1,876.75
0.437
(0.255)*
19,733
-1,452.33
19,731
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Heckman probit coefficient with
standard errors in parentheses. Standard errors are clustered for country. ǂ “t-attack” is the duration for nonespeculation. Other components of cubic polinomial approximation, namely, t-attack2 and t-attack3 (Carter and
Signorino 2010), are also included in the selection equation but the result is not reported to save space.
37
38
Table A4. SBI estimates
Government
constant
defend
devalue
0.287
(1.460)
veto
severity
young democracy
status quo
Market
defend
devalue
-1.534**
(0.721)
-1.649***
(0.061)
0.744
(0.484)
0.657
(1.005)
-1.070***
(0.400)
111.524***
(26.562)
0.007
(0.061)
0.300
(0.302)
0.011
(0.021)
0.040
(0.034)
-0.002
(0.001)
-0.204*
(0.118)
reserve/M1
-0.000
(0.000)
past attacks
-0.021***
(0.007)
de jure fixed
-0.119**
(0.052)
GDP growth rate
-0.009*
(0.005)
overvaluation
0.006**
(0.003)
tnoattack
-0.016***
(0.003)
tnoattack2
0.000***
(0.000)
tnoattack3
-0.000***
(0.000)
log(GDPpc)
0.035***
(0.010)
contagion
0.070***
(0.004)
observations
537
11431
loglilkelihood
-118.378
-2209.97
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are maximum likelihood
estimates with standard errors in parentheses.
38
39
Table A5. Democratization and Defense: Using Alternative conditioning variables
Young Democracy
Mean Reserve
(1)
-0.998***
(0.296)
0.000
(0.000)
YoungDem*Mean Interest Rate
Mean Interest Rate
YoungDem*Mean Reserve
(2)
0.499
(0.342)
0.000
(0.000)
-0.112***
(0.0352)
0.0218
(0.0182)
(3)
-0.738**
(0.341)
6.311**
(2.544)
0.546***
(0.105)
YoungDem*Differential
-0.136***
(0.0523)
Interest Rate Differential
0.0173**
(0.00865)
Veto
0.425
0.332
-0.338
(0.369)
(0.374)
(0.611)
No speculation Duration
-0.00435***
-0.00497***
-0.000701
(0.00105)
(0.00106)
(0.00189)
Past Speculation
-0.558***
-0.587***
-0.339***
(0.0874)
(0.0907)
(0.102)
De jure fixed
0.200
0.104
0.0879
(0.192)
(0.190)
(0.276)
GDP growth rate
0.0238***
0.0223**
0.0690***
(0.00859)
(0.00881)
(0.0239)
GDP per capita
0.413***
0.441***
0.143
(0.115)
(0.112)
(0.158)
Speculation severity
-1.675**
-1.993***
0.318
(0.799)
(0.645)
(0.782)
Past defense
0.649***
0.663***
0.609***
(0.0938)
(0.102)
(0.121)
Constant
-0.0676
0.162
1.643
(1.055)
(0.998)
(1.589)
Observations
678
651
474
Pseudo R-squared
0.449
0.452
0.685
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Probit estimates.
Standard errors are clustered for country.
Reserve
39
40
Table A6. Political Control Variables.
Young Democracy
log(reserve)(t-3)
No Speculation Duration
# of past Speculative attacks
De jure fixed regime(t-1)
GDP growth rate (T-1)
Log(GDP)
Severity of attack
# of past currency defense
Veto Players (T-1)
Latin America
Middle East / North Africa
Sub-Saharan Africa
East Asia
Southeast Asia
(1)
-0.679***
(0.236)
0.311***
(0.0554)
-0.00124
(0.00110)
-0.422***
(0.0949)
0.331
(0.213)
0.0338***
(0.0108)
-0.0503
(0.153)
-1.023
(0.710)
0.515***
(0.103)
1.126**
(0.567)
-0.0620
(0.375)
1.202
(0.850)
-0.545*
(0.322)
0.0134
(0.495)
0.277
(0.426)
Right wing
(2)
-0.598**
(0.248)
0.282***
(0.0787)
-0.00180*
(0.00108)
-0.415***
(0.0845)
0.112
(0.209)
0.0204*
(0.0108)
0.266*
(0.147)
-1.061
(0.826)
0.538***
(0.0931)
0.753
(0.480)
(3)
0.278***
(0.0768)
-0.00221**
(0.00111)
-0.404***
(0.0795)
0.101
(0.213)
0.0194
(0.0127)
0.289**
(0.146)
-1.112
(0.820)
0.529***
(0.0878)
0.686
(0.453)
-0.441
(0.287)
Young Autocracy
-0.178
(0.442)
election
Constant
Observations
Pseudo R-squared
(4)
-0.723***
(0.226)
0.272***
(0.0828)
-0.00180*
(0.00107)
-0.408***
(0.0803)
0.166
(0.201)
0.0236**
(0.0101)
0.213
(0.141)
-1.098
(0.813)
0.521***
(0.0904)
0.765
(0.480)
3.952***
(1.425)
664
0.588
1.426
(1.308)
673
0.561
1.278
(1.297)
673
0.556
0.311
(0.301)
1.715
(1.331)
662
0.554
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Probit estimates. Standard errors
are clustered for country.
40
41
Table A7. More economic control variables and re‐event logit
(1)
Young Democracy
log(reserve)(t-3)
No Speculation Duration
# of past attacks
De jure fixed regime(t-1)
GDP growth rate (T-1)
Log(GDP)
Severity of attack
# of past currency defense
Veto Players (T-1)
External debt (T-1)
-0.599**
(0.279)
0.354***
(0.0594)
-0.00215*
(0.00123)
-0.375***
(0.0879)
0.196
(0.209)
0.0233**
(0.0105)
-0.00374
(0.151)
-1.245*
(0.731)
0.465***
(0.101)
0.442
(0.447)
0.000**
(0.000)
Inflation (T-1)
(2)
(3)
More Economic Control Variables
-0.663***
(0.234)
0.268***
(0.0832)
-0.00141
(0.00113)
-0.412***
(0.0843)
0.120
(0.212)
0.0329*
(0.0168)
0.250*
(0.141)
-1.072
(0.835)
0.557***
(0.0921)
0.539
(0.456)
-0.623**
(0.306)
0.480***
(0.0917)
-0.00127
(0.00140)
-0.527***
(0.125)
0.109
(0.244)
0.00893
(0.0125)
0.297*
(0.162)
-1.324
(0.909)
0.545***
(0.130)
0.593
(0.485)
(5)
Re-logit
-0.846**
(0.409)
0.565***
(0.101)
0.00126
(0.00253)
-0.312***
(0.107)
-0.0201
(0.273)
0.0517**
(0.0216)
0.138
(0.139)
0.624
(0.740)
0.525***
(0.118)
-0.232
(0.520)
-1.094***
(0.389)
0.459**
(0.179)
-0.003*
(0.002)
-0.755***
(0.184)
0.220
(0.385)
0.041**
(0.018)
-0.382
(0.272)
-2.01
(1.782)
0.954***
(0.196)
1.276
(0.956)
0.0118***
(0.00456)
1.419
(1.527)
3.067
(2.389)
-1.21e-05
(0.000113)
Export/GDP (T-1)
-1.374***
(0.387)
Real Interest Rate
Constant
(4)
3.957**
(1.591)
1.386
(1.290)
3.132*
(1.637)
Observations
512
647
500
481
673
Pseudo R-squared
0.555
0.565
0.640
0.670
0.561
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Probit estimates for
Model (1) through (3). In Model (4) cell sentries are rare event logit (King and Zeng 2001) estimates.
Standard errors are clustered for country.
41
42
Table A8. Dropping Democratization Year
Young Democracy
log(reserve)(t-3)
No Speculation Duration
# of past Speculative attacks
De jure fixed regime(t-1)
GDP growth rate (T-1)
Log(GDP)
Severity of attack
# of past currency defense
Veto Players (T-1)
Constant
Observations
Pseudo R-squared
-0.690**
(0.274)
0.274***
(0.0831)
-0.00161
(0.00107)
-0.401***
(0.0828)
0.116
(0.212)
0.0250**
(0.0102)
0.213
(0.144)
-1.092
(0.814)
0.517***
(0.0924)
0.697
(0.494)
1.759
(1.340)
665
0.556
* significant at 10%; ** significant at 5%; *** significant at 1%. Cell entries are Probit estimates.
Standard errors are clustered for country.
42
43
Figure A1. Predicted Probability of Currency Defense with 95% confidence interval
Note: The horizontal axis is “Age of Democracy” and the vertical axis is estimated probability of
currency defense at a certain age of democracy. All other variables are set at their mean level.
43