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Purpose

This study examines the time-varying effects of monetary policy on Sri Lanka's macroeconomy, focusing on price- and quantity-based instruments and transmission through market interest rate and exchange rate channels.

Design/methodology/approach

The analysis employs three time-varying parameter vector autoregression (TVP-VAR) models with stochastic volatility using monthly data from January 2006 to March 2023. The average weighted call money rate, reserve money and broad money serve as monetary policy indicators. Impulse responses are evaluated across three horizons and at selected policy-relevant dates.

Findings

The results show that monetary policy effects vary over time and are concentrated mainly in the short term. Interest rate shocks are transmitted effectively to market rates but depress stock prices and output while producing a price puzzle after 2009; thus, interest rate hikes alone cannot curb inflation. Money supply shocks operate mainly through the exchange rate channel. Their effects on stock prices are generally insignificant, and their positive effects on output are short-lived. In recent years, monetary expansion has generated stronger inflationary pressure. Similar responses at the start of interest rate hikes, the inflation peak and the end of the sample also cast doubt on the effectiveness of postpandemic monetary tightening.

Originality/value

This study provides the first systematic evidence on the time-varying macroeconomic effects of monetary policy in Sri Lanka. By comparing price- and quantity-based instruments across different horizons and key dates, it extends the existing constant-parameter evidence and offers policy-relevant insights for Sri Lanka and other vulnerable small open economies.

As an emerging economy, Sri Lanka has received widespread attention due to its unique geographical location and economic potential. The Sri Lankan economy experienced rapid development in the latter half of the 20th and early 21st centuries, driven by key sectors including agriculture, manufacturing and services. However, the onset of the civil war profoundly affected the nation's economy, leading to the squandering of resources, infrastructure damage and the loss of human capital. After the civil war ended in 2009, the Sri Lankan government implemented large-scale reconstruction measures, particularly in infrastructure and tourism, which have stimulated economic recovery to a certain extent. Nevertheless, some challenges still need to be addressed, including high inflation, insufficient foreign exchange reserves, mounting trade deficits and a growing national debt (Choudhary, 2022; Nimal and Namboodiripad, 2022).

Sri Lanka is a small open economy with an unstable economic structure, making it vulnerable to external shocks (Naranpanawa and Bandara, 2012). The 2019 Easter terrorist attacks and the COVID-19 pandemic severely hit Sri Lanka's tourism industry, causing the economic situation to deteriorate rapidly. Meanwhile, the domestic organic farming policy failed, and the Russian–Ukrainian war had adverse effects on oil and food prices, ultimately leading to sharp increases in consumer prices. Specifically, economic growth turned negative in 2020, and price levels in the second half of 2022 increased by more than 50% year on year. Against this backdrop, the Central Bank of Sri Lanka (CBSL) shifted its Monetary Policy (MP) stance toward tightening to combat inflation, soaring market interest rates and dwindling foreign exchange reserves.

Under the Monetary Law Act, the CBSL has comprehensive responsibility and authority in achieving economic, price and financial stability. The CBSL introduced Flexible Inflation Targeting (FIT) in 2020, prioritizing price stability while supporting economic growth and maintaining flexible exchange rate management [1]. However, soon after the introduction of FIT, the COVID-19 pandemic and the subsequent economic crisis in 2022 made it difficult for the framework to be fully implemented. In particular, the CBSL implemented a managed floating exchange rate regime to reduce exchange rate fluctuations. Notably, from the latter half of 2021 to the first half of 2022, the CBSL conducted extensive market interventions. It is evident that Sri Lanka's economic development is facing severe challenges, and the unprecedented crisis makes the role of MP in macroeconomics even more critical.

However, the MP of CBSL appears to lack effectiveness, particularly concerning the average weighted call money rate (AWCMR), a short-term interest rate that has exhibited extreme instability. Meanwhile, an increase in money supply exacerbated financial sector instability, affecting the entire macroeconomic system. Therefore, we decided to explore how Sri Lanka's MP affects its macroeconomy. This will not only help policymakers better understand the consequences of policy decisions but also provide targeted recommendations for improving Sri Lanka's economic conditions. Furthermore, Sri Lanka's MP experience can provide useful lessons and inspiration for other developing countries dealing with similar economic challenges.

Since MP instruments cannot individually adjust macroeconomy, systematic comparative analysis becomes particularly critical. Therefore, we examine the multilevel effects of MP on real GDP, inflation, stock markets, exchange rates and market interest rates, which can provide a reference for policymakers facing trade-offs between economic growth, price levels and financial system stability. Additionally, given the ever-changing characteristics of economic conditions, traditional constant coefficient models cannot identify time-varying impacts of policy shocks on the macroeconomy (Bringmann et al., 2018; Ding et al., 2021; Huang et al., 2021). To address this limitation, we employ a novel time-varying parameter vector autoregression (TVP-VAR) approach that allows the variance-covariance matrices and coefficients to change over time, thereby capturing nonlinear, complex, time-varying interrelationships between variables.

This paper makes the following main contributions. First, this paper is the first to explore the time-varying impact of MP on Sri Lanka's macroeconomy. Second, our research covers a longer time span compared with existing studies, including the impact of MP after the COVID-19 outbreak. Third, utilizing the TVP-VAR method, we capture time-varying responses of Sri Lanka's macroeconomics to MP shock at different time scales and employ impulse responses at different time points to enrich the research results further.

The remainder of the paper is organized as follows: Section 2 reviews the literature; Section 3 specifies the methodology and data; Section 4 discusses the empirical results; and Section 5 concludes the paper.

Early research on the relationships between MP and macroeconomics mainly focused on developed countries (Christiano et al., 1999; Gaiotti and Generale, 2002; Sims, 1992). Bernanke and Blinder (1992) are the first to introduce the vector autoregression (VAR) models to analyze US MP shocks. They find that the federal fund rate can significantly influence bank deposits, subsequently impacting the real economy. Taylor (1995) extends the analysis to seven major developed countries, revealing a long-term stable relationship between interest rates and macroeconomic variables such as investment, consumption and economic growth. Furthermore, Mountford (2005) argues that UK MPs exert a limited influence on macroeconomic variables, but this contradicts the conclusion of Cloyne and Hürtgen (2016), who find that a rise in UK policy rates causes a reduction in output and inflation. Subsequently, Champagne and Sekkel (2018) confirm that the impact of Canada's MP on output is consistent with that in the UK (Cloyne and Hürtgen, 2016), but the impact on inflation is considerably weaker.

Due to underdeveloped financial structures, MP outcomes in emerging countries exhibit considerable heterogeneity (Laurens, 2005; Mishra and Montiel, 2013). Ülke and Berument (2016) focus on Turkey and find that tight MP reduces the exchange rate, prices and output. Furthermore, a tighter MP has a stronger shock to the economy than a loose MP. Afrin (2017) finds that MP effectively affects prices in Bangladesh, and bank lending channels play a more critical role in the transmission process than the exchange rate channel. Based on the structural VAR framework, Anwar and Nguyen (2018) found that although MP significantly impacts economic growth in Vietnam, it remains susceptible to external shocks. Munir (2018) argues that MP serves as an effective measure to control price levels in Pakistan and has a real effect on output in the short term. In addition, after controlling for international factors, including oil price and global interest rate, Dua and Tuteja (2023) find that India's tightening MP can suppress inflation with a negligible impact on output.

Existing studies on the effect of MP on Sri Lanka's macroeconomics are relatively limited and mainly rely on the traditional VAR framework. Based on data from 1978 to 2005, Amarasekara (2008) finds that contractionary MP leads to appreciation of exchange rates, lower inflation and output growth in Sri Lanka. Maitra and Debnath (2015) further extended the time horizon to include the 2008 global financial crisis and found that Sri Lanka's MP is effective during such crises. In alignment with theoretical expectations, raising interest rates stabilizes the price level but depresses income, and increasing the money supply causes price levels and incomes to rise. Abeygunawardana et al. (2017) argue that policy interest rates strongly impact money and government securities market rates but have a weaker impact on prices and the real sector. Furthermore, they reveal that factors including excess market liquidity, the underground economy and shallow financial markets constrain the effective transmission of MP in Sri Lanka. The latest research conducted by Hansi (2023) shows that interest rates have a negative effect on the exchange rate and output, while money supply growth positively affects output with an insignificant impact on inflation.

On the other hand, several studies have investigated the transmission channels and the effectiveness of MP in Sri Lanka. Using several VAR models, Ghazanchyan (2014) finds that the bank lending and interest rate channels play a more critical role than exchange rates and asset price channels in the transmission process of Sri Lanka's MP. However, Perera (2016) argues that MP affects output and price levels in Sri Lanka equally effectively through exchange rates, asset prices and bank credit channels. Musthafa et al. (2023) confirm that MP significantly impacts the macroeconomics in Sri Lanka and reveals the phenomena of the “exchange rate puzzle” and “price puzzle.” Moreover, after the Sri Lankan civil war ended, contractionary MP effectively curbed inflation, with the exchange rates and interest rates channels playing a dominant role.

In summary, research on the relationships between MP shocks and macroeconomics in Sri Lanka is still limited. More importantly, the existing literature relies on the traditional VAR framework, which cannot capture the time-varying characteristics of MP shocks. Additionally, the data sets utilized are outdated and lack information after the COVID-19 outbreak. Therefore, to fill these gaps, this study collects data from 2006 to 2023 and examines the time-varying effects of MP on Sri Lanka's macroeconomy by constructing the TVP-VAR models.

Before introducing the TVP-VAR model, we define a VAR model:

(1)

where yt represents a k×1 vector of endogenous variables. A and F1,,Fs are k×k coefficient matrix. μt is the k×1 structural shocks and obeys μtN(0,ΣΣ), Σ=diag(σ1,σ2,,σk). To simplify, consider structural shocks A as lower triangular matrices, as defined by Equation (2):

(2)

Set Bi=A1F and i=1,2,,s, then Equation (1) is transformed into

(3)

where εt represents the residual term, Ik is the identity matrix and the elements in Bi are converted into ks2×1-dimensional column vector β. Meanwhile, assume Xt=Ik(yt1,,yts), and is Kronecker product. Therefore, Equation (3) can be expressed as

(4)

Next, by introducing time-varying parameters into Equation (4), the TVP-VAR model with stochastic volatility is expressed as

(5)

where βt, At and Σt all denote time-varying parameters. According to Nakajima (2011) and Primiceri (2005), the elements in the lower triangular matrices At are restacked by rows into the vector αt=(α21,α31,α41,,αk,k1), and define ht=(h1t,h2t,,hkt), with hjt=logσjt2,j=1,2,,k;t=s+1,,n. In order to reduce the estimated parameters, this paper assumes that time-varying parameters obey the random walk and are defined as follows:

(6)
(7)

where t=s+1,,n, βs+1N(μβ0,Σβ0), αs+1N(μα0,Σα0) and hs+1N(μh0,Σh0). The shock of each time-varying parameter is independent, and Σβ, Σα and Σh are all diagonal matrices.

Table 1 lists the definitions of variables adopted in this paper. We consider the AWCMR as a proxy for price-based MP, while reserve money (M0) and broad money (M2) represent quantity-based MP. The ultimate purpose of MP is to stabilize and promote macroeconomic development. Therefore, this paper chooses real GDP (realGDP), inflation (CPI) and stock market index (Stock) as proxy indicators of macroeconomic conditions. Furthermore, the market interest rate (MarketRate) and exchange rate (ExRate) are considered as channels to intuitively reflect the transmission mechanism of MP.

Our data set covers monthly observations from January 2006 to March 2023, and data availability limits the study period. It is worth noting that real GDP is available only quarterly or annually, making it unsuitable for direct comparison with other monthly variables or reflecting short-term macroeconomic fluctuations. To address this limitation, we utilize the global interpolation method to transform real GDP into monthly data. The raw data of AWCMR are daily data, which are transformed into monthly data after arithmetic mean processing. Furthermore, we use the Census-X12 method to seasonally adjust M0, M2, real GDP and CPI to remove the influence of seasonal factors. Finally, to ensure the stationarity of the data, AWCMR and market interest rate are differenced, and other variables are transformed into month-over-month growth rates for empirical analysis.

Figure 1 illustrates the dynamic changes of each variable, showing that all variables fluctuate around 0 without showing any apparent trends. This observation indicates that the processed data series exhibit stationarity. Additionally, there are differences in the magnitude of changes for variables over various time periods, with a notable increase in volatility during the COVID-19 pandemic. Given this context, opting for TVP-VAR models to capture nonlinear and time-varying relationships between the variables is a reasonable choice.

Table 2 reports the descriptive statistics and the results of three unit root tests for each variable. The skewness, kurtosis and Jarque–Bera statistics confirm that all series exhibit sharp peaks, fat tails and non-normality, while the Ljung–Box test reveals autocorrelation in all variables except M0 and Stock. The lower three rows report the Augmented Dickey–Fuller (ADF), Phillips–Perron (PP), and Elliott–Rothenberg–Stock (ERS) unit root test statistics. The null hypothesis of a unit root is rejected for every transformed series at conventional significance levels, confirming that all variables used in the TVP-VAR models are stationary.

This paper constructs three TVP-VAR models as follows: Model 1 (AWCMR, MarketRate, Stock, ExRate, CPI, realGDP), Model 2 (M0, MarketRate, Stock, ExRate, CPI, realGDP) and Model 3 (M2, MarketRate, Stock, ExRate, CPI, realGDP). To avoid overparameterization, the lag order for all models is set to 2 according to the Schwarz information criterion (SIC). Additionally, following the approach of Nakajima (2011), we employ Markov Chain Monte Carlo (MCMC) simulation for estimation, with the number of Gibbs sampling iterations set to 10,000.

Table 3 reports the parameter estimation results of the TVP-VAR models. It can be observed that the posterior means of each parameter lie within 95% confidence intervals. The diagnostic values of Geweke convergence are significantly smaller than a critical value of 1.96, indicating that parameters converge to posterior distributions at a 5% significance level. Additionally, all inefficiency factors generally have low values, with the highest value being only 105.98. In summary, the MCMC simulation of the TVP-VAR models is effective.

The dynamic simulation paths of the parameters in the three models are displayed in Figures 2–4. From top to bottom in each picture are the sample autocorrelation diagram, sample path and posterior density diagram. As the number of simulation increases, the autocorrelation coefficient of the samples gradually approaches zero, indicating that the correlation between the generated samples is eliminated. Furthermore, the sample path exhibits a “white noise” trajectory around the posterior mean, demonstrating that the MCMC method effectively simulates the parameter distribution. Finally, the sampling distribution significantly converges to posterior distributions, suggesting that the sample drawn is valid.

The TVP-VAR models can capture time-varying impulse responses. This study uses lag periods of 3, 6 and 12 months to investigate the short-term, medium-term and long-term effects of MP. Figure 5 illustrates the impulse responses of macroeconomic variables to AWCMR shock at various lag periods. AWCMR has a positive impact on market interest rates, with its intensity gradually increasing after 2008 and remaining stable after 2014. When AWCMR rises, it leads to higher borrowing costs for consumers and businesses, which pushes up market interest rates. Therefore, market interest rates play a critical role in the transmission of policy interest rates. Furthermore, the effect intensity gradually weakens as the lag period increases, meaning that the impact of AWCMR on the market interest rate is quickly transmitted and mainly concentrated in the short term.

A positive shock to AWCMR has a negative impact on the stock market in all periods. This is due to higher borrowing and financing costs as a result of rising AWCMR. Consequently, investments may decrease, and corporate performance could worsen, leading to a downturn in stock market performance. Additionally, AWCMR has a stronger negative impact on the stock market in the short term. However, post 2018, the negative impact on the short term has diminished compared to the medium and long term.

The exchange rate is measured as LKR per USD; therefore, an increase denotes depreciation of the Sri Lankan rupee. Under the conventional interest-differential channel, a rise in interest rates should attract capital inflows and lower the LKR-per-USD exchange rate (Frenkel, 2019). Our estimates instead show that a positive AWCMR shock raises the exchange rate, especially in the short term. In a highly indebted economy, tighter policy increases government and private-sector debt-service costs, weakens fiscal and balance-sheet positions and may raise sovereign-risk premiums. The resulting loss of confidence and capital-outflow pressure can outweigh the conventional interest-differential effect and depreciate the domestic currency. This mechanism is especially plausible for Sri Lanka, where public debt was assessed as unsustainable and foreign-exchange reserves were severely depleted during the crisis. Thus, the weak exchange-rate effect of AWCMR may reflect a fiscal-risk channel rather than a failure of the interest rate to affect market rates.

After 2009, the AWCMR shock led to an increase in inflation, which presented the “price puzzle.” The price puzzle is a common macroeconomic problem, referring to rising price levels caused by tight MP (Boivin and Giannoni, 2006; Champagne and Sekkel, 2018; Milcheva, 2013; Musthafa et al., 2023). Regarding the reasons for the price puzzle, Barth III and Ramey (2001) suggest that rising interest rates may cause deterioration of corporate credit conditions, thereby increasing marginal costs. Moreover, this result implies that after the civil war, CBSL adjustments to interest rates alone are insufficient to curb inflation.

While a positive shock to AWCMR has a short-term negative impact on real GDP, its effect tends to be zero in the long term. In the short term, increases in the CBSL interest rate lead to higher borrowing costs, restraining borrowing and consumption by businesses and individuals, negatively affecting overall economic activity and aggregate demand. However, in the long term, economic agents gradually adapt, mitigating the influence of interest rate hikes on economic growth.

Figures 6 and 7 depict the impulse response of the macroeconomy to M0 and M2 shocks under various lag periods, respectively. Before 2012, M0 shocks had a negative impact on market interest rates, while after 2012, the impact became predominantly positive. The M2 shock initially caused market interest rates to fall, but after 2017, the impact of M2 on market interest rates reversed to positive. However, overall, the impact of M0 and M2 shocks on market interest rates appears insignificant as their values are very close to zero at different lag periods. Therefore, the market interest rate channel is insensitive to money supply shocks.

Initially, the increase in M0 and M2 positively impacts the stock market in the short term, which is consistent with the findings of Conrad (2021). However, the positive impact of M0 and M2 on the stock market after 2013 is minimal. The expansion of the money supply gives investors more capital to invest in stocks, leading to upward pressure on stock prices. Nevertheless, the impact could be limited if the economic outlook weakens or investors take a pessimistic view of the market. Additionally, the impact of M0 and M2 on the stock market remains insignificant in the medium and long term.

The positive response of the LKR-per-USD exchange rate to M0 shocks exhibits two short-term peaks, in 2013 and 2021, while the short-term response to M2 shocks remains positive. An expansion in money supply raises domestic liquidity and foreign-currency demand, thereby depreciating the rupee and increasing the LKR-per-USD rate. Therefore, the exchange rate is a critical short-term channel of quantity-based monetary policy.

Comparing the two policy measures reveals both a similarity and an important difference. AWCMR, M0 and M2 shocks all generate a positive short-run response of the LKR-per-USD exchange rate, but they operate through different mechanisms. AWCMR shocks are transmitted strongly to market interest rates; however, the conventional appreciation effect is offset by higher debt-service costs and sovereign-risk pressures. By contrast, M0 and M2 shocks have only small estimated effects on market interest rates, so their exchange-rate response is driven mainly by the direct liquidity and foreign-exchange-demand channels. Accordingly, the same directional exchange-rate response does not imply an identical transmission mechanism.

Except for the period from 2014 to 2018, M0 shocks caused inflation to rise most of the time. Therefore, controlling the growth of M0 is crucial to curb inflation and maintain price stability. Most M2 shocks have a negative impact on inflation most of the time, which contradicts the findings of Bala and Chin (2018). We speculate that this may be due to the unclear economic outlook in Sri Lanka. The growth of M2 indicates that companies and individuals are more inclined to save rather than consume and invest, which could exert a downward influence on inflation. It is worth noting that in recent years, the increase in M0 and M2 has had a strengthening impact on rising inflation.

While both M0 and M2 have a positive impact on real GDP in the short term, these effects are either absent or even negative in the medium and long term. This result indicates that Sri Lanka's MP exhibits non-neutral characteristics. Increasing the money supply stimulates short-term economic growth, aligning with the conclusion of Hansi (2023), but its long-term impact is not significant.

During the COVID-19 pandemic, the CBSL implemented accommodative MP measures to stimulate economic growth. However, this approach also led to a rise in inflation and economic instability. In response to this situation, after the pandemic, the CBSL adopted a tightening MP to address the lagged impact of the accommodative measures. Accordingly, this study selects January 2021, September 2022 and February 2023 as observation points, representing the initiation of interest rate hikes in Sri Lanka, the inflation peak and the most recent period, respectively. By comparing impulse responses at various time points, we aimed to evaluate the effectiveness of the tightening MP implemented after the epidemic.

Figures 8–10 illustrate impulse responses of the macroeconomy to MP shock at various time points. Specifically, at these three time points, the positive impact of all MPs on market interest rates and exchange rates reaches a peak within 2 months, gradually weakens and eventually approaches zero. The negative impact of AWCMR on the stock market reaches a trough after 5 months, while the positive impact of M0 and M2 on the stock market reaches a peak after 1 month. The response intensity of inflation to AWCMR shocks remains consistent at various time points. Furthermore, the effect of all MPs on real GDP is initially negative, then gradually turns positive and eventually approaches zero. In summary, the impact of Sri Lanka's MP on macroeconomics at the initiation of interest rate hikes, the inflation peak and the most recent period are similar in direction and duration, with slight differences in intensity. Therefore, we question the effectiveness of the tightening MP implemented in the wake of the COVID-19 pandemic.

Considering that the results of orthogonal impulse response may be different due to the order of endogenous variables, this study reorders the variables as follows: Model 1 (ExRate, Stock, CPI, AWCMR, MarketRate, realGDP), Model 2 (ExRate, M0, Stock, realGDP, CPI, MarketRate) and Model 3 (ExRate, Stock, M2, CPI, MarketRate, realGDP). Additionally, the lag length of the TVP-VAR model was adjusted to 4 according to the Akaike information criterion (AIC). The results of the impulse response analysis after changing the variable order and time lag are all very similar to the existing results [2].

This study uses Sri Lanka's data set from 2006 to 2023 to explore the time-varying effect of MP on the macroeconomy by establishing the TVP-VAR models. Specifically, we analyze the time-varying impacts of interest rates and money supply on inflation, economic growth and financial markets, as well as the transmission of market interest rates and exchange rate channels. Furthermore, we assess the effectiveness of tightening MP in the wake of the COVID-19 pandemic.

We find that Sri Lanka's MP exhibits significant time-varying and short-term effects on the macroeconomy, and the specific conclusions are as follows. First, the market interest rate channel plays a critical role in interest rate transmission, and the exchange rate is an important transmission channel for money supply in the short term. Second, a rise in interest rates typically causes stock prices to drop, while the impact of money supply on stock prices is not significant in most time periods. Third, after the civil war ended, inflation could not be effectively curbed by raising interest rates alone, and the “price puzzle” emerged. Conversely, controlling the growth of the money supply becomes increasingly important in maintaining price stability. Fourth, in the short term, rising interest rates inhibit economic growth, while increasing money supply stimulates economic growth. However, these effects gradually disappear in the long term. Finally, the effectiveness of tight MP implemented in the wake of the COVID-19 pandemic appears to be insignificant.

Based on the aforementioned findings and considering the current situation in Sri Lanka, this paper proposes the following policy recommendations. First, raising interest rates alone cannot effectively curb inflation. Instead, controlling the growth of the money supply is crucial for stabilizing the price level. The CBSL must closely monitor and control base monetary expansion to prevent excessive growth in the money supply. Second, given the short-term negative impact of interest rates on real GDP, fiscal policy tools can be employed to support economic growth during periods of interest rate increases. Although money supply has a short-term positive impact on real GDP, its long-term impact is limited. Therefore, the government should prioritize structural reforms, investments in human capital and infrastructure development to achieve sustained economic growth. Third, based on economic objectives, CBSL can adjust interest rates and money supply to achieve the expected market interest rate and exchange rate, which is crucial for investment and foreign trade. Finally, the government should improve transparency, market confidence and supervision to alleviate the negative effect of interest rate hikes on the stock market.

This study focuses on the market interest rate and exchange rate channels and therefore does not provide a complete assessment of all monetary transmission mechanisms. Future research could extend the time-varying framework to the asset price, expectations, bank credit and risk-taking channels, subject to the availability of sufficiently long and reliable monthly data. Such an extension would help determine whether the relative importance of these channels changes across normal periods and episodes of financial stress.

This paper is a modified version of a chapter from the report prepared for the 2023 BOK-KPP with Sri Lanka.

1.

The shift to FIT was made because the effectiveness of the monetary aggregate targeting system, which had been in operation since the 1980s, was diminished by volatility in the money velocity and money multiplier.

2.

We do not report the corresponding results for brevity, but are available upon request.

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Published in International Trade, Politics and Development. Published by Emerald Publishing Limited. This article is published under the Creative Commons Attribution (CC BY4.0) license. Anyone may reproduce, distribute, translate and create derivative works of this article (for both commercial and non-commercial purposes), subject to full attribution to the original publication and authors. The full terms of this license may be seen at Link to the terms of the CC BY 4.0 licence.

Data & Figures

Figure 1
Multiple line graphs depict the dynamic changes of various variables over time.The image contains nine separate line graphs, each representing different variables over time from 2006 to 2022. Panel AWCMR shows the AWCMR variable with values fluctuating around 0, with notable peaks around 2008 and 2022. Panel M0 depicts the M0 variable, also fluctuating around 0, with significant dips around 2008 and 2020. Panel M2 illustrates the M2 variable, showing similar fluctuations with a sharp increase around 2022. Panel MarketRates displays the MarketRates variable, with values oscillating around 0 and a notable peak around 2022. Panel Stock shows the Stock variable, with values fluctuating around 0 and significant peaks and troughs throughout the period. Panel ExRate depicts the ExRate variable, with values mostly stable around 0 and a sharp increase around 2022. Panel CPI illustrates the CPI variable, with values fluctuating around 0 and a notable increase around 2022.

Time series plots of variables

Figure 1
Multiple line graphs depict the dynamic changes of various variables over time.The image contains nine separate line graphs, each representing different variables over time from 2006 to 2022. Panel AWCMR shows the AWCMR variable with values fluctuating around 0, with notable peaks around 2008 and 2022. Panel M0 depicts the M0 variable, also fluctuating around 0, with significant dips around 2008 and 2020. Panel M2 illustrates the M2 variable, showing similar fluctuations with a sharp increase around 2022. Panel MarketRates displays the MarketRates variable, with values oscillating around 0 and a notable peak around 2022. Panel Stock shows the Stock variable, with values fluctuating around 0 and significant peaks and troughs throughout the period. Panel ExRate depicts the ExRate variable, with values mostly stable around 0 and a sharp increase around 2022. Panel CPI illustrates the CPI variable, with values fluctuating around 0 and a notable increase around 2022.

Time series plots of variables

Close Figure 1
Figure 2
Multiple graphs depict dynamic simulation paths for model 1 parameters.The image contains three rows of graphs, each row consisting of five graphs. The top row features line graphs showing sample autocorrelation diagrams. The middle row displays line graphs representing sample paths, while the bottom row contains line graphs illustrating posterior density diagrams. Each column corresponds to different parameters, labeled as s_b1, s_b2, s_a1, s_a2, s_h1, and s_h2. The sample autocorrelation diagrams in the top row show how the autocorrelation coefficient approaches zero as the number of simulations increases, indicating the elimination of correlation between generated samples. The sample paths in the middle row exhibit white noise trajectories around the posterior mean, demonstrating effective simulation of parameter distribution using the MCMC method. The posterior density diagrams in the bottom row show the convergence of sampling distribution to posterior distributions, validating the drawn samples. All values are approximated.

Dynamic simulation paths for model 1 parameters

Figure 2
Multiple graphs depict dynamic simulation paths for model 1 parameters.The image contains three rows of graphs, each row consisting of five graphs. The top row features line graphs showing sample autocorrelation diagrams. The middle row displays line graphs representing sample paths, while the bottom row contains line graphs illustrating posterior density diagrams. Each column corresponds to different parameters, labeled as s_b1, s_b2, s_a1, s_a2, s_h1, and s_h2. The sample autocorrelation diagrams in the top row show how the autocorrelation coefficient approaches zero as the number of simulations increases, indicating the elimination of correlation between generated samples. The sample paths in the middle row exhibit white noise trajectories around the posterior mean, demonstrating effective simulation of parameter distribution using the MCMC method. The posterior density diagrams in the bottom row show the convergence of sampling distribution to posterior distributions, validating the drawn samples. All values are approximated.

Dynamic simulation paths for model 1 parameters

Close Figure 2
Figure 3
Multiple graphs depict dynamic simulation paths for model 2 parameters.The image contains three rows of graphs, each row consisting of five graphs. The top row features autocorrelation diagrams, the middle row displays sample paths, and the bottom row shows posterior density diagrams. Each column represents different parameters. The autocorrelation diagrams show how the autocorrelation coefficient approaches zero as the number of simulations increases, indicating the elimination of sample correlation. The sample paths exhibit white noise trajectories around the posterior mean, demonstrating effective parameter distribution simulation by the MCMC method. The posterior density diagrams illustrate the convergence of the sampling distribution to the posterior distributions, validating the sample drawn. All values are approximated.

Dynamic simulation paths for model 2 parameters

Figure 3
Multiple graphs depict dynamic simulation paths for model 2 parameters.The image contains three rows of graphs, each row consisting of five graphs. The top row features autocorrelation diagrams, the middle row displays sample paths, and the bottom row shows posterior density diagrams. Each column represents different parameters. The autocorrelation diagrams show how the autocorrelation coefficient approaches zero as the number of simulations increases, indicating the elimination of sample correlation. The sample paths exhibit white noise trajectories around the posterior mean, demonstrating effective parameter distribution simulation by the MCMC method. The posterior density diagrams illustrate the convergence of the sampling distribution to the posterior distributions, validating the sample drawn. All values are approximated.

Dynamic simulation paths for model 2 parameters

Close Figure 3
Figure 4
Multiple graphs depict dynamic simulation paths for model 3 parameters.The image contains multiple graphs depicting dynamic simulation paths for model 3 parameters. Each set of graphs includes three types: sample autocorrelation diagrams, sample paths, and posterior density diagrams. There are six sets of these graphs, each corresponding to different parameters labeled as s_b1, s_b2, s_a1, s_a2, s_h1, and s_h2. Each set is arranged vertically with the sample autocorrelation diagram at the top, the sample path in the middle, and the posterior density diagram at the bottom. The sample autocorrelation diagrams show the autocorrelation coefficient on the vertical axis and the number of simulations on the horizontal axis. The sample paths display the parameter values on the vertical axis and the number of simulations on the horizontal axis. The posterior density diagrams show the density on the vertical axis and the parameter values on the horizontal axis.

Dynamic simulation paths for model 3 parameters

Figure 4
Multiple graphs depict dynamic simulation paths for model 3 parameters.The image contains multiple graphs depicting dynamic simulation paths for model 3 parameters. Each set of graphs includes three types: sample autocorrelation diagrams, sample paths, and posterior density diagrams. There are six sets of these graphs, each corresponding to different parameters labeled as s_b1, s_b2, s_a1, s_a2, s_h1, and s_h2. Each set is arranged vertically with the sample autocorrelation diagram at the top, the sample path in the middle, and the posterior density diagram at the bottom. The sample autocorrelation diagrams show the autocorrelation coefficient on the vertical axis and the number of simulations on the horizontal axis. The sample paths display the parameter values on the vertical axis and the number of simulations on the horizontal axis. The posterior density diagrams show the density on the vertical axis and the parameter values on the horizontal axis.

Dynamic simulation paths for model 3 parameters

Close Figure 4
Figure 5
Multiple line graphs depict impulse responses of macroeconomic variables to AWCMR at different lag periods.The image contains five line graphs showing the impulse responses of macroeconomic variables to AWCMR shock at different lag periods. The graphs are labeled as follows: Market Rates, Stock, Ex Rate, CPI, and real GDP. Each graph displays three lines representing 3-period ahead, 6-period, and 12-period lag periods. The x-axis represents the years from 2006 to 2022, while the y-axis represents the response magnitude. In the Market Rates graph, the response to AWCMR increases gradually after 2008 and stabilizes after 2014, with the 3-period ahead line showing the highest response. The Stock graph shows a fluctuating response, with the 12-period line generally higher than the others. The Ex Rate graph indicates a rising trend in response, particularly noticeable after 2008, with the 3-period ahead line leading. The CPI graph shows a positive response that increases over time, with the 3-period ahead line consistently higher.

Impulse responses of the macroeconomy to AWCMR at different lag periods

Figure 5
Multiple line graphs depict impulse responses of macroeconomic variables to AWCMR at different lag periods.The image contains five line graphs showing the impulse responses of macroeconomic variables to AWCMR shock at different lag periods. The graphs are labeled as follows: Market Rates, Stock, Ex Rate, CPI, and real GDP. Each graph displays three lines representing 3-period ahead, 6-period, and 12-period lag periods. The x-axis represents the years from 2006 to 2022, while the y-axis represents the response magnitude. In the Market Rates graph, the response to AWCMR increases gradually after 2008 and stabilizes after 2014, with the 3-period ahead line showing the highest response. The Stock graph shows a fluctuating response, with the 12-period line generally higher than the others. The Ex Rate graph indicates a rising trend in response, particularly noticeable after 2008, with the 3-period ahead line leading. The CPI graph shows a positive response that increases over time, with the 3-period ahead line consistently higher.

Impulse responses of the macroeconomy to AWCMR at different lag periods

Close Figure 5
Figure 6
Multiple line graphs depict the impulse response of macroeconomic variables to M0 shocks over different lag periods.The image contains five line graphs showing the impulse response of various macroeconomic variables to M0 shocks over different lag periods. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, CPI, and Real GDP. The x-axis for all graphs represents the years from 2006 to 2022. The y-axis represents the response magnitude for each variable. The graphs use three different lines to indicate the response at 3-period ahead (red solid line), 6-period (purple dashed line), and 12-period (green dashed line) lag periods. Panel A shows the response of Market Rates, with the y-axis ranging from -0.02 to 0.02. Panel B shows the response of Stock, with the y-axis ranging from -0.25 to 0.50. Panel C shows the response of Exchange Rate, with the y-axis ranging from -0.05 to 0.05. Panel D shows the response of CPI, with the y-axis ranging from -0.05 to 0.05. Panel E shows the response of Real GDP, with the y-axis ranging from -0.1 to 0.1.

Impulse responses of the macroeconomy to M0 at different lag periods

Figure 6
Multiple line graphs depict the impulse response of macroeconomic variables to M0 shocks over different lag periods.The image contains five line graphs showing the impulse response of various macroeconomic variables to M0 shocks over different lag periods. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, CPI, and Real GDP. The x-axis for all graphs represents the years from 2006 to 2022. The y-axis represents the response magnitude for each variable. The graphs use three different lines to indicate the response at 3-period ahead (red solid line), 6-period (purple dashed line), and 12-period (green dashed line) lag periods. Panel A shows the response of Market Rates, with the y-axis ranging from -0.02 to 0.02. Panel B shows the response of Stock, with the y-axis ranging from -0.25 to 0.50. Panel C shows the response of Exchange Rate, with the y-axis ranging from -0.05 to 0.05. Panel D shows the response of CPI, with the y-axis ranging from -0.05 to 0.05. Panel E shows the response of Real GDP, with the y-axis ranging from -0.1 to 0.1.

Impulse responses of the macroeconomy to M0 at different lag periods

Close Figure 6
Figure 7
Multiple line graphs depict impulse responses of macroeconomic variables to M2 shocks at different lag periods.The image contains five line graphs showing the impulse responses of various macroeconomic variables to M2 shocks over different lag periods. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, Consumer Price Index, and Real GDP. The x-axis of each graph spans from 2006 to 2022, while the y-axis varies depending on the variable being measured. The graphs use three different lines to represent 3-period ahead, 6-period, and 12-period lag responses, color-coded in red, purple, and green respectively. The Market Rates graph shows a general upward trend in response to M2 shocks, particularly after 2017. The Stock graph indicates an initial positive response that diminishes over time. The Exchange Rate graph exhibits fluctuations with no clear long-term trend. The Consumer Price Index graph shows a slight upward trend, especially after 2020. The Real GDP graph displays a significant positive response to M2 shocks, peaking around 2016 before declining.

Impulse responses of the macroeconomy to M2 at different lag periods

Figure 7
Multiple line graphs depict impulse responses of macroeconomic variables to M2 shocks at different lag periods.The image contains five line graphs showing the impulse responses of various macroeconomic variables to M2 shocks over different lag periods. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, Consumer Price Index, and Real GDP. The x-axis of each graph spans from 2006 to 2022, while the y-axis varies depending on the variable being measured. The graphs use three different lines to represent 3-period ahead, 6-period, and 12-period lag responses, color-coded in red, purple, and green respectively. The Market Rates graph shows a general upward trend in response to M2 shocks, particularly after 2017. The Stock graph indicates an initial positive response that diminishes over time. The Exchange Rate graph exhibits fluctuations with no clear long-term trend. The Consumer Price Index graph shows a slight upward trend, especially after 2020. The Real GDP graph displays a significant positive response to M2 shocks, peaking around 2016 before declining.

Impulse responses of the macroeconomy to M2 at different lag periods

Close Figure 7
Figure 8
Multiple line graphs depict impulse responses of macroeconomic variables to monetary policy shocks at different time points.The image contains five line graphs showing impulse responses of macroeconomic variables to monetary policy shocks at different time points. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, CPI, and Real GDP. The x-axis for all graphs represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude, with different units for each variable. The graphs are color-coded to represent different time points: 2021.1, 2022.9, and 2023.2. Panel A shows the response of Market Rates, with a peak at around 2 months and a gradual decline towards zero. Panel B illustrates the response of the Stock market, showing a trough after 5 months. Panel C depicts the response of the Exchange Rate, with a peak at around 2 months and a decline towards zero. Panel D shows the response of CPI, with a consistent peak at around 2 months. Panel E illustrates the response of Real GDP, initially negative, then turning positive and approaching zero.

Impulse responses of the macroeconomy to AWCMR at different time points

Figure 8
Multiple line graphs depict impulse responses of macroeconomic variables to monetary policy shocks at different time points.The image contains five line graphs showing impulse responses of macroeconomic variables to monetary policy shocks at different time points. Each graph represents a different variable: Market Rates, Stock, Exchange Rate, CPI, and Real GDP. The x-axis for all graphs represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude, with different units for each variable. The graphs are color-coded to represent different time points: 2021.1, 2022.9, and 2023.2. Panel A shows the response of Market Rates, with a peak at around 2 months and a gradual decline towards zero. Panel B illustrates the response of the Stock market, showing a trough after 5 months. Panel C depicts the response of the Exchange Rate, with a peak at around 2 months and a decline towards zero. Panel D shows the response of CPI, with a consistent peak at around 2 months. Panel E illustrates the response of Real GDP, initially negative, then turning positive and approaching zero.

Impulse responses of the macroeconomy to AWCMR at different time points

Close Figure 8
Figure 9
Four line graphs depict impulse responses of macroeconomic variables to M0 at different time points.The image contains four line graphs that illustrate the impulse responses of various macroeconomic variables to changes in M0 at different time points. The graphs are labeled as MarketRates, Stock, ExRate, CPI, and realGDP. Each graph shows data for three different time points: 2021.1, 2022.9, and 2023.2, represented by red, green, and blue lines respectively. The x-axis of each graph represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude for each variable. In the MarketRates graph, the response peaks within 2 months and gradually approaches zero. The Stock graph shows a peak response after 1 month for M0 and M2, while the response to AWCMR reaches a trough after 5 months. The ExRate graph indicates a peak response within 2 months, which then weakens and approaches zero. The CPI graph shows consistent response intensity to AWCMR shocks across different time points.

Impulse responses of the macroeconomy to M0 at different time points

Figure 9
Four line graphs depict impulse responses of macroeconomic variables to M0 at different time points.The image contains four line graphs that illustrate the impulse responses of various macroeconomic variables to changes in M0 at different time points. The graphs are labeled as MarketRates, Stock, ExRate, CPI, and realGDP. Each graph shows data for three different time points: 2021.1, 2022.9, and 2023.2, represented by red, green, and blue lines respectively. The x-axis of each graph represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude for each variable. In the MarketRates graph, the response peaks within 2 months and gradually approaches zero. The Stock graph shows a peak response after 1 month for M0 and M2, while the response to AWCMR reaches a trough after 5 months. The ExRate graph indicates a peak response within 2 months, which then weakens and approaches zero. The CPI graph shows consistent response intensity to AWCMR shocks across different time points.

Impulse responses of the macroeconomy to M0 at different time points

Close Figure 9
Figure 10
Multiple line graphs depict the impulse responses of the macroeconomy to M2 at different time points.The image contains five line graphs showing the impulse responses of the macroeconomy to M2 at different time points. Each graph represents a different economic indicator: Market Rates, Stock, Exchange Rate, CPI, and real GDP. The x-axis for all graphs represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude, with different units for each graph. The graphs are labeled with different time points: 2021.1, 2022.9, and 2023.2, indicated by different line styles and colors. Panel A shows the response of Market Rates, with the y-axis ranging from 0 to 0.04. Panel B shows the response of Stock, with the y-axis ranging from -0.25 to 0.25. Panel C shows the response of Exchange Rate, with the y-axis ranging from 0 to 0.4. Panel D shows the response of CPI, with the y-axis ranging from 0 to 0.075. Panel E shows the response of real GDP, with the y-axis ranging from -0.1 to 0.1.

Impulse responses of the macroeconomy to M2 at different time points

Figure 10
Multiple line graphs depict the impulse responses of the macroeconomy to M2 at different time points.The image contains five line graphs showing the impulse responses of the macroeconomy to M2 at different time points. Each graph represents a different economic indicator: Market Rates, Stock, Exchange Rate, CPI, and real GDP. The x-axis for all graphs represents time in months, ranging from 0 to 12. The y-axis represents the response magnitude, with different units for each graph. The graphs are labeled with different time points: 2021.1, 2022.9, and 2023.2, indicated by different line styles and colors. Panel A shows the response of Market Rates, with the y-axis ranging from 0 to 0.04. Panel B shows the response of Stock, with the y-axis ranging from -0.25 to 0.25. Panel C shows the response of Exchange Rate, with the y-axis ranging from 0 to 0.4. Panel D shows the response of CPI, with the y-axis ranging from 0 to 0.075. Panel E shows the response of real GDP, with the y-axis ranging from -0.1 to 0.1.

Impulse responses of the macroeconomy to M2 at different time points

Close Figure 10
Table 1

Definition of variables

VariableSymbolDescription
Average weighted call money rateAWCMRAverage weighted call money rate, the inter-bank call rate, represents the average call rate weighted by transaction values and is computed and published by the central bank on a daily basis during working days. Source: CBSL Database
Reserve moneyM0Reserve money includes circulating currency, domestic currency deposits held by commercial banks at the central bank in accordance with the statutory reserve ratios and deposits from specific government agencies lodged with the central bank. Source: CBSL Database
Broad moneyM2Broad money encompasses rupee-denominated currency in circulation, savings, demand and time deposits, plus foreign currency held by the public in commercial banks. Source: CBSL Database
Real GDPrealGDPReal GDP is calculated in 2002 constant prices using the GDP deflator (2002 = 100). Source: Department of Census and Statistics
InflationCPIInflation is assessed through the headline Colombo Consumers' Price Index, which reflects changes in the overall price levels. Source: Department of Census and Statistics
Stock market indexStockThe stock market index is the monthly average closing price of the all share price index. Source: Colombo Stock Exchange
Market interest rateMarketRateThe market interest rate is the average of commercial banks' average weighted deposit and lending rates for the corresponding period. Source: CBSL Database
Exchange rateExRateMonthly average LKR-per-USD spot exchange rate; an increase denotes a depreciation of the Sri Lankan rupee. Source: CBSL Database
Table 2

Descriptive statistics and unit root test results

AWCMRM0M2MarketRatesStockExRateCPIrealGDP
Mean0.0320.9491.1970.0280.7130.5680.5540.308
Std. dev.0.952.8090.7520.2946.7222.6840.8771.413
Skewness−1.0630.1571.2891.797−0.0195.8312.1310.916
Kurtosis32.22714.76712.49313.1835.23650.08411.01320.229
JB7530.485***1218.767***851.369***1025.259***44.9***20610.517***724.348***2635.861***
Q(10)33.964***6.3725.49***500.225***16.292*79.153***259.172***122.581***
ADF−7.25***−6.965***−6.014***−3.768**−5.962***−5.605***−4.21***−5.437***
PP−13.492***−15.009***−10.897***−4.691***−11.621***−6.519***−6.673***−5.592***
ERS−5.158***−3.142***−3.793***−3.386***−5.066***−5.227***−3.798***−4.255***

Note(s): JB represents the Jarque–Bera test for normality. Q(10) is the Ljung–Box test for 10th-order serial correlation. ADF, PP and ERS represent the augmented Dickey–Fuller, Phillips–Perron and Elliott–Rothenberg–Stock unit root tests, respectively. The null hypothesis for each unit root test is that the series contains a unit root. ***, ** and * denote significance at the 1%, 5% and 10% levels, respectively

Table 3

Parameter estimation results of TVP-VAR models

ModelParameterMeanStdev95%L95%UGewekeInef
Model 1(Σβ)10.02280.00260.01840.02870.87911.64
(Σβ)20.02280.00250.01850.02830.3388.98
(Σα)10.06870.01890.03970.11460.94242.58
(Σα)20.07890.02800.04130.14510.90187.67
(Σh)10.48550.09790.31360.68570.27179.32
(Σh)20.45520.09110.29620.65540.18167.88
Model 2(Σβ)10.02300.00260.01870.02890.92212.54
(Σβ)20.02270.00260.01830.02850.8867.60
(Σα)10.05080.01100.03350.07700.64634.45
(Σα)20.07830.02870.04170.15230.93783.22
(Σh)10.68920.12490.46440.93900.85630.88
(Σh)20.40410.08540.25320.58580.30168.07
Model 3(Σβ)10.02280.00260.01840.02840.8668.81
(Σβ)20.02290.00270.01830.02900.2909.58
(Σα)10.06320.01850.03770.10810.89265.82
(Σα)20.08370.03060.04340.16220.91180.53
(Σh)10.32810.07390.19530.48210.49861.27
(Σh)20.42650.08840.26980.60860.714105.98

Note(s): Mean and Stdev represent the posterior mean and its standard deviation. Geweke denotes the convergence diagnostic statistic, and Inef is the inefficiency factor

Supplements

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