Research Article |
Corresponding author: David Umoru ( david.umoru@yahoo.com ) Academic editor: Evgeniy Kapoguzov
© 2024 David Umoru, Rafat Hussaini, Beauty Igbinovia, Enike I. Abu.
This is an open access article distributed under the terms of the Creative Commons Attribution License (CC BY 4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
Citation:
Umoru D, Hussaini R, Igbinovia B, Abu EI (2024) Fixed/Floating Exchange Rate Systems, Health Crisis and Financial Markets of BRICS/Africa: Generalized Linear Model (GLM) Estimations. BRICS Journal of Economics 5(4): 93-119. https://doi.org/10.3897/brics-econ.5.e137243
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The fixed and floating exchange rate systems exhibit essential differences. The paper attempts to provide empirical clarification concerning the type of exchange rate regime that has the most favourable impact on stock market returns and prices of the BRICS and African markets using the GLM regression method. The results are based on the inverse Gaussian functions and also identity and 1og functions of the estimated generalized linear model. The fixed exchange regime impacted adversely and significantly on the stock prices of both stock markets. The floating regime impacted favourably and significantly on the stock prices of the BRICS and African stock markets at the inverse Gaussian and Gamma identities. Whereas the fixed regime impacted adversely on stock returns of the BRICS markets at Gaussian identity, it impacted positively but rather insignificantly on the performance of stock returns of African markets. For African stock markets, both the floating and fixed regimes impacted stock returns positively, but the impact of the fixed regime is significant and also of a higher magnitude compared to that of the floating regime (17.313>10.885) HIV and Covid-19 deaths have significant inverse effects on stock prices of African stock markets. For the BRICS markets, the effect of Covid-19 on prices and returns was negative but insignificant. Only stock return effect of HIV was adverse and significant for the BRICS markets. The research findings will be useful for financial marketers involved in international financial trade and seeking to align with developments in international financial markets.
Системы фиксированного и плавающего валютного курса имеют существенные различия. В статье предпринята попытка эмпирического уточнения, какой тип режима обменного курса оказывает наиболее благоприятное влияние на доходность и цены фондовых рынков стран БРИКС и Африки, с использованием метода регрессии GLM. Результаты основаны на обратных гауссовых функциях, а также тождествах и 1og-функциях оцененной обобщенной линейной модели. Фиксированный валютный режим оказал негативное и значительное влияние на цены акций обоих фондовых рынков. Плавающий режим оказал благоприятное и значительное влияние на котировки акций фондовых рынков стран БРИКС и Африки при обратных тождествах Гаусса и Гаммы. В то время как фиксированный режим негативно повлиял на доходность акций рынков стран БРИКС при гауссовом тождестве, он оказал положительное, но довольно незначительное влияние на доходность акций африканских рынков. Для африканских фондовых рынков как плавающий, так и фиксированный режимы положительно повлияли на доходность акций, но влияние фиксированного режима оказалось значительным и большим по величине по сравнению с плавающим режимом (17,313>10,885) ВИЧ и смертность от Covid-19 оказывают существенное обратное влияние на котировки акций африканских фондовых рынков. Для рынков стран БРИКС влияние Covid-19 на цены и доходность было отрицательным, но незначительным. Только влияние ВИЧ на доходность акций было отрицательным и значимым для рынков БРИКС. Результаты исследования имеют большое значение для финансовых маркетологов, которые занимаются управлением своим финансовым бизнесом с целью соответствия изменениям в конкурентоспособности международных финансовых рынков.
Stock returns, stock prices, fixed regime, floating regime, Gaussian and Gamma identity
Доходность акций, цены акций, фиксированный режим, плавающий режим, изменение курсовой политики, доходность акций, цены акций, развитые и развивающиеся рынки, тождество Гаусса и Гаммы
According to the
The BRICS countries are currently the biggest trading partners of the majority of African nations and their significant foreign direct investment (FDI) source. It makes sense that trade between Africa and China increased substantially, reaching a peak of US$257.67 billion in overall trade in 2022 from $11.67 billion in 2000. Sadly, the global financial crisis of 2008, the COVID-19 epidemic, and the decline in commodity prices caused Africa’s persistent trade deficit that has grown to 2.6 billion dollars. The governments of Brazil and Russia have entered the mining and energy industries in Africa through joint ventures; India’s government has made significant efforts to support the growth of medium-sized enterprises throughout the continent. Compared to the stock markets of BRICS, African stock markets suffer substantial prices’ swings in their financial market trading and investing. Similar to African economies that most often depend on oil and commodity exports, the treasures of the BRICS countries are defined by their commodity exports. Direct stock purchases bring about African investors’ exposure to the BRICS business.
China maintained a peg for the Yuan from 1995 to 2005, after which it gradually moved towards liberalizing its currency policy by implementing a narrow trading band. Financial crises have directly and adversely affected many emerging market economies linked to the global financial markets (
The study employs empirical methods to identify the type of exchange rate regime (fixed or floating) that has the most impact on stock market indices; for this purpose it uses the GLM regression. Hence the need to determine the impact of exchange rate policy regimes as a study variable on stock indices using the GLM before ascertaining the effects of specific regimes. The exchange rate regime adopted by any country is a key factor that determines the exchange rate, performance of the stock market and, ultimately, the welfare of citizens; it is therefore essential for policymakers to be aware of its possible impacts when making their decisions. The conventional standards governing the selection of an exchange rate regime primarily stem from the Optimal Currency Area (OCA) theory, which determines the choice between a fixed and a flexible exchange rate regime. The theory posits that countries with immobile capital and labour factors are more inclined to adopt a flexible exchange rate regime, whereas those characterised by mobile factors of production are more likely to opt for a fixed exchange rate regime. Similarly,
Moreover, maintaining a fixed exchange rate regime necessitates a sufficient level of foreign exchange reserves, which is considered a crucial characteristic.
Although the OCA theory primarily addresses countries within the same region sharing a single currency like the European Union with the Euro, it is also relevant for the present study because it focuses on the interconnectedness of the stock markets across countries, and this paper examines the connections among the markets of developing and developed countries. Countries with fixed exchange rates or common currency arrangements surrender control over their exchange rates to non-market regulation, which prevents them from adjusting independently to economic shocks but, presumably, leads to a relative stability. This stability can boost investor confidence and reduce business risk contributing to a more predictable, or less volatile, stock market environment. The opposite will be true if floating regimes are adopted. The OCA theory is extended in its application by integrating stock market investments and exchange rate regimes that influence exchange rate fluctuations in association with their sensitivity to macroeconomic health concerns, which are capable of causing disruptions in the countries involved (
The study hypothesizes the following: neither the shifts in exchange rate policy regimes, nor infections or deaths from HIV/AIDS and Covid-19 pandemics produced significant effects on the stock prices and capital gains in the BRICS and African stock markets. Assessing the impact of a particular system on financial performance has become most useful for managing the financial market for the purpose of aligning with advancements in international financial market competitiveness. The selection of an appropriate exchange rate regime also requires the ability to foresee how it will impact the level of exchange rate instability and the effect of such instability on the overall macroeconomic performance. Section Two gives an overview of theoretical and empirical literature, emphasizing the relevant concepts and gap analysis. Section three discusses the paper’s theoretical framework, model specification, and sources of data. Section four presents the outcomes of the empirical research. The final section summarizes the research findings, formulates policy recommendations, and defines the scope of further study.
Literature Review
The optimal currency area (OCA) theory provides theoretical justification for the present research. Within a fixed exchange rate system, government intervention assumes a pivotal role in maintaining exchange rate stability, contingent upon the maintenance of robust foreign reserves. In contrast, the floating exchange rate system operates with unrestricted autonomy, devoid of government oversight. Exchange rate fluctuation, characterised by appreciation or depreciation, serves as a hallmark of this inherent instability. The exchange rate oscillations introduce a dimension of risk, indicative of the extent to which a currency’s value can undergo substantial fluctuations. Heightened volatility implies greater potential for significant abrupt currency price shifts over short periods of time. Conversely, lower volatility signals a more stable scenario where currencies undergo gradual fluctuations (
African stock markets were not vulnerable to the pandemic’s spreading effect, according to
In Bizuneh’s study (2022), the author examines the duration of fixed exchange rate regimes and identifies the factors that affect the likelihood of moving away from a pegged exchange rate. Using a de facto exchange rate regime classification, the paper comes to several conclusions. First, it discovers that the duration of a pegged exchange rate is non-monotonic, meaning it is not consistently increasing or decreasing over time. Second, the researcher’s semi-parametric proportional hazard model reveals that factors such as GDP growth and economic openness are associated with a reduced likelihood of exiting a pegged exchange rate, while rising unemployment and an increase in government claims can heighten the probability of abandoning the peg. The study also points out that the negative impact of economic growth on the hazard rate remains robust when using marginal risk analysis. Factors such as net foreign assets and inflation are found to exert influence on the duration of pegged regimes. Overall, the findings suggest that various factors, including GDP growth, unemployment rate, economic openness, and government budget deficits, play a crucial role in determining the likelihood of a transition from a fixed to flexible exchange rate regime. Economic growth continues to be a significant covariate, even when analysed through marginal risk analysis, alongside the variables of net foreign assets and inflation rate.
In their research into the effects of the pandemics outbreak on stock markets in developed countries, Umar et al. (2022) analysed the impact of Covid-19 on the stock market liquidity of China and the four worst-hit countries. Using daily data for the stock market liquidity spanning from July 1, 2019 to July 10, 2020, and the data for new cases and deaths over the period from December 31, 2019 to July 2020, the GARCH analysis shows that liquidity in the stock markets of all sampled countries was hit hard by the news of the Covid-19 outbreak. They found that for all sampled countries, the increase in liquidity due to temporary shocks reverted to a long-term trend shortly, suggesting that the liquidity shocks due to the incidence of Covid-19 were short-lived. The findings of the VAR analysis show an absence of any short-term relationship between COVID-19 new cases or deaths and liquidity. It was concluded that, since the series are not integrated at the same level, a long-term relationship between Covid-19 and stock market liquidity did not exist, suggesting no evidence of the effect of Covid-19 on stock market liquidity under a high stress regime. They found that the Covid-19 pandemic had a weak impact on Chinese and Italian national currencies but could negatively influence stock market prices.
At the individual country level,
For all companies listed on the Shanghai Stock Exchange and Shenzhen Stock Exchange in China, Maquieira & Espinosa (2022) revealed a more pronounced herd behaviour tendency when market return is high and volatility is low. In another, relatively broader study,
In sum, the relationship between variables as described in previous literature was between one dependent and one independent variables. The present research combines many variables, which include: the fixed exchange rate system, floating exchange rate system, number of infections and deaths from HIV/AIDS and Covid-19 viruses (as control variables), stock prices and stock returns of BRICS markets and stock markets of selected African countries. It should be noted that serious work on exchange rate regimes and stock markets, as well as on pandemics, has been done in a few developing and more developed countries but the scope of research has been comparatively small. The present study focused on the emerging markets of Africa/ BRICS countries, expanded the number of these markets and also increased the data range from 1995 to 2024.
This research is a comparative analysis of the impact of various fixed and floating exchange rate regimes, HIV infections and the Covid-19 pandemic on the financial market in developing and wealthy nations between 1995 and 2024. It uses the Bovespa Brazil stock market index, MOEX Russia index, S&P BSE Sensex index of India, Shanghai stock market index of China, and FTSE/JSE All Share Index of South Africa, i.e. the stock market indices of the developing BRICS markets. Its sample of African stock market indices includes the NSEASI of Nairobi, the CFG 25 market index of Casablanca, Morocco, the EGX 30 index traded on the Egyptian Exchange, the All-Share index (ASI) of the Nigerian Stock Exchange, and the Stoxx index of Tunisia. To determine the regime that has greater influence on stock market performance, it is necessary to gauge the separate effects of exchange rate regimes on stock prices and stock returns of BRICS and stock markets of the developing African countries; for the same purpose, the exchange rate policy regime has been unbundled into the globally practiced fixed and floating ones.
We executed the generalized linear model to accommodate the interactions between dummy and other continuous variables used to determine the unique impacts of the exchange rate regime (floating and fixed) on stock prices and stock returns. When the coefficients of the models are positive, it reveals that the predictor variable enhances the performance of the response variable (SPP, SRR) Contrarily, a negative coefficient of a predictor variable (exchange rate regime: floating and fixed) dampens the performance of the response variables (SPP, SRR) In what follows, we have the generalized linear model (GLM) specification given as:
SPP = ∅ = f (X’β) + ε (1)
SRR = ∅ = f (X’β) + ε (2)
f = g–1 (3)
Based on the Gaussian family GLM model with identity link function, the canonical parameter transformation ∅ the variance of outcome variable is modelled as in equation (4)
E (Stock Price|X) = ∅ = g–1 (Xβ) (4)
E (Stock Return|X) = ∅ = g–1 (Xβ) (4!)
where, X = design matrix of regressors; X’β = linear predictor, ∅ is the fitted values transforming linear predictor; β is estimated vector of coefficients with maximum likelihood; Y is the dependent variable (stock returns (SR)/stock prices (SP)) conditional on the vector of predictor variables denoted as X; E (Y|X) is the expected value of Y conditional on values of X; g is the link function. The mean of the response variable is modelled as in equation (5)
∅(SPPij) = f (X’β) + ε (5)
∅(SRRij) = f (X’β) + ε (5!)
g (E (SPPd|X’) = g (∅)R = β0d + β1dERRd + β2dHIVd + β3dCOVCASESd + β4dCOVDEATHSd (6)
g (E (SRRd|X’) = g (∅) = β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd (7)
g (E (SPPd|X’) = g (∅) = β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu (8)
g (E (SRRu|X’) = g (∅) = β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu (9)
By definition, g (E (Stock Priced|X’) is the expected value of stock indices conditional on the values of exchange rate regimes and pandemics namely: (HVV, COVCASES and COVDEATHS), β0,τ is the constant term of the τ-thquantile; β1,τ to β4,τ are coefficients of independent variables at the τth quantile; d = BRICS countries; u = African countries. Accordingly, under the Gaussian (Normal) family GLM model with Identity link, the means and variances of the response variables are as specified:
E (SPPd) = ∅ = β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd (10)
E (SPPu) = η = ∅ = β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu (11)
E (SRRu) = η = ∅ = β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd (12)
E (SRRu) = η = ∅ = β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu (13)
where: η is the linear predictor, β0 is the intercept, and β1 – β4 are coefficients for the independent variables. The variances of response variables are as specified here:
Var (SPPd) = σ*1 (14)
Var (SPPu) = σ*1 (15)
Var (SRRd) = σ*1 (16)
Var (SRRu) = σ*1 (17)
where: ∅ is a dispersion parameter that needs to be estimated from the data, which describes the relationship between the mean and variance of the response variable. Hence, for the Gaussian (Normal) family GLM model with log link, the mean of the response variables are:
E (SPPd) = ∅ = exp(β0d + β1dERRd + β2dHVVd + + β3dCOVCASESd + β4dCOVDEATHSd) (18)
E (SPPu) = ∅ = exp(β0u + β1uERRu + β2uHVVu + + β3uCOVCASESu + β4uCOVDEATHSu) (19)
E (SRRd) = ∅ = exp(β0d + β1dERRd + β2dHVVd + + β3dCOVCASESd + β4dCOVDEATHSd) (18!)
E (SRRu) = ∅ = exp(β0u + β1uERRu + β2dHVVu + + β3uCOVCASESu + β4uCOVDEATHSu) (19!)
where: η is the linear predictor, β0 is the intercept, and β1 – β4 are coefficients for the independent variables. The variances of response variables are:
Var(SRRd) = σ*1 (20)
Var(SRRu) = σ*1 (21)
With the inverse Gaussian family GLM model with identity link, the means of the response variables are:
E (SPPd) = ∅–2 = η = β0d + β1dERRd + + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd (22)
E (SPPu) = ∅–2 = η = β0u + β1uERRu + β2uHVVu + +β3uCOVCASESd + β4uCOVDEATHSu (23)
E (SRRd) = ∅–2 = η = β0d + β1dERRd + β2dHVVd + + β3dCOVCASESd + β4dCOVDEATHSd (22!)
E (SRRu) = ∅–2 = η = β0u + β1uERRu + β2uHVVu + + β3uCOVCASESu + β4uCOVDEATHSu (13!)
where: 𝜂 is the link or linear predictor, 𝛽0 is the intercept, and 𝛽1-𝛽4 are coefficients for the independent variables. Accordingly, the variances of response variables are:
Var (SPPd) = σ∅2 (24)
Var (SPPu) = σ∅2 (25)
Var (SRRd) = σ∅2 (24!)
Var (SRRu) = σ∅2 (25!)
Basing specifications on the inverse Gaussian family GLM model with log link, the means of the response variables are specified as follows:
E (SPPd) = ∅–2 = η = exp(β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd) (26)
E (SPPu) = ∅–2 = η = exp(β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu) (27)
E (SRRd) = ∅–2 = η = exp(β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd) (26!)
E (SRRu) = ∅–2 = η = exp(β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu) (27!)
where η is the link or linear predictor, β0 is the intercept, and β1 – β4 are coefficients for the independent variables. Accordingly, the variances of response variables are given in equations (28) and (29) respectively.
Var (SPPd) = σ∅2 (28)
Var (SPPu) = σ∅2 (29)
With the Gamma family GLM model with identity link, linear predictor of the response variables given by:
E (SPPd) = η = β0d + β1dERRd + β2dHVVd + β3dCOVCASESd + β4dCOVDEATHSd (30)
E (SPPu) = η = β0u + β1uERRu + β2uHVVu + β3uCOVCASESu + β4uCOVDEATHSu (31)
Here, η is the linear predictor, β0 is the intercept, and β1 – β4 are coefficients for the independent variables. The means of the response variables are given by equations (32) and (33):
E (SRRd) = ∅–1 = η = β0d + β1dERRd + β2dHVVd + + β3dCOVCASESd + β4dCOVDEATHSd (32)
E (SRRu) = ∅–1 = η = β0u + β1uERRu + β2uHVVu + + β3uCOVCASESu + β4uCOVDEATHSu (33)
Consequently, the variances of response variables are given in equations (34) and (35) respectively.
Var (SPPd) = σ∅2 (34)
Var (SPPu) = σ∅2 (35)
Var (SRRd) = σ∅2 (34!)
Var (SRRu) = σ∅2 (35!)
Data for the study were mostly downloaded from the World Bank database. Table
Variable | Description | Source | |
SPP | Stock prices | Natural logarithm of annual market capitalisation values on country basis | World Bank Database |
SRR | Stock returns | First differences of annual market capitalisation on country basis | Calculated in spread sheets from retrieved market capitalisation values |
COVCASES | Cases of Corona virus-19 infectious | Number of reported cases /number of deaths | World Health Organization |
COVDEATHS | Number of deaths from Corona virus-19 | Number of people who died due to Corona virus | World Health Organization |
HVV | HIV infections | Population of individuals living with HIV/ Prevalence of HIV calculated as (% of population people living with HIV aged 15-49) × total population |
World Bank Database |
Regime | Exchange rate regime | Fixed and Floating regime | Dummy Variables 1,0 |
A period of 1990-2023 was covered to reveal a reasonable trend in the analysis. After retrieval of data from respective databases as specified in the previous section, data were fed into statistical calculators following specific econometric techniques to investigate the relationship that exists across exchange rate regimes, pandemics, and financial market indicators.
The trends in exchange rate regimes for global economies have transcended the stages indicated in Table
Regime | Period |
Gold Standard Era | Pre-World War I |
Inter War Period | 1918 – 1939 |
Bretton Woods System | 1944 – 1971 |
Breakdown of Bretton Woods and Rise of Floating Rates | 1971 – Present |
Following World War I, the gold standard system faced challenges caused by economic instability. The Interwar Period 1918-1939 was marked by significant turbulence in exchange rate regimes. This era witnessed various experiments in monetary policy and shifts in monetary systems as countries navigated the aftermath of the war and grappled with economic challenges. The turmoil following World War I led to currency instabilities. As a result, many countries abandoned the gold standard and began to experiment with floating or fluctuating exchange rates adopting diverse exchange rate arrangements. There was no uniformity in approaches: some of them maintained fixed rates, others preferred floated, and some others pursued managed or pegged rates. Several countries faced economic difficulties and so had to devalue their currencies to boost exports and tackle deflationary pressures. This competitive devaluation aggravated the trade tensions. Towards the end of the Interwar Period, discussions began about the need for a new international monetary system, culminating in the Bretton Woods Agreement in 1944, which laid the groundwork for a fixed exchange rate system after World War II.
The Bretton Woods Agreement marked the beginning of a new global monetary system. The core of the Bretton Woods System was the commitment to fixed exchange rates pegged to the US dollar, which was convertible to gold at a fixed rate. Participating countries agreed to maintain their currencies’ values within a narrow band of fluctuations against the dollar. The US dollar assumed a central role, serving as the primary reserve currency. Other currencies were pegged to the dollar, which, in turn, was backed by gold. Fluctuations of currency values in this system were only within 1% of the obtainable legal rate (Ufoeze, 2018) Governments were required to intervene in their countries’ currency markets to maintain the exchange rates within the prescribed bands. If a country’s currency faced persistent pressures, it could devalue or revalue its currency in relation to the dollar, with approval from the International Monetary Fund (IMF) The Bretton Woods System was brought to an end in 1971 when the US suspended the dollar’s convertibility to gold in what was referred to as the Nixon Shock. This ended the fixed-rate system and led to a birth of flexible or floating exchange rates. With the rise of floating exchange rates, currency markets began to experience increased fluctuations in exchange rates under the influence of market forces. The governments were to grant autonomy to the monetary policymakers.
The transition from the Bretton Woods system to a new arrangement involved a 90-day pause on wages and prices, followed by a voluntary restraint program, alongside tax measures aimed at boosting the US econo
Over time, there has been a general trend towards greater exchange rate flexibility, with many countries allowing their currencies to float more freely in response to market forces. This flexibility offers more autonomy in monetary policy and helps cushion against external economic shocks. Developed economies such as Germany and other European countries have also embraced regional monetary unions, such as the Eurozone, where countries share a common currency (the Euro) and coordinate monetary policies. The trend in exchange rate regimes for developed economies has evolved from fixed and semi-fixed systems to more flexible arrangements, allowing currencies to adjust based on market dynamics. The emphasis shifted towards greater autonomy in monetary policy and adaptation to the global economic landscape. Since the mid-1970s, countries outside the developed category have shifted towards pegging their currency to a basket of major currencies rather than using a single currency or adopting flexible regimes. After the financial crises of the 1990s, many countries were given directives to shift towards any of the two exchange rate regimes: flexible or fixed rates coupled with monetary unions or currency boards. Intermediate regimes between these extreme options were deemed less sustainable due to the ‘impossible trinity’ principle, which poses challenges in pursuing exchange rate stability, capital mobility, and independent monetary policy simultaneously. For developing economies, the transition to the post-Bretton Woods system might have been less structured as they had diverse experiences with exchange rate regimes.
Table
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
ERR | 0.2645** (0.0696) |
0.0237** (0.0064) |
0.2639** (0.0709) |
HVV | -1.5122 (0.0065) |
-0.0072 (0.00060 |
-0.0007 (0.0064) |
COVCASES | -0.1698 (0.4987) |
-0.0149 (0.0425) |
-0.1699 (0.4910) |
COVDEATHS | -0.1976 (0.2146) |
-0.0172 (0.0183) |
-0.1023** (0.2114) |
_cons | 10.551** (0.4593) |
2.3579** (0.0396) |
10.5531 |
Log Likelihood | -14317.89 | -1456.89 | -1111.17 |
AIC | 8.1006 | 9.1536 | 6.1249 |
Deviance | 0.0002 | 0.0726 | 0.8599 |
Pearson | 0.0740 | 0.0540 | 0.5423 |
Variance function | Gaussian | Gaussian |
Link function | Identity | Log |
ERR | 4.9682 (17.372) |
7.3507 (184.89) |
HVV | -0.6763 (1.4867) |
-0.0342 (0.0899) |
COVCASES | -0.0149 (0.1943) |
0.6877 (0.1224) |
COVDEATHS | -0.1179 (0.741) |
-0.2398 (0.1239) |
_cons | -1.3662** (0.0000) |
-1.2985** (0.0018) |
Log Likelihood | -2199.77 | -2145.787 |
AIC | 12.035 | 11.635 |
Deviance | 6096964 | 4566516 |
Pearson | 13689.4 | 18246.0 |
From Table
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
Fixed | -0.5253** (0.1457) |
-0.0473** (0.0134) |
-0.5252** (0.1489) |
HVV | -0.03471 (0.2365) |
-0.00121 (0.5796) |
-0.0001 (0.0065) |
COVCASES | -0.0885 (0.5018) |
-0.0077 (0.0427) |
-0.0889 (0.4933) |
COVDEATHS | 0.1622 (0.2161) |
0.0141 (0.0184) |
0.1625 (0.2126) |
_cons | 11.278** (0.4263) |
2.423** (0.0363) |
11.278** (0.4192) |
Log Likelihood | -1477.88 | -1477.89 | -1111.17 |
AIC | 9.1536 | 9.1536 | 6.8899 |
Deviance | 0.0769 | 0.0769 | 0.8636 |
Pearson | 0.0744 | 0.0744 | 0.8466 |
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
Floating | 0.4101** (0.1075) |
0.0367** (0.0097) |
0.4101** (0.1092) |
HVV | -0.0095 (0.2195) |
-0.0015 (0.2356) |
-0.0005 (0.0064) |
COVCASES | -0.0823 (0.4996) |
-0.0071 (0.0425) |
-0.0827 (0.4914) |
COVDEATHS | 0.1541 (0.2152) |
0.0133 (0.0183) |
0.1543 (0.2118) |
_cons | 10.888** (0.4334) |
2.3881** (0.0370) |
10.888** (0.4271) |
Log Likelihood | -1477.89 | -1477.89 | -1111.17 |
AIC | 9.1536 | 9.1536 | 6.889949 |
Deviance | 0.0765 | 0.0765 | 0.8591 |
Pearson | 0.0739 | 0.0739 | 0.8407 |
Variance function | Gaussian | Gaussian |
Link function | Identity | Log |
Fixed | -5.9368 (36.500) |
-4.0447 (283.82) |
HVV | 0.6710 (1.4924) |
0.0329 (0.0998) |
COVCASES | -1.0373 (108.35) |
1.2422 (2228.7) |
COVDEATHS | -1.5582 (46.738) |
-2.6186 (461.66) |
_cons | 5.0764 (92.124) |
3.5401 (2501.2) |
Log Likelihood | -2199.79 | -2199.79 |
AIC | 12.635 | 12.635 |
Deviance | 6096944 | 6099984 |
Pearson | 6096944 | 6099984 |
Variance function | Gaussian |
Link function | Identity |
Floating | 6.6208 (27.269) |
HVV | 0.6617*** (0.0001) |
COVCASES | -0.9176 (108.35) |
COVDEATHS | -1.7122 (46.743) |
_cons | -1.1592 (95.105) |
Log Likelihood | -2199.77 |
AIC | 12.635 |
Deviance | 6097369 |
Pearson | 6097369 |
As revealed in Table
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
ERR | 0.8797** (0.0679) |
0.0901** (0.0071) |
0.8963** (0.0698) |
HVV | -0.0557** (0.0098) |
-0.0085** (0.0011) |
-0.0529** (0.0104) |
COVCASES | -0.1972** (0.0007) |
-0.0200** (0.0065) |
-0.1988 (0.3795) |
COVDEATHS | -0.0799 (0.1928) |
-0.0072 (0.0181) |
-0.0831 (0.1878) |
_cons | 7.9517** (0.4001) |
2.0906** (0.0383) |
7.8998** (0.3930) |
Log Likelihood | -1686.58 | -1686.58 | -1274.49 |
AIC | 8.8333 | 8.8333 | 6.6814 |
Deviance | 0.3831 | 0.3820 | 3.7289 |
Pearson | 0.3541 | 0.3535 | 3.5587 |
Variance function | Gaussian | Gaussian |
Link function | Identity | Log |
ERR | 0.7907 (9.3199) |
0.0045 (0.0461) |
HVV | 1.5122 (1.4144) |
0.0072 (0.0063) |
COVCASES | -1.3180 (43.381) |
-0.0605 (0.3365) |
COVDEATHS | -9.562 (21.533) |
-0.1907 (0.1698) |
_cons | 1.029** (46.894) |
5.6333** (0.3338) |
Log Likelihood | -2188.12 | -2199.787 |
AIC | 12.391 | 12.635 |
Deviance | 4846192 | 6097716 |
Pearson | 4846192 | 6097716 |
From the results presented in Table
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
Fixed | -1.0410** (0.1550) |
-0.1046** (0.1657) |
-1.0264** (0.1617) |
HVV | -0.0595 (0.0117) |
-0.0058 (0.0012) |
-0.0571 (0.0122) |
COVCASES | -0.0256** (0.0015) |
-0.0018** (0.0417) |
-0.0224 (0.4362) |
COVDEATHS | -0.1698*** (0.0015) |
-0.0166*** (0.0000) |
-0.1753 (0. 2152) |
_cons | 10.280** (0.0054) |
2.3305** (0.1550) |
10.271** (0.4102) |
Log Likelihood | -1686.58 | -1686.63 | -1274.99 |
AIC | 8.8333 | 8.8335 | 6.6840 |
Deviance | 0.4814 | 0.4836 | 4.7505 |
Pearson | 0.4508 | 0.4531 | 4.5752 |
Variance function | Inverse Gaussian | Inverse Gaussian | Gamma |
Link function | Identity | Log | Identity |
Floating | 1.5369** (0.0977) |
0.1485** (0.0093) |
1.5289** (0.0951) |
HVV | -0.0648** (0.0083) |
-0.0068** (0.0009) |
-0.0648** (0.0089) |
COVCASES | -0.0074 (0.1498) |
-0.0311** (0.0014) |
-0.0137** (0.0421) |
COVDEATHS | -0.0195** (0.0048) |
-0.0024** (0.0056) |
-0.0324 (0.1704) |
_cons | 9.2799** (0.3339) |
2.2317** (0.0317) |
9.2828** (0.3252) |
Log Likelihood | -1686.55 | -1686.55 | -1274.18 |
AIC | 8.8331 | 8.8332 | 6.6814 |
Deviance | 0.3232 | 0.3247 | 3.1125 |
Pearson | 0.2965 | 0.2986 | 2.9587 |
Variance function | Gaussian | Gaussian |
Link function | Identity | Log |
Fixed | 17.313 (12.565) |
0.0558 (0.0611) |
HVV | -1.5198 (1.3979) |
-0.0072 (0.0063) |
COVCASES | -0.0267 (0.368) |
-0.0482 (0.3373) |
COVDEATHS | -0.0266*** (0.0051) |
-0.1998*** (0.0000) |
_cons | 2.0219** (0.0000) |
0.6138** (0.0006) |
Log Likelihood | -2187.75 | -2187.74 |
AIC | 12.388 | 12.388 |
Deviance | 4835894 | 4835549.7 |
Pearson | 4835894 | 4835549.7 |
Variance function | Gaussian | Gaussian |
Link function | Identity | Log |
Floating | 10.885 (19.363) |
0.0796 (0.0881) |
HVV | -0.1024 (0.0063) |
-0.0059 (0.0065) |
COVCASES | -1.527** (0.0014) |
-0.0584** (0.0062) |
COVDEATHS | -2.649*** (0.0004) |
-0.1903** (0.0020) |
_cons | 5.192** (40.599) |
1.236** (0.3137) |
Log Likelihood | -2187.76 | -2187.72 |
AIC | 12.388 | 12.388 |
Deviance | 4835216 | 4836319 |
Pearson | 4835216 | 4836319 |
We may infer from these numbers that floating exchange rates can provide hedging possibilities, allowing businesses to employ financial products such as forwards, futures, and options to protect themselves against adverse currency swings. Floating exchange rate systems also aid in maintaining macroeconomic stability by enabling currencies to adapt in response to changes in economic conditions, minimizing the possibility of speculative extremities. This flexibility can absorb external shocks and boost investor confidence, resulting in better stock market performance. Floating exchange rate regimes improve market efficiency because exchange rates reflect all available information and market players adjust their expectations accordingly. This results in more accurate asset pricing, including stock prices, which reduces the chance of misalignment between stock prices and underlying fundamentals. Central banks can change interest rates and apply monetary stimulus to promote economic development and financial market stability, thus alleviating economic downturns and boosting stock returns. While fixed exchange rate regimes may provide stability during times of uncertainty, they can also trigger market crises and cause stock prices to fall. Developing markets in economies that have embraced the floating exchange rate regime can have flexibility and resilience provided by the floating rate of the local currency in the face of market shocks, despite the currency risks involved.
As far as the pandemics are concerned, HIV and Covid deaths had significant inverse effects on stock prices of African stock markets. This bolsters the recent finding published by
There is no significant effect of the shifts in exchange rate policy regime and infections or deaths from HIV/AIDS and Covid-19 pandemics on the stock prices and returns of BRICS and African stock markets. With p values less than the study’s adopted level of significance, the null hypothesis is rejected, while the alternative hypothesis is accepted: there is a significant effect of the shift in exchange rate policy regime on stock prices in the BRICS stock markets. Conversely, the hypothesis of a significant effect of infections/deaths from HIV/AIDS and Covid-19 pandemics on stock prices in BRICS stock markets is rejected. The estimated results also confirmed a notable impact of shifts in exchange rate policy regimes and occurrences of infections and deaths from HIV/AIDS and Covid-19 pandemics on stock prices in African markets. Covid-19 cases impacted negatively on stock prices but the impact was not substantial. Additionally, the results confirm that the shifts in exchange rate policy regime and infections and deaths from HIV/AIDS and COVID-19 pandemics significantly affected the stock returns of African stock markets (p > 0.05)
The study attempted to find out empirically, which types of exchange rate regime most favorably impact the stock prices and returns across emerging BRICS and African stock markets given the outbreak of pandemics. The pandemics considered in this study were HIV/AIDS and the Covid pandemic. The generalized linear model estimation was executed. The presented findings highlight the importance of considering both fixed and floating exchange rate regimes and pandemics as a critical factor affecting stock price and return movements. The generalized linear model estimations show that the exchange rate policy regime shift had a favourable impact on stock prices and stock returns in BRICS and African stock markets. The impact, however, was found to be significant only for the stock prices. The floating regime impacted favourably and significantly on the stock prices of BRICS and African stock markets. In terms of stock returns, floating had a favourable but insignificant impact. HIV and Covid-19 deaths have significant inverse effects on stock prices of African stock markets. The effect of Covid-19 on prices and returns was negative but insignificant for the BRICS markets, while the effect of HIV on stock returns was significant and adverse. Both BRICS and African countries should adopt exchange rate regimes that are appropriate for their countries and avoid unwarranted shifts in exchange rate policy as these may have undesirable impact on stock prices and stock returns.