4. Results
Table 5 presents a comprehensive analysis of key variables in the study.
Notable findings include CRWLTA exhibiting relatively low variation (mean of 15.09, SD of 2.46), Quick Ratio (QR) suggesting companies generally cover short-term debts (average of 1.11), and Total Debt to Total Asset Ratio (TDTA) indicating debts represent 32% of total assets on average. EBITDA interest coverage (EBITDAICOV) shows varying interest coverage, with an average of 16.12 but a high SD of 14.81. ROA averages 11.16%, with some companies facing operational challenges (negative ROA of -12.91).
TQ demonstrates a market-to-book relationship (average of 0.33), TSR shows significant variation in shareholder returns, and AZS suggests moderate distribution. Economic metrics like gross domestic product (GDP) growth (average of 2.13%) and Consumer Price Index (CPI) inflation (average of 1.86%) indicate moderate economic conditions. Federal Reserve Interest Rate (FDRI) has an average of 0.70, suggesting a manageable range of Federal Reserve interest rates.
In summary, the table 5 provides insights into financial and operational performance, showcasing heterogeneity among companies. Macroeconomic metrics offer additional context about the external environment.
Table 6 highlights correlations between independent and dependent variables.
Notable findings include a moderate negative correlation between CRWLTA and TDTA, suggesting higher leverage associates with lower credit ratings. A positive correlation between CRWLTA and EBITDAICOV (0.37) implies that companies covering interest with EBITDA tend to have higher credit ratings, reflecting financial strength.
Positive correlations exist between CRWLTA and ROA, indicating more profitable companies tend to have higher credit ratings, and between CRWLTA and AZS, reflecting financial health. A negative correlation with TQ suggests companies with higher market value relative to book value might have lower credit ratings.
The almost negligible correlation between CRWLTA and TSR suggests market stock performance isn't directly tied to credit ratings. Similarly, the weak correlation between CRWLTA and GDP suggests little direct effect of GDP growth on credit ratings. Other correlations with credit ratings are relatively low, emphasizing the need for nuanced interpretation and consideration of external factors and industry characteristics (
Table 6).
Table 7 reveals high VIFs for both "TDTA" and "TQ" exceeding the threshold, indicating potential multicollinearity. One explanation could be that TQ, comparing market value with asset replacement cost, is influenced by highly leveraged companies (high TDTA), seen as risky by investors, leading to lower market valuation relative to asset replacement cost and a lower TQ. Additionally, companies with high debts (high TDTA) may face challenges raising additional capital, limiting future growth and impacting TQ.
Certain industries or situations may naturally exhibit both high TDTA and low TQ, especially in capital-intensive sectors with high entry barriers. The potential interdependence or calculation overlap between variables could also contribute to multicollinearity.
To address this issue, the TDTA variable will be removed from the model, considering the potential reasons outlined above (
Table 7).
According to the LLC test results presented in
Table 8, the variables CRWLTA, QR, TDTA, EBITDAICOV, ROA, QT, TSR, AZS, and FDRI are stationary, as their p-values are significant (less than 0.05) and the adjusted t* statistic is negative. Therefore, the null hypothesis for these variables is rejected.
On the other hand, the variables GDP and CPI are non-stationary, as their p-values are not significant (equal to 1.00), and the adjusted t* statistic is positive. Therefore, the null hypothesis is not rejected for these variables. Consequently, the two mentioned variables will be differentiated (
Table 8).
Finally, the Sys-GMM model results in
Table 9 should be analyzed from the perspective of the relationship between the independent variable of interest, TQ, and the dependent variable, Credit Rating. The results indicate that the coefficient for TQ is negative (-0.122) but not statistically significant (p-value of 0.936), suggesting that, based on the data and the model used, there is not enough evidence to assert a relationship between TQ and the Credit Rating of the analyzed companies.
The negative and nonsignificant coefficient of TQ suggests that, within this model, no direct relationship is observed between a company's market value (measured by TQ) and its Credit Rating. Economically, this may indicate that factors other than the market's perception of the company influence the Credit Rating. This finding might be surprising, as TQ is often interpreted as an indicator of the market's future value attributed to a company. Based on the points above, we rejected the Ha hypothesis that a higher TQ could positively impact credit ratings.
The other coefficients in the model also exhibit various levels of statistical significance. For instance, the coefficient for the variable EBITDAICOV is positive and close to statistical significance (p-value of 0.071), suggesting a potential positive relationship between interest coverage by EBITDA and Credit Rating.
While statistical significance is an essential indicator of result reliability, economic significance is also crucial. For example, the positive and close-to-statistical-significance coefficient of EBITDAICOV suggests that a company's ability to cover its interest may be associated with a higher Credit Rating. This economically intuitive result reflects a company's capability to fulfil its financial obligations.
Furthermore, it is crucial to note that the model has a high Wald chi^2 value (13220.20 with a near-zero p-value), indicating that the model is statistically significant overall. Arellano-Bond autocorrelation tests indicate no first- or second-order autocorrelation issues, as p-values are greater than 0.05. The Sargan and Hansen tests do not reject the null hypothesis of instrument validity with high p-values. However, the Hansen Difference test suggests that when many instruments are used, instrument robustness might weaken, serving as a warning for potential model fragility concerning the number of instruments employed.
The tests confirm Instrument validity, signifying that the statistical tools used to identify relationships are appropriate. Nevertheless, the Hansen test suggests that using numerous instruments may weaken results in robustness, a crucial consideration for economic interpretation. This implies that the model may need to be more balanced, or some instruments might not contribute relevant information.
The high Wald chi^2 value indicates that the model as a whole is significant. Economically, this implies that the set of variables and instruments used in the model can explain variations in Credit Rating, even if Tobin's specific Q is insignificant.
Thus, the economic analysis of the results underscores the need to consider a range of financial and operational factors beyond market expectations when evaluating a company's Credit Rating. Corporate policy decisions should account for this complexity and the results of the model's diagnostic tests (
Table 9).
Table 10 provides results focusing on the independent variable of interest, TSR, and the dependent variable, Credit Rating, revealing important econometric aspects with relevant economic implications.
The coefficient for TSR is positive (0.0006) but not statistically significant (p-value of 0.7460). This suggests that, in this model, there needs to be more evidence to claim a direct relationship between TSR and the Credit Rating of companies. Econometrically, this may indicate that TSR, incorporating capital gains and dividends relative to the initial stock price, is not a significant predictor for credit ratings in this study. Considering the information above, the Hb hypothesis was rejected.
For QR, with a negative coefficient (-0.0662) and a high p-value (0.8260), it is suggested that there is no significant relationship between companies' immediate liquidity and their credit rating. EBITDAICOV (EBITDA Coverage) presents a positive and nearly significant coefficient (p-value of 0.0900), indicating a trend that a higher ability to cover interest and other financial obligations may be associated with a higher Credit Rating. Economically, this is relevant as it reflects a company with better financial health and lower credit risk.
With a very high Wald chi^2 value (12587.70) and a p-value of 0.000, the model as a whole is significant. This means that although TSR is not individually significant, the set of considered variables helps explain variations in Credit Rating. The Arellano-Bond test shows no evidence of first or second-order autocorrelation, confirming the appropriateness of the lags used as instruments. The Sargan test rejects the validity of instruments (p-value of 0.000), while the Hansen test does not reject it (p-value of 0.235). This is concerning, suggesting potential over-identification and that not all instruments may be exogenous. The difference in Hansen tests does not suggest significant issues but is something to monitor.
Economically, the lack of a significant relationship between TSR and Credit Rating may have implications for investors and managers, indicating that investors may not perceive total return as an indicator of the company's credit risk.
The close-to-significance relationship of EBITDAICOV with Credit Rating suggests that rating agencies and investors closely scrutinize operational performance metrics and payment capacity. The discrepancy between the Sargan and Hansen tests indicates the need for caution in instrument selection and potentially revising the model to ensure exogeneity and avoid over-identification.
Thus, the analysis demonstrates that the model is globally valid in explaining Credit Rating, but TSR as an individual variable does not provide significant explanatory power. The results underscore the importance of considering a variety of financial and operational metrics when assessing companies' credit risk, along with the need for careful instrument selection to avoid validity issues in the statistical model (
Table 10).
Finally,
Table 11 presents the results of a Sys-GMM model with AZS as the independent variable of interest and Credit Rating as the dependent variable.
The coefficient for AZS is positive (0.236) and statistically significant at the 5% level (p-value of 0.035), suggesting a positive relationship between AZS and Credit Rating. Economically, this indicates that companies with a higher Z-score, interpreted as a lower probability of bankruptcy, tend to have a higher Credit Rating. Considering the information above, the Hc hypothesis was accepted. This aligns with economic literature associating lower insolvency risk with better credit ratings. QR continues to show a negative coefficient (-0.116) with no statistical significance (p-value of 0.697), implying that immediate liquidity is not a decisive factor for Credit Rating in this model. In EBITDAICOV, the coefficient is positive (0.030) and statistically significant (p-value of 0.042), reinforcing that better interest coverage is favourable for Credit Rating.
The high Wald chi^2 statistic (14231.84) with a p-value of 0.000 indicates that the model as a whole is highly significant in explaining Credit Rating variability. Meanwhile, the Arellano-Bond index suggests no evidence of problematic autocorrelation, as indicated by the p-values of AR(1) and AR(2) tests. The Sargan test indicates instrument validity issues (p-value of 0.000), while the Hansen test does not indicate problems (p-value of 0.226). This may suggest overidentification in the model, although the Hansen test does not confirm this concern.
The significance of AZS in the model is a crucial finding, suggesting that comprehensive measures of financial health, such as the AZS, are relevant indicators for CRAs. The consistent significance of EBITDAICOV in different models indicates that this metric is reliable in assessing credit risk. The overall high significance of the model reaffirms the importance of a diverse set of variables in determining Credit Rating. Concerns about instrument validity, suggested by the Sargan test, require attention. Proper selection and use of instruments are crucial to ensuring reliable economic conclusions.
Thus, the model demonstrates that the AZS is a significant predictor of Credit Rating, highlighting the relevance of overall financial conditions for credit assessment. Liquidity and solvency metrics appear to be the most important, while other variables, such as GDP variation and inflation, do not show statistical significance. This reinforces that CRAs focus on financial strength indicators when assessing companies' credit risk (
Table 11).