Gaussian Copula Simulation
In the previous article, we discussed the core idea behind the Gaussian Copula model. The model does not correlate defaults directly. Instead, it creates a Hidden Credit Score […]
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In the previous article, we discussed the core idea behind the Gaussian Copula model. The model does not correlate defaults directly. Instead, it creates a Hidden Credit Score […]
In previous articles, I discussed the reduced-form approach to default correlation, which explains correlation through hazard rates but does not fully capture the relationships between individual companies. As […]
Here is the English version, slightly polished while keeping your original logic and tone: Credit risk is not easy to diversify, because default risks across different organizations are […]
Derivatives also have credit risk, and incorporating that risk into their price is relatively more difficult than in the case of stocks or bonds. When options or futures […]
🎯 One weakness of credit ratings is that they are updated relatively infrequently, while credit risk itself can change significantly over short periods of time. As it turns […]
A higher yield on corporate bonds indicates the presence of default risk. If we assume that the spread represents the product of default probability and loss given default: […]
A credit rating — AAA, BBB, and so on — is a compact measure of relative credit risk. It shows how risky one debtor is compared with another. […]
Standard diversification models have a fundamental weakness: during periods of large market fluctuations and crises, historical relationships stop working. This happens because correlations between assets tend to increase, […]
The value formula from Valuation: Measuring and Managing the Value of Companies by McKinsey & Company (also referred to as the Tao of Corporate Finance) is: Value=NOPAT×(1−g/ROIC)WACC−gValue = […]
🎯 GARCH is not just a descriptive model — its purpose is to forecast the volatility of future returns on invested capital. In previous posts, we: Now we […]
1. Second-Level Thinking Successful investing begins where obvious thinking ends. It is not enough to say that an asset, company, or market is good. The real question is […]
Models of return volatility such as EWMA and GARCH aim to explain volatility clustering. In real markets, calm periods tend to be followed by calm periods, while turbulent […]
The maximum likelihood method is used in modeling to estimate the parameters that make historical events most probable. Suppose an event has occurred. If we assume that this […]
GARCH (1,1) and Volatility Clustering Financial markets exhibit an important property: volatility clustering and reversion toward a long-run average. In other words, large movements tend to be followed […]
Volatility is such an overused term that we may forget how important the assumptions are that lead to the final number. Let us start with the basics. When […]
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In previous posts, I covered the calculation of portfolio Value at Risk (VaR) and Expected Shortfall using the historical simulation and linear modeling methods. Now, in order to […]
In the previous note about VaR, I discussed and showed how it is calculated using simulation of historical data. Now I will demonstrate how it is calculated using […]