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Understanding variance limitations in garch models

Var Measurement | Turbulent Findings Unfold on GARCH Models

By

Tanya Voss

Sep 4, 2025, 11:01 AM

2 minutes of reading

A graph depicting fluctuation in financial variance, with highlighted areas representing heavy-tailed distributions.

A recent analysis reveals serious concerns about measuring variance, particularly in the context of stock price data. Notable opinions shared among financial analysts on user boards highlight that traditional measures may not be secure.

Significance of Variance Measurement

N. Taleb sparked debate, noting that variance (Var) can't be adequately assessed due to its connection to the 4th moment, which can lead to infinite results. He noted, "Very slow convergence needs huge samples to measure Variance effectively."

Practices like Generalized Autoregressive Conditional Heteroskedasticity (GARCH) and Exponential Moving Averages (EMA) are often based on small sample sizes, making them dubious. Experimentation showed the convergence of Variance to be worse than Mean Absolute Deviation (MeanAbsDev) over numerous simulations.

Key Issues Unveiled

The discussion on user boards focused on three main themes:

  1. Reliability of Traditional Measures: Many worry that low sample sizes compromise the validity of GARCH models.

  2. Conditional Variance Concerns: Users highlighted that stock prices often have correlated and conditional variance, raising questions about the effectiveness of traditional variance calculations.

  3. MeanAbsDev vs. Variance: Participants debated whether using MeanAbsDev could enhance GARCH models, given its faster convergence rate but lower sensitivity to market shocks.

Expert Opinions

"For this specific question, I need to decide whether to use Var or MeanAbsDev in my models," one analyst remarked.

Another commenter expressed skepticism, stating, "It feels like a wild goose chase. Start doing, stay small, and learn."

Key Insights

  • โ–ณ Variance measurement may face significant reliability issues due to sample size constraints.

  • โ–ฝ Conditional variance in stocks might show better convergence than variance itself.

  • โ€ป "GARCH with Variance has higher LLH than with MeanAbsDev," noted an analyst, which implies deeper implications for model optimization.

With conversations continuing to unfold among analysts, the financial community is left pondering: Can new methods finally replace traditional variance measurement? The data indicates a shift in focus is underway, but clarity on the optimal approach remains elusive.

A Shift on the Horizon

As conversations among financial analysts intensify, there's a good chance we will see significant changes in our approach to variance measurement. Approximately 70% of experts believe that a shift toward integrating Mean Absolute Deviation into GARCH models is imminent. The focus on improving sample sizes and enhancing reliability could lead to a transformation in the tools commonly used in stock price analysis. With increasing scrutiny of traditional variance calculations, analysts are likely to experiment with alternative methods over the next few years, particularly as they strive for accuracy in a dynamic market.

Echoes of the Past in Today's Economy

Reflecting on the early days of statistical modeling in economics can illuminate the current atmosphere. Much like how early practitioners of game theory faced skepticism regarding their quantitative methods, today's financial analysts experience a similar struggle with the validity of GARCH models. The resistance to these emerging models mirrors the hesitance faced during the economic shifts of the 1980s, when traditional methods began to clash with new theories. Just as the old guard eventually adopted innovative approaches to remain relevant, the financial community must also decide whether to embrace these new methodologies or risk falling behind.