The Embedded Option Pricing of Treasury Bond Futures under GED-IO Model

This study proposes the concept of “integrated options” to systematically capture embedded optionality in Treasury bond futures in China. Building on the cost-of-carry (CoC) model, we model valuation deviations of deliverable bonds by independent generalized error distributions (GEDs). Using Monte Carlo simulations to generate price trajectories, we quantify integrated option values and derive futures prices via the Newton-Raphson method. Empirical analysis across 23 contracts reveals that the GED-integrated option (GED-IO) model significantly outperforms the CoC benchmark in normal markets. It reduces mean absolute error (MAE) by 22.98% and mean absolute percentage error (MAPE) by 0.09% for 70% of contracts (16/23), demonstrating enhanced accuracy, convergence, and stability. However, structural failures occur in 7 contracts during intensive monetary easing cycles (2021–2022 and post-2024) due to accelerated policy expectation iteration. This highlights adaptation limitations to policy-risk transmission. Future research should integrate adaptive policy expectations and sentiment-price transmission. Our work provides a methodological foundation for pricing derivatives in China’s policy-sensitive markets while framing critical refinements.

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Publication Details

Journal
The Journal of Derivatives
Published
2025-12-30
DOI
https://doi.org/10.3905/jod.2025.1.246
Primary Topic
Stochastic processes and financial applications
Type
article
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article

The Embedded Option Pricing of Treasury Bond Futures under GED-IO Model

Yang Xiaofeng
The Journal of Derivatives
Stochastic processes and financial applications
article

The Embedded Option Pricing of Treasury Bond Futures under GED-IO Model

Yang Xiaofeng
article en

Abstract

This study proposes the concept of “integrated options” to systematically capture embedded optionality in Treasury bond futures in China. Building on the cost-of-carry (CoC) model, we model valuation deviations of deliverable bonds by independent generalized error distributions (GEDs). Using Monte Carlo simulations to generate price trajectories, we quantify integrated option values and derive futures prices via the Newton-Raphson method. Empirical analysis across 23 contracts reveals that the GED-integrated option (GED-IO) model significantly outperforms the CoC benchmark in normal markets. It reduces mean absolute error (MAE) by 22.98% and mean absolute percentage error (MAPE) by 0.09% for 70% of contracts (16/23), demonstrating enhanced accuracy, convergence, and stability. However, structural failures occur in 7 contracts during intensive monetary easing cycles (2021–2022 and post-2024) due to accelerated policy expectation iteration. This highlights adaptation limitations to policy-risk transmission. Future research should integrate adaptive policy expectations and sentiment-price transmission. Our work provides a methodological foundation for pricing derivatives in China’s policy-sensitive markets while framing critical refinements.

The Journal of DerivativesVol. 33(3)
Hangzhou Normal University (CN)
Openalex Percentile: Top 25%
Stochastic processes and financial applications
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