• Medientyp: E-Artikel
  • Titel: A mathematical formulation of the valuation of ether and ether derivatives as a function of investor sentiment and price jumps
  • Beteiligte: Abraham, Rebecca [VerfasserIn]; El-Chaarani, Hani [VerfasserIn]
  • Erschienen: Basel: MDPI, 2022
  • Sprache: Englisch
  • DOI: https://doi.org/10.3390/jrfm15120591
  • ISSN: 1911-8074
  • Schlagwörter: ether futures ; generalized exponential distribution ; Levy jump process ; alt-Weibull distribution ; ether valuation ; ether options
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  • Beschreibung: The purpose of this study was to create quantitative models to value ether, ether futures, and ether options based upon the ability of cryptocurrencies to transform existing intermediary-verified payments to non-intermediary-based currency transfers, the ability of ether as a late mover to displace bitcoin as the first mover, and the valuation of ether in the context of investor irrationality models. The risk-averse investor's utility function is a combination of expectations of the performance of ether, expectations of cryptocurrencies' transformative power, and expectations of ether superseding bitcoin. The moderate risk-taker's utility function is an alt-Weibull distribution, along with a gamma distribution. Risk-takers have a utility function in the form of a Bessel function. Ether price functions consist of a Levy jump process. Ether futures are valued as the combination of current spot prices along with term prices. The value of spot prices is the product of a spot premium and a lognormal distribution of spot prices. The value of term prices is equal to the product of a term premium, and the Levy jump process of price fluctuations during the delivery period. For ether options, a less risky ether option portfolio offsets ether's risk by a fixed-income trading strategy.
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