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      <marc:subfield code="a">eng</marc:subfield>
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      <marc:subfield code="a">Feunou, Bruno.</marc:subfield>
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    <marc:datafield tag="245" ind1="1" ind2="0">
      <marc:subfield code="a">Risk-neutral moment-based estimation of affine option pricing models </marc:subfield>
      <marc:subfield code="h">[electronic resource] / </marc:subfield>
      <marc:subfield code="c">by Bruno Feunou and Cédric Okou.</marc:subfield>
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    <marc:datafield tag="260" ind1=" " ind2=" ">
      <marc:subfield code="a">[Ottawa] : </marc:subfield>
      <marc:subfield code="b">Bank of Canada, </marc:subfield>
      <marc:subfield code="c">2017.</marc:subfield>
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      <marc:subfield code="a">ii, 59 p. : </marc:subfield>
      <marc:subfield code="b">charts (some col.)</marc:subfield>
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      <marc:subfield code="a">Bank of Canada staff working paper, </marc:subfield>
      <marc:subfield code="x">1701-9397 ; </marc:subfield>
      <marc:subfield code="v">2017-55</marc:subfield>
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      <marc:subfield code="a">"December 2017."</marc:subfield>
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    <marc:datafield tag="504" ind1=" " ind2=" ">
      <marc:subfield code="a">Includes bibliographical references (p. 23-35).</marc:subfield>
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    <marc:datafield tag="520" ind1="3" ind2=" ">
      <marc:subfield code="a">“This paper provides a novel methodology for estimating option pricing models based on risk-neutral moments. We synthesize the distribution extracted from a panel of option prices and exploit linear relationships between risk-neutral cumulants and latent factors within the continuous time affine stochastic volatility framework. We find that fitting the Andersen, Fusari, and Todorov (2015b) option valuation model to risk-neutral moments captures the bulk of the information in option prices. Our estimation strategy is effective, easy to implement, and robust, as it allows for a direct linear filtering of the latent factors and a quasi-maximum likelihood estimation of model parameters. From a practical perspective, employing risk-neutral moments instead of option prices also helps circumvent several sources of numerical errors and substantially lessens the computational burden inherent in working with a large panel of option contracts"--Abstract, p. ii.</marc:subfield>
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      <marc:subfield code="a">Includes abstract in French.</marc:subfield>
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      <marc:subfield code="2">gccst</marc:subfield>
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      <marc:subfield code="2">gccst</marc:subfield>
      <marc:subfield code="a">Statistical analysis</marc:subfield>
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      <marc:subfield code="a">Okou, Cédric.</marc:subfield>
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      <marc:subfield code="a">Bank of Canada.</marc:subfield>
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      <marc:subfield code="a">Staff working paper (Bank of Canada)</marc:subfield>
      <marc:subfield code="x">1701-9397 ; </marc:subfield>
      <marc:subfield code="v">2017-55</marc:subfield>
      <marc:subfield code="w">(CaOODSP)9.806221</marc:subfield>
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      <marc:subfield code="q">PDF</marc:subfield>
      <marc:subfield code="s">1.07 MB</marc:subfield>
      <marc:subfield code="u">https://publications.gc.ca/collections/collection_2017/banque-bank-canada/FB3-5-2017-55-eng.pdf</marc:subfield>
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