2015
DOI: 10.1017/s0022109015000228
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Are Credit Default Swaps a Sideshow? Evidence That Information Flows from Equity to CDS Markets

Abstract: This article provides evidence that equity returns lead credit protection returns at daily and weekly frequencies, whereas credit protection returns do not lead equity returns. Our results indicate that informed traders are primarily active in the equity market rather than the credit default swap (CDS) market. These findings are consistent with standard theories of market selection by informed traders in which market selection is determined partially by transaction costs. We also find that credit protection re… Show more

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Cited by 123 publications
(64 citation statements)
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References 30 publications
(47 reference statements)
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“…To avoid introducing model dependencies, we define CDS "returns" as log-differences in daily end-of-day CDS spreads. This is in line with the definition of CDS returns used in the work of Longstaff et al (2011) and Hilscher et al (2015), amongst others. 5 We append each issuer's CDS data with their credit ratings from Moody's.…”
Section: Cds Datasupporting
confidence: 84%
“…To avoid introducing model dependencies, we define CDS "returns" as log-differences in daily end-of-day CDS spreads. This is in line with the definition of CDS returns used in the work of Longstaff et al (2011) and Hilscher et al (2015), amongst others. 5 We append each issuer's CDS data with their credit ratings from Moody's.…”
Section: Cds Datasupporting
confidence: 84%
“…Moreover, CDS are more sensitive to the stock market than to bond markets. Hilscher, Pollet, and Wilson (2015) confirm these findings in a more recent sample period.…”
Section: Introductionsupporting
confidence: 83%
“…To capture the lead–lag dynamics of insurers’ stock return volatility and the idiosyncratic attention measures ASVI and CSI, we perform vector autoregressions (VARs). We follow Hilscher, Pollet, and Wilson () and estimate pooled VARs using OLS regressions with firm fixed effects and up to four lags of volatility and ASVI. The regressions are of the following type: rightnormalVOLATILITYi,tcenter=leftα1+k=14βk×normalGOOGLEi,tk+k=14γk×normalVOLATILITYi,tk+ϵi,trightcenterleft rightnormalGOOGLEi,tcenter=leftα2+k=14δk×normalGOOGLEi,tk+k=14ηk×normalVOLATILITYi,tk+εi,t,rightcenterleft where GOOGLEi,t is either ASVIi,t or CSIi,t.…”
Section: Resultsmentioning
confidence: 99%