1997
DOI: 10.1007/s007800050018
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From the bird's eye to the microscope: A survey of new stylized facts of the intra-daily foreign exchange markets

Abstract: Abstract. This paper presents stylized facts concerning the spot intra-daily foreign exchange markets. It first describes intra-daily data and proposes a set of definitions for the variables of interest. Empirical regularities of the foreign exchange intra-daily data are then grouped under three major topics: the distribution of price changes, the process of price formation and the heterogeneous structure of the market. The stylized facts surveyed in this paper shed new light on the market structure that appea… Show more

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Cited by 403 publications
(266 citation statements)
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“…This value is significantly larger that the value in the range 3 − 5 often reported in the literature [9][10][11][12][13] for assets others than exchange rates. One possible explanation is that exchange rates are known to exhibit thinner tails that stocks.…”
Section: Numerical Evaluationcontrasting
confidence: 53%
See 1 more Smart Citation
“…This value is significantly larger that the value in the range 3 − 5 often reported in the literature [9][10][11][12][13] for assets others than exchange rates. One possible explanation is that exchange rates are known to exhibit thinner tails that stocks.…”
Section: Numerical Evaluationcontrasting
confidence: 53%
“…• multiplicative noise models with reinjections [6][7][8] which provide a mechanism for power law distributions [9][10][11][12][13]; we note that such models are equivalent to ARCH models via a nonlinear change of variable [14,15,8];…”
Section: Summary Of Competing Models For Return Distributionsmentioning
confidence: 99%
“…Later, in 1997, a second scaling law was reported by Guillaume et al [1997], relating the number N(∆χ dc ) of so-called directional changes to the the directional-change sizes ∆χ dc N(∆χ dc ) = ∆χ dc C N,dc…”
Section: The New Scaling Lawsmentioning
confidence: 99%
“…West et al [1997], Barabási and Albert [1999], Newman [2005]). In finance, there is one scaling law that has been widely reported (Müller et al [1990], Mantegna and Stanley [1995], Galluccio et al [1997], Guillaume et al [1997], Ballocchi et al [1999], , Corsi et al [2001], Di Matteo et al [2005]): the size of the average absolute price change (return) is scale-invariant to the time interval of its occurrence. This scaling law has been applied to risk management and volatility modelling (see Ghashghaie et al [1996], Gabaix et al [2003], Sornette [2000], Di Matteo [2007]) even though there has been no consensus amongst researchers for why the scaling law exists (e.g., Bouchaud [2001], Barndorff-Nielsen and Prause [2001], Farmer and Lillo [2004], Lux [2006], Joulin et al [2008]).…”
Section: Introductionmentioning
confidence: 99%
“…The distributional and dynamic properties of volatility appear especially important for risk-management purposes, since different specifications will yield to various pricing structures (Guillaume et al, 1997). The investigation of such properties has been revivified by the recent literature on realized volatility, which relies on the use of intraday data.…”
Section: Introductionmentioning
confidence: 99%