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4                                                               Fidel Costa


          crystallisation age, simply because the K–Ar system becomes closed at much lower
          temperatures (e.g., on quenching of the magma upon eruption). Most of the age
          data used in this manuscript were obtained using zircon and the U–Th–Pb decay
          system and thus reflect the time since the beginning of zircon crystallisation and
          final eruption. It is worth mentioning that there might be a systematic bias between
          the radioactive clocks of the K–Ar and that of U–Pb systems, the latter giving
          slightly older ages (o1%; e.g., Renne et al., 1998; Min et al., 2000; Renne, 2000;
          Villeneuve et al., 2000; Schmitz and Bowring, 2001; Schoene et al., 2006). Since
          the issue is not resolved at the time of writing it has not been considered for
          calculating residence times. Recent reviews of the methods and time scales of
          magmatic processes can be found in Condomines et al. (2003), Reid (2003), Turner
          et al. (2003), Hawkesworth et al. (2004) and Peate and Hawkesworth (2005).

          1.2. Magma production and cooling rates

          Aside from compiling residence times and rates of processes, two other parameters
          were calculated. One is a ‘magma production rate,’ which is the ratio of the erupted
          volume over the residence time (e.g., Christensen and DePaolo, 1993; Davies et al.,
          1994). It is not sensu stricto a magma production rate because it only accounts for the
          erupted magma. It should be called ‘erupted magma production rate’ but this would
          be very cumbersome. These rates are different from the ‘average magma eruption
          rate’ (or output rate) calculated using the total erupted volume and time span of
          magmatic activity at a given volcanic system (Crisp, 1984; White et al., 2006). They
          are also different from the rates obtained from the erupted volume divided by the
          time interval between two subsequent eruptions (Bacon, 1982). A magma cooling
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          rate has also been calculated for eruptions W100 km . This is the difference
          between the magma temperature at pre-eruptive conditions and its liquidus
          calculated by MELTS (Ghiorso and Sack, 1995), over the residence time. The
          significance of such cooling rates is debatable: it could be a maximum if the magma
          delivered to the reservoir was crystal-rich, or a minimum if the magma was reheated
          prior to eruption. The magma cooling rates reported here should be considered as
          first-order estimates and are applicable only to the erupted magma rather than to
          the entire magmatic system at depth (which likely has many cooling rates).


          1.3. Choice of caldera systems and organisation of the manuscript
          The systems described are those that have produced large silicic eruptions for which
          residence time data exists (Figure 1): Taupo Volcanic Zone (New Zealand), Toba
          caldera (Indonesia), Yellowstone (USA), Long Valley (USA), Valles-Toledo
          complex (USA), and La Garita (USA). The time information from Crater Lake
          (USA), Kos Tuff (Greece) and La Pacana (Chile) are also briefly discussed.
          A summary of residence times and rates of processes for major eruptions are shown
          in Tables 1 and 2. The rest of this manuscript is organised in four more sections:
          Section 2 discusses the methods used to obtain time information. Section 3 contains
          the time information and other basic geological features of each caldera system.
          Section 4 is a general discussion of what the residence times mean in the context of
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