Re: AnNote23: dN/dEta from TPM1

From: Fouad Rami (Fouad.Rami@IReS.in2p3.fr)
Date: Tue Feb 20 2001 - 06:23:31 EST

  • Next message: Christian Holm Christensen: "Re: AnNote23: dN/dEta from TPM1"

    On Tue, 20 Feb 2001, Bjorn H Samset wrote:
    
    > 
    > Ho :-) A quick reply before I have to run:
    > 
    > >   - Looking at Fig.4 in the report of Claus and Christian (AnNote#22),
    > >     one can see clearly that around the nominal intersection point
    > >     there is no significant dependence of Mcut on the vertex (all
    > >     histograms and curves are absolutely flat). Therefore, I would
    > >     expect that both centrality recipes (JH and NBI) should give
    > >     exactly the same results if a narrow cut is imposed on the vertex.
    > >     It would be therefore very nice if you could compare the results
    > >     (centrality dependence of dN/deta) using both methods under
    > >     (for example) a +-5cm vertex cut (statistics should be sufficient,
    > >     in my old analysis I even used +-3cm).
    > 
    > Not if you look at their figure 5. There you can see that the different
    > selections actually pick out different percentages of the total
    > MinBias. The 0-6% cut in GetCentrality actually looks like it picks close
    > to 10% of the events, even for a narrow vertex cut. Also the 0-50% cut
    > only selects a total of 40% of the events. The NBI cuts also have a few
    > similar problems, but not as severe. I do have enough statsitics to do the
    > check you propose and I can check it pretty quickly once I can sit down
    > with it (there's a lot going on this week, so I'm a bit stressed), but I
    > really don't think that the results are comparable.
    > 
    
      The bin size in Fig.4 and 5 is = 8cm.
      I am talking about a narrow cut of +-5cm (or even +-3cm).
      It is hard to believe that moving the vertex by 3cm could
      change significantly the acceptance of the tiles.
      JH or Hiro might have some numbers from GEANT simulations.
    
                              Fouad
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