First email from Jim:
Date: Wed, 01 Sep 2004 13:31:24 -0500 From: Jim BirchallTo: Juliette Mammei , Roger Carlini , Klaus Grimm , Mark Pitt , Neven Simicevic , Greg Smith , Dave Mack , Norman Morgan , Mike Finn , David Armstrong , Yongguang Liang , Allena Opper , Shelley Page , Tony Forest Subject: Variations on the primary "Boston" collimator Here are some results with changes made to the primary collimator and the cleanup collimator blanked out. Jim Jim's attachment: CollimatorStudy.pdf
Second email from Jim:
Date: Wed, 01 Sep 2004 18:55:08 -0500 From: Jim BirchallTo: Dave Mack Cc: Juliette Mammei , Roger Carlini , Klaus Grimm , Mark Pitt , Neven Simicevic , Greg Smith , Norman Morgan , Mike Finn , David Armstrong , Yongguang Liang , Allena Opper , Shelley Page , Tony Forest Subject: Re: Variations on the primary "Boston" collimator Dave, I was already working on an extra column (new table attached) that includes an uncertainty due to B(Q^2). The last column gives the running time for a combined uncertainty of 3.4% on Qw due to counting statistics and an uncertainty in B(Q^2) that contributes a 2% uncertainty to Qw at Q^2 = 0.03. The 3.4% and 2% numbers are from the TDR. Running time is decreased a little at low Q^2, unchanged at Q^2 = 0.03, and increased a little at higher Q^2, but there's no big changes. The numbers in the table are for a beam polarization of 85%. 80% was used in the TDR. Jim [ Part 2, Application/PDF 45KB. ] [ Unable to print this part. ] [ Part 3: "Attached Text" ] On 1 Sep 2004, at 4:01 pm, Dave Mack wrote: > > Dear Jim et al, > > Jim's results remind me of a very old issue: we can't actually > optimize the experiment unless we have some way of incorporating the > Q^2 > dependence of the uncertainty due to the hadronic contribution, > B(Q^2). We > know we have an experiment near Q^2 = 0.03, but without incorporating > the > presumably increasing hadronic uncertainty, I don't know how to choose > (on > Jim's "Summary of Results" page) between a 2060 hour run at Q^2 = > .0293, > and a 1690 hour run at Q^2 = .0317. The latter is of course very > tempting. > > Is anyone close to having the required parameterization? Given > the uncertainty in the strange quark contributions, I'm sure that > can't be > rigorously done. But I suspect one could derive a useful approximate > expression. I'd be happy to tackle it, but I'm reluctant since Mark or > Mike could probably do something "good enough" before I had time to > make > tea. > > regards, > > Dave > > Jim's attachment: Untitled.pdf