3He(e,e'd) Asymmetries
 Consistency checks:
I have three sets of data, taken at different Q**2 and different \theta_{pq}.
This week I was trying various cuts to check if the data are consistent. I performed
various \theta_{pq} and \phi_{pq} cuts to get BB=82deg results from BB=75deg results. 
These cuts still cause me some problems. Later I also applied various Q**2 cuts 
to come from HRSL=12.5deg data to HRSL=14.5deg data. This seems to be working
well. I used longitudinal data (best statistics), to perform these checks:
\theta_{pq} and \phi_{pq} cuts:
BB=75deg data: 
01.)  02.)
02.)  03.)
03.)  
 
BB=82deg data: 
04.)  05.)
05.)  06.)
06.)  
 
Comparison: 
07.)  08.)
08.)  
Q**2 cuts
09.)  
 
10.)  
 
Q**2 <0.3 (GeV/c)**2: 
11.)  12.)
12.)  13.)
13.)  14.)
14.) 
 0.3 < Q**2 <0.33 (GeV/c)**2: 
15.)  16.)
16.)  17.)
17.)  18.)
18.) 
 0.33 < Q**2 <0.36 (GeV/c)**2: 
19.)  20.)
20.)  21.)
21.)  22.)
22.) 
Q**2 >0.36 (GeV/c)**2: 
23.)  24.)
24.)  25.)
25.)  26.)
26.) 
Elastic Proton asymmetry:
I am trying to get the same value of the proton polarization for both sets of data. 
As an additional check I plotted form-factor ratio. I believed that with this 
test I could check if the observed discrepancy is a result of beam/target polarization
issues or a results of not properly reconstructed asymmetries. Unfortunately I realized
that the error bars on these ratios are very large. Because of that I can not draw any
serious conclusion from this ratio.  
27.)  
 
I have also been joining data points at low missing momentum (up to 0.1GeV/c), but
results were still not consistent. Only absolute asymmetries were smaller. 
I also had some worries, that this is not a legitimate procedure, since the majority of 
our data points lie below p_miss < 0.1GeV/c
 Next week: 
 -  Analyze the rest of the 12.5 data without compression. This takes a while, 
because files are large. 
 -  Make checks (Q**2 cuts etc.) on these data. 
 -  Plot asymmetries as a function of BB momentum 
Last modified: 10/12/11