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Pade order investigation Re-run of functional forms

Re-run of functional forms from 11Jan2017 for investigating the relationship between asymmetry and thickness using Pade(n,m) orders. Comparison with rate uncertainties and extrapolation to asymmetry uncertainties. Redoing the analysis with ao=0 for all orders.

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Pade order investigation Re-run of functional forms

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  1. Pade order investigationRe-run of functional forms 11Jan2017 All data

  2. Asymmetry vs. Thickness Run 2 2017

  3. Pade(n,m) orders: Asy vs. Thick, Run2 2017

  4. Pade(n,m) orders: Asy vs. Thick, Run1 2017

  5. Pade orders, run 1: Asym vs. Rate Again, rate uncertainty extrapolated to asym uncertainty for fitting. Rate uncertainties much smaller percentage than thickness uncertainties

  6. Pade(n,m) orders, run 1: A vs rate

  7. Allowed Pade fits A vs. R, Run 1

  8. Pade(n,m) orders, run 2: A vs rate

  9. Pade(n,m) orders, run 1: Rate vs. Thickness Frederick James, Statistical methods in experimental physics 2nd ed.

  10. Allowed orders, RvsT

  11. Pade(n,m) orders, run 2: Rate vs. Thickness Frederick James, Statistical methods in experimental physics 2nd ed.

  12. Summary: Allowed Pade orders For Asy. vs. Thickness (1,0), (2,0), (0,1), (1,1) For Asy. vs. Rate (2,0), (1,1), (0,2) For Rate vs. Thickness (1,0),(2,0)*, (1,1)* (*=forced zero) Theory suggested fits: in red Italics: doesn’t look good, but should still be looked at

  13. Redo the Pade order analysis using ao =0 for all orders

  14. Rerun Rate vs. Thickness ao=0

  15. Pade(n,m) orders, run 2: Rate vs. Thickness ao≡0 Frederick James, Statistical methods in experimental physics 2nd ed.

  16. ReRun Run 1 R vs. T ao≡0

  17. Pade(n,m) orders, run 1: Rate vs. Thickness ao≡0 Frederick James, Statistical methods in experimental physics 2nd ed.

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