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_episodes/01-introduction.md

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@@ -3,16 +3,16 @@ title: "Introduction"
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teaching: 15
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exercises: 0
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questions:
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- "What is the physics motivation for measuring B0s→μ+μ−?"
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- "What is the physics motivation for measuring B<sup>0</sup><sub>s</sub>→μ<sup>+</sup>μ<sup>−</sup>?"
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- "What is the overall analysis strategy?"
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objectives:
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- "Understand why B0s→μ+μ− is a sensitive probe of new physics."
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- "Understand why B<sup>0</sup><sub>s</sub>→μ<sup>+</sup>μ<sup>−</sup> is a sensitive probe of new physics."
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- "Know the key ingredients of the branching fraction measurement."
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- "Understand the role of the normalization channel."
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keypoints:
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- "B0s→μ+μ− is a FCNC decay heavily suppressed in the SM — new physics can enhance it."
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- "B<sup>0</sup><sub>s</sub>→μ<sup>+</sup>μ<sup>−</sup> is a FCNC decay heavily suppressed in the SM — new physics can enhance it."
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- "The branching fraction is extracted from a simultaneous fit across BDT categories."
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- "B+→J/ψK+ serves as the normalization channel to cancel many systematic uncertainties."
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- "B<sup>+</sup>→J/ψK<sup>+</sup> serves as the normalization channel to cancel many systematic uncertainties."
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---
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## Physics motivation

_episodes/02-signal-mc-fit.md

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teaching: 10
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exercises: 40
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questions:
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- "How do we model the B+→J/ψK+ signal peak?"
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- "How do we model the B<sup>+</sup>→J/ψK<sup>+</sup> signal peak?"
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- "How do we apply MC-derived shape parameters to data?"
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objectives:
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- "Fit a double Gaussian model to B+→J/ψK+ MC."
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- "Fit a double Gaussian model to B<sup>+</sup>→J/ψK<sup>+</sup> MC."
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- "Understand mean shift and resolution scale corrections."
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- "Fit the full signal+background model to data."
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keypoints:
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- "The signal shape is fixed from MC, with a floating mean shift and resolution scale fitted in data."
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- "The combinatorial background uses an exponential; the J/ψ+X tail uses an error function."
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- "The combinatorial background uses an exponential; the J/ψ<sup>+</sup>X tail uses an error function."
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---
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## Task 2.1 — Double Gaussian fit to MC (category 0)
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## Task 2.2 — Fit data with fixed signal shape
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Use the MC-derived signal shape (fixed parameters) and fit the B<sup>+</sup>→J/ψK<sup>+</sup>
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data with a signal + combinatorial + J/ψ+X background model.
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data with a signal + combinatorial + J/ψ<sup>+</sup>X background model.
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<!-- TODO: add figure from task_2_2 output -->
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> Run `task_2_4.py`. Note that the MC parameters are different for category 1.
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{: .challenge}
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## Task 2.5 — Bs→J/ψφ signal fit
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## Task 2.5 — B<sub>s</sub>→J/ψφ signal fit
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Repeat the MC+data fit for the B<sub>s</sub>→J/ψφ channel (mass peak near 5.37 GeV).
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> ## Task 2.5
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>
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> Run `task_2_5.py`. Note the different mass peak position and the simpler background
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> (no J/ψ+X tail needed for the B<sub>s</sub>→J/ψφ channel).
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> (no J/ψ<sup>+</sup>X tail needed for the B<sub>s</sub>→J/ψφ channel).
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{: .challenge}

_episodes/03-normalization.md

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teaching: 10
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questions:
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- "How do we fit the normalization channel B+→J/ψK+?"
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- "How do we extract the B+→J/ψK+ yield and efficiency?"
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- "How do we fit the normalization channel B<sup>+</sup>→J/ψK<sup>+</sup>?"
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- "How do we extract the B<sup>+</sup>→J/ψK<sup>+</sup> yield and efficiency?"
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- "How do we compute the fs/fu production fraction ratio?"
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objectives:
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- "Fit the B+→J/ψK+ data and MC to extract signal yield and shape parameters."
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- "Fit the Bs→J/ψφ channel to extract the Bs yield."
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- "Fit the B<sup>+</sup>→J/ψK<sup>+</sup> data and MC to extract signal yield and shape parameters."
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- "Fit the B<sub>s</sub>→J/ψφ channel to extract the Bs yield."
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- "Compute fs/fu from the ratio of the two channel yields."
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keypoints:
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- "The normalization channel B+→J/ψK+ cancels many systematic uncertainties."
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- "fs/fu is measured from data using Bs→J/ψφ and B+→J/ψK+."
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- "The normalization channel B<sup>+</sup>→J/ψK<sup>+</sup> cancels many systematic uncertainties."
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- "fs/fu is measured from data using B<sub>s</sub>→J/ψφ and B<sup>+</sup>→J/ψK<sup>+</sup>."
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---
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## Task 3.1 — B+→J/ψK+ normalization fit
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## Task 3.1 — B<sup>+</sup>→J/ψK<sup>+</sup> normalization fit
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<!-- TODO: describe the B+→J/ψK+ fit in data across all BDT categories -->
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<!-- TODO: describe the B<sup>+</sup>→J/ψK<sup>+</sup> fit in data across all BDT categories -->
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> ## Task 3.1
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>
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> Run `task_3_1.py` to fit the B+→J/ψK+ invariant mass distribution in data.
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> Run `task_3_1.py` to fit the B<sup>+</sup>→J/ψK<sup>+</sup> invariant mass distribution in data.
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> Record the signal yield and efficiency for each category.
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>
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> ```python
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> python task_3_1.py
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> ```
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{: .challenge}
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## Task 3.2 — Bs→J/ψφ yield fit
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## Task 3.2 — B<sub>s</sub>→J/ψφ yield fit
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<!-- TODO: describe the Bs→J/ψφ fit used to measure fs/fu -->
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<!-- TODO: describe the B<sub>s</sub>→J/ψφ fit used to measure fs/fu -->
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> ## Task 3.2
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> Run `task_3_2.py` to fit the Bs→J/ψφ invariant mass distribution.
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> Run `task_3_2.py` to fit the B<sub>s</sub>→J/ψφ invariant mass distribution.
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> This gives the Bs yield needed to compute the fs/fu ratio.
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{: .challenge}
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