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SOURCE FILE:     rr_district_B.yaml
TABULATED FILE:  rr_district_B_tabulated.txt
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election_title: "Summability demo — District B, counted by Ranked Robin"
scenario_description: |-
  District B of the two-district summability demo, counted by Ranked Robin.
  Same ranked ballots as irv_district_B. B again beats both A and C head-to-head
  (the Condorcet winner). Its pairwise matrix ADDS to District A's to give the
  combined result (rr_combined) — no ballot pooling required.
voting_method: RankedRobin
num_winners: 1
ballots: |-
  6:C
  4:B
  3:A>B>C
expected_winners:
  - B

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TABULATION RESULTS
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--- Ranked Robin (RCV-RR / Copeland) Method (single winner) ---
 Tabulating 13 ballots (ranked ballots).

Ballots:
     6 × C
     4 × B
     3 × A > B > C

Round-Robin — every pair, head-to-head (For – Against):
   B  beats C   7 – 6
   C  beats A   6 – 3
   B  beats A   4 – 3

--- Pairwise (Round-Robin) Matrix ---
Head-to-head / pairwise comparison — the Ranked Robin tally
Legend: For - Equal Support - Against   (row vs column)
      |     C     |    B     |    A     |
-----------------------------------------
  C > |    ---    |6 - 0 - 7 |6 - 4 - 3 |
  B > | 7 - 0 - 6 |   ---    |4 - 6 - 3 |
  A > | 3 - 4 - 6 |3 - 6 - 4 |   ---    |

Win–loss record — Copeland score = wins + ½·ties (highest score wins; ties broken by total margin, then lot order):
    #  Candidate  W–L–T  Copeland  Margin  Beats
    1  B          2–0–0         2      +2  C, A
    2  C          1–1–0         1      +2  A
    3  A          0–2–0         0      -4  —

Winner — Ranked Robin (RCV-RR): B
   beats every opponent head-to-head — the Condorcet winner.

--- Smith Set (the generalized Condorcet winner) ---
The smallest group whose every member beats every candidate outside it —
the honest answer to "who is even in contention?".
   Smith set (1 of 3): B
   Outside (2):        C, A
   One member ⇒ B is the Condorcet winner, beating every rival head-to-head.
   Ranked Robin (RCV-RR) winner B is INSIDE the Smith set. ✓
      Guaranteed: Ranked Robin (Copeland) is Smith-efficient — every member of
      the set outscores every outsider, so the top of the win–loss table is
      always inside the set, however the tie among them is then broken.
   More: 07_Concepts/topics/smith_set.md