Washington WizardsWizards
101–114FinalBox score →Indiana
Indiana PacersPacers
WAS2000.00IND1.00SpreadIND +1.5Total228.5via Polymarket

Washington Wizards vs Indiana Pacers Same Game Parlay Picks

Updated Nov 11, after the final

Same game parlays built from the board, each leg priced against the Statz model: Washington Wizards at Indiana Pacers, 11 November 2026. The written preview, odds and model sit on the main preview page.

Same game parlays

Slips from the props and lines, priced by every book that carries each leg.

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Safer4 legs

Short prices the player has cleared in at least four of their last five.

  • Player
    AJ Dybantsa
    Under 1.5 Threes · 5/5 last 5 · 77.5%
    PP1.50
  • Player
    Kelly Oubre Jr.
    Under 1.5 Threes · 4/5 last 5 · 71.4%
    BetParx1.47
  • Player
    Trae Young
    Under 9.5 Assists · 4/5 last 5 · 70.5%
    PP1.73
  • Player
    Aaron Nesmith
    Under 2.5 Threes · 4/5 last 5 · 69.9%
    Caesars1.58

No single book carries every leg; as singles the legs multiply to 6.03.

Market 13%Statz 27.3%+14.3%
Edge4 legs

The legs where our chance beats the market's by the most.

  • Player
    AJ Dybantsa
    Under 0.5 Blocks · 3/5 last 5 · 88.1%
    BetParx1.53
  • Player
    Alexandre Sarr
    Under 6.5 Rebounds · 0/5 last 5 · 72.6%
    BetMGM2.15
  • Player
    Tre Johnson
    Under 0.5 Steals · 2/5 last 5 · 81.7%
    BetParx1.68
  • Player
    Deandre Ayton
    Under 4.5 Rebounds · 3/5 last 5 · 75%
    PP1.83

No single book carries every leg; as singles the legs multiply to 10.11.

Market 8.5%Statz 39.2%+30.7%
Scoring4 legs

Points, threes and the combination markets, over.

  • Player
    Bilal Coulibaly
    Over 11.5 Pts + Reb · 1/5 last 5 · 59.5%
    Midnite2.38
  • Player
    Kelly Oubre Jr.
    Over 12.5 Pts + Reb · 4/5 last 5 · 53.9%
    BetParx1.93
  • Player
    Andrew Nembhard
    Over 23.5 Pts + Ast · 4/5 last 5 · 53.4%
    DraftKings1.93
  • Player
    KyShawn George
    Over 23.5 Pts + Reb + Ast · 4/5 last 5 · 53%
    FanDuel1.83
PP12.38
Market 5.9%Statz 9.1%+3.2%
Our chance of a slip is its legs' chances multiplied, which treats them as independent; legs from one game lean on each other, so the true chance is a little higher. Every leg must land.