Nines (5-3-1) Rules

    Nines (5-3-1 / Baseball)

    Overview

    Nines is the perfect betting game for exactly 3 players. Each hole, 9 points are distributed among the players based on their relative scores. At the end of the round, players settle based on point differentials.

    Also known as "Baseball" or "5-3-1" after its most common point distribution.

    Point Distributions

    Standard: 5-3-1

    When all three players have different scores:

    • 1st Place (lowest score): 5 points
    • 2nd Place: 3 points
    • 3rd Place (highest score): 1 point

    Total: 5 + 3 + 1 = 9 points

    Ties

    4-4-1 (Two tie for low):

    • Two players tie for lowest score: 4 points each
    • Third place: 1 point
    • Total: 4 + 4 + 1 = 9

    5-2-2 (Two tie for high):

    • First place (outright low): 5 points
    • Two players tie for high: 2 points each
    • Total: 5 + 2 + 2 = 9

    3-3-3 (Three-way tie):

    • All three players tie: 3 points each
    • Total: 3 + 3 + 3 = 9

    BLITZ! (9-0-0)

    If one player beats BOTH opponents by 2 or more strokes:

    • Winner takes ALL 9 points
    • Other two players get 0 points

    This is a devastating outcome that can swing the entire game!

    Example Round

    Hole 1: Scores are 4, 5, 6 - Distribution: 5-3-1

    Hole 2: Scores are 4, 4, 6 - Distribution: 4-4-1 (tie for low)

    Hole 3: Scores are 3, 5, 5 - Distribution: 5-2-2 (tie for high)

    Hole 4: Scores are 4, 4, 4 - Distribution: 3-3-3 (all tied)

    Hole 5: Scores are 3, 5, 6 - Distribution: 9-0-0 (BLITZ! 3 beats both by 2+)

    Handicaps (Net Scoring)

    How It Works

    • Strokes are allocated based on course handicap difference
    • The player with the lowest course handicap is the "scratch" player
    • Others receive strokes on the hardest holes (based on hole handicap)

    Example

    • Player A: Course Handicap 6 (scratch for this group)
    • Player B: Course Handicap 12 (gets 6 strokes)
    • Player C: Course Handicap 18 (gets 12 strokes)

    Player B gets a stroke on holes handicapped 1-6.

    Player C gets strokes on holes handicapped 1-12.

    Net scores are used for point distribution.

    Betting Structure

    Point-Based Settlement

    1. Agree on a dollar value per point (e.g., $1/point)
    2. Track points throughout the round
    3. At the end, settle based on point differentials between players

    Example Settlement (18 holes at $1/point)

    Final Points:

    • Player A: 60 points
    • Player B: 54 points
    • Player C: 48 points

    Calculations:

    • A beats B by 6 points: A wins $6 from B
    • A beats C by 12 points: A wins $12 from C
    • B beats C by 6 points: B wins $6 from C

    Final Results:

    • Player A: +$18 (won $6 + $12, paid $0)
    • Player B: $0 (won $6, paid $6)
    • Player C: -$18 (won $0, paid $12 + $6)

    Expected Points

    Over 18 holes:

    • Total points: 162 (9 points x 18 holes)
    • Average per player: 54 points (162 / 3)
    • Par performance: 54 points

    If you're above 54, you're winning. Below 54, you're losing.

    Strategy Tips

    1. Consistency is key - Pars are valuable; avoid big numbers
    2. Watch for Blitz holes - Being 2+ strokes behind is costly
    3. Know the math - 3-3-3 (tie) beats getting 1 point
    4. Manage pressure - The player leading has a target on their back
    5. Play smart on ties - Sometimes matching a score is better than risking a blowup

    Common Variations

    Double on Birdies

    Some groups double the points when any player makes a birdie:

    • Instead of 9 points, the hole is worth 18 points
    • Distributions remain proportional (10-6-2, etc.)

    Gross vs Net

    • Net (recommended): Uses handicaps for fair play
    • Gross: Raw scores only - best for similar skill levels

    Why It's Called "Nines"

    The name comes from the 9 total points distributed each hole. Over 18 holes, exactly 162 points are distributed (9 x 18), averaging 54 points per player.

    The "Baseball" nickname comes from the 9-inning / 9-point connection, and "5-3-1" refers to the most common point distribution.