Julian Phillips Points + Rebounds

min SF/PF NBA

Julian Phillips projections and betting odds for Points + Rebounds. Compare lines from DraftKings, FanDuel, BetMGM, and other sportsbooks.

Next Game Jan 31

Props & Odds

Points + Rebounds

9.7
2.1 Floor
9.7 Projection
17.3 Ceiling
9.7
0.0 2.1 13.7 23.5
Very Unlikely 0.0 – 2.1
Below Average 2.1 – 5.7
Most Likely 5.7 – 13.7
Above Average 13.7 – 17.3
Exceptional 17.3 – 23.5
Line Comparison
14.5
12.5
11.5
10.5
9.5
8.5
7.5
6.5
5.5
4.5
Book Over 9.5 Under 9.5
Optimal Bet Optimal Bet
-111 +112
PrizePicks PrizePicks
-119 -119
Onyx Odds Onyx Odds
-124 -106
DraftKings DraftKings
-124 -106
Fanduel Fanduel
-132 +100
Sleeper Sleeper
-135 -120

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FAQ

Where can I find Julian Phillips Points + Rebounds odds today?

This page shows live Julian Phillips Points + Rebounds odds from every major sportsbook including DraftKings, FanDuel, BetMGM, and more. Lines update in close to real-time so you can compare and find the best value.

How are Julian Phillips Points + Rebounds projections calculated?

Optimal Bet reverse engineers player prop odds across sportsbooks and betting exchanges to calculate projections. Instead of a single number, we generate a full probability distribution for Julian Phillips's Points + Rebounds so you can see the range of likely outcomes and where the value sits.

What sportsbooks offer Julian Phillips Points + Rebounds props?

Optimal Bet compares Julian Phillips Points + Rebounds lines from all major US sportsbooks and exchanges including DraftKings, FanDuel, BetMGM, Caesars, Fanatics, Kalshi, Polymarket, ProphetX, Novig, and more. Availability depends on the current NBA schedule.

Should I bet the over or under on Julian Phillips Points + Rebounds?

Use the projections section above to see how Julian Phillips's projected Points + Rebounds compares to each sportsbook's line. The best approach is top-down: compare odds across books to find where one sportsbook is offering better value than the rest. When a line is significantly off from the consensus, that's where the edge is.