Garrett Wilson Shots

phi C NHL

Garrett Wilson is projected for 1.6 shots.

Garrett Wilson projections and betting odds for Shots. Compare lines from DraftKings, FanDuel, BetMGM, and other sportsbooks.

Next Game Apr 14

Props & Odds

Shots O/U 0.5

1.6proj

Projected range

projection 1.6

0.0 5.0

Most likely 1.0–2.0 Typical 0.0–3.0

Shots O/U 1.5

1.6proj

Projected range

projection 1.6

0.0 5.0

Most likely 1.0–2.0 Typical 0.0–3.0

Shots O/U 2.5

1.6proj

Projected range

projection 1.6

0.0 5.0

Most likely 1.0–2.0 Typical 0.0–3.0

Shots O/U 3.5

1.6proj

Projected range

projection 1.6

0.0 5.0

Most likely 1.0–2.0 Typical 0.0–3.0

Shots O/U 4.5

1.6proj

Projected range

projection 1.6

0.0 5.0

Most likely 1.0–2.0 Typical 0.0–3.0

Recent games

No game logs available yet.

FAQ

Where can I find Garrett Wilson Shots odds today?

This page shows live Garrett Wilson Shots 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 Garrett Wilson Shots 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 Garrett Wilson's Shots so you can see the range of likely outcomes and where the value sits.

What sportsbooks offer Garrett Wilson Shots props?

Optimal Bet compares Garrett Wilson Shots 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 NHL schedule.

Should I bet the over or under on Garrett Wilson Shots?

Use the projections section above to see how Garrett Wilson's projected Shots 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.