Jason Day PGA Championship 2023 Odds, History & Prediction (Byron Nelson Winner Has Been Top Performer in 2023)

With the 2023 AT&T Byron Nelson behind us, the golf world's attention is now officially turned to the PGA Championship.

One of the most prestigious events in golf, the PGA Championship has the ability to launch any player's career to new heights. Jason Day did that with his 2015 PGA Championship win while rising to No. 1 in the world. Now Day enters the major championship off his first win in five years at last week's AT&T Byron Nelson.

Here's everything you need to know about Jason Day's PGA Championship odds and history heading into the 2023 event.

Jason Day PGA Championship Odds & Prop Bets

Jason Day has +2800 odds to win the PGA Championship on FanDuel Sportsbook. That has him among the leading contenders with eight golfers sporting lower odds to win.

Here's a look at some of the other bets available on Jason Day:

Has Jason Day Ever Won the PGA Championship? (Best Finish, Results & History)

Jason Day won the 2015 PGA Championship at Whistling Straits in Wisconson. Here's a look at his full PGA Championship results since 2015. Day has played in the PGA Championship 13 times since 2010 and has six total top-10 finishes.

Jason Day PGA Championship Prediction 2023

Jason Day is playing some of the best golf of his career since rising up to No. 1 in 2015 and continuing strong into 2016. Health and injuries set him back, but he's been great from October through March this year, and then broke through with the win last week in Texas.

More 2023 PGA Championship betting content from The Duel:

Jason Day is one of about a dozen golfers who rank above-average in each of the four major Strokes Gained categories (OTT, APP, ARG, P). Day's game fits at Oak Hill, and he appears to be a legit win contender off his win last week at the Byron Nelson and continued elite play in 2023. A top-10 finish is a viable betting option if you like Day this week with top-20 also paying a plus price.

Game odds refresh periodically and are subject to change.