One free-agent target who fits the rebuild timeline: Baltimore Ravens punter Jordan Stout. With John Harbaugh and new special teams coordinator Chris Horton having worked with him in Baltimore, Stout could slide into the Giants’ setup relatively quickly and contribute immediately.
Stout is coming off the best season of his career, earning First-Team All-Pro and Pro Bowl honors. He averaged over 50 yards per punt with a net around 45 yards, placing him among the league’s elite for distance and control. His ability to place punts strategically and maintain strong hang time helps limit returns and flip field positions.
The impact isn’t just about raw distance. Stout routinely pins opponents inside the 20, and his midfield punts give the defense more breathing room. In tight games, even a few yards of net punt advantage can shift drive math, forcing opponents into riskier play-calling and reducing the defense’s time on the field.
By contrast, Giants punter Jamie Gillan has been dependable but inconsistent. Gillan’s net average sits around 38 yards (30th in the NFL) and his gross average is about 44.5 yards (23rd). He missed games late last season due to injury, and his punts often produce touchbacks or long returns, with limited opportunities to pin inside the 10.
From a financial standpoint, Stout’s value remains reasonable for an All-Pro talent—likely north of $3 million per year. Moving on from Gillan could create cap flexibility, with cutting Gillan before June 1 costing roughly $2.1 million in dead money but freeing about $1.1 million in cap space to offset Stout’s contract or fund additional special-teams upgrades.
Ultimately, this isn’t a splashy signing, but it addresses a quietly critical weakness. Field position is a hidden weapon, and upgrading a punt unit could produce meaningful dividends for the Giants’ defense and overall balance.
If the Giants are serious about fixing every phase of the game, adding Jordan Stout would be a logical, low-ego step with a clear, tangible impact on how often opponents start drives in unfavorable positions.
