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Court Shark Tennis Desk

Jessica Pegula Takes US Open Rematch

Jessica Pegula recovered from the opening set to beat Emma Navarro at the US Open, driven by sustained return pressure.

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A comeback built around pressure

69%. That was the pre-match model probability for Jessica Pegula, putting her ahead before a ball was struck. The final score, 3-6 6-4 6-3, showed why that edge still demanded a response after Navarro controlled the opener. Pegula did not get an easy path. She had to reset her return position and make service games feel less routine for her opponent.

The first set belonged to Navarro, but the match changed as Pegula found deeper returns and kept more balls in play after the initial exchange. That approach gave Navarro fewer short points to build on, particularly when her serve did not create a clear opening. Pressure accumulated. Pegula's own service games also became steadier, which allowed her to keep asking the same difficult questions on return. The comeback was built through repeated exchanges rather than one sudden burst.

What the model expected, and what happened

Article snapshot, Sep 9, 2026 · Not live

Jessica Pegula won 3-6 6-4 6-3. The model had made them the favorite.

Pre-match model probability and the result
PlayerModel before the matchResult
Jessica Pegula69%Won
Emma Navarro31%Lost
Source: Court Shark model and match data.

Navarro made the first set count

Emma Navarro began with enough authority to put the player ranked No. 3 on the defensive. Her opening-set work gave her a foothold in rallies and prevented Pegula from setting a familiar baseline pattern. The match was alive. Navarro made her early service games matter, then used her return to keep Pegula from playing freely.

That start explained the competitive shape of this pairing despite the prior head-to-head record. Navarro could take time away when she got the first attacking ball, and that made Pegula work for control rather than assume it. Her serve had a purpose. Yet a return game needs support across a full match, especially against an opponent who can keep balls low and deep from the baseline. Navarro's early initiative gradually became harder to maintain as Pegula extended more points and reduced the available targets.

Pegula changed the return exchanges

The second set finished 6-4 to Pegula, and it marked the point where her return work began to shape the contest. She did not need to overwhelm Navarro with winners. Instead, she made Navarro hit more deliveries under pressure and then kept the next ball in an awkward area of the court. That is demanding tennis. It can wear down a server's confidence even when a break does not arrive immediately.

Pegula's adjustment was patient after a difficult start, because Navarro had shown she could control points that stayed brief and direct. By getting more returns back with depth, Pegula limited those early attacking looks and brought the exchanges closer to her preferred pace. The shift was subtle. It also helped her protect her own service games, since she no longer needed to chase the score from behind. Once the sets were level, Navarro faced a different match, one with fewer straightforward holds and more sustained baseline pressure.

The familiar matchup returned

Pegula now owns a 4-0 head-to-head record against Navarro, and this result followed a script that had appeared before. Their previous meeting at the US Open ended with the same 3-6 6-4 6-3 score. Familiarity matters. It does not decide a match, but it can clarify where one player has repeatedly found answers after an opponent makes a fast start.

On hard courts, Pegula's advantage is 3-0, a record that fits her ability to absorb pace before redirecting the ball from close to the baseline. Navarro again found a strong opening, but Pegula gradually made each service game more complicated through her return placement. That was the separation. The player applying pressure on return gets more chances to start the following point from a stable position. Pegula's record in this matchup reflects her capacity to keep that pressure present long enough for the balance to turn.

Form gave both players a platform

Pegula entered with a 9-1 record across her previous ten matches, including the same 9-1 mark on hard courts. That form did not prevent the opening setback, but it offered context for her composed response. She stayed patient. Her four-match winning run continued because she did not abandon the return patterns that eventually made Navarro's holds more difficult.

Navarro arrived with a 6-4 record over her previous ten matches and had also been on a four-match winning run. Both players had played 4 matches during the previous 14 days, so neither came into the contest with an obviously lighter recent schedule. The workload was comparable. Navarro had been fresh after her last match, while Pegula had been rested. The result came down to who could maintain the stronger return pressure after the first set, and Pegula did that for the final two sets.

What the model says

The model gave Pegula a 69% chance and Navarro a 31% chance before play began. The market consensus had Pegula at 76% and Navarro at 24%. Its view moved toward Navarro from an opening 79% chance for Pegula. The market held a stronger view of Pegula's chances than the model did.

The gap between the model and market was 7 points, even with Pegula's clear record in their earlier meetings. Navarro's opening set showed the route that could have changed the picture: steady service games paired with returns that denied Pegula time to settle. That route was real. A different call would have required Navarro to sustain that first-set pattern while stopping Pegula from getting repeated looks at the next-ball exchange. Pegula's adjustment in the second set removed that possibility and carried into the decider.

Explore this matchup

Compare both players side by side: recent results, head-to-head and the model.

Player comparison

Article snapshot, Sep 9, 2026 · Not live

Each measure on the same scale: recent wins, wins on this surface, head-to-head wins and the model's chance.

Player comparison
MeasureJessica PegulaEmma Navarro
Wins, last 10 matches90% (9-1)60% (6-4)
Wins, last 10 on hard90% (9-1)60% (6-4)
Head-to-head wins100% (4-0)0% (0-4)
Model win probability69%31%
Source: Court Shark model and match data.

Head-to-head by surface

Article snapshot, Sep 9, 2026 · Not live

Jessica Pegula and Emma Navarro have met 4 times. Jessica Pegula leads 4-0.

Head-to-head record, Jessica Pegula first
SurfaceJessica PegulaEmma Navarro
All surfaces40
Hard30
Source: Court Shark model and match data.

Model and market on Jessica Pegula

Article snapshot, Sep 9, 2026 · Not live

Jessica Pegula's chance as the market consensus priced it from the opening line, next to the Court Shark model.

Jessica Pegula's chance to win
ReadingJessica PegulaEmma Navarro
Opening consensus79%21%
Consensus at the start76%24%
Court Shark model69%31%
Source: Court Shark model and pre-match market consensus.
Explore this matchup

Court Shark win probabilities are statistical estimates, not advice. No outcome is guaranteed.

Methodology and sources

How we build model estimates and where our information comes from.

Model estimates and observed results

The win probabilities come from the Court Shark match model, trained on completed ATP and WTA matches. A probability says how often a player in this position wins, not that one result will happen. The model's number for a match is recorded before play and never changed afterwards, so it can be checked against the result.

Sources and citations

Results, scores, rankings and serve statistics come from the Court Shark match database. The market consensus is the pre-match price for each player converted to a probability. Figures in this article are a snapshot taken when it was written.

Limitations

Serve and return rates count only matches with full serve statistics, which are sparser for Challenger and lower-level events, and the tour average they are compared with covers every year on record. Head-to-head records count every meeting with a recorded winner, walkovers and retirements included. Charts and tables are a snapshot and do not update after publication.

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