Adam Walton vs Cameron Norrie Head to Head Tennis Stats and Match Analysis

Adam Walton and Cameron Norrie have not faced each other yet in our recorded match-ups. This head-to-head comparison analyzes their playing styles and recent performance statistics to provide insights into how a potential matchup might unfold.

Adam Walton: Against top 50 players in the last 52 weeks, Adam Walton holds a 2-10 record (16.7%). Throughout his career, he has competed against top 50 15 times, winning 2 (13.3%). Adam Walton has lost his last 4 matches. Over the past 10 matches, he holds a 2-8 record. Over the past 52 weeks, Adam Walton has posted a 36-34 record (51.4% win rate). His last match was 8 weeks ago. Over his career at ATP level, Adam Walton holds a record of 12-24 (33.3%) on hard, 2-3 (40.0%) on clay, and 2-4 (33.3%) on grass. At Challenger/ITF level: 155-73 (68.0%) on hard, 0-2 on clay, and 0-1 on grass. In the last 52 weeks: 11-16 (40.7%) on hard, 2-2 (50.0%) on clay, and 0-2 on grass at ATP level. 15-7 (68.2%) on hard at Challenger/ITF level. Adam Walton has won nine titles at Challenger/ITF level (all on hard). Adam Walton is currently serving 6.7 aces per match in the last 52 weeks (70 matches), up from a career average of 5.8.

Cameron Norrie: Against top 100 players in the last 52 weeks, Cameron Norrie holds a 26-23 record (53.1%). Throughout his career, he has competed against top 100 348 times, winning 184 (52.9%). Over the past 10 matches, he holds a 7-3 record. Over the past 52 weeks, Cameron Norrie has posted a 39-29 record (57.4% win rate). His last match was 7 weeks ago. Over his career at ATP level, Cameron Norrie holds a record of 140-107 (56.7%) on hard, 67-42 (61.5%) on clay, and 26-22 (54.2%) on grass. In the last 52 weeks: 19-18 (51.4%) on hard, 9-5 (64.3%) on clay, and 4-3 (57.1%) on grass at ATP level. Cameron Norrie has won five ATP tour-level titles (three on hard and two on clay). Cameron Norrie serves an average of 5.0 aces per match in the last 52 weeks, consistent with his career average of 4.7.