Jenson Brooksby as Oliver Crawford. Prediction for the Ilkley ATP match

Brooksby and Crawford will meet in the second round of the Ilkley tournament on June 12. Brooksby is confidently returning to the tour - in April, we recall, he won the title at the ATP level, and the victory over the difficult Watanuki in the first round of the challenger in Ilkley confirms his combat readiness. But Crawford, although he has collected a collection of futures titles this year, remains outside the top 200 for now. What should I bet on in the upcoming match? - find out in our betting tip

Command Analysis

Jenson Brooksby

Brooksby beat Yasuke Watanuka (7-6, 6-3) at the start of the competition in Ilkley. In the confrontation with the Australian representative, Jenson made three aces, made two break points and did not lose a single game on his serve. Let's remind that the American has already won one tournament this season - in April he won on clay in Houston.

Oliver Crawford

Crawford beat Brandon Holt 6-3, 6-7, 7-6 in the first round of the Ilkley competition. In the match against the American, Oliver made nine aces, made two break points and lost one game on his serve. The Briton has three wins and only one loss on grass courts this season. Note that Crawford has won four futures this year.
Trends
IT Crawford'srateis more than 9.5
Crawford has won more than 9.5 games in the last 7 matches.
1.73Crawfordbetwith a handicap (+1.5) of a set
Crawford won with a handicap (+1.5) in sets in 8 of the last 9 matches
1.89Crawfordbetwith a handicap (+3.5)
Crawford has won with a handicap (+3.5) in games in 8 of the last 9 matches
2.02Tip and bets
Crawford's level is futures and challengers. So there are definitely no special expectations from his performance against Brooksby. Moreover, the tennis players had already met each other before - and in that match, Jenson gave Oliver only three games for the game. A similar scenario is expected in the upcoming confrontation between them.
Our prediction is that Brooksby will win with a handicap of (-4) games for a coefficient of 1.99