The Stats Zone
· Adam Evans

Arthur Rinderknech vs Benjamin Bonzi – Round of 16 – Preview & Prediction | 2022 Stuttgart Open

Arthur Rinderknech vs Benjamin Bonzi – Round of 16 – Preview & Prediction | 2022 Stuttgart Open

Click here for today’s sports betting tips from our expert analysts!

THE FACTS

When is Arthur Rinderknech vs Benjamin Bonzi on and what time does it start? Arthur Rinderknech vs Benjamin Bonzi will take place on Wednesday 8th June, 2022 – not before 10:00 (UK)

Where is Arthur Rinderknech vs Benjamin Bonzi taking place? Arthur Rinderknech vs Benjamin Bonzi will take place at the Tennis Club Weissenhof in Stuttgart, Germany

What surface is Arthur Rinderknech vs Benjamin Bonzi being played on? Arthur Rinderknech vs Benjamin Bonzi will take place on an outdoor grass court

Where can I get tickets for Arthur Rinderknech vs Benjamin Bonzi? Visit this link for the latest ticket information for Arthur Rinderknech vs Benjamin Bonzi

What channel is Arthur Rinderknech vs Benjamin Bonzi on in the UK? Arthur Rinderknech vs Benjamin Bonzi will not be televised live in the UK

Where can I stream Arthur Rinderknech vs Benjamin Bonzi in the UK? Tennis TV subscribers can stream Arthur Rinderknech vs Benjamin Bonzi live

THE PREDICTION

Fellow Frenchmen Arthur Rinderknech and Benjamin Bonzi have progressed up the ATP world rankings at a similar time and pace over the last few seasons. World number 60 Rinderknech, 26, has enjoyed the better results on tour so far having reached a first final at Adelaide 2 at the start of this season but he has struggled to reach those heights for some time. A comeback win over the still ailing Ugo Humbert on Tuesday was a strong result but world number 58 Bonzi is probably the more in form of the two here. The 25-year-old has enjoyed some success on the Challenger circuit recently and a decent run came at Indian Wells a few months ago via a straight-sets victory over Rinderknech in their only tour-level meeting. This could go the distance pretty easily, so backing Bonzi to win at least a set seems the sensible option.