In their 2018-19 Australia tour, India won the Test and ODI series and drew the T20Is – may have leveled things up a bit from being overwhelmingly in favour of the hosts but Australia wicket-keeper batsman Alex Carey gave a glimpse of the past while discussion the pace attacks of both the sides.
Carey understands ‘how good’ Jasprit Bumrah and Mohammed Shami can be but he also wants India to understand the quality of Mitchell Starc, Pat Cummins and Josh Hazlewood.
“We understand how good Bumrah and Shami are but we also understand how good and quality players we have in the Australian side,” said Carey replying to a Hindustan Times question during a selected media interaction ahead of the three-match ODI series starting on November 27.
“David Warner and Aaron Finch at the top have had some success against the Indian seamers. We’ll discuss Bumrah and Shami… also Chahal and Jadeja and all the Indian bowlers but I’m also very excited about seeing Pat Cummins, Mitchell Starc run in. We’ve got Adam Zampa and Josh Hazlewood too,” Carey’s words and tone not downplaying the threat of Bumrah and Shami by any means but striving to put the Starcs and Hazlewoods in the similar league if not at a higher pedestal.
Carey is not far from reality. In fact, his assessment of India and Australia bowling attacks being one of the best match-ups in the world currently is pretty apt.
Bumrah, Hazlewood and Cummins sit handsomely among the top 10 ODI bowlers according to the current rankings. And one obviously doesn’t need the assistance of rankings or even stats to know what damage Starc and Shami and can inflict.
“When you line-up both teams head to head you’ve got some serious players. We have regular meetings on what our strengths are and the areas that maybe we are exposed. India have got some real strength in the bowling department It should really lead to an exciting game one,” Carey said.
With the return of David Warner and Steve Smith, this India-Australia limited-overs series will perhaps be one of the most evenly-matched contests between the two sides.
