Match Info

CHALLENGER MEN - SINGLES: SPLIT (CROATIA) - QUALIFICATION, CLAY - SEMI-FINALS

Date: 9 April 2023, Sunday


	Oleg Prihodko		James McCabe

	1	2
			Watch
	2.05	1.65
	2.2	1.62	Watch
	2.15	1.64	Watch
	2.1	1.64
Avarage Now (Initially)	2.13 ↑ (2.09)	1.64 ↓ (1.69)

The best margin for this event is 7.2%, offered by

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Current Win Probability

Oleg Prihodko
43.5%

James McCabe
56.5%

Initial Probability

(when we started the analysis)

44.7%

55.3%

Our Initial ML Estimation

44.5%

55.5%

Analysis of Changes in Winning Probabilities:

Oleg Prihodko has seen a decrease in its chances compared to the initial analysis. (-1.2%)

James McCabe has improved its chances compared to the initial analysis. (+1.2%)

ML Model estimates a higher probability for Oleg Prihodko than the current prediction. (+1%)

ML Model estimates a lower probability for James McCabe than the current prediction. (-1%)

Oleg Prihodko - James McCabe Predictions

Expected Score (Market Odds): 0:2

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Preview

Recent matches Prihodko is playing mutable (in the last 5 games wins - 3).

McCabe is in a poor shape now (in the last 5 games wins - 1).

McCabe could have advantage in physics - more days for rest in last days.

The chances to win of two players are almost the same in this match.

Recently, the players did not play each other.

Form

✺ - easy match; ✺ - difficult match;

- Oleg Prihodko
ITF Tournaments
06.04.23	Simon Anthony Ivanov - Oleg Prihodko	2:0 ✺
05.04.23	Mykyta Mashtakov - Oleg Prihodko	0:2 ✺
ATP Challenger
16.03.23	Oleg Prihodko - Damir Dzumhur	1:2 ✺
15.03.23	Matyas Fuele - Oleg Prihodko	0:2 ✺
13.03.23	Oleg Prihodko - Kenny De Schepper	2:0 ✺
Form Coefficient (based on results and difficulties of last matches) - 5.2 LWLWW
- James McCabe
ATP Challenger
03.04.23	Franco Agamenone - James McCabe	2:0 ✺
27.03.23	James McCabe - Maxime Janvier	0:2 ✺
26.03.23	James McCabe - Yannick Mertens	2:0 ✺
21.03.23	Otto Virtanen - James McCabe	2:0 ✺
11.03.23	Yuta Shimizu - James McCabe	2:0 ✺
Form Coefficient (based on results and difficulties of last matches) - 1.2 LLWLL

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