Victor Petigny

France

Matches Officiated

Total Matches

Yellow Cards per Match

8 in total

Red Cards per Match

0 in total

Statistics Stats

Statistics by match

2 Matches Officiated

20 Matches

Statistics by match		Statistics by match			24/25 16 Nov	23/24 19 Nov	22/23 30 Oct
Stats		Average	0 - 4	0 - 4	2 - 2
Yellow Cards		Average: 2.67. Home: 1. Away: 1.67.	Total: 0. Home: 0. Away: 0.	Total: 0. Home: 0. Away: 0.	Total: 8. Home: 3. Away: 5.

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Statistics by Season

Total Matches: 2

League	Matches	Total (Average) Yellow	Total (Average) Red	Total (Average) Fouls
2023/2024	1	1	0	0
Coupe de France	1	1 (1.00)	0	0

2022/2023	1	7	0	0
Coupe de France	1	7 (7.00)	0	0

About Victor Petigny

Country: France
Recorded matches: 2
Available seasons: 2022/2023 – 2024/2025
Competitions: 1

Frequently asked questions about Victor Petigny

Sample of 3 matches, from 30/10/2022 to 16/11/2024. Answers refer to the matches in the table and the selected filters.

Card totals and percentages use yellow plus red cards in this sample.

What is Victor Petigny’s average number of cards per match?

Victor Petigny averages 2.67 yellow cards and 0.00 red cards per match across the 3 matches analysed: 2.67 cards per match in total.

What are Victor Petigny’s penalty statistics?

Victor Petigny has awarded 1 penalties in the 3 matches analysed, averaging 0.33 per match.

How often does Victor Petigny exceed 3.5, 4.5 and 5.5 cards?

Across the 3 matches in the sample, the total exceeded 3.5 cards in 33.3% of matches, 4.5 in 33.3% and 5.5 in 33.3%.

How much does Victor Petigny’s card count vary between matches?

Of the 3 matches analysed, 66.7% ended with 0–2 cards, 0.0% with 3–5 and 33.3% with 6 or more.

How do Victor Petigny’s latest ten matches compare within this sample?

The sample contains 3 matches. More than ten are needed to compare recent matches with a larger sample.

How does Victor Petigny distribute yellow cards between home and away teams?

Across the 3 matches analysed, home teams average 1.00 yellow cards and away teams 1.67. This describes the sample; it does not, on its own, establish favouritism.