← Australia

petey

#24,655 in the world · #1,353 in Australia · in the top 50% nationally. 3 official events, 5 matches won and 8 lost.

  • 1511±94Rating · margin ±94
  • 1589Average field · 61 entr.
  • 25%vs top 5% (1–3)

What they have done so far

  • Their all-time peak is 1,523 points.
  • The toughest field they have faced averaged 1,618 points, across 57 entrants.

How the rating moved

Between 1,482 and 1,511, across 3 events with history.

Last 3 events

Date Event Entrants Field Pos. Record Rating
08/08/26 Store Champion Circuit - The Gaming Arena Win-A-Case Coburg North 74 1607 47° 2–2 +29
01/08/26 Troll Aus Vendetta WIN-A-CASE Release Tournament 509 St Georges Rd 57 1618 45° 1–3 -1
29/11/25 Riftbound - Constructed - Win A Box @Good Games Box Hill Box Hill 51 1542 24° 2–3–1 -17

Form and consistency

On a 1-loss streak.

  • 16 to 99 3 events 36%

The overall win rate hides this difference: some players dominate at their store and vanish at regionals. Here you can see it.

Toughest opponents faced

Sorted by the opponent's rating, with the head-to-head record. Beating a 1900-rated player counts for more than six wins against a regular at your local store.

What the Field column means

Two columns Elo alone cannot give you. Field is the average rating of the opponents a player actually faced, with how many entrants their events had on average: the same score can be built grinding eight-player events against unrated opposition, or playing 200-player regionals. When the field stays around 1500 or events run under 16 entrants, the number is flagged. vs top 5% answers the same question match by match: how many they won against the 2,503 players rated above 1700. The gap is stark — some sit at 59%, others with a higher Elo sit at 30%. Computing these takes the full entry list of every event plus a rating system: sites that start from decklists cannot.

Ratings recomputed on 2026-09-02 05:41. The calculation runs twice a day on public standings from UVS Games events: between runs the scores do not change. How we compute the ranking →

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