Normandy OmerInvasion · invasion · SQUADS · standard
BR 5match BR
start
26:13length
1216kills
Team 1winner
Mixed20 human · 6 console / 14 PC decode: proto 308 · 3289 stat syncs · 590 zone events · 1173 soldier mappings · 7743833.38s · game 0.7.6.56
Scoreboard
Factions: Axis vs Western Allies — sides not determinable for this mode
Team 1 · score 48448PlayersTeam 2 · score 31530
1Stryge1121▼ -65133118.01791.0711560 11Cacochimon (AI)[BOT]3611.0021.06440
1はるちゃん_1198▲ +154385.026170.0136433 11Tumbless1 (AI)[BOT]—401.0110.06244
12jedness68499 (AI)[BOT]—100.0300.02244
13LiveNinja (AI)[BOT]—000.0000.010
14Saku0933 (AI)[BOT]—000.0000.040
Assists are approximate — the replay records a lower assist count than the in-game scoreboard shows; all other columns match the in-game values.
Rating maths
Pre-match odds: 97% / 3%. For reference only — this is how the rating was worked out, not advice on how to play.
Full formula →
what_STop_sign+2.41555 → 1557
- 1555 141 rated matches before this, its highest yet
- 3% win chance
- +3.94
- 0.47 of 1.00 50% result (0) + 50% stats (0.93)
- +0.44
- 11.0 pts
- 11.00 × +0.4376 = +4.81 applied: +2.4
- gain capped (you cannot climb by losing)
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/43.8² + 1/1,087,997) × 0.9975 = 11.00
change = 11.00 × (0.4663 − 0.0287) = +4.81
The full formula and pseudocode on the formula page →
claybull+0.9594 → 595
- 594 200+ rated matches before this, mid-range of 593–693 over the last 200
- 3% win chance
- +1.60
- 0.37 of 1.00 50% result (0) + 50% stats (0.74)
- +0.34
- 5.2 pts
- 5.16 × +0.3430 = +1.77 applied: +0.9
- gain capped (you cannot climb by losing)
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/30.0² + 1/1,087,997) × 0.9975 = 5.16
change = 5.16 × (0.3717 − 0.0287) = +1.77
The full formula and pseudocode on the formula page →
はるちゃん_+0.91197 → 1198
- 1197 200+ rated matches before this, its highest in the last 200
- 3% win chance
- +0.41
- 0.28 of 1.00 50% result (0) + 50% stats (0.57)
- +0.26
- 6.8 pts
- 6.83 × +0.2556 = +1.74 applied: +0.9
- gain capped (you cannot climb by losing)
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/34.5² + 1/1,087,997) × 0.9975 = 6.83
change = 6.83 × (0.2843 − 0.0287) = +1.74
The full formula and pseudocode on the formula page →
Ruro_Bomber+0.11550 → 1550
- 1550 200+ rated matches before this, mid-range of 1481–1552 over the last 200
- 97% win chance
- +5.17
- 0.98 of 1.00 32% result (1) + 68% stats (0.97)
- +0.01
- 4.0 pts
- 4.01 × +0.0076 = +0.03 applied: +0.1
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/26.4² + 1/1,084,515) × 0.9991 = 4.01
change = 4.01 × (0.9789 − 0.9713) = +0.03
The full formula and pseudocode on the formula page →
htx19970316+0.1200 → 200
- 200 200+ rated matches before this, its lowest in the last 200
- 3% win chance
- -2.52
- 0.08 of 1.00 50% result (0) + 50% stats (0.16)
- +0.05
- 3.8 pts
- 3.82 × +0.0496 = +0.19 applied: +0.1
- gain capped (you cannot climb by losing)
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/25.8² + 1/1,087,997) × 0.9975 = 3.82
change = 3.82 × (0.0783 − 0.0287) = +0.19
The full formula and pseudocode on the formula page →
wjddyd4528+0.1200 → 200
- 200 188 rated matches before this, its lowest yet
- 3% win chance
- -3.57
- 0.04 of 1.00 50% result (0) + 50% stats (0.08)
- +0.01
- 7.4 pts
- 7.39 × +0.0137 = +0.10 applied: +0.1
- gain capped (you cannot climb by losing)
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/35.9² + 1/1,087,997) × 0.9975 = 7.39
change = 7.39 × (0.0424 − 0.0287) = +0.10
The full formula and pseudocode on the formula page →
Badr-aah@psn+0.0200 → 200
- 200 200+ rated matches before this, its lowest in the last 200
- 97% win chance
- -5.59
- 0.33 of 1.00 32% result (1) + 68% stats (0.02)
- -0.64
- 5.0 pts
- 4.97 × -0.6391 = -3.17 applied: +0.0
- raised to the rating floor
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/29.4² + 1/1,084,515) × 0.9991 = 4.97
change = 4.97 × (0.3322 − 0.9713) = -3.17
The full formula and pseudocode on the formula page →
ELTEmarine@psn-0.1228 → 228
- 228 71 rated matches before this, mid-range of 214–975
- 3% win chance
- -4.44
- 0.02 of 1.00 50% result (0) + 50% stats (0.05)
- -0.00
- 19.6 pts
- 19.59 × -0.0041 = -0.08 applied: -0.1
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/58.5² + 1/1,087,997) × 0.9975 = 19.59
change = 19.59 × (0.0246 − 0.0287) = -0.08
The full formula and pseudocode on the formula page →
Flux_309-0.3443 → 442
- 443 194 rated matches before this, its lowest yet
- 3% win chance
- +1.11
- 0.00 of 1.00
- -0.03
- 7.5 pts
- 7.47 × -0.0287 = -0.21 applied: -0.3
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/36.1² + 1/1,087,997) × 0.9975 = 7.47
change = 7.47 × (0.0000 − 0.0287) = -0.21
The full formula and pseudocode on the formula page →
Arathe-0.51180 → 1180
- 1180 90 rated matches before this, its highest yet
- 3% win chance
- -3.74
- 0.00 of 1.00
- -0.03
- 14.5 pts
- 14.49 × -0.0287 = -0.42 applied: -0.5
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/50.3² + 1/1,087,997) × 0.9975 = 14.49
change = 14.49 × (0.0000 − 0.0287) = -0.42
The full formula and pseudocode on the formula page →
SharpSharky-0.8717 → 716
- 717 21 rated matches before this, mid-range of 678–1046
- 97% win chance
- +7.21
- 0.96 of 1.00 32% result (1) + 68% stats (0.94)
- -0.01
- 57.4 pts
- 57.44 × -0.0144 = -0.83 applied: -0.8
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/100.4² + 1/1,084,515) × 0.9991 = 57.44
change = 57.44 × (0.9569 − 0.9713) = -0.83
The full formula and pseudocode on the formula page →
senkanyamato0521-1.0323 → 322
- 323 22 rated matches before this, its lowest yet
- 3% win chance
- -4.86
- 0.02 of 1.00 50% result (0) + 50% stats (0.03)
- -0.01
- 80.1 pts
- 80.14 × -0.0124 = -0.99 applied: -1.0
Show the arithmetic
= 1 / (² × 0.9975² × 0.0287 × (1−0.0287)) = 1,087,997
ceiling = / (1/118.9² + 1/1,087,997) × 0.9975 = 80.14
change = 80.14 × (0.0163 − 0.0287) = -0.99
The full formula and pseudocode on the formula page →
Matador098-1.31323 → 1322
- 1323 200+ rated matches before this, mid-range of 1266–1326 over the last 200
- 97% win chance
- -0.38
- 0.62 of 1.00 32% result (1) + 68% stats (0.44)
- -0.35
- 3.8 pts
- 3.83 × -0.3548 = -1.36 applied: -1.3
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/25.8² + 1/1,084,515) × 0.9991 = 3.83
change = 3.83 × (0.6165 − 0.9713) = -1.36
The full formula and pseudocode on the formula page →
one_cmpd_south@psn-1.31354 → 1352
- 1354 200+ rated matches before this, its highest in the last 200
- 97% win chance
- -0.30
- 0.63 of 1.00 32% result (1) + 68% stats (0.45)
- -0.35
- 3.8 pts
- 3.83 × -0.3458 = -1.32 applied: -1.3
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/25.8² + 1/1,084,515) × 0.9991 = 3.83
change = 3.83 × (0.6255 − 0.9713) = -1.32
The full formula and pseudocode on the formula page →
Topper_Harley_85-1.6640 → 638
- 640 200+ rated matches before this, mid-range of 635–706 over the last 200
- 97% win chance
- -0.17
- 0.61 of 1.00 32% result (1) + 68% stats (0.43)
- -0.36
- 4.5 pts
- 4.47 × -0.3613 = -1.62 applied: -1.6
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/27.9² + 1/1,084,515) × 0.9991 = 4.47
change = 4.47 × (0.6100 − 0.9713) = -1.62
The full formula and pseudocode on the formula page →
Sirjuan4600@live-3.8319 → 315
- 319 176 rated matches before this, mid-range of 296–1009
- 97% win chance
- -1.73
- 0.48 of 1.00 32% result (1) + 68% stats (0.23)
- -0.49
- 7.5 pts
- 7.53 × -0.4930 = -3.71 applied: -3.8
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/36.2² + 1/1,084,515) × 0.9991 = 7.53
change = 7.53 × (0.4783 − 0.9713) = -3.71
The full formula and pseudocode on the formula page →
Stryge-5.91127 → 1121
- 1127 40 rated matches before this, mid-range of 1100–1338
- 97% win chance
- +8.98
- 0.81 of 1.00 32% result (1) + 68% stats (0.72)
- -0.16
- 35.4 pts
- 35.42 × -0.1641 = -5.81 applied: -5.9
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/78.7² + 1/1,084,515) × 0.9991 = 35.42
change = 35.42 × (0.8072 − 0.9713) = -5.81
The full formula and pseudocode on the formula page →
ItsSackGoblin@live-18.5225 → 206
- 225 57 rated matches before this, mid-range of 200–998
- 97% win chance
- -9.53
- 0.32 of 1.00 32% result (1) + 68% stats (0.00)
- -0.65
- 28.3 pts
- 28.29 × -0.6519 = -18.45 applied: -18.5
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/70.3² + 1/1,084,515) × 0.9991 = 28.29
change = 28.29 × (0.3194 − 0.9713) = -18.45
The full formula and pseudocode on the formula page →
Tutur157803@live-100.0954 → 854
- 954 3 rated matches before this
- 97% win chance
- +3.56
- 0.00 of 1.00
- -0.97
- 180.4 pts
- 180.35 × -0.9713 = -175.17 applied: -100.0
- limited by the placement cap
Show the arithmetic
= 1 / (² × 0.9991² × 0.9713 × (1−0.9713)) = 1,084,515
ceiling = / (1/179.7² + 1/1,084,515) × 0.9991 = 180.35
change = 180.35 × (0.0000 − 0.9713) = -175.17
The full formula and pseudocode on the formula page →
Captures
Weapon breakdown
Raw stat fields (727 values) — raw JSON