Bedburg Bite
Scenario balance report
Games with no balance used/recorded: 140 (37 on the archive and 103 on ROAR)
Attacker wins (Canadian): 56
Defender wins (German): 82
With balance for the defender (only):
Games played: 1
Attacker wins (Canadian): 0
Defender wins (German): 1
Range, where the higher the percentage, the more favourable the attacking side is. The range-width is the confidence value.
ELO vs Outcome
| Attacker ELO | Defender ELO | Expected chance to win | Date | Outcome |
|---|
| 1200 | 948 | 81% | 2022-05-26 | Lost |
| 982 | 1400 | 8% | 2021-12-18 | Lost |
| 1071 | 1064 | 51% | 2021-11-20 | Lost |
| 920 | 1018 | 36% | 2021-04-30 | Lost |
| 969 | 969 | 50% | 2021-02-14 | Won |
| 1050 | 1140 | 37% | 2020-11-11 | Lost |
| 1050 | 900 | 70% | 2020-11-11 | Lost |
| 867 | 880 | 48% | 2020-08-21 | Won |
| 1153 | 1130 | 53% | 2020-04-13 | Lost |
| 1019 | 992 | 54% | 2019-11-30 | Won |
| 948 | 1018 | 40% | 2019-10-05 | Won |
| 881 | 948 | 40% | 2019-08-24 | Tied |
| 1140 | 1045 | 63% | 2019-07-20 | Won |
| 1000 | 1087 | 38% | 2018-09-07 | Lost |
| 1094 | 1058 | 55% | 2018-05-20 | Lost |
| 1094 | 1058 | 55% | 2018-05-12 | Lost |
| 1009 | 1055 | 43% | 2018-02-21 | Won |
| 1001 | 1043 | 44% | 2018-01-11 | Won |
| 948 | 1200 | 19% | 2017-11-09 | Lost |
| 1148 | 948 | 76% | 2017-09-04 | Won |
| 1140 | 909 | 79% | 2017-05-31 | Won |
| 1130 | 1109 | 53% | 2017-03-02 | Lost |
| 1133 | 1019 | 66% | 2017-01-28 | Lost |
| 1045 | 938 | 65% | 2017-01-28 | Lost |
| 1045 | 938 | 65% | 2017-01-28 | Lost |
| 1118 | 1118 | 50% | 2017-01-03 | Lost |
| 866 | 1087 | 22% | 2016-12-04 | Won |
| 1104 | 1055 | 57% | 2016-11-11 | Lost |
| 1133 | 1077 | 58% | 2016-10-20 | Won |
| 1223 | 1184 | 56% | 2016-09-10 | Lost |
| 1310 | 986 | 87% | 2016-08-08 | Lost |
| 1128 | 1274 | 30% | 2016-07-29 | Won |
| 1183 | 1133 | 57% | 2016-07-29 | Lost |
| 1218 | 1130 | 62% | 2016-07-29 | Lost |
| 918 | 1049 | 32% | 2016-06-30 | Lost |
| 1216 | 890 | 87% | 2016-04-23 | Won |
| 1209 | 942 | 82% | 2016-01-24 | Won |
Attacking (14 wins) average ELOs: 1072 vs 1047 has a 53.59% of winning (if the scenario was perfectly balanced).