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Richard-C

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Member since 17 Jul 2026

Active

Game completion rate: 78%

Time spent playing: 23 hours and 31 minutes

Time featured on TV: 5 hours and 47 minutes

👑 MANCALA LEGENDS LEAGUE
Activity440 games
440
games43
rated339
wins98
losses3
draws
20+10 • Mini Breakthrough • Casual
BOT PS-Random-Mover
1500?
Richard-C
1500?
Race finished, Black is victorious
1. b2a3 b4a3 2. c2b3 a4b3 3. b1b2 b3a2 ... 4 turns
20+10 • Mini Breakthrough • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Race finished, White is victorious
1. c2b3 a4b3 2. a2b3 d4c3 3. b3c4 b5c4 ... 6 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 f2b2 2. f1b2 d2c1 3. b1c1 a2e1 ... 28 turns
20+10 • Oware • Casual
BOT PS-Random-Mover
1500?
Richard-C
1500?
Game finished, North is victorious
1. c1f2 e2a2 2. a1e1 c2c1 3. f1b2 e2d2 ... 25 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 b2c1 2. b1c1 d2a1 3. f1b2 c2d1 ... 11 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 e2a2 2. f1b2 a2e1 3. b1c1 e2d2 ... 27 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 e2a2 2. f1b2 a2e1 3. c1d2 b2e1 ... 28 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 f2b2 2. f1b2 d2c1 3. b1c1 f2e2 ... 21 turns
20+10 • Oware • Casual
BOT PS-Random-Mover
1500?
Richard-C
1500?
Game finished, North is victorious
1. e1d2 e2a1 2. d1e2 a2e1 3. d1e1 e2d2 ... 45 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 b2c1 2. b1c1 f2b2 3. f1b2 e2b1 ... 25 turns
20+10 • Oware • Casual
BOT PS-Random-Mover
1500?
Richard-C
1500?
Game finished, North is victorious
1. c1f2 a2d1 2. b1f2 b2c1 3. d1b2 d2b1 ... 17 turns
20+10 • Oware • Casual
Richard-C
1500?
BOT PS-Random-Mover
1500?
Game finished, South is victorious
1. b1f1 e2a2 2. f1b2 b2e1 3. c1d2 a2f1 ... 25 turns
Reconnecting