playstrategy.org

BOT PS-Random-Mover

E
No note yet

PS-Random-Mover is the first PlayStrategy bot which can play all games on the site and will play a random move each time. It currently accepts casual games with a time control.

Member since 16 Aug 2022

Active

Time spent playing: 14 days, 13 hours and 31 minutes

Time featured on TV: 6 days, 20 hours and 17 minutes

Activity16,586 games
16,586
games2,595
wins13,337
losses654
draws
½+0 • Oware • Casual
BOT PS-Random-Mover
1500?
MonstrikCraft
1741?
Game finished via repetition, South is victorious
1. a1e1 d2a1 2. c1e2 f2a2 3. a1b1 c2d1 ... 64 turns
½+0 • Oware • Casual
MonstrikCraft
1741?
BOT PS-Random-Mover
1500?
Game finished, North is victorious
1. a1e1 b2c1 2. d1d2 e2a1 3. c1d2 e2d2 ... 27 turns
¾+0 • Oware • Casual
BOT PS-Random-Mover
1500?
MonstrikCraft
1741?
Game finished, South is victorious
1. e1d2 c2b1 2. b1f2 d2b1 3. b1c1 a2f1 ... 34 turns
¾+0 • Oware • Casual
MonstrikCraft
1741?
BOT PS-Random-Mover
1500?
Game finished, North is victorious
1. b1f1 a2d1 2. d1c2 d2b1 3. c1d2 f2a1 ... 54 turns
¾+0 • Oware • Casual
BOT PS-Random-Mover
1500?
MonstrikCraft
1741?
Game finished, South is victorious
1. a1e1 f2b2 2. e1c2 d2c1 3. b1e2 e2c1 ... 16 turns
1+0 • Oware • Casual
MonstrikCraft
1741?
BOT PS-Random-Mover
1500?
Game finished, North is victorious
1. b1f1 d2a1 2. c1e2 f2a2 3. a1f1 d2c2 ... 27 turns
3+0 • Frysk! • Casual
YusifF2
1500?
BOT PS-Random-Mover
1500?
Black is victorious
1. 48-43 4-10 2. 43-38 2-8 3. 38-33 10-15 ... 18 turns
3+2 • Backgammon • Casual
yusipps
1950?
BOT PS-Random-Mover
1500?
White resigned a backgammon, Black is victorious
1. 5/6,a2f1,e1j1,endturn 2/3,l1i1,g2i2,endturn 2. 6/1,a2f1,l2k2,endturn 5/4,e2i2,i1d1,endturn 3. 1/6,a2f1,f1g1,endturn 2/4,l1h1,a1b2,endturn ... 8 turns
3+2 • Oware • Casual
BOT PS-Random-Mover
1500?
MonstrikCraft
1741?
Game finished, South is victorious
1. e1d2 e2a1 2. d1e2 e2d2 3. a1f1 b2d1 ... 28 turns
3+2 • Oware • Casual
MonstrikCraft
1741?
BOT PS-Random-Mover
1500?
Game finished, North is victorious
1. b1f1 d2a1 2. f1b2 a2e1 3. a1f2 e2a1 ... 27 turns
Reconnecting