White has one black stone in his prisoner pile, while Black has two white stones in his. In Figure 13, each side places his prisoners in his opponent's territory.

White places his one black prisoner the marked black stone inside Black's territory and Black places his two white prisoners the two marked white stones inside White's territory.

It is customary to rearrange the stones a bit to make the counting of territory simple and rapid. In Figure 14, the three marked black stones and the two marked white stones were moved.

Calculation of the size of the territories can now be made at a glance. Black has 23 points; White has 24 points.

White wins by one point. Questions and Answers After White 12 in Figure 8, why didn't Black try to escape with his marked stone? Black could try to escape by playing 1 in Diagram 22, but White would pursue him and the black stones would still be in atari.

If Black persists with 3,he can atari the marked white stone, but White captures three stones by taking Black's last liberty with 4.

Why doesn't White try this? The reason he doesn't try to escape is because he can't, unless Black blunders.

If White extends to 1 in Diagram 23, he increases his liberties to three but Black pursues him with 2 and, after 4, White is at the end of his rope: he has no way to increase his liberties.

If White plays 5, Black ataris with 6 and captures with 8. However, Black must not play 2 from the outside as in Diagram White would then turn at 3 and now the two marked black stones have only two liberties, while the white group on the right has three liberties.

White captures the two marked stones with 5 and 7. Is Black 25 in Figure10 necessary? It certainly is. If Black omitted this move, White would atari the marked black stone with 1 in Diagram If Black tries to run away with 2 and 4, White pursues him with 3 and 5, forcing the black stones into the corner where they run out of liberties.

White would then capture four black stones with 7. David Silver, Thomas Hubert, et al. Science Julian Schrittwieser, Ioannis Antonoglou, et al.

Research AlphaGo. Making history AlphaGo is the first computer program to defeat a professional human Go player, the first to defeat a Go world champion, and is arguably the strongest Go player in history.

The challenge Go is known as the most challenging classical game for artificial intelligence because of its complexity. What is Go? Our approach To capture the intuitive aspect of the game, we needed a new approach.

AlphaGo: The Movie mins. I thought AlphaGo was based on probability calculation and that it was merely a machine.

But when I saw this move, I changed my mind. More tools. More quality In One GO. DashBoard 10 Dec. New Game release.

Ice Joker Ice Joker is a 5-Reel video slot machine with 20 fixed paylines. The service receives a Go program, vets , compiles, links, and runs the program inside a sandbox, then returns the output.

If the program contains tests or examples and no main function, the service runs the tests. Benchmarks will likely not be supported since the program runs in a sandboxed environment with limited resources.

Along with calligraphy, music, and painting, Go was also one of the components of classical education for both men and women. Nowadays there are millions of Go enthusiasts in Asia and throughout the world.