My new issue of Chess Life showed up in the mail, and it included coverage of the Sinquefield Cup from this summer. (Chess Life has a long lead time). Anyway, in the game between Magnus Carlsen and Hikaru Nakamura, Nakamura played the Queen’s Gambit Declined as black. He was very lucky to draw the game. Nakamura is better known for playing very aggressive openings like the King’s Indian and Dutch; the cramped maneuvering of the QGD is less well-fitted to his style. Commenting on the game, Gary Kasparov recommended that Nakamura stop playing the QGD. He said, “At least if you lose with the KID you’ll go down kicking and screaming. With the QGD you’ll just be screaming.”
Ha! Chess humor. Gotta love it. And this week’s problem features a bit of humor as well. We’ve been focusing on endgame studies for the past few weeks, so it’s time for something different. This problem was composed by someone named Kratschmer in 2001. It calls for white to move and mate in two.
That’s actually a pretty easy problem, especially once you notice that black only has one legal move. We play 1. g8N d2 2. Nh6 mate.
If that were the end of the story this problem would never have been published. But there are actually four more phases. In the second, we replace the white pawn on g7 with a knight, as shown below:
The stipulation now calls for white to move and mate in three. Now white has to be careful, since black is close to being stalemated. The solution is 1. Ne6 d2 2. Nd4:
releasing the stalemate just in time. Play continues 2. … Kxf4 3. Nxf3 mate.
For the next phase we replace the white pawn on g7 with a bishop, giving us this for a starting position:
This time it’s white to move and mate in four. Again we have to pay careful attention to releasing the stalemate. White employs the same basic approach as the previous phase: 1. f7 d2 2. Bd4:
but now he has to work just a bit harder to give mate: 2. … Kxf4 3. Bf6+ Nd4 4. Rxd4 mate.
Have you guessed the next phase? That’s right! We replace the white pawn on g7 with a white rook:
This time we have white to move and mate in five. Since the rook on g7 cannot break the stalemate by interposing on d4, we must use a different approach. 1. Re7 d2 2. Re2 Nd4:
Putting the knight on d4 creates a flight square for the black king on f4. But white can still take care of business with 3. Rexg2+ Kf4 4. Rxd4+ Ke5 5. Re2 mate.
The big finale is to start with a white queen on g7:
This time it’s white to move and mate in six. But a queen cannot release the stalemate by providing an interference unpin at the right moment. So we must resort to this: 1. Qe7 d2 2. Re4 fxe4 3. Qxe4 Nf5:
And now 4. Qxf3+ Kh4 5. Qf2+ Ng3 6. Qxg3 mate.
Do you see the point of it all? The more powerful the piece that starts on g7, the more moves and the more complex the strategy required to give mate. The strategy behind the various stalemate releases is interesting enough to make this more than just a gimmick problem.
Incidentally, this is another problem that comes from the book The Joys of Chess by Christian Hesse, which is probably my favorite chess book of all time. Not the most instructive, but certainly the most entertaining!
See you next week!
from ScienceBlogs http://ift.tt/1Qdjwom
My new issue of Chess Life showed up in the mail, and it included coverage of the Sinquefield Cup from this summer. (Chess Life has a long lead time). Anyway, in the game between Magnus Carlsen and Hikaru Nakamura, Nakamura played the Queen’s Gambit Declined as black. He was very lucky to draw the game. Nakamura is better known for playing very aggressive openings like the King’s Indian and Dutch; the cramped maneuvering of the QGD is less well-fitted to his style. Commenting on the game, Gary Kasparov recommended that Nakamura stop playing the QGD. He said, “At least if you lose with the KID you’ll go down kicking and screaming. With the QGD you’ll just be screaming.”
Ha! Chess humor. Gotta love it. And this week’s problem features a bit of humor as well. We’ve been focusing on endgame studies for the past few weeks, so it’s time for something different. This problem was composed by someone named Kratschmer in 2001. It calls for white to move and mate in two.
That’s actually a pretty easy problem, especially once you notice that black only has one legal move. We play 1. g8N d2 2. Nh6 mate.
If that were the end of the story this problem would never have been published. But there are actually four more phases. In the second, we replace the white pawn on g7 with a knight, as shown below:
The stipulation now calls for white to move and mate in three. Now white has to be careful, since black is close to being stalemated. The solution is 1. Ne6 d2 2. Nd4:
releasing the stalemate just in time. Play continues 2. … Kxf4 3. Nxf3 mate.
For the next phase we replace the white pawn on g7 with a bishop, giving us this for a starting position:
This time it’s white to move and mate in four. Again we have to pay careful attention to releasing the stalemate. White employs the same basic approach as the previous phase: 1. f7 d2 2. Bd4:
but now he has to work just a bit harder to give mate: 2. … Kxf4 3. Bf6+ Nd4 4. Rxd4 mate.
Have you guessed the next phase? That’s right! We replace the white pawn on g7 with a white rook:
This time we have white to move and mate in five. Since the rook on g7 cannot break the stalemate by interposing on d4, we must use a different approach. 1. Re7 d2 2. Re2 Nd4:
Putting the knight on d4 creates a flight square for the black king on f4. But white can still take care of business with 3. Rexg2+ Kf4 4. Rxd4+ Ke5 5. Re2 mate.
The big finale is to start with a white queen on g7:
This time it’s white to move and mate in six. But a queen cannot release the stalemate by providing an interference unpin at the right moment. So we must resort to this: 1. Qe7 d2 2. Re4 fxe4 3. Qxe4 Nf5:
And now 4. Qxf3+ Kh4 5. Qf2+ Ng3 6. Qxg3 mate.
Do you see the point of it all? The more powerful the piece that starts on g7, the more moves and the more complex the strategy required to give mate. The strategy behind the various stalemate releases is interesting enough to make this more than just a gimmick problem.
Incidentally, this is another problem that comes from the book The Joys of Chess by Christian Hesse, which is probably my favorite chess book of all time. Not the most instructive, but certainly the most entertaining!
See you next week!
from ScienceBlogs http://ift.tt/1Qdjwom
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