The scene shown above is certainly quiet and idyllic. It's hardly the place you'd expect to find drama and excitement.

But then again, one never knows.

A checkerboard analogy, shown below, will demonstrate our point.

What do we have here? The White men on 19 and 20 and the Black men on 11 and 12 are holding each other off. So is the White man on 31 and the Black man on 23. Black's man on 21 can go in for a King, as can the White man on 13. Looks like a pretty quiet setup. What are we missing? Oh ... yes ... take a closer look at the Black man on 11. After White gets a king that Black man might be in real danger.

It's said that quiet little villages have their secrets. The same is true for checkerboard positions. Black does indeed have a draw, but like closely held secrets, you'll have to dig it out.

When you've unearthed the solution, or did all the digging you wish to do, click on Read More to see the surprising answer.

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We've often said that stroke problems are not for everyone, but a gentle stroke of the type shown above (yes, we've done this theme before) is pleasing to almost everyone.

The stroke problem below has fewer pieces than is typical for problems of this type, and is in fact quite a lot more gentle than many others. See how fast you can solve it from the diagram, without setting up a board or moving the pieces.

When you've found the solution, click your mouse (gently, of course) on Read More to verify your answer.

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Today's column brings our loyal readers something completely different. Not only do you have to solve a checker problem, you need to figure out what the problem is! It's somewhat analogous to a diagramless crossword, though we see it as considerably easier to solve.

The following verse was published under the title "Puzzle Problem" in The Checkerist in 1887 by our old friend O.H. Richmond, whose work we've featured before. Though we've never found out what the "O.H." in "O.H. Richmond" stands for, "R.A.G." in the poem obviously refers to Robert A. Gurley.

A game of checkers once was played in 1883
Between a man named Robinson and his friend R.A.G.
It was a very pretty game; with neither one ahead.
Until it came quite near the end, when R. A. Gurley said;
"I think I have the best of it, as one can see,
With my two Kings on four and five, and single man on three."
"You may be right," said Robinson, "but I have got the move.
And though my men are single ones, yet tartars they may prove.
But I must move to eleven now, for if to twelve I go,
You catch me in a problem, by Spayth, of Buffalo."
"Ah," said Gurley, "Rob, my boy, that move was very fine.
I fear t'will let that other man from thirteen down to nine.
For if I move my single man, it lets you get a King.
And yours on twenty we'll change off as sure as anything."
The end soon came, Rob drew the game,
But Gurley found next day,
oh, what a sin! he had a win
by a pretty piece of play.

Where's the diagram? Not so fast! There's enough information in the poem to figure out the position and the terms of the problem. You'll need to do that first; if you do, you'll have a nice checker problem to solve.

When you've got it all worked out, just click on Read More to see the problem diagram and the solution.

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One thing experts agree on: if you're going to master something, whether it's playing baseball, writing novels, or becoming a checker champion, you've got to know the fundamentals. In the photo above, an aspiring baseball player is learning the fundamental skill of making contact with the ball.

Our game of checkers has its own fundamental skills, and solving a position like the one below is a definite and required step on the road to excellence.

This is clearly a "back to the basics" problem, and if you're up to date on your checker fundamentals, you won't find it difficult. By all means try to solve it from the diagram without moving the pieces. One fundamental thing that doesn't change: clicking on Read More will show you the solution.

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The holidays have speeded by and North America is in the depth of winter. Even here in Waikiki, temperatures drop at night and sometimes get as low as 60F (no, we don't expect much sympathy).

Don't get the post-holiday blahs. Tackling a checkers speed problem will keep the blues away. And to ensure that the desired effect is achieved, we're putting forth a very easy problem. So easy, in fact, that we think you can solve it in a couple of seconds. But, generous as we always are, we'll give you extra time--- a full five seconds, in fact!

Click on the link below to show the problem and start the clock. Think fast!

January 2013 Speed Problem (very easy, 5 seconds)

When you're done, come back and click on Read More to see the solution.

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Another new year is just around the corner, and The Checker Maven hopes that it will bring you everything that you might wish for. For our part, we intend to bring you another year of checker enjoyment. Let's close out this year with a problem that's relatively easy and with a lot of practical, over the board application.

Solving this one won't take you as long as some others, but you'll appreciate the clever way in which a basic principle is applied. Give it your best and close out 2012 in style. Clicking on Read More will show you the solution as always. Some things don't change from year to year!

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Bill Salot's amazing series of problem composition contests continues. Bill reports receiving enough problem submittals to keep the contest running for quite some time to come. To view, try out, and vote on the latest problem entries, click the link in the left column marked Compositions.

As an example, here's one that's running now called (rather appropriately these days) Deficit Spending.

For the solution and many more fine problems, check out the website.

The Checker Maven wishes all our readers the best of the holiday season. No matter what holidays you celebrate and how you celebrate them, checkers is our common bond, and for your holiday enjoyment, we have an unusual problem to present.

What makes this problem unusual? We'll give you a huge hint: Moves that you might make almost automatically won't be right.

Solve the problem, check the solution by clicking on Read More, and enjoy the season!

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Thanksgiving, our favorite all-American holiday, is soon upon us, and we hope you enjoy the celebration as much as we do. Family dinners, such as the one shown above, are a holiday tradition. Can you recognize the family in the photo?

As usual at this time of year, we turn to our favorite all-American checker problemist, Tom Wiswell, for today's selection.

Add a few moments of checker enjoyment to your holiday. Solve the problem after your main course and before dessert. Then have a second helping of turkey and a slice of pumpkin pie. Mr. Wiswell describes this problem as "more amusing than difficult." While it requires precise play, it certainly isn't as difficult as some of his others.

When you've found your solution, click on Read More to verify your moves.

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Some problems definitely fall in the "really easy" category; they're as simple as two plus two equals ... how much was that again? Oh, right, four--- in any integer arithmetic of base five or higher, to be a little more precise. (One could argue that two plus two equals four even in arithmetics of base four or base three, but the symbol "4" wouldn't exist. And in base two, the symbol "2" wouldn't even exist. We'll stop there!)

In checker terms, today's speed problem is also really easy even if it's a cut above the trivial. You won't need much time for this one; ten seconds is way too long but because of our innate generosity, we'll give you ten seconds anyhow.

When you're ready, click on the link below, solve the problem, then come back and click on Read More to check your solution.

November Speed Problem (very easy)

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