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back to boardNon-precise solution is required (incorrect statement) It is not written in the statement explicitly, but the solution has to be non-precise. The epsilon can be determined only by random submissions. It is possible to solve the problem 100% precisely, using only integers, but it will give WA 4. Re: Non-precise solution is required (incorrect statement) Thank you! I used EPS = 1e-2 and got WA #49 I used EPS = 1e-3 and got AC There is this sentence in the problem statement: "The coordinates are accurate to 0.0001." This makes me think EPS should be larger than 1e-4. How much larger? Hard to tell without submitting. Also, this sentence makes me think that the coordinates are not precise, therefore a solution using only integers would be expected to fail. One more thing: Since it's guaranteed that at least one solution always exists, I believe the only case where EPS = 1e-2 / EPS = 1e-3 can make a difference is the N = 2 case. |
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