Created
January 30, 2013 10:35
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Project Euler: Problem 12
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| package euler.zerosum | |
| object Euler0012 { | |
| // 数xの因数iは、x = i^2 の場合を除き、対となる因数i'が存在する。 | |
| // √xを超えない自然数に含まれるxの因数の個数をnとするとき、 | |
| // xの全ての因数の個数は2nもしくは2n+1個である。 | |
| def main(args: Array[String]) { | |
| println(getTriangle(1)) | |
| } | |
| def getTriangle (n: Int): Int = { | |
| val nTriangle = n*(n+1)/2 | |
| // √xを超えない自然数に含まれるxの因数を調べる | |
| val divs = numbers(1).take(math.sqrt(nTriangle).toInt).filter(nTriangle%_ == 0) | |
| if (2 * divs.length + 1 >= 500) nTriangle else getTriangle(n+1) | |
| } | |
| def numbers(from: Int):Stream[Int] = from #:: numbers(from + 1) | |
| } |
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