我正在玩Java 8 Spliterator并创建一个将Fibonacci数字流式传输到给定的n。所以对于Fibonacci系列0, 1, 1, 2, 3, 5, 8, ...
n fib(n)
-----------
-1 0
1 0
2 1
3 1
4 2
以下是我的实现,它在耗尽堆栈内存之前打印出一堆1。你能帮我找到这个bug吗? (我认为它没有推进currentIndex
,但我不确定将其设置为什么值。
编辑1 :如果您决定回答,请将其与问题保持一致。这个问题不是关于有效的斐波那契数生成;它是关于学习分裂者的。
FibonacciSpliterator:
@RequiredArgsConstructor
public class FibonacciSpliterator implements Spliterator<FibonacciPair> {
private int currentIndex = 3;
private FibonacciPair pair = new FibonacciPair(0, 1);
private final int n;
@Override
public boolean tryAdvance(Consumer<? super FibonacciPair> action) {
// System.out.println("tryAdvance called.");
// System.out.printf("tryAdvance: currentIndex = %d, n = %d, pair = %s.\n", currentIndex, n, pair);
action.accept(pair);
return n - currentIndex >= 2;
}
@Override
public Spliterator<FibonacciPair> trySplit() {
// System.out.println("trySplit called.");
FibonacciSpliterator fibonacciSpliterator = null;
if (n - currentIndex >= 2) {
// System.out.printf("trySplit Begin: currentIndex = %d, n = %d, pair = %s.\n", currentIndex, n, pair);
fibonacciSpliterator = new FibonacciSpliterator(n);
long currentFib = pair.getMinusTwo() + pair.getMinusOne();
long nextFib = pair.getMinusOne() + currentFib;
fibonacciSpliterator.pair = new FibonacciPair(currentFib, nextFib);
fibonacciSpliterator.currentIndex = currentIndex + 3;
// System.out.printf("trySplit End: currentIndex = %d, n = %d, pair = %s.\n", currentIndex, n, pair);
}
return fibonacciSpliterator;
}
@Override
public long estimateSize() {
return n - currentIndex;
}
@Override
public int characteristics() {
return ORDERED | IMMUTABLE | NONNULL;
}
}
FibonacciPair:
@RequiredArgsConstructor
@Value
public class FibonacciPair {
private final long minusOne;
private final long minusTwo;
@Override
public String toString() {
return String.format("%d %d ", minusOne, minusTwo);
}
}
用法:
Spliterator<FibonacciPair> spliterator = new FibonacciSpliterator(5);
StreamSupport.stream(spliterator, true)
.forEachOrdered(System.out::print);
答案 0 :(得分:4)
除了您的代码不完整之外,您的tryAdvance
方法中至少有两个错误可识别。首先,你实际上并没有取得任何进展。您没有修改spliterator的任何状态。其次,您无条件地调用操作的accept
方法,该方法与您返回条件值而非true
的事实不匹配。
tryAdvance
的目的是:
action.accept
并返回true
false
进一步注意,trySplit()
看起来不太令人信服,我甚至不知道从哪里开始。您最好继承AbstractSpliterator
而不是实施自定义trySplit()
。无论如何,您的操作不会受益于并行执行。如果使用安静昂贵的每元素操作链接它,那么使用该源构建的流只能从并行执行中获得优势。
答案 1 :(得分:4)
一般而言,您不需要实施分裂器。如果您确实需要Spliterator
对象,可以使用流来实现此目的:
Spliterator.OfLong spliterator = Stream
.iterate(new long[] { 0, 1 },
prev -> new long[] { prev[1], prev[0] + prev[1] })
.mapToLong(pair -> pair[1]).spliterator();
测试:
for(int i=0; i<20; i++)
spliterator.tryAdvance((LongConsumer)System.out::println);
请注意,在long
变量中保持Fibonacci数字是有问题的:它在Fibonacci数字92之后溢出。因此,如果你想创建仅仅迭代前92个Fibonacci数的spliterator,我建议使用用于此目的的预定义数组:
Spliterator.OfLong spliterator = Spliterators.spliterator(new long[] {
1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, 377, 610, 987, 1597, 2584, 4181, 6765,
10946, 17711, 28657, 46368, 75025, 121393, 196418, 317811, 514229, 832040, 1346269, 2178309,
3524578, 5702887, 9227465, 14930352, 24157817, 39088169, 63245986, 102334155, 165580141,
267914296, 433494437, 701408733, 1134903170, 1836311903, 2971215073L, 4807526976L,
7778742049L, 12586269025L, 20365011074L, 32951280099L, 53316291173L, 86267571272L, 139583862445L,
225851433717L, 365435296162L, 591286729879L, 956722026041L, 1548008755920L, 2504730781961L,
4052739537881L, 6557470319842L, 10610209857723L, 17167680177565L, 27777890035288L,
44945570212853L, 72723460248141L, 117669030460994L, 190392490709135L, 308061521170129L,
498454011879264L, 806515533049393L, 1304969544928657L, 2111485077978050L, 3416454622906707L,
5527939700884757L, 8944394323791464L, 14472334024676221L, 23416728348467685L, 37889062373143906L,
61305790721611591L, 99194853094755497L, 160500643816367088L, 259695496911122585L, 420196140727489673L,
679891637638612258L, 1100087778366101931L, 1779979416004714189L, 2880067194370816120L,
4660046610375530309L, 7540113804746346429L
}, Spliterator.ORDERED);
阵列分裂器也可以很好地拆分,因此您将进行真正的并行处理。
答案 2 :(得分:3)
好的,让我们写一下分裂器。使用OfLong
仍然过于无聊:让我们切换到BigInteger
并且不要将用户限制为92.这里的棘手问题是快速跳转到给定的斐波纳契数。为此,我将使用here描述的矩阵乘法算法。这是我的代码:
static class FiboSpliterator implements Spliterator<BigInteger> {
private final static BigInteger[] STARTING_MATRIX = {
BigInteger.ONE, BigInteger.ONE,
BigInteger.ONE, BigInteger.ZERO};
private BigInteger[] state; // previous and current numbers
private int cur; // position
private final int fence; // max number to cover by this spliterator
public FiboSpliterator(int max) {
this(0, max);
}
// State is not initialized until traversal
private FiboSpliterator(int cur, int fence) {
assert fence >= 0;
this.cur = cur;
this.fence = fence;
}
// Multiplication of 2x2 matrix, by definition
static BigInteger[] multiply(BigInteger[] m1, BigInteger[] m2) {
return new BigInteger[] {
m1[0].multiply(m2[0]).add(m1[1].multiply(m2[2])),
m1[0].multiply(m2[1]).add(m1[1].multiply(m2[3])),
m1[2].multiply(m2[0]).add(m1[3].multiply(m2[2])),
m1[2].multiply(m2[1]).add(m1[3].multiply(m2[3]))};
}
// Log(n) algorithm to raise 2x2 matrix to n-th power
static BigInteger[] power(BigInteger[] m, int n) {
assert n > 0;
if(n == 1) {
return m;
}
if(n % 2 == 0) {
BigInteger[] root = power(m, n/2);
return multiply(root, root);
} else {
return multiply(power(m, n-1), m);
}
}
@Override
public boolean tryAdvance(Consumer<? super BigInteger> action) {
if(cur == fence)
return false; // traversal finished
if(state == null) {
// initialize state: done only once
if(cur == 0) {
state = new BigInteger[] {BigInteger.ZERO, BigInteger.ONE};
} else {
BigInteger[] res = power(STARTING_MATRIX, cur);
state = new BigInteger[] {res[1], res[0]};
}
}
action.accept(state[1]);
// update state
if(++cur < fence) {
BigInteger next = state[0].add(state[1]);
state[0] = state[1];
state[1] = next;
}
return true;
}
@Override
public Spliterator<BigInteger> trySplit() {
if(fence - cur < 2)
return null;
int mid = (fence+cur) >>> 1;
if(mid - cur < 100) {
// resulting interval is too small:
// instead of jumping we just store prefix into array
// and return ArraySpliterator
BigInteger[] array = new BigInteger[mid-cur];
for(int i=0; i<array.length; i++) {
tryAdvance(f -> {});
array[i] = state[0];
}
return Spliterators.spliterator(array, ORDERED | NONNULL | SORTED);
}
// Jump to another position
return new FiboSpliterator(cur, cur = mid);
}
@Override
public long estimateSize() {
return fence - cur;
}
@Override
public int characteristics() {
return ORDERED | IMMUTABLE | SIZED| SUBSIZED | NONNULL | SORTED;
}
@Override
public Comparator<? super BigInteger> getComparator() {
return null; // natural order
}
}
对于非常大的fence
值(如100000
),此实现实际上更快并行。可能甚至更明智的实现也可能会不均衡地重复使用矩阵乘法的中间结果。