Abh*_*kar 5 java parallel-processing concurrency java-8 spliterator
我正在使用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
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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但我不确定设置它的价值).
编辑1:如果您决定回答,请保持与问题相关.这个问题不是关于有效的斐波那契数生成; 这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;
}
}
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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);
}
}
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用法:
Spliterator<FibonacciPair> spliterator = new FibonacciSpliterator(5);
StreamSupport.stream(spliterator, true)
.forEachOrdered(System.out::print);
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好吧,让我们来写分割器。使用OfLong仍然太无聊:让我们切换到BigInteger并且不要将用户限制为 92。这里棘手的事情是快速跳转到给定的斐波那契数。为此,我将使用此处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
}
}
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这种实现实际上并行速度更快,具有很大的fence价值(例如100000)。也许甚至更明智的实现也是可能的,这将不均匀地分割,重用矩阵乘法的中间结果。
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