Question

As the BitSet.get() function uses an int as an argument, I was thinking whether I could store more than 2^32 bits in a BitSet, and if so how would I retrieve them?

I am doing a Project Euler problem where I need to generate primes till 10^10. The algorithm I'm currently using to generate primes is the Erathonesus' Sieve, storing the boolean values as bits in a BitSet. Any workaround for this?

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Solution

You could use a list of bitsets as List<BitSet> and when the end of one bitset has been reached you could move to the next one.

However, I think your approach is probably incorrect. Even if you use a single bit for each number you need 10^10 bits which is about 1 GB memory (8 bits in a byte and 1024^3 bytes in a GB). Most Project Euler problems should be solvable without needing that much memory.

OTHER TIPS

No, it's limited by the int indexing in its interface. So they didn't bother exploiting all its potential, (about 64x downsized) probably because it wasn't feasible to use that much RAM. I worked on a LongBitSet implementation, published it here.

It can take:

//2,147,483,647 For reference, this is Integer.MAX_VALUE
137,438,953,216 LongBitSet max size (bits)
0b1111111_11111111_11111111_11111100_000000L in binary

Had to address corner cases, in the commit history you can see the 1st commit being a copy paste from java.util.BitSet.

See factory method:

    public static LongBitSet getMaxSizeInstance() {
        // Integer.MAX_VALUE - 3 << ADDRESS_BITS_PER_WORD
        return new LongBitSet( 0b1111111_11111111_11111111_11111100_000000L);
    }

Note: -Xmx24G -Xms24G -ea Min GB needed to start JVM with to call getMaxSizeInstance() without java.lang.OutOfMemoryError: Java heap space

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