DNA Sequence to BitSet and vice-versa conversion tools
* Turns DNA sequences (for context covariates) into bit sets for maximum compression * Allows variable context size representation guaranteeing uniqueness. * Works with long precision, so it is limited to a context size of 31 bases (can be extended with BigNumber precision if necessary). * Unit Tests added
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@ -29,6 +29,7 @@ import com.google.java.contract.Ensures;
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import com.google.java.contract.Requires;
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import net.sf.samtools.SAMRecord;
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import org.broadinstitute.sting.gatk.GenomeAnalysisEngine;
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import org.broadinstitute.sting.utils.exceptions.ReviewedStingException;
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import org.broadinstitute.sting.utils.exceptions.UserException;
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import java.math.BigDecimal;
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@ -1619,30 +1620,120 @@ public class MathUtils {
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* @param bitSet the bitset
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* @return an integer with the bitset representation
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*/
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public static int intFrom(final BitSet bitSet) {
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int integer = 0;
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public static long intFrom(final BitSet bitSet) {
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long number = 0;
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for (int bitIndex = bitSet.nextSetBit(0); bitIndex >= 0; bitIndex = bitSet.nextSetBit(bitIndex+1))
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integer |= 1 << bitIndex;
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number |= 1L << bitIndex;
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return integer;
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return number;
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}
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/**
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* Creates a BitSet representation of a given integer
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*
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* @param integer the number to turn into a bitset
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* @param number the number to turn into a bitset
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* @return a bitset representation of the integer
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*/
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public static BitSet bitSetFrom(int integer) {
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BitSet bitSet = new BitSet((int) Math.ceil(Math.sqrt(integer)));
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public static BitSet bitSetFrom(long number) {
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BitSet bitSet = new BitSet();
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int bitIndex = 0;
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while (integer > 0) {
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if (integer%2 > 0)
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while (number > 0) {
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if (number%2 > 0)
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bitSet.set(bitIndex);
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bitIndex++;
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integer /= 2;
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number /= 2;
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}
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return bitSet;
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}
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/**
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* Converts a BitSet into the dna string representation.
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*
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* Warning: This conversion is limited to long precision, therefore the dna sequence cannot
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* be longer than 31 bases. To increase this limit, use BigNumbers instead of long and create
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* a bitSetFrom(BigNumber) method.
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*
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* We calculate the length of the resulting DNA sequence by looking at the sum(4^i) that exceeds the
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* base_10 representation of the sequence. This is important for us to know how to bring the number
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* to a quasi-canonical base_4 representation, and to fill in leading A's (since A's are represented
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* as 0's and leading 0's are omitted).
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*
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* quasi-canonical because A is represented by a 0, therefore,
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* instead of : 0, 1, 2, 3, 10, 11, 12, ...
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* we have : 0, 1, 2, 3, 00, 01, 02, ...
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*
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* but we can correctly decode it because we know the final length.
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*
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* @param bitSet the bitset representation of the dna sequence
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* @return the dna sequence represented by the bitset
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*/
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public static String dnaFrom(final BitSet bitSet) {
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long number = intFrom(bitSet); // the base_10 representation of the bit set
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long preContext = 0; // the number of combinations skipped to get to the quasi-canonical representation (we keep it to subtract later)
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long nextContext = 4; // the next context (we advance it so we know which one was preceding it).
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int i = 1; // the calculated length of the DNA sequence given the base_10 representation of its BitSet.
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while (nextContext <= number) { // find the length of the dna string (i)
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preContext = nextContext; // keep track of the number of combinations in the preceding context
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nextContext += Math.pow(4, ++i);// calculate the next context
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}
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number -= preContext; // subtract the the number of combinations of the preceding context from the number to get to the quasi-canonical representation
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String dna = "";
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while (number > 0) { // perform a simple base_10 to base_4 conversion (quasi-canonical)
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byte base = (byte) (number % 4);
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switch (base) {
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case 0 : dna = "A" + dna; break;
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case 1 : dna = "C" + dna; break;
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case 2 : dna = "G" + dna; break;
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case 3 : dna = "T" + dna; break;
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}
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number /= 4;
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}
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for (int j = dna.length(); j < i; j++)
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dna = "A" + dna; // add leading A's as necessary (due to the "quasi" canonical status, see description above)
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return dna;
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}
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/**
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* Creates a BitSet representation of a given dna string.
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*
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* Warning: This conversion is limited to long precision, therefore the dna sequence cannot
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* be longer than 31 bases. To increase this limit, use BigNumbers instead of long and create
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* a bitSetFrom(BigNumber) method.
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*
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* The bit representation of a dna string is the simple:
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* 0 A 4 AA 8 CA
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* 1 C 5 AC ...
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* 2 G 6 AG 1343 TTGGT
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* 3 T 7 AT 1364 TTTTT
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*
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* To convert from dna to number, we convert the dna string to base10 and add all combinations that
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* preceded the string (with smaller lengths).
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*
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* @param dna the dna sequence
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* @return the bitset representing the dna sequence
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*/
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public static BitSet bitSetFrom(String dna) {
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if (dna.length() > 31)
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throw new ReviewedStingException(String.format("DNA Length cannot be bigger than 31. dna: %s (%d)", dna, dna.length()));
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long baseTen = 0; // the number in base_10 that we are going to use to generate the bit set
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long preContext = 0; // the sum of all combinations that preceded the length of the dna string
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for (int i=0; i<dna.length(); i++) {
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baseTen *= 4;
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switch(dna.charAt(i)) {
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case 'A': baseTen += 0; break;
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case 'C': baseTen += 1; break;
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case 'G': baseTen += 2; break;
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case 'T': baseTen += 3; break;
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}
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if (i>0)
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preContext += Math.pow(4, i); // each length will have 4^i combinations (e.g 1 = 4, 2 = 16, 3 = 64, ...)
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}
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return bitSetFrom(baseTen+preContext); // the number representing this DNA string is the base_10 representation plus all combinations that preceded this string length.
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}
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}
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@ -207,14 +207,34 @@ public class MathUtilsUnitTest extends BaseTest {
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@Test(enabled = true)
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public void testIntAndBitSetConversion() {
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Assert.assertEquals(428, MathUtils.intFrom(MathUtils.bitSetFrom(428)));
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Assert.assertEquals(239847, MathUtils.intFrom(MathUtils.bitSetFrom(239847)));
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Assert.assertEquals(12726, MathUtils.intFrom(MathUtils.bitSetFrom(12726)));
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Assert.assertEquals(0, MathUtils.intFrom(MathUtils.bitSetFrom(0)));
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Assert.assertEquals(1, MathUtils.intFrom(MathUtils.bitSetFrom(1)));
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Assert.assertEquals(65536, MathUtils.intFrom(MathUtils.bitSetFrom(65536)));
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(428)), 428);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(239847)), 239847);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(12726)), 12726);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(0)), 0);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(1)), 1);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(65536)), 65536);
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Assert.assertEquals(MathUtils.intFrom(MathUtils.bitSetFrom(Long.MAX_VALUE)), Long.MAX_VALUE);
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}
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@Test(enabled = true)
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public void testDNAAndBitSetConversion() {
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("ACGT")), "ACGT");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("AGGTGTTGT")), "AGGTGTTGT");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("A")), "A");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("C")), "C");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("G")), "G");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("T")), "T");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("CC")), "CC");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("AA")), "AA");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("AAAA")), "AAAA");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("CCCCCCCCCCCCCC")), "CCCCCCCCCCCCCC");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("GGGGGGGGGGGGGG")), "GGGGGGGGGGGGGG");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("TTTTTTTTTTTTTT")), "TTTTTTTTTTTTTT");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("GTAGACCGATCTCAGCTAGT")), "GTAGACCGATCTCAGCTAGT");
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Assert.assertEquals(MathUtils.dnaFrom(MathUtils.bitSetFrom("AACGTCAATGCAGTCAAGTCAGACGTGGGTT")), "AACGTCAATGCAGTCAAGTCAGACGTGGGTT"); // testing max precision (length == 31)
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}
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private boolean hasUniqueElements(Object[] x) {
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for (int i = 0; i < x.length; i++)
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for (int j = i + 1; j < x.length; j++)
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