Merge "Camera2: Updated Rational for denom=0." into klp-dev
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Android (Google) Code Review
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1b039b1d2e
@@ -26,22 +26,17 @@ public final class Rational {
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/**
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* <p>Create a Rational with a given numerator and denominator.</p>
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*
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* <p>
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* The signs of the numerator and the denominator may be flipped such that the denominator
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* is always 0.
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* </p>
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* <p>The signs of the numerator and the denominator may be flipped such that the denominator
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* is always positive.</p>
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*
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* <p>A rational value with a 0-denominator may be constructed, but will have similar semantics
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* as float NaN and INF values. The int getter functions return 0 in this case.</p>
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*
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* @param numerator the numerator of the rational
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* @param denominator the denominator of the rational
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*
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* @throws IllegalArgumentException if the denominator is 0
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*/
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public Rational(int numerator, int denominator) {
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if (denominator == 0) {
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throw new IllegalArgumentException("Argument 'denominator' is 0");
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}
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if (denominator < 0) {
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numerator = -numerator;
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denominator = -denominator;
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@@ -55,6 +50,9 @@ public final class Rational {
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* Gets the numerator of the rational.
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*/
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public int getNumerator() {
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if (mDenominator == 0) {
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return 0;
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}
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return mNumerator;
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}
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@@ -65,22 +63,41 @@ public final class Rational {
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return mDenominator;
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}
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private boolean isNaN() {
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return mDenominator == 0 && mNumerator == 0;
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}
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private boolean isInf() {
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return mDenominator == 0 && mNumerator > 0;
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}
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private boolean isNegInf() {
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return mDenominator == 0 && mNumerator < 0;
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}
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/**
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* <p>Compare this Rational to another object and see if they are equal.</p>
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*
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* <p>A Rational object can only be equal to another Rational object (comparing against any other
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* type will return false).</p>
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*
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* <p>A Rational object is considered equal to another Rational object if and only if their
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* reduced forms have the same numerator and denominator.</p>
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* <p>A Rational object is considered equal to another Rational object if and only if one of
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* the following holds</p>:
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* <ul><li>Both are NaN</li>
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* <li>Both are infinities of the same sign</li>
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* <li>Both have the same numerator and denominator in their reduced form</li>
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* </ul>
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*
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* <p>A reduced form of a Rational is calculated by dividing both the numerator and the
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* denominator by their greatest common divisor.</p>
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*
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* <pre>
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* (new Rational(1, 2)).equals(new Rational(1, 2)) == true // trivially true
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* (new Rational(2, 3)).equals(new Rational(1, 2)) == false // trivially false
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* (new Rational(1, 2)).equals(new Rational(2, 4)) == true // true after reduction
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* (new Rational(1, 2)).equals(new Rational(1, 2)) == true // trivially true
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* (new Rational(2, 3)).equals(new Rational(1, 2)) == false // trivially false
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* (new Rational(1, 2)).equals(new Rational(2, 4)) == true // true after reduction
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* (new Rational(0, 0)).equals(new Rational(0, 0)) == true // NaN.equals(NaN)
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* (new Rational(1, 0)).equals(new Rational(5, 0)) == true // both are +infinity
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* (new Rational(1, 0)).equals(new Rational(-1, 0)) == false // +infinity != -infinity
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* </pre>
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*
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* @param obj a reference to another object
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@@ -91,13 +108,17 @@ public final class Rational {
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public boolean equals(Object obj) {
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if (obj == null) {
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return false;
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}
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if (this == obj) {
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return true;
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}
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if (obj instanceof Rational) {
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} else if (obj instanceof Rational) {
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Rational other = (Rational) obj;
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if(mNumerator == other.mNumerator && mDenominator == other.mDenominator) {
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if (mDenominator == 0 || other.mDenominator == 0) {
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if (isNaN() && other.isNaN()) {
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return true;
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} else if (isInf() && other.isInf() || isNegInf() && other.isNegInf()) {
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return true;
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} else {
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return false;
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}
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} else if (mNumerator == other.mNumerator && mDenominator == other.mDenominator) {
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return true;
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} else {
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int thisGcd = gcd();
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@@ -117,7 +138,25 @@ public final class Rational {
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@Override
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public String toString() {
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return mNumerator + "/" + mDenominator;
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if (isNaN()) {
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return "NaN";
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} else if (isInf()) {
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return "Infinity";
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} else if (isNegInf()) {
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return "-Infinity";
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} else {
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return mNumerator + "/" + mDenominator;
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}
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}
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/**
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* <p>Convert to a floating point representation.</p>
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*
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* @return The floating point representation of this rational number.
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* @hide
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*/
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public float toFloat() {
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return (float) mNumerator / (float) mDenominator;
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}
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@Override
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@@ -50,12 +50,20 @@ public class RationalTest extends junit.framework.TestCase {
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assertEquals(1, r.getNumerator());
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assertEquals(2, r.getDenominator());
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// Dividing by zero is not allowed
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try {
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r = new Rational(1, 0);
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fail("Expected Rational constructor to throw an IllegalArgumentException");
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} catch(IllegalArgumentException e) {
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}
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// Infinity.
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r = new Rational(1, 0);
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assertEquals(0, r.getNumerator());
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assertEquals(0, r.getDenominator());
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// Negative infinity.
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r = new Rational(-1, 0);
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assertEquals(0, r.getNumerator());
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assertEquals(0, r.getDenominator());
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// NaN.
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r = new Rational(0, 0);
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assertEquals(0, r.getNumerator());
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assertEquals(0, r.getDenominator());
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}
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@SmallTest
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@@ -110,5 +118,34 @@ public class RationalTest extends junit.framework.TestCase {
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assertEquals(moreComplicated, moreComplicated2);
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assertEquals(moreComplicated2, moreComplicated);
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Rational nan = new Rational(0, 0);
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Rational nan2 = new Rational(0, 0);
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assertTrue(nan.equals(nan));
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assertTrue(nan.equals(nan2));
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assertTrue(nan2.equals(nan));
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assertFalse(nan.equals(r));
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assertFalse(r.equals(nan));
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// Infinities of the same sign are equal.
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Rational posInf = new Rational(1, 0);
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Rational posInf2 = new Rational(2, 0);
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Rational negInf = new Rational(-1, 0);
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Rational negInf2 = new Rational(-2, 0);
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assertEquals(posInf, posInf);
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assertEquals(negInf, negInf);
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assertEquals(posInf, posInf2);
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assertEquals(negInf, negInf2);
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// Infinities aren't equal to anything else.
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assertFalse(posInf.equals(negInf));
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assertFalse(negInf.equals(posInf));
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assertFalse(negInf.equals(r));
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assertFalse(posInf.equals(r));
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assertFalse(r.equals(negInf));
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assertFalse(r.equals(posInf));
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assertFalse(posInf.equals(nan));
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assertFalse(negInf.equals(nan));
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assertFalse(nan.equals(posInf));
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assertFalse(nan.equals(negInf));
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}
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}
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}
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