Small performance tweak (d10c4733) · Commits · e / os / android_packages_inputmethods_LatinIME

java/src/com/android/inputmethod/latin/UserHistoryForgettingCurveUtils.java

+5 −5

Original line number	Diff line number	Diff line
		@@ -199,20 +199,20 @@ public class UserHistoryForgettingCurveUtils {
		public static final int[][] SCORE_TABLE = new int[FC_LEVEL_MAX][ELAPSED_TIME_MAX + 1];
		static {
		for (int i = 0; i < FC_LEVEL_MAX; ++i) {
		final double initialFreq;
		final float initialFreq;
		if (i >= 2) {
		initialFreq = FC_FREQ_MAX;
		} else if (i == 1) {
		initialFreq = (double)FC_FREQ_MAX / 2;
		initialFreq = FC_FREQ_MAX / 2;
		} else if (i == 0) {
		initialFreq = (double)FC_FREQ_MAX / 4;
		initialFreq = FC_FREQ_MAX / 4;
		} else {
		continue;
		}
		for (int j = 0; j < ELAPSED_TIME_MAX; ++j) {
		final double elapsedHour = j * ELAPSED_TIME_INTERVAL_HOURS;
		final float elapsedHours = j * ELAPSED_TIME_INTERVAL_HOURS;
		final double freq =
		initialFreq * Math.pow(initialFreq, elapsedHour / HALF_LIFE_HOURS);
		initialFreq * Math.pow(initialFreq, elapsedHours / HALF_LIFE_HOURS);
		final int intFreq = Math.min(FC_FREQ_MAX, Math.max(0, (int)freq));
		SCORE_TABLE[i][j] = intFreq;
		}

+3 −3

Original line number	Diff line number	Diff line
		@@ -787,9 +787,9 @@ public class BinaryDictInputOutput {
		// (discretizedFrequency + 0.5) times this value to get the median value of the step,
		// which is the best approximation. This is how we get the most precise result with
		// only four bits.
		final double stepSize =
		(MAX_TERMINAL_FREQUENCY - unigramFrequency) / (1.5 + MAX_BIGRAM_FREQUENCY);
		final double firstStepStart = 1 + unigramFrequency + (stepSize / 2.0);
		final float stepSize =
		(MAX_TERMINAL_FREQUENCY - unigramFrequency) / (1.5f + MAX_BIGRAM_FREQUENCY);
		final float firstStepStart = 1 + unigramFrequency + (stepSize / 2.0f);
		final int discretizedFrequency = (int)((bigramFrequency - firstStepStart) / stepSize);
		// If the bigram freq is less than half-a-step higher than the unigram freq, we get -1
		// here. The best approximation would be the unigram freq itself, so we should not