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Small performance tweak 

Change-Id: Icd540742073d49d12e70b2d8bd99aaf7ccb5802d
main
Jean Chalard 2012-06-08 17:05:28 +09:00
parent e91f32d8c1
commit d10c473347
2 changed files with 8 additions and 8 deletions
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10
java/src/com/android/inputmethod/latin/UserHistoryForgettingCurveUtils.java
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@ -199,20 +199,20 @@ public class UserHistoryForgettingCurveUtils {
public static final int[][] SCORE_TABLE = new int[FC_LEVEL_MAX][ELAPSED_TIME_MAX + 1]; public static final int[][] SCORE_TABLE = new int[FC_LEVEL_MAX][ELAPSED_TIME_MAX + 1];
static { static {
for (int i = 0; i < FC_LEVEL_MAX; ++i) { for (int i = 0; i < FC_LEVEL_MAX; ++i) {
final double initialFreq; final float initialFreq;
if (i >= 2) { if (i >= 2) {
initialFreq = FC_FREQ_MAX; initialFreq = FC_FREQ_MAX;
} else if (i == 1) { } else if (i == 1) {
initialFreq = (double)FC_FREQ_MAX / 2; initialFreq = FC_FREQ_MAX / 2;
} else if (i == 0) { } else if (i == 0) {
initialFreq = (double)FC_FREQ_MAX / 4; initialFreq = FC_FREQ_MAX / 4;
} else { } else {
continue; continue;
} }
for (int j = 0; j < ELAPSED_TIME_MAX; ++j) { 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 = 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)); final int intFreq = Math.min(FC_FREQ_MAX, Math.max(0, (int)freq));
SCORE_TABLE[i][j] = intFreq; SCORE_TABLE[i][j] = intFreq;
} }

6
java/src/com/android/inputmethod/latin/makedict/BinaryDictInputOutput.java
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@ -787,9 +787,9 @@ public class BinaryDictInputOutput {
// (discretizedFrequency + 0.5) times this value to get the median value of the step, // (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 // which is the best approximation. This is how we get the most precise result with
// only four bits. // only four bits.
final double stepSize = final float stepSize =
(MAX_TERMINAL_FREQUENCY - unigramFrequency) / (1.5 + MAX_BIGRAM_FREQUENCY); (MAX_TERMINAL_FREQUENCY - unigramFrequency) / (1.5f + MAX_BIGRAM_FREQUENCY);
final double firstStepStart = 1 + unigramFrequency + (stepSize / 2.0); final float firstStepStart = 1 + unigramFrequency + (stepSize / 2.0f);
final int discretizedFrequency = (int)((bigramFrequency - firstStepStart) / stepSize); 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 // 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 // here. The best approximation would be the unigram freq itself, so we should not