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Typo. 

git-svn-id: https://svn.apache.org/repos/asf/commons/proper/math/trunk@1167614 13f79535-47bb-0310-9956-ffa450edef68
This commit is contained in:
Gilles Sadowski 2011-09-10 22:13:34 +00:00
parent 3a68ac25a9
commit ae7a9de06f
1 changed files with 11 additions and 11 deletions
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22
src/main/java/org/apache/commons/math/util/FastMath.java
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@ -78,7 +78,7 @@ public class FastMath {
private static final int EXP_INT_TABLE_LEN = EXP_INT_TABLE_MAX_INDEX * 2;
// Enclose large data table in nested static class so it's only loaded on first access
private static class ExpInitTable {
private static class ExpIntTable {
/** Exponential evaluated at integer values,
* exp(x) = expIntTableA[x + EXP_INT_TABLE_MAX_INDEX] + expIntTableB[x+EXP_INT_TABLE_MAX_INDEX].
@ -6474,14 +6474,14 @@ public class FastMath {
// Populate expIntTable
for (i = 0; i < EXP_INT_TABLE_MAX_INDEX; i++) {
expint(i, tmp);
ExpInitTable.EXP_INT_TABLE_A[i+EXP_INT_TABLE_MAX_INDEX] = tmp[0];
ExpInitTable.EXP_INT_TABLE_B[i+EXP_INT_TABLE_MAX_INDEX] = tmp[1];
ExpIntTable.EXP_INT_TABLE_A[i+EXP_INT_TABLE_MAX_INDEX] = tmp[0];
ExpIntTable.EXP_INT_TABLE_B[i+EXP_INT_TABLE_MAX_INDEX] = tmp[1];
if (i != 0) {
// Negative integer powers
splitReciprocal(tmp, recip);
ExpInitTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX-i] = recip[0];
ExpInitTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX-i] = recip[1];
ExpIntTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX-i] = recip[0];
ExpIntTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX-i] = recip[1];
}
}
@ -6505,8 +6505,8 @@ public class FastMath {
public static void main(String[] a){
printarray("FACT", FACT_LEN, FACT);
printarray("EXP_INT_TABLE_A", EXP_INT_TABLE_LEN, ExpInitTable.EXP_INT_TABLE_A);
printarray("EXP_INT_TABLE_B", EXP_INT_TABLE_LEN, ExpInitTable.EXP_INT_TABLE_B);
printarray("EXP_INT_TABLE_A", EXP_INT_TABLE_LEN, ExpIntTable.EXP_INT_TABLE_A);
printarray("EXP_INT_TABLE_B", EXP_INT_TABLE_LEN, ExpIntTable.EXP_INT_TABLE_B);
printarray("EXP_FRAC_TABLE_A", EXP_FRAC_TABLE_LEN, ExpFracTable.EXP_FRAC_TABLE_A);
printarray("EXP_FRAC_TABLE_B", EXP_FRAC_TABLE_LEN, ExpFracTable.EXP_FRAC_TABLE_B);
printarray("LN_MANT",LN_MANT_LEN, lnMant.LN_MANT);
@ -7069,8 +7069,8 @@ public class FastMath {
intVal++;
intPartA = ExpInitTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX-intVal];
intPartB = ExpInitTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX-intVal];
intPartA = ExpIntTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX-intVal];
intPartB = ExpIntTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX-intVal];
intVal = -intVal;
} else {
@ -7084,8 +7084,8 @@ public class FastMath {
return Double.POSITIVE_INFINITY;
}
intPartA = ExpInitTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX+intVal];
intPartB = ExpInitTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX+intVal];
intPartA = ExpIntTable.EXP_INT_TABLE_A[EXP_INT_TABLE_MAX_INDEX+intVal];
intPartB = ExpIntTable.EXP_INT_TABLE_B[EXP_INT_TABLE_MAX_INDEX+intVal];
}
/* Get the fractional part of x, find the greatest multiple of 2^-10 less than