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return bigints from ratio ops only when bigint operand
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richhickey committed Jun 16, 2010
1 parent d97599c commit a1a25da
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Showing 2 changed files with 21 additions and 8 deletions.
3 changes: 2 additions & 1 deletion src/jvm/clojure/lang/LispReader.java
Original file line number Diff line number Diff line change
Expand Up @@ -360,7 +360,8 @@ else if((n = m.group(7)) != null)
m = ratioPat.matcher(s);
if(m.matches())
{
return Numbers.divide(new BigInteger(m.group(1)), new BigInteger(m.group(2)));
return Numbers.divide(Numbers.reduceBigInteger(new BigInteger(m.group(1))),
Numbers.reduceBigInteger((new BigInteger(m.group(2)))));
}
return null;
}
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26 changes: 19 additions & 7 deletions src/jvm/clojure/lang/Numbers.java
Original file line number Diff line number Diff line change
Expand Up @@ -607,42 +607,54 @@ public boolean isNeg(Number x){
return r.numerator.signum() < 0;
}

static Number normalizeRet(Number ret, Number x, Number y){
if(ret instanceof BigInteger && !(x instanceof BigInteger || y instanceof BigInteger))
{
return reduceBigInteger((BigInteger) ret);
}
return ret;
}

final public Number add(Number x, Number y){
Ratio rx = toRatio(x);
Ratio ry = toRatio(y);
return divide(ry.numerator.multiply(rx.denominator)
Number ret = divide(ry.numerator.multiply(rx.denominator)
.add(rx.numerator.multiply(ry.denominator))
, ry.denominator.multiply(rx.denominator));
return normalizeRet(ret, x, y);
}

final public Number multiply(Number x, Number y){
Ratio rx = toRatio(x);
Ratio ry = toRatio(y);
return Numbers.divide(ry.numerator.multiply(rx.numerator)
Number ret = Numbers.divide(ry.numerator.multiply(rx.numerator)
, ry.denominator.multiply(rx.denominator));
return normalizeRet(ret, x, y);
}

public Number divide(Number x, Number y){
Ratio rx = toRatio(x);
Ratio ry = toRatio(y);
return Numbers.divide(ry.denominator.multiply(rx.numerator)
Number ret = Numbers.divide(ry.denominator.multiply(rx.numerator)
, ry.numerator.multiply(rx.denominator));
return normalizeRet(ret, x, y);
}

public Number quotient(Number x, Number y){
Ratio rx = toRatio(x);
Ratio ry = toRatio(y);
BigInteger q = rx.numerator.multiply(ry.denominator).divide(
rx.denominator.multiply(ry.numerator));
return q;
return normalizeRet(q, x, y);
}

public Number remainder(Number x, Number y){
Ratio rx = toRatio(x);
Ratio ry = toRatio(y);
BigInteger q = rx.numerator.multiply(ry.denominator).divide(
rx.denominator.multiply(ry.numerator));
return Numbers.minus(x, Numbers.multiply(q, y));
Number ret = Numbers.minus(x, Numbers.multiply(q, y));
return normalizeRet(ret, x, y);
}

public boolean equiv(Number x, Number y){
Expand Down Expand Up @@ -1012,11 +1024,11 @@ public Number shiftRight(Number x, int n){
static Ops ops(Object x){
Class xc = x.getClass();

if(xc == Long.class)
if(xc == Integer.class)
return LONG_OPS;
else if(xc == Double.class)
return DOUBLE_OPS;
else if(xc == Integer.class)
else if(xc == Long.class)
return LONG_OPS;
else if(xc == Float.class)
return DOUBLE_OPS;
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