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Java'da iki katına eşit, daha az ve daha büyük eşitliği sınamak için bir sınıf yazdım. Genel durumum, yarım sent doğruluğu olan fiyatı karşılaştırıyor. 59.005 ile 59.395 arasında. Bu davalar için yeterli olan epsilon'u seçtiniz mi?Java çift karşılaştırması epsilon
private final static double EPSILON = 0.00001;
/**
* Returns true if two doubles are considered equal. Tests if the absolute
* difference between two doubles has a difference less then .00001. This
* should be fine when comparing prices, because prices have a precision of
* .001.
*
* @param a double to compare.
* @param b double to compare.
* @return true true if two doubles are considered equal.
*/
public static boolean equals(double a, double b){
return a == b ? true : Math.abs(a - b) < EPSILON;
}
/**
* Returns true if two doubles are considered equal. Tests if the absolute
* difference between the two doubles has a difference less then a given
* double (epsilon). Determining the given epsilon is highly dependant on the
* precision of the doubles that are being compared.
*
* @param a double to compare.
* @param b double to compare
* @param epsilon double which is compared to the absolute difference of two
* doubles to determine if they are equal.
* @return true if a is considered equal to b.
*/
public static boolean equals(double a, double b, double epsilon){
return a == b ? true : Math.abs(a - b) < epsilon;
}
/**
* Returns true if the first double is considered greater than the second
* double. Test if the difference of first minus second is greater then
* .00001. This should be fine when comparing prices, because prices have a
* precision of .001.
*
* @param a first double
* @param b second double
* @return true if the first double is considered greater than the second
* double
*/
public static boolean greaterThan(double a, double b){
return greaterThan(a, b, EPSILON);
}
/**
* Returns true if the first double is considered greater than the second
* double. Test if the difference of first minus second is greater then
* a given double (epsilon). Determining the given epsilon is highly
* dependant on the precision of the doubles that are being compared.
*
* @param a first double
* @param b second double
* @return true if the first double is considered greater than the second
* double
*/
public static boolean greaterThan(double a, double b, double epsilon){
return a - b > epsilon;
}
/**
* Returns true if the first double is considered less than the second
* double. Test if the difference of second minus first is greater then
* .00001. This should be fine when comparing prices, because prices have a
* precision of .001.
*
* @param a first double
* @param b second double
* @return true if the first double is considered less than the second
* double
*/
public static boolean lessThan(double a, double b){
return lessThan(a, b, EPSILON);
}
/**
* Returns true if the first double is considered less than the second
* double. Test if the difference of second minus first is greater then
* a given double (epsilon). Determining the given epsilon is highly
* dependant on the precision of the doubles that are being compared.
*
* @param a first double
* @param b second double
* @return true if the first double is considered less than the second
* double
*/
public static boolean lessThan(double a, double b, double epsilon){
return b - a > epsilon;
}
Burada bazı insanların gazabını uyandırdınız! Kayan nokta sayılarını gerçekten kullanmak istiyorsanız buraya bakın: http://docs.sun.com/source/806-3568/ncg_goldberg.html – Loki
Yinelenen diğer sorunlar, çoğaltılmış kodu kaldırarak kodlama hatası olasılığını azaltır. İlk statik yöntem dönüş eşittir (a, b, EPSILON); – nslntmnx
Sadece güzelce konuşmak, a == b? true: x', çok daha güzel ve okunması kolay bir versiyonla değiştirilebilir. a == b || x'. – Matthias