I've read about overflow, I know that "Overflow is when a number is so large that it will no longer fit within the data type, so the system “wraps around” to the next lowest value and counts up from there".
For example:
short s = (short)1921222; // Stored as 20678
In that example we started counting from -32768 (Short.MIN_VALUE)
, but when I try to prove in another integer data types, it doesn't seem work the same way...
byte b = (byte)400; // Stored as -112
The example above started counting from 0 that was the only way I found to get -112
I don't know if I am doing something wrong.
Overflow in int As int data type is 32 bit in Java, any value that surpasses 32 bits gets rolled over. In numerical terms, it means that after incrementing 1 on Integer. MAX_VALUE (2147483647), the returned value will be -2147483648. In fact you don't need to remember these values and the constants Integer.
To check for Integer overflow, we need to check the Integer. MAX_VALUE, which is the maximum value of an integer in Java. Let us see an example wherein integers are added and if the sum is more than the Integer. MAX_VALUE, then an exception is thrown.
Java does not handle integer overflows and underflows. The values will be wrap around by adding 1 to the maximum values of a primitive data type, which returns the minimum value.
Overflow occurs when: Two negative numbers are added and an answer comes positive or. Two positive numbers are added and an answer comes as negative.
The Java Language Specification says:
The integral types are byte, short, int, and long, whose values are 8-bit, 16-bit, 32-bit and 64-bit signed two's-complement integers, respectively, and char, whose values are 16-bit unsigned integers representing UTF-16 code units.
So, short
and byte
are both two's complement integers.
short
is 16 bits, meaning it can hold 2^16 = 65536 different values. After the 65536th value, it overflows.
1921222 modulo 65536 is 20678 . This is less than 32768 (2^15, the turning point for the two's complement) so we keep a positive number.
byte
is 8 bits, meaning it can hold 2^8 = 256 different values. This one overflows after the 256hth value.
400 modulo 256 is 144. This value is higher than 128, the turning point for the two's complement - hence it will be interpreted as a negative two's complement number.
The cast is truncating the number. (JLS)
0000 0001 1001 0000
loses the high byte to become
1001 0000
which is -112.
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