1.7976931348623158e+308 is a number that has 309 whole digits! Of course this can't be. Maybe I'm wrong? But then how should we interpret this entry ( 1.79769313483623158e+308 )?
1.7976931348623158e+308 is a number that has 309 whole digits! Of course this can't be. Maybe I'm wrong? But then how should we interpret this entry ( 1.79769313483623158e+308 )?
Maybe this is the maximum floating point number that can fit into 8 bytes of memory.
220Volt: No doubt that's exactly right. But 1.7976931348623158e+308 is what? Above gave some thoughts, something is wrong there, I would like to understand what exactly.
It seems to be 553.6894855375932664...
"In computing machines, it is customary to separate the exponent from the mantissa by the letter "E" (exponent). For example, the number 1.528535047-10-25 is written as 1.528535047E-25 in most high-level programming languages."
Число с плавающей запятой (или число с плавающей точкой) — форма представления действительных чисел, в которой число хранится в форме мантиссы и показателя степени. При этом число с плавающей запятой имеет фиксированную относительную точность и изменяющуюся абсолютную. Используемое наиболее часто представление утверждено в стандарте IEEE 754...
"In computing machines, it is customary to separate the exponent from the mantissa by the letter "E" (exponent). For example, the number 1.528535047-10-25 is written as 1.528535047E-25 in most high-level programming languages."
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assign the magician - text time in seconds to (int)TimeCurrent();
There will be no such thing.
If it is too cumbersome for you, you may divide or subtract
numeric type (int) constant :-)
Hello!
If you look in the handbook (MKL), you can see:
1.7976931348623158e+308 is a number that has 309 whole digits! Of course this can't be. Maybe I'm wrong? But then how should we interpret this entry ( 1.79769313483623158e+308 )?
Hello!
If you look in the handbook (MKL), you can see:
1.7976931348623158e+308 is a number that has 309 whole digits! Of course this can't be. Maybe I'm wrong? But then how should we interpret this entry ( 1.79769313483623158e+308 )?
Maybe so - the maximum floating-point number that can fit into 8 bytes of memory.
No doubt that's exactly right. But 1.7976931348623158e+308 is what? Above gave some thoughts, something is wrong there, I would like to understand what exactly.
It seems to be 553.6894855375932664...
"In computing machines, it is customary to separate the exponent from the mantissa by the letter "E" (exponent). For example, the number 1.528535047-10-25 is written as 1.528535047E-25 in most high-level programming languages."
http://ru.wikipedia.org/wiki/Плавающая_запятая
PS Wrong.
10*308=3080
1.7976931348623158*3080=5536.894855375932664
It seems to be 553.6894855375932664...
"In computing machines, it is customary to separate the exponent from the mantissa by the letter "E" (exponent). For example, the number 1.528535047-10-25 is written as 1.528535047E-25 in most high-level programming languages."
http://ru.wikipedia.org/wiki/Плавающая_запятая
PS Wrong.
10*308=3080
1.7976931348623158*3080=5536.894855375932664
Nah, something doesn't add up:
Alert: 5536.894855375933.
Alert: 6536.894855375933.
P.S. 5536 is very low. 308 must represent a degree
Nah, something doesn't quite add up:
Alert: 5536.894855375933
Alert: 6536.894855375933
P.S. 5536 is very low. 308 should denote exactly the degree of
citing
gives
confused myself :)1.7976931348623158e+308 =1.7976931348623158 * 10^ 308 (10 to the power of 308)
Is this correct?
10*308=3080
1.7976931348623158*3080=5536.894855375932664