Sartorius electronic balances are precision, general purpose products that typically use an electromagnetic force sensor ( See load cell )to form a closed-loop, self-regulating system with good stability and high accuracy. It is a comprehensive product of sensor technology, analog electronic technology, digital electronic technology and microprocessor technology, and has many functions such as automatic calibration, automatic display, overload protect
Most programming languages have several numeric data types, but JavaScript has only one. You can use the TypeOf operator to see the type of numbers. Whether it's an integer or a floating-point number, JavaScript simply categorizes them as numbers.
typeof 17; Number
typeof 98.6;//number
typeof-21.3;//number
In fact, all the digits in JavaScript are double-precision floating-point numbers. This is a 64-digit coded number--"doubles"--develo
BC is the abbreviation of binary calculator. The arguments for the bc* function are the operands plus an optional [int scale], such as String Bcadd (String $left _operand, String $right _operand[, int $scale]), if scale does not provide , the default value of Bcscale is used. The large number is directly represented by a string of 0-9, and the result returns a string.
Bcadd-adds two high precision numbersbccomp-compares two high-
Definition of high precision data:TypeHP = array [1 .. maxlen] of integer;
1. High-Precision Addition
Procedure plus (A, B: HP; var C: HP );VaR I, Len: integer;BeginFillchar (C, sizeof (C), 0 );If a [0]> B [0] Then Len: = A [0] else Len: = B [0];For I: = 1 to Len do beginINC (C [I], a [I] + B [I]);If C [I]> 10 then begin Dec (C [I], 10); Inc (C [I + 1]); end; {carry}End;If C [Len + 1]> 0 then Inc (LEN );C [
Precision and query completion rate are two quantitative indicators of Information Retrieval Efficiency Evaluation. They can not only be used to evaluate the accuracy and comprehensiveness of each retrieval, it is also an important aspect of measuring the retrieval performance of the information retrieval system.
Precision ratio (P) refers to the percentage of the number of relevant documents detected in th
~127, when used must be careful to avoid data overflow caused errors."Example 4.1" defines the byte type variable, and carries on the simple assignment operation, validates its several elements; Packagecn.basic.datatype.bytes; Public classbytepractice{ Public Static voidMain (string[] args) {byteA = a, b = 127, C; System.out.println (A+B);//The default type of an integer type is int, so when you perform an operation on a byte type, it is first converted to the int type, and then the Operation//S
The accuracy problem of javaScript floating-point arithmeticAlmost all programming languages use the IEEE-745 floating-point notation, and any programming language that uses binary floating-point numbers has this problem, but in many other languages the method has been encapsulated to avoid the problem of precision, and JavaScript is a weak type of language, There is no strict data type for floating-point numbers from the design idea, so the problem o
There are usually a number of ways to solve a problem, and we always want to find the most efficient, so we need to compare the time that the different algorithms perform. Unfortunately, the methods provided in C + + generally can only be accurate to the millisecond level.
Provide a more precise approach. Write a function that can be written in C + +:
__declspec (naked) unsigned __int64 getcpucycle (void)
{
_asm
{
Rdtsc
Ret
}
}
The return value of the RDTSC is stored in edx eax, edx is
In order to quickly solve the high-precision problem, is finally to come into contact with Java, calculate this semester to open the Java class, study well!The practiced hand is HDU 1002, high-precision addition.1 ImportJava.util.*;2 Importjava.math.*;3 ImportJava.io.*;4 5 Public classMain {6 Public Static voidMain (String []args) {7 8Scanner in =NewScanner (system.in);9 intn =in.nexti
range of float is -2^128 ~ +2^127, that is, the range of -3.40E+38 ~ +3.40e+38;double is -2^1024 ~ +2^1023, or -1.79E+308 ~ +1.79E+308.2. Accuracy of float and double is determined by the number of digits in the mantissa. Floating-point numbers are stored in memory by scientific notation, and the integer part is always an implied "1", because it is invariant and therefore cannot affect precision.float:2^23 = 8388608, altogether seven bits, because the leftmost one is omitted, which means that i
Algorithm:
First, the integer part of the x/y is output, and the remaining number is u=x%y n times to meet the precision requirement.
Each test quotient: x=u*10 for dividend, y for divisor, quotient x/y (integer) as a result of a printout, the remainder is u=x%y. If you are not equal to 0, continue to test the business until u=0 or reach the N-position of the test operator.
Algorithm from: Yangkichang Editor, "computer programming typical examples
Lua's own time functions can only be accurate to seconds.
In order to count the time of millisecond precision, you can use Luasocket. Download Address Http://files.luaforge.net/releases/luasocket/luasocket
When compiling the installation, you may need to specify the LUAINC variable as your LUA path in the config file in the source package root directory.
Copy Code code as follows:
Local socket = require "socket"
Local T0 = Socket.gettime (
To organize and summarize the first time before the Spring Festival to share. Amazon has a lot to learn from using household data to achieve precision marketing. In the process of using Amazon website, many behaviors will be recorded. Based on these data, Amazon constantly outlines the profile and requirements of each user, and based it on precision marketing.
Collection of user behavior data
User Gener
748-exponentiation
Time limit:3.000 seconds
Http://uva.onlinejudge.org/index.php?option=com_onlinejudgeItemid=8category=97page=show_problem problem=689
http://poj.org/problem?id=1001
Problems involving the computation of exact values of very large magnitude and precision are. For example, the computation of the national debt are a taxing experience for many computer systems.
This problem requires so you write a program to compute the exact value
Float type occupies 32bit space, only 7-bit precision, the following program
public class Floatprecision
{
public static void Main ()
{
Console.WriteLine ((int) 123456789F);
}
}
The output result is 123456792.
Double for 64bit space, 15~16 bit precision, the following procedure
public class Doubleprecision
{
public static void Main ()
{
Console.WriteLine ((long) 123456789012345678D);
}
}
Output is 1234567
Words will Noip, the first two days of simulation test a need to press the high-precision high-precision, and then I found that high-accuracy multiplication has no template. It's hard to say what I'm writing. Because the detection of high precision is not a simple calculation, and just learned the overloaded operator, so it might be easier to write this way. Anyw
Copy codeThe Code is as follows: # include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include # Include Using namespace std;
Const int MAXL = 500;Struct BigNum{Int num [MAXL];Int len;};
// Compare a> B return 1, a = B return 0; a Int Comp (BigNum a, BigNum B){Int I;If (a. len! = B. len) return (a. len> B. len )? 1:-1;For (I = a. len-1; I> = 0; I --)If (a. num [I]! = B. num [I]) return
Php:bcmath BC is the abbreviation for binary calculator. The arguments to the bc* function are the operands plus an optional [int scale], such as String Bcadd (String $left _operand, String $right _operand[, int $scale]), if scale is not provided , the default value of Bcscale is used. Here the large number is directly represented by a string of 0-9, and the result of the calculation is also a string. Bcadd-adds two high-precision numbersBccomp-compa
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