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- Understanding The Modulus Operator % - Stack Overflow
The Modulus is the remainder of the euclidean division of one number by another % is called the modulo operation For instance, 9 divided by 4 equals 2 but it remains 1 Here, 9 4 = 2 and 9 % 4 = 1 In your example: 5 divided by 7 gives 0 but it remains 5 (5 % 7 == 5) Calculation The modulo operation can be calculated using this equation:
- What is the difference between Modulus, Absolute value and Modulo?
As far as I know, I've never seen Absolute Value referred to as modulus, though wikipedia does acknowledge this use Modulus and modulo both refer to the remainder operation Generally speaking, "$5 \mod 7$" is read "$5$ modulo $7$," where the modulus is $7$ It's ultimately a matter of which you prefer to use
- RSA: Get exponent and modulus given a public key
I need to encrypt some data using RSA in JavaScript All of the libraries around ask for an exponent and a modulus, yet I get a single public key file from my opponent How do you retrieve the pu
- How Does Modulus Divison Work - Stack Overflow
The modulus operator takes a division statement and returns whatever is left over from that calculation, the "remaining" data, so to speak, such as 13 5 = 2 Which means, there is 3 left over, or remaining from that calculation Why? because 2 * 5 = 10 Thus, 13 - 10 = 3 The modulus operator does all that calculation for you, 13 % 5 = 3
- c# - What does the `%` (percent) operator mean? - Stack Overflow
It is the modulo (or modulus) operator: The modulus operator (%) computes the remainder after dividing its
- C# modulus operator - Stack Overflow
Modulus is just the remainder in division before its used in a decimal quotient Example: The division of two numbers is often expressed as a decimal number (quotient) But the result of the division of say, 1 3 , can also be expressed in whole numbers as "0 with a remainder of 1"
- What are the practical uses of modulus (%) in programming?
Cryptography That alone would account for an obscene percentage of modulus (I exaggerate, but you get the point) Try the Wikipedia page too: Modular arithmetic is referenced in number theory, group theory, ring theory, knot theory, abstract algebra, cryptography, computer science, chemistry and the visual and musical arts
- modular arithmetic - What are the properties of the modulus . . .
The modulus operation as you have it is certainly not commutative: the output is dictated by the second term E g , $ 7\% 3 = 1$ (because the remainder when dividing $7$ by $3$ is $1$), but $3\%7 = 3$ (because the remainder when dividing $3$ by $7$ is $3$)
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