Modulus is a term used for absolute value in complex analysis, and also a term used for the thing-being-divided-by in remainder arithmetic (actually called modular arithmetic).

Feb 28, 2018 · More generally, the idea is that two numbers are congruent if they are the same modulo a given number (or modulus) For example, as above, $7 \equiv 2 \mod 5$ where $5$ …

Dec 3, 2024 · 6 I recently came across the following notations in a computer forum for modulus operations. $$5\equiv1\text { (mod 2)}$$ $$5=1\text { (mod 2)}$$ $$5=1\text { mod 2 }$$ …

I know how to solve mod using division i.e. $$11 \\mod 7 = 4$$ For this I did a simple division and took its remainder: i.e. $$11 = 7 \\cdot 1 + 4$$ Where $11$ was dividend, $7$ divisor, $1$ …

Apr 13, 2017 · 1 Modulus can refer to a couple of different things depending on the context. There is modulus in the sense of modular arithmetic (the base number under consideration), there is …

Dec 22, 2013 · @ApprenticeHacker mod is overloaded in math. There is use of mod as a binary operator (often in computational conexts) and the more theoretical uses of mod for …

Oct 11, 2017 · Is there a established notation for the remainder of integer division? For example, I want a function gives zero for non-negative even integers and one for non-negative odd …

Aug 15, 2018 · I had a doubt regarding the ‘mod’ operator So far I thought that modulus referred to the remainder, for example $8 \\mod 6 = 2$ The same way, $6 \\mod 8 = 6$, since $8\\cdot …

For complex numbers, you can see how $-b^2i^2$ becomes $+b^2$. For complex numbers, the notion between "modulus" and "size" goes through the notion that the modulus is a norm, and …

Feb 23, 2012 · In math the meaning of 'mod' differs from its meaning in programming. The programmers primarily see 'mod' as a binary remainder operator that spews out an integer as …