
notation - What does := mean? - Mathematics Stack Exchange
Mar 18, 2011 · It's one common notation for stating that the left-hand side is defined as (in contrast to equal to) the expression on the right-hand side.
notation - Symbol for “such that” (not in set) - Mathematics Stack …
Feb 20, 2013 · A better, but less common, notation is $\varepsilon$ (formatted with $\varepsilon$). You can find answers and comments related to that latter symbol $\varepsilon$ in the linked posts.
Group theory notation - Mathematics Stack Exchange
Nov 23, 2013 · the notation $ (G,.)$ mean you have a group where the operation is called "." If you write $ (G,+)$, the name of the operation is $+$. the $.$ and $+$ are just name for operations.
notation - The best symbol for non-negative integers? - Mathematics ...
Aug 19, 2015 · The set of natural numbers $\ {0,1,2,\dots\}$ is often denoted by $\omega$. There are two caveats about this notation: It is not commonly used outside of set theory, and it might not be …
notation - What is the mathematical symbol for range? - Mathematics ...
Dec 13, 2016 · An unsophisticated question from a neophyte: Given the numbers: $1,2,3,4,5$ What is the symbol for the range of the numbers? i.e. the lowest-highest number in the set. For example, the …
symbol for the set of integers from 1 to N [duplicate]
Sep 11, 2017 · Sometimes $\mathbb {N}_0$ is used to denote the natural numbers including zero, so this notation may be ambiguous.
notation - Difference between "≈", "≃", and "≅" - Mathematics Stack ...
In mathematical notation, what are the usage differences between the various approximately-equal signs "≈", "≃", and "≅"? The Unicode standard lists all of them inside the Mathematical Operators Block.
notation - Math Symbol for "Where" - Mathematics Stack Exchange
They are integral parts of larger notations which don't have any individual formal meaning -- the fact that expressing the entire notation in English sometimes involves saying "such that" between the things …
notation - Name of a vector of 1s? - Mathematics Stack Exchange
Apr 19, 2021 · Your notation $\mathbf {1}$ (or $\mathbf {1}^T$ if you insist that $\mathbf {1}$ is a column vector) is fine and is commonly used. Just define it when you are using it.
Notation for the least common multiple and greatest common divisor
The (bad) notation $ (a,b)$ is often used for the greatest common divisor; somebody uses $ [a,b]$ for the lowest common multiple. Why are they bad, in particular the former? Because $ (a,b)$ is already …