For example:

log 4 ≈ 0.477

log 4 ~ 0.477

Which statement is more correct?

Note: I *believe* "≈" means "Almost equal to" or "Asympotic to." The other symbol, "~" means "Approximately."

Guest Feb 14, 2017

edited by
Guest
Feb 14, 2017

edited by Guest Feb 14, 2017

edited by Guest Feb 14, 2017

#2**+10 **

**For example:**

**log 4 ≈ 0.477**

**log 4 ~ 0.477**

**Which statement is more correct?**

\(\begin{array}{|rcll|} \hline log 4 \approx 0.477 \quad \text{is correct, it means approximately } \\ \hline \end{array} \)

\( {\displaystyle \sim } \):

\({\displaystyle a\sim b} \qquad\)Equivalence relation between elements \({\displaystyle a}\) and \({\displaystyle b}\)

\({\displaystyle a\sim b} \qquad \)\({\displaystyle a}\) is proportional to \({\displaystyle b}\)

heureka Feb 14, 2017

#1**+4 **

FYI from Wikipedia regarding the tilde (~) I think most people use ~ just one, because it is available on the keyboard.

This symbol (in English) informally[4] means "approximately", "about", or "around", such as "~30 minutes before", meaning "approximately 30 minutes before".[5][6] It can mean "similar to",[7] including "of the same order of magnitude as",[4] such as: "x ~ y" meaning that x and y are of the same order of magnitude. Another approximation symbol is the double-tilde ≈, meaning "approximately equal to",[5][7][8] the critical difference being the subjective level of accuracy: ≈ indicates a value which can be considered functionally equivalent for a calculation within an acceptable degree of error, whereas ~ is usually used to indicate a larger, possibly significant, degree of error. The tilde is also used to indicate "equal to" or "approximately equal to" by placing it over the "=" symbol, like so: ≅.

ElectricPavlov Feb 14, 2017

#2**+10 **

Best Answer

**For example:**

**log 4 ≈ 0.477**

**log 4 ~ 0.477**

**Which statement is more correct?**

\(\begin{array}{|rcll|} \hline log 4 \approx 0.477 \quad \text{is correct, it means approximately } \\ \hline \end{array} \)

\( {\displaystyle \sim } \):

\({\displaystyle a\sim b} \qquad\)Equivalence relation between elements \({\displaystyle a}\) and \({\displaystyle b}\)

\({\displaystyle a\sim b} \qquad \)\({\displaystyle a}\) is proportional to \({\displaystyle b}\)

heureka Feb 14, 2017