is a mathematical operation where a number (the base) is raised to the power of another number (the exponent). The most common symbols used to represent exponentiation are:
Superscript notation (bⁿ): The exponent is written as a superscript to the right of the base, such as 2³ for "2 raised to the power of 3." This is the standard in printed and written mathematics.
Caret symbol (^): Used in computing and programming languages (e.g., 2^3 in calculators, spreadsheets, and many programming languages like Python, JavaScript, and Caché Basic) to denote exponentiation.
Double asterisk ()**: Used in programming languages like Python and JavaScript (e.g., 2 ** 3) as the exponentiation operator.
For copying and pasting superscript exponents, Unicode superscript characters are available:
⁰ ¹ ² ³ ⁴ ⁵ ⁶ ⁷ ⁸ ⁹ ⁺ ⁻ ⁼ ⁽ ⁾ ⁿ
These can be used in plain text, documents, or web content where superscript formatting is supported.
The caret ^ symbol means exponentiation informally in math. Why not a symbol for log too?
Can someone explain the exponent part of this real number symbol?
Why is the exponentiation operator ** instead of say ^?
if there was a special symbol for repeated exponentiation ...
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Plus, minus, multiply, divide, and exponentiation all have symbols in math (+, -, *, /, ^ ) . But why isn't there the missing log symbol too? Here's how it would work:
4 ^ 5 = 1024 (as is standard for exponentiation)
1024 _ 4 = 5 ("_" is the new log operator!)
Look how much more elegant <1> is compared to <2>, <3> or <4>. We shouldn't need to do those hacks to express the same thing:
1: 1024 _ 4 = 5
2: log(1024)/log(4) = 5
3: LogBase(1024,4) = 5
4: The standard math syntax in LaTeX format: [; \sqrt[\leftroot{-2}\uproot{2}\4]{1024}=5 ;]
NB: It doesn't have to be an underscore symbol. It's just the first thing that sprang to mind.



