Operators - zward/Amua GitHub Wiki

The following types of operators are available:

• Real Number Operators
• Logical Operators
• Matrix Operators

Parentheses may be used to define the order of operations in an expression. For example (3 + 3) / 3 = 2, while 3 + 3 / 3 = 4.

Real Number Operators

The following operators can be used for any 2 real numbers.

Operator	Description	Example
+	Addition	3 + 3 = 6
-	Subtraction	3 - 3 = 0
*	Multiplication	3 * 3 = 9
/	Division	3 / 3 = 1
^	Exponentiation	3 ^ 3 = 27
%	Modulus	6 % 3 = 0

Logical Operators

Logical operators evaluate an expression and return either true or false.

Operator	Description	Example
==	Equal	3 == 3 returns true
!=	Not equal	3 != 3 returns false
<	Less than	3 < 4 returns true
>	Greater than	3 > 4 returns false
<=	Less than or equal to	3 <= 3 returns true
>=	Greater than or equal to	3 >= 3 returns true
&	And	(3 > 4) & (3 > 2) returns false
|	Or	(3 > 4) | (3 > 2) returns true
^|	Exclusive Or	(2 > 1) ^| (3 > 2) returns false

Matrix Operators

Matrix operations can be performed on 2 matrices that are conformable, or on a matrix and real number. The following operators are supported.

Operator	Description	Expression Format	Example
+	Addition	Real number + Matrix	2 + [3 , 2] = [5 , 4]
		Matrix + Real number	[3 , 2] + 2 = [5 , 4]
		Matrix + Matrix	[1 , 2] + [3 , 4] = [4 , 6]
-	Subtraction	Real number - Matrix	2 - [3 , 2] = [-1 , 0]
		Matrix - Real number	[3 , 2] - 2 = [1 , 0]
		Matrix - Matrix	[1 , 2] - [3 , 4] = [-2 , -2]
*	Multiplication	Real number * Matrix	2 * [3 , 2] = [6 , 4]
		Matrix * Real Number	[3 , 2] * 2 = [6 , 4]
		Matrix * Matrix	[3 , 2] * tp([1 , 4]) = 11
/	Division	Matrix / Real Number	[6 , 4] / 2 = [3 , 2]
^	Exponentiation	Matrix ^ Positive Integer n (multiplies a matrix by itself n times)	[0.3 , 0.7] , [0.1 , 0.9](/zward/Amua/wiki/0.3-,-0.7]-,-[0.1-,-0.9) ^ 10 = [0.125 , 0.875] , [0.125 , 0.875](/zward/Amua/wiki/0.125-,-0.875]-,-[0.125-,-0.875)
%	Modulus	Matrix % Real Number	[8 , 6] % 4 = [0 , 2]