Summarize this article:
214 LearnersLast updated on October 8, 2025
Factorial of -3
What is the Factorial of -3?
The factorial of a number n is typically denoted by n! and is defined for non-negative integers. For n ≥ 0, the factorial is calculated as: n! = n × (n - 1) × (n - 2) × … × 3 × 2 × 1
However, the factorial function is not defined for negative integers.
Therefore, the factorial of -3 does not exist within the standard definition of factorials.
It is important to note that factorials are only applicable to non-negative integers.
Explore Our Programs
Important Glossaries of Factorial of -3
- Factorial: A mathematical operation that multiplies a number by all positive integers less than itself, denoted by n!. It is only defined for non-negative integers.
- Non-negative integers: Whole numbers that are greater than or equal to zero, including 0, 1, 2, 3, etc.
- Undefined: A term used to indicate that a mathematical result does not exist within the given context or rules.
- Gamma function: An extension of the factorial function to complex numbers, except for negative integers and zero.
- Negative integers: Whole numbers less than zero, such as -1, -2, -3, etc. Factorials are not defined for these numbers.
Vikrant Sharma
About the Author
Vikrant is a passionate Mathematics teacher with over 5 years of teaching experience in both conventional and Vedic Maths. His student-focused approach combines clear concepts with motivation and encouragement, helping students build confidence and develo
Fun Fact
: He loves to play the quiz with kids through algebra to make kids love it.
We use cookies for essential site function, analytics, and marketing. You can accept all, reject non-essential cookies, or customize your choices. See our Cookie Policy.