eolas/neuron/d0ed26d0-cdc8-4643-8c09-445408195f9b/Additive_inverse_property.md

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2024-10-19 11:00:03 +01:00
---
tags:
- theorems
---
# Additive inverse property
**Let $a$ represent any member of $\mathbb{Z}$. Then there is a unique member of
$\mathbb{Z}$ $-a$ such that:**
$$ a + (-a) = 0 $$
The sum of a number and it's negative (called **the additive inverse**) is
always zero.