eolas/neuron/28270bf1-8ccb-4761-85b3-c2af3fa8014c/Biconditional_Introduction.md

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2024-11-17 15:37:31 +00:00
---
tags:
- logic
---
# Biconditional introduction
The biconditional means if $P$ is the case, $Q$ must be the case and if $Q$ is
the case, $P$ must be the case. Thus to introduce this operator we must
demonstrate both that $Q$ follows from $P$ and that $P$ follows from $Q$. We do
this via two sub-proofs.
![](static/bi-intro.png)