Atoms are the building blocks of propositional logic, and are used to form more complicated propositions. As the name suggests, they cannot be broken down further into sub-propositions. Like a proposition, they can only be either true or false (but not both, or none).
Conventionally, they are denoted with uppercase variables starting from , i.e.
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Some examples of atoms:
Again, a statement doesn’t necessarily have to be true for it to be a proposition.
The truth table for a proposition is:
T |
F |