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2 cards from this section. Quick, good the night before a test.
Define what a countable set is.
Think about how we can list items.
What is an example of a finite alphabet?
Consider any limited set of characters.
What characterizes a countable set?
Think about how we arrange or list elements.
Is Π* finite or infinite?
Consider the growing number of strings.
Given an alphabet of characters {x, y, z}, enumerate all strings of length 2 and 3, discussing your sequence strategy.
Start with the shorter length and iterate.
Explain how you can create a valid program from a basic structure. Show how the set of valid programs remains countable.
Think about building on existing valid structures.
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