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2 cards from this section. Quick, good the night before a test.
What is a strictly increasing sequence?
Think of the order of numbers.
Write down the first two terms for S(n) when n = 1 and n = 2.
Think about what sequences you can form.
What defines a strictly increasing sequence?
Visualize the order of numbers.
True or False: Initial conditions are unnecessary for solving recurrence relations.
Think about where you’d start in a sequence.
Create a sequence starting with 1 and following stringent increasing order rules for n = 5, representing the sequences valid within those terms. How many such sequences can you generate?
Use your relationship derived from earlier S values.
Propose a different compact recurrence relationship if you allowed sequences to include numbers in non-strict order (where values can repeat).
Think of combinations of terms rather than strict orders.
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