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Recursive Sequences - Mathematics

Chapter 1 Recursive SequencesWe have described a sequence in at least two different ways: a list of real numbers where there is a first number, a second number, and so on. Weare interested in infinite Sequences , so our lists do not end. Examples aref1; 2; 3; 4; 5; 6; : : :gorf2; 4; 8; 8; 8; 8; 8; 8; 16; : : :g. The Sequences we saw in the last section we were usu-ally able to describe by some formula. This is not always the case. afunctionaWN!Rwhere we denoted the output One example wouldbeanDn. Others areanD2n,anD1=n. Any function that is defined on the set ofwhole numbers gives us is yet another way to describe a sequence .

1.1. LIMITS OF RECURSIVE SEQUENCES 3 Two simple examples of recursive definitions are for arithmetic sequences and geomet-ric sequences. An arithmetic sequence has a common difference, or a constant difference between each term. an Dan1 Cd or an an1 Dd: The common difference, d, is analogous to the slope of a line. In this case it is possible to

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  Sequence, Arithmetic, Geomet, Sequences 3, Arithmetic sequences and geomet ric sequences

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