1. Examples

2. References

In mathematics, a locally catenative sequence is a sequence of words in which each word can be constructed as the concatenation of previous words in the sequence.^[1]

Formally, an infinite sequence of words w(n) is locally catenative if, for some positive integers k and i₁,...i_k:

Some authors use a slightly different definition in which encodings of previous words are allowed in the concatenation.^[2]

Examples

The sequence of Fibonacci words S(n) is locally catenative because

The sequence of Thue–Morse words T(n) is not locally catenative by the first definition. However, it is locally catenative by the second definition because

where the encoding μ replaces 0 with 1 and 1 with 0.

References

• The Coveted Mirror
• The Covina Center for the Performing Arts
• The Covington News
• The Covode Committee
• The Coward (1915 film)
• The Coward Brothers
• The Cowards
• The Coward's Anthem
• The Cowards Anthem
• The Cowboy Captain of the Cutty Sark
• The Cowboy in Me
• The Cowboy Rides Away
• The Cowboy Rides Away (song)
• The Cowboy State
• The Cowboy Way (disambiguation)
• The Cow (disambiguation)
• The Cowles Publishing Company
• The Cowley Courier Traveler
• The Cowpens
• The Cowra Breakout
• The Cows
• The Cow-Tail Switch, and Other West African Stories
• The Cow Who Clucked
• The Cow Who Wanted To Be A Hamburger
• The Cow Who Wanted to Be a Hamburger