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Infinite sequence in mathematics
the Kolakoski sequence, sometimes also known as the Oldenburger–Kolakoski sequence, is an infinite sequence of symbols {1,2} that is the sequence of run
Kolakoski_sequence
American artist and recreational mathematician
most famous for devising and giving his name to the Kolakoski sequence, a self-generating sequence of integers that has been extensively studied by mathematicians
William_Kolakoski
Integer sequence
OEIS) The sequence is similar in definition to the Kolakoski sequence, but instead of counting the longest run of single terms, the sequence counts the
Gijswijt's_sequence
Integer sequence
placeholders for digit counts from the preceding sequence element. Gijswijt's sequence Kolakoski sequence Autogram n can be any digit 4 or above. Conway
Look-and-say_sequence
Ordered list of whole numbers
Golomb sequence Happy numbers Highly composite numbers Highly totient numbers Home primes Hyperperfect numbers Juggler sequence Kolakoski sequence Lucky
Integer_sequence
is a list of notable integer sequences with links to their entries in the On-Line Encyclopedia of Integer Sequences. OEIS core sequences Index to OEIS
List_of_integer_sequences
Form of lossless data compression
might use a different encoding format than long runs. Kolakoski sequence Look-and-say sequence Comparison of graphics file formats Golomb coding Burrows–Wheeler
Run-length_encoding
Sequence of binary digits
sequence, Fibonacci word, Kolakoski sequence, regular paperfolding sequence, Rudin–Shapiro sequence, and Thue–Morse sequence. On most operating systems
Bitstream
American mathematician
in symbolic dynamics", introduced the integer sequence now known as the Oldenburger–Kolakoski sequence. In 1968, he was the first recipient of the Rufus
Rufus_Oldenburger
Czech-Canadian mathematician
Numb3rs, Episode 3, Season 2 Chvátal, Vašek (1993), "Notes on the Kolakoski Sequence", DIMACS Technical Reports, TR: 93-84 Dangerous Problems, Science
Václav_Chvátal
music teaching by Jenő Ádám; a pupil of Kodály. Kolakoski sequence is named after William Kolakoski who described it in 1965, but Rufus Oldenburger previously
List of examples of Stigler's law
List_of_examples_of_Stigler's_law
Branch of mathematical linguistics
equations, when the equations are constructed from words. Fibonacci word Kolakoski sequence Levi's lemma Partial word Shift space Word metric Word problem (computability)
Combinatorics_on_words
Walter Kohn and Lu Jeu Sham Kohonen network – Teuvo Kohonen Kolakoski sequence – William Kolakoski Kolbe electrolysis – Adolph Wilhelm Hermann Kolbe Kolbe–Schmitt
Scientific phenomena named after people
Scientific_phenomena_named_after_people
On repetitions in infinite strings of symbols
such example is the Thue–Morse sequence itself; another is the Kolakoski sequence. More strongly, the Thue–Morse sequence contains no substring that is
Dejean's_theorem
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