Question: What type of group is Kodaline and Cracker?
Context: Graham cracker crust is a style of pie crust made from crushed graham crackers.  Graham crackers are a sweet American cracker made from unbleached, whole wheat graham flour.  The crust is usually flavored and stiffened with butter or vegetable oil and sometimes sugar.  Graham cracker crust is a very common type of crust for cheesecakes and cream pies in America. Joyce Burditt is a writer and network executive known for creating the TV series "", which ran for almost 200 episodes and TV movies.  She has also been a longtime writer and producer on such TV series as "Perry Mason", "Matlock", and the "Father Dowling Mysteries".  She wrote a best selling novel, "The Cracker Factory", in 1977, about an alcoholic housewife, which is partly drawn from her own experience in and out of institutions.  It was made into an American TV movie of the same name.  This was followed by the sequel, "The Cracker Factory 2: Welcome to Women's Group", in 2010.  She wrote the humorous novel "Triplets", in 1982, and the mystery novel "Buck Naked", about a Los Angeles detective heroine, in 1998. Kodaline ( ) are an Irish band.  Originally known as 21 Demands, in 2012 the band changed their name to Kodaline. A Pletzel or pletzl (Yiddish פלעצל, German "Plätzchen", cookie or cracker) is type of Jewish flatbread similar to focaccia.  A type of pletzel smothered in onion and poppy seeds is known as the "onion pletzl", "onion board" or "onion flat" in the US.  It was a common treat sold in American Jewish bakeries until the end of the 20th century. The graham cracker is a type of cracker confectionery. Cracker is an American alternative rock band led by singer David Lowery and guitarist Johnny Hickman.  The band is best known for its gold-selling 1993 album, "Kerosene Hat", which includes the hit songs "Low" and "Euro-Trash Girl." An animal cracker is a particular type of small cracker/cookie, baked in the shape of an animal, usually an animal either at a zoo or circus, such as an African lion, tiger, bear or elephant.  The most common variety is light-colored and slightly sweet, but darker chocolate-flavored and colorful frosted varieties are also sold.  Although animal crackers are made with a layered dough like crackers, they tend to be sweet in flavor, but still technically a cracker and not a cookie. A water biscuit or water cracker is a type of biscuit or cracker.  Water biscuits are baked using only flour and water, without shortening or other fats usually used in biscuit production.  They are thin, hard and brittle, and usually served with cheese or wine.  Originally produced in the 19th century as a version of the ship's biscuit, water biscuits continue to be popular in Ireland and the United Kingdom, with the leading brands (Carr's and Jacob's) selling over seventy million packets a year . The Florida Cracker Horse is a breed of horse from Florida in the United States.  It is genetically and physically similar to many other Spanish-style horses, especially those from the Spanish Colonial Horse group.  The Florida Cracker is a gaited breed known for its agility and speed.  The Spanish first brought horses to Florida with their expeditions in the early 16th century; as colonial settlement progressed, they used the horses for herding cattle.  These horses developed into the Florida Cracker type seen today, and continued to be used by Florida cowboys (known as "crackers") until the 1930s. In the mathematical theory of Kleinian groups, a quasi-Fuchsian group is a Kleinian group whose limit set is contained in an invariant Jordan curve.  If the limit set is equal to the Jordan curve the quasi-Fuchsian group is said to be of type one, and otherwise it is said to be of type two.  Some authors use "quasi-Fuchsian group" to mean "quasi-Fuchsian group of type 1", in other words the limit set is the whole Jordan curve.  This terminology is incompatible with the use of the terms "type 1" and "type 2" for Kleinian groups: all quasi-Fuchsian groups are Kleinian groups of type 2 (even if they are quasi-Fuchsian groups of type 1), as their limit sets are proper subsets of the Riemann sphere.  The special case when the Jordan curve is a circle or line is called a Fuchsian group, named for Lazarus Fuchs.
Answer: band