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An Entity of Type : dbkwik:resource/RKKUyaMc0HTBM7MUoKgMcw==, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

Relation is a Nonstop in Mungyodance 3: The Third Rave. The theme for this Nonstop is the 5 stages of a relationship. The songs chosen for the 5 stages where probably selected by the title of the song, not by what type of song it is. Along with Boss Rush, it's one of the Nonstops that has different BPM's.

AttributesValues
rdf:type
rdfs:label
  • Relation
  • Relation
rdfs:comment
  • Relation is a Nonstop in Mungyodance 3: The Third Rave. The theme for this Nonstop is the 5 stages of a relationship. The songs chosen for the 5 stages where probably selected by the title of the song, not by what type of song it is. Along with Boss Rush, it's one of the Nonstops that has different BPM's.
  • Informally, a relation is a rule that describes how elements of a set relate, or interact, with elements of another set. Relations can include, but are not limited to, familial relations (Person A is Person B's mother; or Person A and Person B have the same last name), geographic relations (State A shares a border with State B), and numerical relations (; or ). A relation is also a set of ordered tuples. A relation from (or on) sets is any subset of the Cartesian product . See also total order.
sameAs
dcterms:subject
bpm
  • 131(xsd:integer)
Channel
  • MGD3 Nonstop
Game
  • Mungyodance 3: The Third Rave
Ratings
  • XXX
dbkwik:mungyodance...iPageUsesTemplate
Title
  • Relation 200px
Diff
  • INSANE
By
  • Nonstop
Year
  • 2008(xsd:integer)
abstract
  • Relation is a Nonstop in Mungyodance 3: The Third Rave. The theme for this Nonstop is the 5 stages of a relationship. The songs chosen for the 5 stages where probably selected by the title of the song, not by what type of song it is. Along with Boss Rush, it's one of the Nonstops that has different BPM's.
  • Informally, a relation is a rule that describes how elements of a set relate, or interact, with elements of another set. Relations can include, but are not limited to, familial relations (Person A is Person B's mother; or Person A and Person B have the same last name), geographic relations (State A shares a border with State B), and numerical relations (; or ). A relation is also a set of ordered tuples. A relation from (or on) sets is any subset of the Cartesian product . For example, if we let be the set of all cities, and the set of all U.S. States, we can define a relation to be the the set of ordered pairs for which the city is in the state . See also total order.
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