Statements (60)
Predicate | Object |
---|---|
gptkbp:instanceOf |
geometry
|
gptkbp:hasPerformance |
invariance_under_Mœbius_transformations
|
gptkbp:hasRelatedPatent |
physics
|
https://www.w3.org/2000/01/rdf-schema#label |
Mœbius geometry
|
gptkbp:includes |
Mœbius_transformations
|
gptkbp:isA |
branch of mathematics
|
gptkbp:isAvenueFor |
architecture
art data visualization information theory robotics virtual reality biomechanics social_sciences |
gptkbp:isCharacterizedBy |
one-sidedness
|
gptkbp:isConnectedTo |
string theory
theoretical computer science graph theory network theory chaos theory complex analysis dynamical systems computational geometry |
gptkbp:isCounteredBy |
gptkb:Mœbius_strip
|
gptkbp:isExploredIn |
artificial intelligence
visual arts cognitive science philosophy of science cultural studies philosophy of mathematics topological data analysis knot theory |
gptkbp:isInfluencedBy |
differential geometry
|
gptkbp:isNamedAfter |
August Ferdinand Mœbius
|
gptkbp:isRelatedTo |
mathematical physics
mathematical modeling algebraic topology mathematical analysis mathematical logic philosophy of mathematics topology projective geometry symmetry |
gptkbp:isStudiedIn |
theoretical physics
computer science mathematical education statistical mechanics complex systems mathematical topology quantum_mechanics |
gptkbp:isUsedIn |
computer graphics
design mathematics animation interactive media educational tools game design mathematical art |
gptkbp:keyIssues |
non-orientable surfaces
|
gptkbp:research |
properties_of_the_Mœbius_strip
|