bijective การใช้

• The original proof was bijective and generalized the de Bruijn sequences.
• This gives a bijective correspondence between abstract clones and algebraic theories.
• This induces a bijective correspondence between Lawvere theories and abstract clones.
• The signature defines the "'alternating non-bijective maps.
• Such function naturally have to be bijective, like their table variants.
• When the degrees are finite, injective is equivalent here to bijective.
• T is ( externally ) bijective and order-preserving.
• In particular, it is bijective in the discrete case.
• Bijective base-1 is the same as unary.
• The bijective transform is done by sorting all rotations of the Lyndon words.
• This is similar to base-2 bijective numeration.
• Any bijective history preserving function is an order isomorphism.
• Some bidirectional languages are " bijective ".
• Cardinality is defined in terms of bijective functions.
• This is because a bijective homomorphism need not be an isomorphism of topological groups.
• Any bijective ring homomorphism is a ring isomorphism.
• The M鯾ius transformations are exactly the bijective composition.
• An order-isomorphism is a monotone bijective function that has a monotone inverse.
• Every permutation of has the codomain equal to its domain and is bijective and invertible.
• There is however no conformal bijective map between the open unit disk and the plane.