Type Members

1.  case class DiHyperEdge[T <: Node[_]](left: Set[T], right: Set[T]) extends HyperEdge[T] with ProtoEdge[T] with Product with Serializable

   Represents a directed hyper edge.

   Represents a directed hyper edge.

   T

   The type of the vertices that belong to this edge.

   left

   The left side of the hyper edge, namely a list of vertices.

   right

   The right side of the hyper edge, namely a list of vertices.

2.  case class DiHyperGraph[T](vertices: Set[Node[T]], edges: Set[DiHyperEdge[Node[T]]]) extends HyperGraph[T, DiHyperEdge[Node[T]]] with Product with Serializable

   Represents a directed hyper graph.

   Represents a directed hyper graph.

   T

   The type of the vertices.

   vertices

   The vertices in the hyper graph.

   edges

   The set of hyper edges in the hyper graph.

3.  abstract class HyperGraph[T, E <: HyperEdge[Node[T]]] extends AnyRef

   Represents an abstract hyper graph.

   Represents an abstract hyper graph.

   T

   The type of the vertices.

   E

   The type of the hyper edges.

4.  case class UnDiHyperEdge[T <: Node[_]](left: Set[T], right: Set[T]) extends HyperEdge[T] with ProtoEdge[T] with Product with Serializable

   Represents a directed hyper edge.

   Represents a directed hyper edge.

   T

   The type of the vertices that belong to this edge.

   left

   The left side of the hyper edge, namely a list of vertices.

   right

   The right side of the hyper edge, namely a list of vertices.

5.  case class UnDiHyperGraph[T](vertices: Set[Node[T]], edges: Set[UnDiHyperEdge[Node[T]]]) extends HyperGraph[T, UnDiHyperEdge[Node[T]]] with Product with Serializable

   Represents an undirected hyper graph.

   Represents an undirected hyper graph.

   T

   The type of the vertices.

   vertices

   The vertices in the hyper graph.

   edges

   The set of hyper edges in the hyper graph.

6.  case class WDiHyperEdge[T <: Node[_]](left: Set[T], right: Set[T], weight: Double) extends HyperEdge[T] with WeightedEdge with Product with Serializable

   Represents a weighted directed hyper edge.

   Represents a weighted directed hyper edge.

   T

   The type of the vertices that belong to this edge.

   left

   The left side of the hyper edge, namely a list of vertices.

   right

   The right side of the hyper edge, namely a list of vertices.

   weight

   The weight of the edge.

7.  case class WDiHyperGraph[T](vertices: Set[Node[T]], edges: Set[WDiHyperEdge[Node[T]]]) extends HyperGraph[T, WDiHyperEdge[Node[T]]] with Product with Serializable

   Represents a weighted directed hyper graph.

   Represents a weighted directed hyper graph.

   T

   The type of the vertices.

   vertices

   The vertices in the hyper graph.

   edges

   The set of hyper edges in the hyper graph.

8.  case class WUnDiHyperEdge[T <: Node[_]](left: Set[T], right: Set[T], weight: Double) extends HyperEdge[T] with WeightedEdge with ProtoEdge[T] with Product with Serializable

   Represents a weighted undirected hyper edge.

   Represents a weighted undirected hyper edge.

   T

   The type of the vertices that belong to this hyper edge.

   left

   The left side of the hyper edge, namely a list of vertices.

   right

   The right side of the hyper edge, namely a list of vertices.

   weight

   The weight of the hyper edge.

9.  case class WUnDiHyperGraph[T](vertices: Set[Node[T]], edges: Set[WUnDiHyperEdge[Node[T]]]) extends HyperGraph[T, WUnDiHyperEdge[Node[T]]] with Product with Serializable

   Represents a weighted undirected hyper graph.

   Represents a weighted undirected hyper graph.

   T

   The type of the vertices.

   vertices

   The vertices in the hyper graph.

   edges

   The set of hyper edges in the hyper graph.