transitive closure sentence in Hindi
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- Is it true that the rank if the Transitive Closure of an set x is ( rank of x )-1?
- Informally, the " transitive closure " gives you the set of all places you can get to from any starting place.
- Some clustering algorithms use single-linkage clustering, constructing a transitive closure of sequences with a non-redundant set of representative sequences.
- The extended transition relation is essentially the reflexive transitive closure of the transition graph that has been augmented to take edge labels into account.
- Taking + to be the union, ?to be the composition and * to be the reflexive transitive closure, we obtain a Kleene algebra.
- If the binary relation itself is transitive, then the transitive closure is that same binary relation; otherwise, the transitive closure is a different relation.
- If the binary relation itself is transitive, then the transitive closure is that same binary relation; otherwise, the transitive closure is a different relation.
- To obtain a new equivalence relation or preorder one must take the transitive closure ( reflexivity and symmetry in the case of equivalence relations are automatic ).
- The quasi-cardinal of a quasi-set is not defined in the usual sense ( by means of transitive closure contains no m-atoms.
- However, the transitive closure of set membership for such hypergraphs does induce a partial order, and " flattens " the hypergraph into a partially ordered set.
- By the axiom of foundation, the restriction of the membership relation to the transitive closure of " A " is a well-founded relation.
- In Conway's model, " a " is reflexive and transitive, whence its reflexive transitive closure should be " a ".
- In terms of the implication graph of the 2-satisfiability instance, Krom's inference rule can be interpreted as constructing the transitive closure of the graph.
- Every binary relation R on a set S can be extended to a preorder on S by taking the transitive closure and path from " x " to y.
- A logical characterization of PSPACE from descriptive complexity theory is that it is the set of problems expressible in second-order logic with the addition of a transitive closure operator.
- It turns out that first-order logic is lacking in expressive power : it cannot express certain types of Boolean queries, e . g . queries involving transitive closure.
- Here \ vdash _ M ^ * represents the reflexive and transitive closure of the step relation \ vdash _ M meaning any number of consecutive steps ( zero, one or more ).
- An example of a non-transitive relation with a less meaningful transitive closure is " " x " is the day of the week after " y " ".
- One useful reformulation of this problem is that PH = PSPACE if and only if second-order logic over finite structures gains no additional power from the addition of a transitive closure operator.
- The transitive closure of a bean is defined in terms of the serialization protocol for the Java programming language, that is, the fields that would be stored by serializing the bean instance.
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