tuple

Two or more elements in this relationship are called tuples.

A certain element can be in a tuple more than once.

The final concept covered by the process is the tuple.

The same tuple cannot appear more than once in a relation.

The tuples in true relations are not ordered with respect to each other.

The first field in a tuple is always the unique identifying key.

A tuple is a very similar sort of thing.

In the relational model, a set of tuples, otherwise known as a table.

Alice's public key is a tuple of elements in G.

The N tuple method takes a totally different approach as you will see.

Thus a tuple has properties that distinguish it from a set.

Tuple is an ordered collection of one or more members from different dimensions.

The definition of a tuple requires that it be unique.

The elements of a tuple can be accessed in constant time.

If the concept under analysis is neither a type nor an individual, then it must be a tuple.

No two tuples can be identical in the model.

In mathematics and computer science, a tuple is an ordered list of elements.

The tuple is the zone diagram associated with the sites.

The attributes of a tuple may be referred to as a super key.

The individual relationships existing between two groups of attributes are described as "tuples".

For any let be the tuple equal to with the and indices switched.

We identify the things at the end of the tuple then add it to the ontology.

They all enforce two values, which are tuples, to agree on one or more original variables.

A relation is defined as a set of tuples that have the same attributes.

A primary key uniquely specifies a tuple within a table.