sequence pattern

Array, vector, table, list, order.

Strictly order multiple elements, one after another.

A container of multiple elements.

Define order and positions among data elements.

• If member elements have a known size, they can directly be concatenated. If elements further have the same size, their position can directly be used as identifier.
• The separator pattern can be used to separate each element from its successor element. To distinguish member elements and separators, this implies the prohibition pattern. If separators are allowed to occur directly after each other, this can also imply the void pattern.
• One can link an element to its successor with an identifier. To avoid link structures that result in arbitrary graph patterns, additional constraints must be applied.
• Objects can be sorted implicitly by some specific property of each element.

• A string of ASCII characters.
• A sequence of lines.
• A sequence with separator: ‘Kernighan and Ritchie’ with separator ‘and’.
• A sequence of linked steps: extract → transform, transform → load.
• Sequences with multiple dimensions are known as arrays, vectors, tables, and matrices.

Any unordered collection is no sequence. For instance files in a file system and records in a database table have no inherent order.

• Empty sequences (void pattern) and sequences of one single element are difficult to spot, like in other container patterns.
• Sequences are a natural method to model one-dimensional phenomena, for instance sequences of events in time. As digital storage is structured as sequence of bits, sequences seem to be the natural form of data. Other expressions such as formal diagrams and visual programming languages are often not considered as data also because they are not ordered.

• In the end most data is given as sequence of bits, so many implementations of other patterns use sequences on a lower level.
• The position within a sequence is often used as identifier.
• Sequences can be implied by order of some connected property (derivation).
• The sequence pattern includes the idea of ordinal numbers. Other kinds of numbers depend on the size pattern.

Without context, sequences are difficult to distinguish from other container patterns.