Simple array: Difference between revisions
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In the [[nested array model]], a '''simple array''' is an array whose [[element]]s are all [[simple scalar]]s. A non-empty array is simple if and only if it has a [[depth]] of 0 (which makes it a | In the [[nested array model]], a '''simple''' or '''flat array''' is an array whose [[element]]s are all [[simple scalar]]s. A non-empty array is simple if and only if it has a [[depth]] of 0 (which makes it a scalar) or 1. [[Empty]] arrays are considered simple in most contexts, although they may have depth greater than 1 in languages that use the [[prototype]] to determine depth. | ||
The simple arrays are a superset of the arrays allowed in [[flat array theory]] without [[box]]es (or those which have [[depth]] 0 in flat array theory): they include all arrays of a single type, as well as arrays which mix types like numbers and characters. Arrays which would not be representable in flat array theory—those which contain a mixture of simple scalar types, or contain both simple scalars and other arrays—are called [[mixed]]. | The simple arrays are a superset of the arrays allowed in [[flat array theory]] without [[box]]es (or those which have [[depth]] 0 in flat array theory): they include all arrays of a single type, as well as arrays which mix types like numbers and characters. Arrays which would not be representable in flat array theory—those which contain a mixture of simple scalar types, or contain both simple scalars and other arrays—are called [[mixed]]. | ||
Latest revision as of 10:46, 20 April 2021
In the nested array model, a simple or flat array is an array whose elements are all simple scalars. A non-empty array is simple if and only if it has a depth of 0 (which makes it a scalar) or 1. Empty arrays are considered simple in most contexts, although they may have depth greater than 1 in languages that use the prototype to determine depth.
The simple arrays are a superset of the arrays allowed in flat array theory without boxes (or those which have depth 0 in flat array theory): they include all arrays of a single type, as well as arrays which mix types like numbers and characters. Arrays which would not be representable in flat array theory—those which contain a mixture of simple scalar types, or contain both simple scalars and other arrays—are called mixed.
The term "simple" is not typically used in flat APLs. On the APL Wiki, it may be used to mean a non-boxed array.
| APL features [edit] | |
|---|---|
| Built-ins | Primitives (functions, operators) ∙ Quad name |
| Array model | Shape ∙ Rank ∙ Depth ∙ Bound ∙ Index (Indexing) ∙ Axis ∙ Ravel ∙ Ravel order ∙ Element ∙ Scalar ∙ Vector ∙ Matrix ∙ Simple scalar ∙ Simple array ∙ Nested array ∙ Cell ∙ Major cell ∙ Subarray ∙ Empty array ∙ Prototype |
| Data types | Number (Boolean, Complex number) ∙ Character (String) ∙ Box ∙ Namespace ∙ Function array |
| Concepts and paradigms | Conformability (Scalar extension, Leading axis agreement) ∙ Scalar function (Pervasion) ∙ Identity element ∙ Complex floor ∙ Array ordering (Total) ∙ Tacit programming (Function composition, Close composition) ∙ Glyph ∙ Leading axis theory ∙ Major cell search ∙ First-class function |
| Errors | LIMIT ERROR ∙ RANK ERROR ∙ SYNTAX ERROR ∙ DOMAIN ERROR ∙ LENGTH ERROR ∙ INDEX ERROR ∙ VALUE ERROR ∙ EVOLUTION ERROR |