In nested array theory, a mixed array is one that mixes simple scalar characters and numbers, or simple scalars with arrays which are not simple scalars. Such an array cannot be formed in flat array theory, which does not allow mixing of the character, number, and boxed types.
Because it must have more than one element, a mixed array must have bound greater than one, and depth at least one (in particular, it cannot be a simple scalar). However, mixed arrays with depth one can be formed by mixing numbers and characters. While such an array is simple, it is neither a simple numeric nor a simple character array. In some cases it may be referred to as a pointer array, because it is stored using pointers like a nested array.
A non-simple mixed array must contain some simple scalars and some other arrays. As a consequence, it has depth greater than one, but some of its elements have depth zero. Therefore its signed depth is negative.
|APL features |
|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|
|Concepts and paradigms||Conformability (Scalar extension, Leading axis agreement) ∙ Scalar function (Pervasion) ∙ Identity element ∙ Complex floor ∙ Total array ordering ∙ Tacit programming (Function composition, Close composition) ∙ Glyph|
|Errors||LIMIT ERROR ∙ RANK ERROR ∙ SYNTAX ERROR ∙ DOMAIN ERROR ∙ LENGTH ERROR ∙ INDEX ERROR ∙ VALUE ERROR|