reproduction typing - ορισμός. Τι είναι το reproduction typing
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Τι (ποιος) είναι reproduction typing - ορισμός

MAJOR CLASS OF TYPE SYSTEM, IN WHICH COMPATIBILITY AND EQUIVALENCE OF DATA TYPES IS DETERMINED BY EXPLICIT DECLARATIONS AND/OR THE NAME OF THE TYPES
Nominative typing; Nominal typing; Nominative type system

Nominal type system         
In computer science, a type system is a nominal or nominative type system (or name-based type system) if compatibility and equivalence of data types is determined by explicit declarations and/or the name of the types. Nominal systems are used to determine if types are equivalent, as well as if a type is a subtype of another.
duck typing         
STYLE OF DYNAMIC TYPING IN OBJECT-ORIENTED PROGRAMMING
Duck Typing; DuckTyping; Duck typed; Duck Type; Duck type
<programming> A term coined by Dave Thomas for a kind of dynamic typing typical of some programming languages, such as Smalltalk, Ruby or Visual FoxPro, where a variable's run-time value determines the operations that can be performed on it. The term comes from the "duck test": if it walks like a duck and quacks like a duck, it must be a duck. Duck typing considers the methods to which a value responds and the attributes it posesses rather than its relationship to a type hierarchy. This encourages greater polymorphism because types are enforced as late as possible. http://blade.nagaokaut.ac.jp/cgi-bin/scat.rb/ruby/ruby-talk/100511. (2006-09-13)
Latent typing         
TYPE SYSTEM WHERE TYPES ARE ASSOCIATED WITH VALUES AND NOT VARIABLES
Implicit typing; Latent type
In computer programming, latent typing refers to a type system where types are associated with values and not variables. An example latently typed language is Scheme.

Βικιπαίδεια

Nominal type system

In computer science, a type system is a nominal or nominative type system (or name-based type system) if compatibility and equivalence of data types is determined by explicit declarations and/or the name of the types. Nominal systems are used to determine if types are equivalent, as well as if a type is a subtype of another. Nominal type systems contrast with structural systems, where comparisons are based on the structure of the types in question and do not require explicit declarations.