140
правок
Tanya (обсуждение | вклад) Нет описания правки  | 
				Tanya (обсуждение | вклад)  Нет описания правки  | 
				||
| Строка 1: | Строка 1: | ||
'''Concepts Path Graph (CPF)''' — граф    | '''Concepts Path Graph (CPF)''' — граф    | ||
'''Concepts Path Graph (CPF)''' is a [[Directed_acyclic_graph|directed acyclic graph]] that represents a set of sequencing rules which determine the sequence of   | '''Concepts Path Graph (CPF)''' is a [[Directed_acyclic_graph|directed acyclic graph]] that represents a set of sequencing rules which determine the sequence of concepts.  | ||
'''Concepts Path Graph''' represents the structure of the concepts of the Domain Concept Ontology that matches the learning goal in hand.  | '''Concepts Path Graph''' represents the structure of the concepts of the Domain Concept Ontology that matches the learning goal in hand.  | ||
| Строка 10: | Строка 10: | ||
Additionally, '''CPF''' is an [[Directed_acyclic_graph|acyclic directed graph]], that is, a directed graph containing no directed [[cycle]]s.    | Additionally, '''CPF''' is an [[Directed_acyclic_graph|acyclic directed graph]], that is, a directed graph containing no directed [[cycle]]s.    | ||
This means that in every possible concept sequence represented by the '''CPF''', each concept has a unique existence.  | This means that in every possible concept sequence represented by the '''CPF''', each concept has a unique existence.  | ||
we define a concept as an item of knowledge for describing the subject domain and we create a node to represent each concept.  | |||
Concept Path Graph: A concept path graph is a  | |||
directed acyclic graph that represents the set of  | |||
sequencing rules that determine the order of the  | |||
concepts; they should be followed by a list of the  | |||
behaviors that the instructional designer intends for the  | |||
learner to acquire. The learning goals are used to  | |||
define the pattern of the concept path based on the  | |||
domain model and user model.  | |||
==References==  | ==References==  | ||
правок