Difference between revisions of "Content Narrative"
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From the operational level: we will make sure the [[hyperlink]]s between content is consistent with the intentional [[Content Trajectory]]. | *From the operational level: we will make sure the [[hyperlink]]s between content is consistent with the intentional [[Content Trajectory]]. | ||
From the theoretical level, one must follow the theory of [[partially-ordered set]]<ref>{{:Book/Introduction to Lattices and Order}}</ref> to help construct narrative in an exchangeable way. | *From the theoretical level, one must follow the theory of [[partially-ordered set]]<ref>{{:Book/Introduction to Lattices and Order}}</ref> to help construct narrative in an exchangeable way. | ||
From the content level, one may follow the [[narrative|storytelling]] strategies as outlined in the art of game design.. | *From the content level, one may follow the [[narrative|storytelling]] strategies as outlined in the art of game design.. | ||
=References= | =References= | ||
Revision as of 02:59, 22 February 2022
Content Narrative or Content Trajectory, is a term defined in PKC to help organize the sequence of presentation of intellectual content. The goal is to assign a name to the data type, which should cover the same logical content with different ordering possibilities.
Content Trajectories as Partially Ordered Set
All Content Narratives will be recorded in a recursive data type, which is composed of the universal data type, Poset, to be shown in the following multi-leveled template, Logic Model.
| Logic Model (Content Narrative) Template:LogicModel 02 22, 2022 | ||||||
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- From the operational level: we will make sure the hyperlinks between content is consistent with the intentional Content Trajectory.
- From the theoretical level, one must follow the theory of partially-ordered set[1] to help construct narrative in an exchangeable way.
- From the content level, one may follow the storytelling strategies as outlined in the art of game design..
References
- ↑ Davey, B. A.; Priestley, H. A. (May 6, 2002). Introduction to Lattices and Order. 5 (2nd ed.). local page: Cambridge University Press. ISBN 978-0-521-78451-1.