Difference between revisions of "Node space"
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== Fundamental geometry == | == Fundamental geometry == | ||
− | + | As was discussed in the [[node summary]], the four "built in" [[association]]s of "right", "left", "up" and "down" form a ''vertical'' hierarchical dimension, and a ''horizontal'' sequence-oriented dimension. So the fundamental topology of a node space is a lot like a ''grid'' in that the way one traverses from one node to another is along two orthogonal dimensions that could easily just be called N, E, W and S. It's not a grid that can be easily pictured though, because when interpreted geometrically, only the horizontal is a simple sequence, while the vertical, which is related to space and diversity, is more about volume. | |
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− | As was discussed in the [[node summary]], the four "built in" [[association]]s of | ||
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== Loops & threads == | == Loops & threads == | ||
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*[[nodal-wikid.pl]] extends PERL's native hash-table to make a Nodal Space (no longer current). | *[[nodal-wikid.pl]] extends PERL's native hash-table to make a Nodal Space (no longer current). | ||
*[[peer-nodal.as]] implements the functional way since ECMA can't use references as array-keys (no longer current). | *[[peer-nodal.as]] implements the functional way since ECMA can't use references as array-keys (no longer current). | ||
+ | [[Category:Nodal Concepts]] |
Latest revision as of 09:15, 22 July 2011
Fundamental geometry
As was discussed in the node summary, the four "built in" associations of "right", "left", "up" and "down" form a vertical hierarchical dimension, and a horizontal sequence-oriented dimension. So the fundamental topology of a node space is a lot like a grid in that the way one traverses from one node to another is along two orthogonal dimensions that could easily just be called N, E, W and S. It's not a grid that can be easily pictured though, because when interpreted geometrically, only the horizontal is a simple sequence, while the vertical, which is related to space and diversity, is more about volume.
Loops & threads
The horizontal associations can be used to link nodes together into open or closed sequences called threads and loops. The links between items connect in both directions so that items can be inserted or removed in constant time regardless of total length.
When we combine this horizontal aspect of threads and loops with the vertical aspect of allowing any arbitrary containment trees, we are able to describe sophisticated structures of serial and parallel tasks. A thread or a loop when seen from the point of view of a child nodes operating within it, is like a sequence of slots in a schedule.
Schedule spectrum
The more layers of hierarchical structure there are within a node, the slower the operating cycles of that context have to be. So large complex organisations run on slow cycles like days and weeks, applications within organisations are working in minutes and seconds. And low level services making up applications run even faster or even asyncronously.
The horizontal Right and Left associations really do form the schedule of operations because at the higher abstraction layers, the threads move forward (and loops rotate) based on the cycles in use at that level. All these cycles together form a containment tree too because they're all harmonically related, this tree of cycles is called the spectrum.
See also
- nodeSpace.c is the current implementation of node space running in peerd.c based peers
- nodal-wikid.pl extends PERL's native hash-table to make a Nodal Space (no longer current).
- peer-nodal.as implements the functional way since ECMA can't use references as array-keys (no longer current).