A diagram is a two-dimensional geometric symbolic representation of information according to some visualization technique. Sometimes, the technique uses a three-dimensional visualization which is then projected onto the two-dimensional surface.
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| - A diagram is a two-dimensional geometric symbolic representation of information according to some visualization technique. Sometimes, the technique uses a three-dimensional visualization which is then projected onto the two-dimensional surface.
- The Super Friends used a diagram on their video bank to illustrate how photons work.
- Let M be a structure in a language L. Let L(M) denote a new language, in which we have added a new constant symbol a for each element a of M. Then M can be expanded to an L(M)-structure in a tautological way. The diagram of M, denoted diag(M) is the collection of all quantifier-free L(M)-statements true in M. The elementary diagram of M, denoted eldiag(M) is the collection of all L(M)-statements true in M. The significance of these notions are that:
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sameAs
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Level
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dcterms:subject
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store
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low
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Examine
| - A scroll with a diagram drawn on it.
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Tradeable
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Equipable
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destroy
| - If you destroy this scroll, you can find another in the body room of the elemental workshop.
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disassembly
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Quest
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kept
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dbkwik:darkscape/p...iPageUsesTemplate
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dbkwik:how-to/prop...iPageUsesTemplate
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dbkwik:rune-scape/...iPageUsesTemplate
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dbkwik:runescape/p...iPageUsesTemplate
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Category
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Stackable
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Name
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dbkwik:itlaw/prope...iPageUsesTemplate
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Members
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Weight
| - 0(xsd:integer)
- 0(xsd:double)
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Update
| - The Elemental Workshop III
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ID
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high
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Release
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abstract
| - A diagram is a two-dimensional geometric symbolic representation of information according to some visualization technique. Sometimes, the technique uses a three-dimensional visualization which is then projected onto the two-dimensional surface.
- The Super Friends used a diagram on their video bank to illustrate how photons work.
- Let M be a structure in a language L. Let L(M) denote a new language, in which we have added a new constant symbol a for each element a of M. Then M can be expanded to an L(M)-structure in a tautological way. The diagram of M, denoted diag(M) is the collection of all quantifier-free L(M)-statements true in M. The elementary diagram of M, denoted eldiag(M) is the collection of all L(M)-statements true in M. The significance of these notions are that:
* Models of the diagram of M are the same thing as L-structures extending M.
* Models of the elementary diagram of M are the same thing as elementary extensions of M.
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