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769 bytes removed ,  04:38, 17 August 2008
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This much preparation allows us to present the two most basic axioms of logical graphs, shown in graph and string forms below, along with handy names for referring to the two different directions of applying the axioms.
 
This much preparation allows us to present the two most basic axioms of logical graphs, shown in graph and string forms below, along with handy names for referring to the two different directions of applying the axioms.
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<p>[[Image:Logical_Graph_Figure_14_Visible_Frame.jpg|center]]</p>
+
<p>[[Image:Logical_Graph_Figure_14_Visible_Frame.jpg|center|frame|'''<font size="3">Axiom I<sub>1</sub></font>''']]</p>
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<pre>
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<p>[[Image:Logical_Graph_Figure_15_Visible_Frame.jpg|center|frame|'''<font size="3">Axiom I<sub>2</sub></font>''']]</p>
o-----------------------------------------------------------o
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|                                                           |
  −
|                   o                                      |
  −
|                  |                                      |
  −
|                  o                                      |
  −
|                  |                                      |
  −
|                  @        =         @                  |
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|                                                          |
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o-----------------------------------------------------------o
  −
|                                                          |
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|                (( ))      =                            |
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|                                                          |
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o-----------------------------------------------------------o
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| Axiom I_2.      Unfold <--- | ---> Refold                |
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o-----------------------------------------------------------o
  −
</pre>
      
===Primary arithmetic as semiotic system===
 
===Primary arithmetic as semiotic system===
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