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Directory:Jon Awbrey/Papers/Inquiry Driven Systems : Part 6 (view source)

Revision as of 03:40, 27 September 2012

2,100 bytes added ,  03:40, 27 September 2012
→‎6.24. Literal Intensional Representations: format table
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<br>
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{| align="center" border="1" cellpadding="8" cellspacing="0" style="text-align:center; width:75%"
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{| align="center" border="1" cellpadding="8" cellspacing="0" style="text-align:center; width:90%"
 
|+ style="height:30px" |
 
|+ style="height:30px" |
 
<math>\text{Table 54.1} ~~ \text{Mnemonic Literal Codes for Interpreters A and B}\!</math>
 
<math>\text{Table 54.1} ~~ \text{Mnemonic Literal Codes for Interpreters A and B}\!</math>
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<br>
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{| align="center" border="1" cellpadding="8" cellspacing="0" style="text-align:center; width:75%"
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{| align="center" border="1" cellpadding="8" cellspacing="0" style="text-align:center; width:90%"
 
|+ style="height:30px" |
 
|+ style="height:30px" |
 
<math>\text{Table 54.2} ~~ \text{Pragmatic Literal Codes for Interpreters A and B}\!</math>
 
<math>\text{Table 54.2} ~~ \text{Pragmatic Literal Codes for Interpreters A and B}\!</math>
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<pre>
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{| align="center" border="1" cellpadding="8" cellspacing="0" style="text-align:center; width:90%"
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Table 54.3 Abstract Literal Codes for Interpreters A & B
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|+ style="height:30px" |
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Element Vector Conjunct Term Code
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<math>\text{Table 54.3} ~~ \text{Abstract Literal Codes for Interpreters A and B}\!</math>
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A 100000 w1 (w2)(w3)(w4)(w5)(w6) <w1>W
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|- style="background:#f0f0ff"
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B 010000 (w1) w2 (w3)(w4)(w5)(w6) <w2>W
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| <math>\text{Element}\!</math>
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"A" 001000 (w1)(w2) w3 (w4)(w5)(w6) <w3>W
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| <math>\text{Vector}\!</math>
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"B" 000100 (w1)(w2)(w3) w4 (w5)(w6) <w4>W
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| <math>\text{Conjunct Term}\!</math>
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"i" 000010 (w1)(w2)(w3)(w4) w5 (w6) <w5>W
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| <math>\text{Code}\!</math>
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"u" 000001 (w1)(w2)(w3)(w4)(w5) w6 <w6>W
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|-
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</pre>
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| valign="bottom" width="20%" |
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<math>\begin{matrix}
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\text{A}
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\\[4pt]
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\text{B}
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\\[4pt]
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{}^{\backprime\backprime} \text{A} {}^{\prime\prime}
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\\[4pt]
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{}^{\backprime\backprime} \text{B} {}^{\prime\prime}
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\\[4pt]
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{}^{\backprime\backprime} \text{i} {}^{\prime\prime}
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\\[4pt]
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{}^{\backprime\backprime} \text{u} {}^{\prime\prime}
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\end{matrix}</math>
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| valign="bottom" width="20%" |
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<math>\begin{matrix}
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100000
 +
\\[4pt]
 +
010000
 +
\\[4pt]
 +
001000
 +
\\[4pt]
 +
000100
 +
\\[4pt]
 +
000010
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\\[4pt]
 +
000001
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\end{matrix}</math>
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| valign="bottom" width="40%" |
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<math>\begin{matrix}
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~\underline{\underline{w_1}}~
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(\underline{\underline{w_2}})
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(\underline{\underline{w_3}})
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(\underline{\underline{w_4}})
 +
(\underline{\underline{w_5}})
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(\underline{\underline{w_6}})
 +
\\[4pt]
 +
(\underline{\underline{w_1}})
 +
~\underline{\underline{w_2}}~
 +
(\underline{\underline{w_3}})
 +
(\underline{\underline{w_4}})
 +
(\underline{\underline{w_5}})
 +
(\underline{\underline{w_6}})
 +
\\[4pt]
 +
(\underline{\underline{w_1}})
 +
(\underline{\underline{w_2}})
 +
~\underline{\underline{w_3}}~
 +
(\underline{\underline{w_4}})
 +
(\underline{\underline{w_5}})
 +
(\underline{\underline{w_6}})
 +
\\[4pt]
 +
(\underline{\underline{w_1}})
 +
(\underline{\underline{w_2}})
 +
(\underline{\underline{w_3}})
 +
~\underline{\underline{w_4}}~
 +
(\underline{\underline{w_5}})
 +
(\underline{\underline{w_6}})
 +
\\[4pt]
 +
(\underline{\underline{w_1}})
 +
(\underline{\underline{w_2}})
 +
(\underline{\underline{w_3}})
 +
(\underline{\underline{w_4}})
 +
~\underline{\underline{w_5}}~
 +
(\underline{\underline{w_6}})
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\\[4pt]
 +
(\underline{\underline{w_1}})
 +
(\underline{\underline{w_2}})
 +
(\underline{\underline{w_3}})
 +
(\underline{\underline{w_4}})
 +
(\underline{\underline{w_5}})
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~\underline{\underline{w_6}}~
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\end{matrix}</math>
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| valign="bottom" width="20%" |
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<math>\begin{matrix}
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{\langle\underline{\underline{w_1}}\rangle}_W
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\\[4pt]
 +
{\langle\underline{\underline{w_2}}\rangle}_W
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\\[4pt]
 +
{\langle\underline{\underline{w_3}}\rangle}_W
 +
\\[4pt]
 +
{\langle\underline{\underline{w_4}}\rangle}_W
 +
\\[4pt]
 +
{\langle\underline{\underline{w_5}}\rangle}_W
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\\[4pt]
 +
{\langle\underline{\underline{w_6}}\rangle}_W
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\end{matrix}</math>
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|}
    
<br>
 
<br>
Jon Awbrey
12,089

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