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, 20:22, 24 April 2012→Table Work: + table data
: In a group written additively, the multiple <math>nx\!</math> is defined for every integer <math>n\!</math> by letting <math>nx = (-n)(-x)\!</math> for <math>n < 0\!</math> and proceeding the same way for <math>n \ge 0.\!</math>
: In a group written additively, the multiple <math>nx\!</math> is defined for every integer <math>n\!</math> by letting <math>nx = (-n)(-x)\!</math> for <math>n < 0\!</math> and proceeding the same way for <math>n \ge 0.\!</math>
==Table Work==
{| align="center" cellpadding="0" cellspacing="0" style="border-left:1px solid black; border-top:1px solid black; border-right:1px solid black; border-bottom:1px solid black; text-align:center; width:60%"
{| align="center" cellpadding="0" cellspacing="0" style="border-left:1px solid black; border-top:1px solid black; border-right:1px solid black; border-bottom:1px solid black; text-align:center; width:60%"
| <math>\operatorname{e}</math>
| <math>\operatorname{e}</math>
|}
|}
<pre>
Table 32.1 Scheme of a Group Multiplication Table
* x0 ... xj ...
x0 x0*x0 ... x0*xj ...
... ... ... ... ...
xi xi*x0 ... xi*xj ...
... ... ... ... ...
</pre>
<pre>
Table 32.2 Scheme of the Regular Ante-Representation
Element Function as Set of Ordered Pairs of Elements
x0 { <x0, x0*x0>, ..., <xj, x0*xj>, ..., }
...
xi { <x0, xi*x0>, ..., <xj, xi*xj>, ..., }
...
</pre>
<pre>
Table 32.3 Scheme of the Regular Post-Representation
Element Function as Set of Ordered Pairs of Elements
x0 { <x0, x0*x0>, ..., <xj, xj*x0>, ..., }
...
xi { <x0, x0*xi>, ..., <xj, xj*xi>, ..., }
...
</pre>
