Changes

MyWikiBiz, Author Your Legacy — Saturday June 29, 2024
Jump to navigationJump to search
→‎Stretching Exercises: mathematical markup
Line 2,490: Line 2,490:  
|}
 
|}
   −
<pre>
+
As a result, the application of the proposition <math>F^\$ (p, q)</math> to each <math>x \in X</math> returns a logical value in <math>\underline\mathbb{B},</math> all in accord with the following equations:
As a result, the application of the proposition F^$ (p, q) to each x in X
  −
yields a logical value in %B%, all in accord with the following equations:
     −
| F^$ (p, q)(x)  =   -(p, q)-^$ (x)  in  %B%
+
{| align="center" cellpadding="8" width="90%"
 
|
 
|
^                         ^
+
<math>\begin{matrix}
|  |                        |
+
F^\$ (p, q)(x) & = & \underline{(}~p~,~q~\underline{)}^\$ (x) & \in & \underline\mathbb{B}
|  =                        =
+
\\
|  |                        |
+
\\
|  v                        v
+
\Updownarrow  &  & \Updownarrow
|
+
\\
| F(p(x), q(x))   =   -(p(x), q(x))- in %B%
+
\\
 +
F(p(x), q(x)) & = & \underline{(}~p(x)~,~q(x)~\underline{)} & \in & \underline\mathbb{B}
 +
\\
 +
\end{matrix}</math>
 +
|}
    +
<pre>
 
For each choice of propositions p and q about things in X, the stretch of
 
For each choice of propositions p and q about things in X, the stretch of
 
F to p and q on X is just another proposition about things in X, a simple
 
F to p and q on X is just another proposition about things in X, a simple
12,080

edits

Navigation menu