User:Jon Awbrey/LaTeX - Revision history

Jon Awbrey at 19:32, 15 April 2012

2012-04-15T19:32:29Z

Jon Awbrey at 17:15, 15 April 2012

2012-04-15T17:15:13Z

Jon Awbrey at 15:04, 15 April 2012

2012-04-15T15:04:46Z

Jon Awbrey: /* LaTeX */

2012-04-15T15:01:23Z

LaTeX

Jon Awbrey: add user workpsace

2012-04-14T16:04:22Z

add user workpsace

New page

==LaTeX==

===Test 1===

{| cellpadding="10"
|-
|
<math>\begin{smallmatrix}
n & = & \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}
\end{smallmatrix}</math>
| Small Matrix (3 Column}
|-
| <math>n = \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}</math>
| Normal Spacing
|-
|
<math>\begin{array}{c}
n = \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}
\end{array}</math>
| Array (1 Column)
|-
|
<math>\begin{matrix}
n = \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}
\end{matrix}</math>
| Matrix (1 Column)
|-
| <math>n ~=~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}</math>
| Extra Spacing
|-
|
<math>\begin{array}{ccc}
n & = & \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}
\end{array}</math>
| Array (3 Column)
|-
|
<math>\begin{matrix}
n & = & \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)}
\end{matrix}</math>
| Matrix (3 Column)
|}

===Test 2===

<math>=~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~=</math>

← Older revision		Revision as of 19:32, 15 April 2012
Line 86:		Line 86:
	\| [[Image:R&R_Dot_Array_Big_Crop.png]]		\| [[Image:R&R_Dot_Array_Big_Crop.png]]
	\|}		\|}
		+
		+	==Workspace==
		+
		+	Assertions of these relations can be read in various ways, for example:
		+
		+	<br>
		+
		+	{\| align="center" border="1" cellpadding="4" cellspacing="2" style="text-align:left; width:100%"
		+	\|
		+	{\| align="center" border="0" cellpadding="4" cellspacing="0" style="background:#f0f0ff; text-align:left; width:100%"
		+	\|-
		+	\| width="50%" \| <math>j : x \lessdot y</math>
		+	\| width="50%" \| <math>j : y \gtrdot x</math>
		+	\|-
		+	\| <math>x \lessdot_j y</math>
		+	\| <math>y \gtrdot_j x</math>
		+	\|-
		+	\| <math>x \lessdot y : j</math>
		+	\| <math>y \gtrdot x : j</math>
		+	\|}
		+	\|-
		+	\|
		+	{\| align="center" border="0" cellpadding="4" cellspacing="0" style="text-align:left; width:100%"
		+	\| width="50%" \| <math>j ~\text{sets}~ x ~\text{in}~ y.</math>
		+	\| width="50%" \| <math>j ~\text{sets}~ y ~\text{on}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{makes}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{makes}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{thinks}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{thinks}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{attests}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{attests}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{appoints}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{appoints}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{witnesses}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{witnesses}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{interprets}~ x ~\text{an instance of}~ y.</math>
		+	\| <math>j ~\text{interprets}~ y ~\text{a property of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{contributes}~ x ~\text{to}~ y.</math>
		+	\| <math>j ~\text{attributes}~ y ~\text{to}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{determines}~ x ~\text{an example of}~ y.</math>
		+	\| <math>j ~\text{determines}~ y ~\text{a quality of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{evaluates}~ x ~\text{an example of}~ y.</math>
		+	\| <math>j ~\text{evaluates}~ y ~\text{a quality of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{proposes}~ x ~\text{an example of}~ y.</math>
		+	\| <math>j ~\text{proposes}~ y ~\text{a quality of}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{musters}~ x ~\text{under}~ y.</math>
		+	\| <math>j ~\text{marshals}~ y ~\text{over}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{indites}~ x ~\text{among}~ y.</math>
		+	\| <math>j ~\text{ascribes}~ y ~\text{about}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{imputes}~ x ~\text{among}~ y.</math>
		+	\| <math>j ~\text{imputes}~ y ~\text{about}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{judges}~ x ~\text{beneath}~ y.</math>
		+	\| <math>j ~\text{judges}~ y ~\text{beyond}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{finds}~ x ~\text{preceding}~ y.</math>
		+	\| <math>j ~\text{finds}~ y ~\text{succeeding}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{poses}~ x ~\text{before}~ y.</math>
		+	\| <math>j ~\text{poses}~ y ~\text{after}~ x.</math>
		+	\|-
		+	\| <math>j ~\text{forms}~ x ~\text{below}~ y.</math>
		+	\| <math>j ~\text{forms}~ y ~\text{above}~ x.</math>
		+	\|}
		+	\|}
		+
		+	<br>

@@ Line 44: / Line 44: @@
 ===Test 2===
-<math>\cdot~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~\cdot</math>
+{| cellpadding="10"
+|-
-<math>|~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~|</math>
+| <math>\cdot~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~\cdot</math>
 ===Test 3===
@@ Line 71: / Line 74: @@
 \end{matrix}</math>
 | Matrix (3 Column)
 |}

@@ Line 44: / Line 44: @@
 ===Test 2===
-<math>= ~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~ =</math>
+<math>\cdot~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~\cdot</math>
-<math>\cdot ~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~ \cdot</math>
+<math>|~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~|</math>
 ===Test 3===

← Older revision		Revision as of 15:01, 15 April 2012
Line 44:		Line 44:
	===Test 2===		===Test 2===

−	<math>=~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~=</math>	+	<math>= ~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~ =</math>
		+
		+	<math>\cdot ~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~ \cdot</math>
		+
		+	<math>\| ~ \prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} ~ \|</math>
		+
		+	===Test 3===
		+
		+	{\| cellpadding="10"
		+	\|-
		+	\|
		+	<math>\begin{array}{ccc}
		+	\cdot & \cdot & \cdot
		+	\\
		+	\cdot & \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} & \cdot
		+	\\
		+	\cdot & \cdot & \cdot
		+	\end{array}</math>
		+	\| Array (3 Column)
		+	\|-
		+	\|
		+	<math>\begin{matrix}
		+	\cdot & \cdot & \cdot
		+	\\
		+	\cdot & \displaystyle\prod_{k = 1}^{\ell} \text{p}_{i(k)}^{j(k)} & \cdot
		+	\\
		+	\cdot & \cdot & \cdot
		+	\end{matrix}</math>
		+	\| Matrix (3 Column)
		+	\|}