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Revision as of 09:56, 1 December 2008
This chapter has been replaced by the Math Guide.
The equation editor uses a markup language to represent formulas. For example, %beta creates the Greek character beta (). This markup is designed to read similar to English whenever possible. For example, a over b produces a fraction: .
You can enter a formula in three ways:
 Select a symbol from the Elements window.
 Rightclick on the equation editor and select the symbol from the context menu.
 Type markup in the equation editor.
The context menu and the Elements window insert the markup corresponding to a symbol. Incidentally, this provides a convenient way to learn the OOoMath markup.
Click on the document body to exit the formula editor. Doubleclick on a formula to enter the formula editor again. 
The Elements window
The simplest method for entering a formula is the Elements window, shown below.
The Elements window is divided into two main portions.
 The top shows the symbol categories. Click on these to change the list of symbols.
 The bottom shows the symbols available in the current category.
Example 1: 5 × 4
For this example we will enter a simple formula: 5 × 4
On the Elements window:
 Select the topleft button of the categories (top) section.
 Click on the multiplication symbol.
When you select the multiplication symbol on the Elements window, two things happen:
 The equation editor shows the markup: <?> times <?>
 The body of the document shows a gray box with the figure:
The <?> symbols are placeholders that you can replace by other text. The equation will update automatically, and the result should resemble the figure below.
Result of entering "5" and "4" next to the "times" operator.
To keep the equation from updating automatically, select View > AutoUpdate display. To update a formula manually, press F9 or select View > Update. 
Another way to access mathematical symbols is to rightclick on the equation editor. This produces a menu as shown in the figure below.
Markup
You can type the markup directly in the equation editor. For example, you can type “5 times 4" to obtain . If you know the markup, this can be the fastest way to enter a formula.
Below is a short list of common equations and their corresponding markup.
Display  Command  Display  Command 

a=b  a = b  √a  sqrt {a} 
a^{2}  a^2  a_{n}  a_n 
∫ f(x)dx  int f(x) dx  ∑ a_{n}  sum a_n 
a≤b  a <= b  ∞  infinity 
a×b  a times b  x·y  x cdot y 
Greek characters
Greek characters (α, β, γ, θ, etc.) are common in mathematical formulas. These characters are not available in the Elements window or the rightclick menu. Fortunately, the markup for Greek characters is simple: Type a % sign followed the name of the character, in English.
 To type a lowercase character, write the name of the character in lowercase.
 To type an uppercase character, write the name of the character in uppercase.
See the table below for some examples.
Lowercase  Uppercase 

%alpha α  %ALPHA Α 
%beta β  %BETA Β 
%gamma γ  %GAMMA Γ 
%psi ψ  %PSI Ψ 
%phi φ  %PHI Φ 
%theta θ  %THETA Θ 
A complete table of Greek characters is included at the end of the Reference section. 
Another way to enter Greek characters is by using the catalog window. Go to Tools > Catalog. The catalog window is shown below. Under “Symbol Set" select “Greek" and doubleclick on a Greek letter from the list. The markup name of the character is shown below the list window.
Example 2: π 3.14159
For this example we will suppose that:
 We want to enter the above formula (the value of pi rounded to 5 decimal places).
 We know the name of the Greek character ("pi").
 But we do not know the markup associated with the symbol.
Step 1: Type % followed by the text pi. This displays the Greek character π.
Step 2: Open the Elements window (View > Elements).
Step 3: The symbol is a relation, so we click on the relations button . If you hover the mouse over this button you see the tooltip "Relations".
Step 4: Click on the symbol. The equation editor now shows the markup %pi<?> simeq <?>.
Step 5: Delete the <?> text and add 3.14159 at the end of the equation. Hence we end up with the markup %pi simeq 3.14159. The result is shown below.
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