# Wolfram Language & System 10.0 (2014)|Legacy Documentation

This is documentation for an earlier version of the Wolfram Language.
WOLFRAM LANGUAGE TUTORIAL

# Special Forms of Assignment

Particularly when you write procedural programs in the Wolfram Language, you will often need to modify the value of a particular variable repeatedly. You can always do this by constructing the new value and explicitly performing an assignment such as . The Wolfram Language, however, provides special notations for incrementing the values of variables, and for some other common cases.

 i++ increment the value of i by i-- decrement i ++i pre‐increment i --i pre‐decrement i i+=di add di to the value of i i-=di subtract di from i x*=c multiply x by c x/=c divide x by c

Modifying values of variables.

This assigns the value to the variable .
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This increments the value of by .
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The value of has been modified.
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This sets to , multiplies its value by , then gives the final value of .
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The value of is the value of before the increment is done.
The value of is the value of after the increment.
 x=y=value assign the same value to both x and y {x,y}={value1,value2} assign different values to x and y {x,y}={y,x} interchange the values of x and y

Assigning values to several variables at a time.

This assigns the value to and to .
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This interchanges the values of and .
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Now has value .
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And has value .
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You can use assignments to lists to permute values of variables in any way.
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When you write programs in the Wolfram Language, you will sometimes find it convenient to take a list, and successively add elements to it. You can do this using the functions PrependTo and AppendTo.

 PrependTo[v,elem] prepend elem to the value of v AppendTo[v,elem] append elem v={v,elem} make a nested list containing elem

Assignments for modifying lists.

This assigns the value of to be the list .
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This appends the element to the value of .
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Now the value of has been modified.
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Although AppendTo[v,elem] is always equivalent to v=Append[v,elem], it is often a convenient notation. However, you should realize that because of the way the Wolfram System stores lists, it is usually less efficient to add a sequence of elements to a particular list than to create a nested structure that consists, for example, of lists of length 2 at each level. When you have built up such a structure, you can always reduce it to a single list using Flatten.

This sets up a nested list structure for .
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You can use Flatten to unravel the structure.
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