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Example
x
x
x
d
x d
x
d
d
x
x
x
x
x
x
x
x
x
x
For partial and full differentials (such as
Indexes
There are three expressions for describing indexes:
The
expression describes any number of subscripts and superscripts. The first operand is the
indexes:
indexes
number of superscripts and the second operand is the number of subscripts. Subsequent operands define the
subscripts and then the superscripts.
Note: Note that the number of superscripts is listed before the number of subscripts. However, superscript operands are
listed after subscript operands.
The following table contains an example of each
Example
x
1
x
12
x
1
12
x
2
x
1
MathFullForm statement
<MathFullForm `oppartial[char[x]]'>
<MathFullForm `oppartial[char[x],char[x]]'>
<MathFullForm `optotal[char[x]]'>
<MathFullForm `optotal[char[x],char[x]]'>
<MathFullForm `sqrt[char[x]]'>
<MathFullForm `sqrt[char[x],char[x]]'>
<MathFullForm `substitution[char[x]]'>
<MathFullForm `substitution[char[x],char[x]]'>
<MathFullForm `substitution[char[x],char[x],char[x]]'>
x
x d
---- -
---- -
and
), see page 194.
x
x d
indexes
indexes
MathFullForm statement
<MathFullForm `indexes[0,1,char[x],num[1,"1"]]'>
<MathFullForm `indexes[0,2,char[x],num[1,"1"],num[2,"2"]]'>
<MathFullForm `indexes[1,0,char[x],num[1,"1"]]'>
<MathFullForm `indexes[2,0,char[x],num[1,"1"],num[2,"2"]]'>
<MathFullForm `indexes[1,1,char[x],num[1,"1"],num[2,"2"]]'>
,
, and
.
chem
tensor
form.
ADOBE FRAMEMAKER 10
198
MIF Reference
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