Adobe framemaker 6.0 Manuale Utente
210
ADOBE FRAMEMAKER 6.0
MIF Equation Statements
tensor: The tensor expression represents specially formatted tensor notation. The first operand describes
the position of the tensor indexes; subsequent operands define the indexes. The leftmost tensor index
corresponds to the least significant bit of the first operand in binary format; the rightmost index corre-
sponds to the most significant bit. 0 is the subscript position; 1 is the superscript position. The following
table shows forms of tensor.
the position of the tensor indexes; subsequent operands define the indexes. The leftmost tensor index
corresponds to the least significant bit of the first operand in binary format; the rightmost index corre-
sponds to the most significant bit. 0 is the subscript position; 1 is the superscript position. The following
table shows forms of tensor.
Matrices
The matrix
expression defines a matrix. The first operand is the number of rows in the matrix; the second
operand is the number of columns. Subsequent operands are expressions representing the elements of the
matrix. The elements are listed from left to right and from top to bottom. The matrix expression has an
alternate display format. The following table shows examples of matrix.
matrix. The elements are listed from left to right and from top to bottom. The matrix expression has an
alternate display format. The following table shows examples of matrix.
<MathFullForm `chem[1,0,1,1,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `chem[1,1,1,1,char[x],num[1,"1"],num[2,"2"],
num[3,"3"],num[4,"4"]]'>
num[3,"3"],num[4,"4"]]'>
Example
MathFullForm statement
<MathFullForm `tensor[2,char[x],num[1,"1"],num[2,"2"]]'>
<MathFullForm `tensor[1,char[x],num[1,"1"],num[2,"2"]]'>
<MathFullForm `tensor[1,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `tensor[6,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `tensor[2,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `tensor[5,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `tensor[4,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
<MathFullForm `tensor[3,char[x],num[1,"1"],num[2,"2"],
num[3,"3"]]'>
num[3,"3"]]'>
Example
MathFullForm statement
<MathFullForm `matrix[1,1,char[x]]'>
<MathFullForm `matrix[(*i1i*)1,1,char[x]]'>
<MathFullForm `matrix[2,3,num[1,"1"],num[2,"2"],num[3,"3"],
num[4,"4"],num[5,"5"],num[6,"6"]]'>
num[4,"4"],num[5,"5"],num[6,"6"]]'>
Example
MathFullForm statement
x
1 2
3
3
x
1 2
3 4
3 4
x
1
2
x
1
2
x
1
23
x
1
23
x
1
2
3
x
1
2
3
x
12
3
x
12
3
x
x
1 2 3
4 5 6
4 5 6