Index Of R←X⍳Y

Y may be any array. X may be any array of rank 1 or more.

In general, the function locates the first occurrence of sub-arrays in Y which match major cells of X, where a major cell is a sub-array on the leading dimension of X with shape 1↓⍴X. The shape of the result R is (1-⍴⍴X)↓⍴Y.

If a sub-array of Y cannot be found in X, then the corresponding element of R will be ⎕IO+⊃⍴X.

In particular, if X is a vector, the result R is a simple integer array with the same shape as Y identifying where elements of Y are first found in X. If an element of Y cannot be found in X, then the corresponding element of R will be ⎕IO+⊃⍴X.

Elements of X and Y are considered the same if X≡Y returns 1 for those elements.

⎕IO, ⎕CT and ⎕DCT are implicit arguments of Index Of.

Examples

      ⎕IO←1
 
      2 4 3 1 4⍳1 2 3 4 5
4 1 3 2 6
 
      'CAT' 'DOG' 'MOUSE'⍳'DOG' 'BIRD'
2 4

      X←3 4⍴⍳12

      X
1  2  3  4
5  6  7  8
9 10 11 12

      X⍳1 2 3 4
1

      Y←2 4⍴1 2 3 4 9 10 11 12
      Y
1  2  3  4
9 10 11 12

      X⍳Y
1 3
      X⍳2 3 4 1
4

      X1←10 100 1000∘.+X
      X1
  11   12   13   14
  15   16   17   18
  19   20   21   22

 101  102  103  104
 105  106  107  108
 109  110  111  112

1001 1002 1003 1004
1005 1006 1007 1008
1009 1010 1011 1012

      X1⍳100 1000∘.+X
2 3

      x
United Kingdom
Germany       
France        
Italy         
United States 
Canada        
Japan         
Canada        
France        
      y
United Kingdom
Germany       
France        
Italy         
USA           

Canada        
Japan         
China         
India         
Deutschland   

      ⍴x
9 14
      ⍴y
2 5 14
      x⍳y
1 2  3  4 10
6 7 10 10 10

      x⍳x
1 2 3 4 5 6 7 6 3

Note that the expression y⍳x signals a LENGTH ERROR because it looks for major cells in the left argument, whose shape is 5 14 (that is 1↓⍴y), which is not the same as the trailing shape of x.

      y⍳x
LENGTH ERROR
      y⍳x
     ∧

For performance information, see Programmer's Guide: "Search Functions and Hash Tables".