# Pointer to an Array | Array Pointer

Prerequisite: Pointers Introduction

** Pointer to Array**

Consider the following program:

`#include<stdio.h> ` ` ` `int` `main() ` `{ ` ` ` `int` `arr[5] = { 1, 2, 3, 4, 5 }; ` ` ` `int` `*ptr = arr; ` ` ` ` ` `printf` `(` `"%p\n"` `, ptr); ` ` ` `return` `0; ` `} ` |

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In this program, we have a pointer *ptr* that points to the 0^{th} element of the array. Similarly, we can also declare a pointer that can point to whole array instead of only one element of the array. This pointer is useful when talking about multidimensional arrays.

**Syntax:**

data_type (*var_name)[size_of_array];

**Example: **

int (*ptr)[10];

Here *ptr* is pointer that can point to an array of 10 integers. Since subscript have higher precedence than indirection, it is necessary to enclose the indirection operator and pointer name inside parentheses. Here the type of ptr is ‘pointer to an array of 10 integers’.

**Note : ** The pointer that points to the 0^{th} element of array and the pointer that points to the whole array are totally different. The following program shows this:

`// C program to understand difference between ` `// pointer to an integer and pointer to an ` `// array of integers. ` `#include<stdio.h> ` ` ` `int` `main() ` `{ ` ` ` `// Pointer to an integer ` ` ` `int` `*p; ` ` ` ` ` `// Pointer to an array of 5 integers ` ` ` `int` `(*ptr)[5]; ` ` ` `int` `arr[5]; ` ` ` ` ` `// Points to 0th element of the arr. ` ` ` `p = arr; ` ` ` ` ` `// Points to the whole array arr. ` ` ` `ptr = &arr; ` ` ` ` ` `printf` `(` `"p = %p, ptr = %p\n"` `, p, ptr); ` ` ` ` ` `p++; ` ` ` `ptr++; ` ` ` ` ` `printf` `(` `"p = %p, ptr = %p\n"` `, p, ptr); ` ` ` ` ` `return` `0; ` `} ` |

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Output:

p = 0x7fff4f32fd50, ptr = 0x7fff4f32fd50 p = 0x7fff4f32fd54, ptr = 0x7fff4f32fd64

** p**: is pointer to 0

^{th}element of the array

*arr*, while

**is a pointer that points to the whole array**

*ptr**arr*.

- The base type of
*p*is int while base type of*ptr*is ‘an array of 5 integers’. - We know that the pointer arithmetic is performed relative to the base size, so if we write ptr++, then the pointer
*ptr*will be shifted forward by 20 bytes.

The following figure shows the pointer p and ptr. Darker arrow denotes pointer to an array.

On dereferencing a pointer expression we get a value pointed to by that pointer expression. Pointer to an array points to an array, so on dereferencing it, we should get the array, and the name of array denotes the base address. So whenever a pointer to an array is dereferenced, we get the base address of the array to which it points.

`// C program to illustrate sizes of ` `// pointer of array ` `#include<stdio.h> ` ` ` `int` `main() ` `{ ` ` ` `int` `arr[] = { 3, 5, 6, 7, 9 }; ` ` ` `int` `*p = arr; ` ` ` `int` `(*ptr)[5] = &arr; ` ` ` ` ` `printf` `(` `"p = %p, ptr = %p\n"` `, p, ptr); ` ` ` `printf` `(` `"*p = %d, *ptr = %p\n"` `, *p, *ptr); ` ` ` ` ` `printf` `(` `"sizeof(p) = %lu, sizeof(*p) = %lu\n"` `, ` ` ` `sizeof` `(p), ` `sizeof` `(*p)); ` ` ` `printf` `(` `"sizeof(ptr) = %lu, sizeof(*ptr) = %lu\n"` `, ` ` ` `sizeof` `(ptr), ` `sizeof` `(*ptr)); ` ` ` `return` `0; ` `} ` |

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Output:

p = 0x7ffde1ee5010, ptr = 0x7ffde1ee5010 *p = 3, *ptr = 0x7ffde1ee5010 sizeof(p) = 8, sizeof(*p) = 4 sizeof(ptr) = 8, sizeof(*ptr) = 20

**Pointer to Multidimensional Arrays**

**Pointers and two dimensional Arrays:**In a two dimensional array, we can access each element by using two subscripts, where first subscript represents the row number and second subscript represents the column number. The elements of 2-D array can be accessed with the help of pointer notation also. Suppose arr is a 2-D array, we can access any element*arr[i][j]*of the array using the pointer expression***(*(arr + i) + j)**. Now we’ll see how this expression can be derived.

Let us take a two dimensional array*arr[3][4]*:int arr[3][4] = { {1, 2, 3, 4}, {5, 6, 7, 8}, {9, 10, 11, 12} };

Since memory in a computer is organized linearly it is not possible to store the 2-D array in rows and columns. The concept of rows and columns is only theoretical, actually, a 2-D array is stored in row-major order i.e rows are placed next to each other. The following figure shows how the above 2-D array will be stored in memory.

Each row can be considered as a 1-D array, so a two-dimensional array can be considered as a collection of one-dimensional arrays that are placed one after another. In other words, we can say that 2-D dimensional arrays that are placed one after another. So here*arr*is an array of 3 elements where each element is a 1-D array of 4 integers.

We know that the name of an array is a constant pointer that points to 0^{th}1-D array and contains address 5000. Since*arr*is a ‘pointer to an array of 4 integers’, according to pointer arithmetic the expression arr + 1 will represent the address 5016 and expression arr + 2 will represent address 5032.

So we can say that*arr*points to the 0^{th}1-D array,*arr + 1*points to the 1^{st}1-D array and*arr + 2*points to the 2^{nd}1-D array.

In general we can write:

**arr + i Points to i**^{th}element of arr -> Points to i^{th}1-D array- Since arr + i points to i
^{th}element of*arr*, on dereferencing it will get i^{th}element of*arr*which is of course a 1-D array. Thus the expression**(arr + i)*gives us the base address of i^{th}1-D array. - We know, the pointer expression
**(arr + i)*is equivalent to the subscript expression*arr[i]*. So**(arr + i)*which is same as*arr[i]*gives us the base address of i^{th}1-D array.

**In general we can write:***(arr + i) - arr[i] - Base address of i

^{th}1-D array -> Points to 0^{th}element of i^{th}1-D array**Note:**Both the expressions*(arr + i)*and**(arr + i)*are pointers, but their base type are different. The base type of*(arr + i)*is ‘an array of 4 units’ while the base type of *(arr + i) or arr[i] is int.- To access an individual element of our 2-D array, we should be able to access any j
^{th}element of i^{th}1-D array. - Since the base type of
**(arr + i)*is*int*and it contains the address of 0^{th}element of i^{th}1-D array, we can get the addresses of subsequent elements in the i^{th}1-D array by adding integer values to**(arr + i)*. - For example
**(arr + i) + 1*will represent the address of 1^{st}element of 1^{st}element of i^{th}1-D array and**(arr+i)+2*will represent the address of 2^{nd}element of i^{th}1-D array. - Similarly *(arr + i) + j will represent the address of j
^{th}element of i^{th}1-D array. On dereferencing this expression we can get the j^{th}element of the i^{th}1-D array.

`// C program to print the values and`

`// address of elements of a 2-D array`

`#include<stdio.h>`

`int`

`main()`

`{`

`int`

`arr[3][4] = {`

`{ 10, 11, 12, 13 },`

`{ 20, 21, 22, 23 },`

`{ 30, 31, 32, 33 }`

`};`

`int`

`i, j;`

`for`

`(i = 0; i < 3; i++)`

`{`

`printf`

`(`

`"Address of %dth array = %p %p\n"`

`,`

`i, arr[i], *(arr + i));`

`for`

`(j = 0; j < 4; j++)`

`printf`

`(`

`"%d %d "`

`, arr[i][j], *(*(arr + i) + j));`

`printf`

`(`

`"\n"`

`);`

`}`

`return`

`0;`

`}`

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Address of 0th array = 0x7ffe50edd580 0x7ffe50edd580 10 10 11 11 12 12 13 13 Address of 1th array = 0x7ffe50edd590 0x7ffe50edd590 20 20 21 21 22 22 23 23 Address of 2th array = 0x7ffe50edd5a0 0x7ffe50edd5a0 30 30 31 31 32 32 33 33

- Since arr + i points to i
**Pointers and Three Dimensional Arrays**

In a three dimensional array we can access each element by using three subscripts. Let us take a 3-D array-int arr[2][3][2] = { {{5, 10}, {6, 11}, {7, 12}}, {{20, 30}, {21, 31}, {22, 32}} };

We can consider a three dimensional array to be an array of 2-D array i.e each element of a 3-D array is considered to be a 2-D array. The 3-D array

*arr*can be considered as an array consisting of two elements where each element is a 2-D array. The name of the array*arr*is a pointer to the 0^{th}2-D array.

Thus the pointer expression***(*(*(arr + i ) + j ) + k) is equivalent to the subscript expression arr[i][j][k].**

We know the expression *(arr + i) is equivalent to arr[i] and the expression *(*(arr + i) + j) is equivalent arr[i][j]. So we can say that arr[i] represents the base address of i^{th}2-D array and arr[i][j] represents the base address of the j^{th}1-D array.`// C program to print the elements of 3-D`

`// array using pointer notation`

`#include<stdio.h>`

`int`

`main()`

`{`

`int`

`arr[2][3][2] = {`

`{`

`{5, 10},`

`{6, 11},`

`{7, 12},`

`},`

`{`

`{20, 30},`

`{21, 31},`

`{22, 32},`

`}`

`};`

`int`

`i, j, k;`

`for`

`(i = 0; i < 2; i++)`

`{`

`for`

`(j = 0; j < 3; j++)`

`{`

`for`

`(k = 0; k < 2; k++)`

`printf`

`(`

`"%d\t"`

`, *(*(*(arr + i) + j) +k));`

`printf`

`(`

`"\n"`

`);`

`}`

`}`

`return`

`0;`

`}`

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5 10 6 11 7 12 20 30 21 31 22 32

The following figure shows how the 3-D array used in the above program is stored in memory.

**Subscripting Pointer to an Array**

Suppose *arr* is a 2-D array with 3 rows and 4 columns and *ptr* is a pointer to an array of 4 integers, and *ptr* contains the base address of array *arr*.

int arr[3][4] = {{10, 11, 12, 13}, {20, 21, 22, 23}, {30, 31, 32, 33}}; int (*ptr)[4]; ptr = arr;

Since *ptr* is a pointer to an array of 4 integers, *ptr + i* will point to i^{th} row. On dereferencing *ptr + i*, we get base address of i^{th} row. To access the address of j^{th} element of i^{th} row we can add j to the pointer expression **(ptr + i)*. So the pointer expression **(ptr + i) + j* gives the address of j^{th} element of i^{th} row and the pointer expression **(*(ptr + i)+j)* gives the value of the j^{th} element of i^{th} row.

We know that the pointer expression *(*(ptr + i) + j) is equivalent to subscript expression ptr[i][j]. So if we have a pointer variable containing the base address of 2-D array, then we can access the elements of array by double subscripting that pointer variable.

`// C program to print elements of a 2-D array ` `// by scripting a pointer to an array ` `#include<stdio.h> ` ` ` `int` `main() ` `{ ` ` ` `int` `arr[3][4] = { ` ` ` `{10, 11, 12, 13}, ` ` ` `{20, 21, 22, 23}, ` ` ` `{30, 31, 32, 33} ` ` ` `}; ` ` ` `int` `(*ptr)[4]; ` ` ` `ptr = arr; ` ` ` `printf` `(` `"%p %p %p\n"` `, ptr, ptr + 1, ptr + 2); ` ` ` `printf` `(` `"%p %p %p\n"` `, *ptr, *(ptr + 1), *(ptr + 2)); ` ` ` `printf` `(` `"%d %d %d\n"` `, **ptr, *(*(ptr + 1) + 2), *(*(ptr + 2) + 3)); ` ` ` `printf` `(` `"%d %d %d\n"` `, ptr[0][0], ptr[1][2], ptr[2][3]); ` ` ` `return` `0; ` `} ` |

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Output:

0x7ffead967560 0x7ffead967570 0x7ffead967580 0x7ffead967560 0x7ffead967570 0x7ffead967580 10 22 33 10 22 33

This article is contributed by **Anuj Chauhan**. If you like GeeksforGeeks and would like to contribute, you can also write an article using contribute.geeksforgeeks.org or mail your article to contribute@geeksforgeeks.org. See your article appearing on the GeeksforGeeks main page and help other Geeks.

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