1. 程式人生 > >4-2 順序表操作集 (20分)

4-2 順序表操作集 (20分)

本題要求實現順序表的操作集。

函式介面定義:

List MakeEmpty();
Position Find( List L, ElementType X );
bool Insert( List L, ElementType X, Position P );
bool Delete( List L, Position P );
其中List結構定義如下:

typedef int Position;
typedef struct LNode *List;
struct LNode {
ElementType Data[MAXSIZE];
Position Last; /* 儲存線性表中最後一個元素的位置 */
};
各個操作函式的定義為:

List MakeEmpty():建立並返回一個空的線性表;

Position Find( List L, ElementType X ):返回線性表中X的位置。若找不到則返回ERROR;

bool Insert( List L, ElementType X, Position P ):將X插入在位置P並返回true。若空間已滿,則列印“FULL”並返回false;如果引數P指向非法位置,則列印“ILLEGAL POSITION”並返回false;

bool Delete( List L, Position P ):將位置P的元素刪除並返回true。若引數P指向非法位置,則列印“POSITION P EMPTY”(其中P是引數值)並返回false。

裁判測試程式樣例:

#include <stdio.h>
#include <stdlib.h>

#define MAXSIZE 5
#define ERROR -1
typedef enum {false, true} bool;
typedef int ElementType;
typedef int Position;
typedef struct LNode *List;
struct LNode {
    ElementType Data[MAXSIZE];
    Position Last; /* 儲存線性表中最後一個元素的位置 */
};

List MakeEmpty(); 
Position Find( List L, ElementType X );
bool
Insert( List L, ElementType X, Position P ); bool Delete( List L, Position P ); int main() { List L; ElementType X; Position P; int N; L = MakeEmpty(); scanf("%d", &N); while ( N-- ) { scanf("%d", &X); if ( Insert(L, X, 0)==false ) printf(" Insertion Error: %d is not in.\n", X); } scanf("%d", &N); while ( N-- ) { scanf("%d", &X); P = Find(L, X); if ( P == ERROR ) printf("Finding Error: %d is not in.\n", X); else printf("%d is at position %d.\n", X, P); } scanf("%d", &N); while ( N-- ) { scanf("%d", &P); if ( Delete(L, P)==false ) printf(" Deletion Error.\n"); if ( Insert(L, 0, P)==false ) printf(" Insertion Error: 0 is not in.\n"); } return 0; } /* 你的程式碼將被嵌在這裡 */

輸入樣例:

6
1 2 3 4 5 6
3
6 5 1
2
-1 6
輸出樣例:

FULL Insertion Error: 6 is not in.
Finding Error: 6 is not in.
5 is at position 0.
1 is at position 4.
POSITION -1 EMPTY Deletion Error.
FULL Insertion Error: 0 is not in.
POSITION 6 EMPTY Deletion Error.
FULL Insertion Error: 0 is not in.

#include <stdio.h>
#include <stdlib.h>
#define MAXSIZE 5
#define ERROR -1
typedef enum {false,true} bool;
typedef int ElementType;
typedef int Position;
typedef struct LNode *List;
struct LNode {
    ElementType Data[MAXSIZE];
    Position Last; /* 儲存線性表中最後一個元素的位置 */
};
List MakeEmpty(); 
Position Find( List L, ElementType X );
bool Insert( List L, ElementType X, Position P );
bool Delete( List L, Position P );

int main()
{
    List L;
    ElementType X;
    Position P;
    int N;

    L = MakeEmpty();
    scanf("%d", &N);
    while ( N-- ) {
        scanf("%d", &X);
        if ( Insert(L, X, 0)==false )
            printf(" Insertion Error: %d is not in.\n", X);
    }
    scanf("%d", &N);
    while ( N-- ) {
        scanf("%d", &X);
        P = Find(L, X);
        if ( P == ERROR )
            printf("Finding Error: %d is not in.\n", X);
        else
            printf("%d is at position %d.\n", X, P);
    }
    scanf("%d", &N);
    while ( N-- ) {
        scanf("%d", &P);
        if ( Delete(L, P)==false )
            printf(" Deletion Error.\n");
        if ( Insert(L, 0, P)==false )
            printf(" Insertion Error: 0 is not in.\n");
    }
    return 0;
}
List MakeEmpty(){   //置空 
    List L;
    L=(List*)malloc(sizeof(List));
    L->Last=-1;
    return L;
} 
Position Find( List L, ElementType X ){
    int i;
    for(i=0;i<=L->Last;i++){    //查詢 
        if(L->Data[i]==X)
        return i;
    }
    return ERROR;
}
bool Insert( List L, ElementType X, Position P ){   
  if( L->Last+1 ==  MAXSIZE ){      //若最後一個元素下標+1為max則順序表已滿 
    printf( "FULL" );
    return false;
  }
  if(  0 > P || P > ( L->Last + 1 )){//插入位置必須大於等於0,或者小於等於Last+1 
    printf( "ILLEGAL POSITION" );
    return false;
  }
  for(int i=L->Last;i>=P;i--){  //從後面開始移動 
        L->Data[i+1]=L->Data[i]; 
  } 
  L->Data[ P ] = X;
  L->Last++;
  return true;
}
bool Delete( List L, Position P ){
    if(P<0||P>L->Last){ //刪除位置必須是[0,Last]之間 
        printf("POSITION %d EMPTY",P);
        return false;
    }
    else{
        int i;
        for(i=P;i<L->Last;i++){
            L->Data[i]=L->Data[i+1];
        }
        L->Last--;
        return true;
    }
}

題目連結: