Udskriv alle måder at bryde en streng i bracket -form

Udskriv alle måder at bryde en streng i bracket -form

Givet en streng Find alle måder at bryde den givne streng i bracket -form. Vedlæg hver substring inden for en parentes.

Eksempler: 

Input : abc Output: (a)(b)(c) (a)(bc) (ab)(c) (abc) Input : abcd Output : (a)(b)(c)(d) (a)(b)(cd) (a)(bc)(d) (a)(bcd) (ab)(c)(d) (ab)(cd) (abc)(d) (abcd) 

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Ideen er at bruge rekursion. Vi opretholder to parametre - indeks for den næste karakter, der skal behandles, og outputstrengen indtil videre. Vi starter fra indeks for næste karakter, der skal behandles tilsættende substring dannet af uforarbejdet streng til outputstrengen og recurse på den resterende streng, indtil vi behandler hele strengen. Vi bruger STD :: Substr til at danne outputstrengen. Substr (POS N) returnerer en substring af længde N, der starter ved position POS for den nuværende streng.

Nedenfor diagram viser rekursionstræ til inputstreng 'ABC'. Hver knude på diagrammet viser behandlet streng (markeret med grøn) og uforarbejdet streng (markeret med rødt).

breakastring

Nedenfor er implementeringen af ​​ovenstående idé

C++
   // C++ Program to find all combinations of Non-   // overlapping substrings formed from given   // string   #include          using     namespace     std  ;   // find all combinations of non-overlapping   // substrings formed by input string str   // index – index of the next character to   // be processed   // out - output string so far   void     findCombinations  (  string     str       int     index       string     out  )   {      if     (  index     ==     str  .  length  ())      cout      < <     out      < <     endl  ;      for     (  int     i     =     index  ;     i      <     str  .  length  ();     i  ++  )      {      // append substring formed by str[index      // i] to output string      findCombinations  (      str           i     +     1        out     +     '('     +     str  .  substr  (  index       i     +     1     -     index  )      +     ')'  );      }   }   // Driver Code   int     main  ()   {      // input string      string     str     =     'abcd'  ;      findCombinations  (  str       0       ''  );      return     0  ;   }   
Java
   // Java program to find all combinations of Non-   // overlapping substrings formed from given   // string   class   GFG      {      // find all combinations of non-overlapping      // substrings formed by input string str      static     void     findCombinations  (  String     str       int     index        String     out  )      {      if     (  index     ==     str  .  length  ())      System  .  out  .  println  (  out  );          for     (  int     i     =     index  ;     i      <     str  .  length  ();     i  ++  )          // append substring formed by str[index      // i] to output string      findCombinations  (  str       i     +     1       out     +      '('     +     str  .  substring  (  index       i  +  1  )     +     ')'     );      }          // Driver Code      public     static     void     main     (  String  []     args  )         {      // input string      String     str     =     'abcd'  ;      findCombinations  (  str       0       ''  );      }   }   // Contributed by Pramod Kumar   
Python3
   # Python3 Program to find all combinations of Non-   # overlapping substrings formed from given   # string   # find all combinations of non-overlapping   # substrings formed by input string str   # index – index of the next character to   # be processed   # out - output string so far   def   findCombinations  (  string     index     out  ):   if   index   ==   len  (  string  ):   print  (  out  )   for   i   in   range  (  index     len  (  string  )   1  ):   # append substring formed by str[index   # i] to output string   findCombinations  (  string     i   +   1     out   +   '('   +   string  [  index  :  i   +   1  ]   +   ')'  )   # Driver Code   if   __name__   ==   '__main__'  :   # input string   string   =   'abcd'   findCombinations  (  string     0     ''  )   # This code is contributed by   # sanjeev2552   
C#
   // C# program to find all combinations   // of Non-overlapping substrings formed   // from given string   using     System  ;   class     GFG     {      // find all combinations of non-overlapping      // substrings formed by input string str      public     static     void      findCombinations  (  string     str       int     index       string     @out  )      {      if     (  index     ==     str  .  Length  )     {      Console  .  WriteLine  (  @out  );      }      for     (  int     i     =     index  ;     i      <     str  .  Length  ;     i  ++  )     {      // append substring formed by      // str[index i] to output string      findCombinations  (      str       i     +     1        @out     +     '('      +     str  .  Substring  (  index       (  i     +     1  )     -     index  )      +     ')'  );      }      }      // Driver Code      public     static     void     Main  (  string  []     args  )      {      // input string      string     str     =     'abcd'  ;      findCombinations  (  str       0       ''  );      }   }   // This code is contributed by Shrikant13   
JavaScript
   // Javascript program for the above approach   // find all combinations of non-overlapping   // substrings formed by input string str   // index – index of the next character to   // be processed   // out - output string so far   function     findCombinations  (  string       index       out  )     {      if     (  index     ==     string  .  length  )     {      console  .  log  (  out  );      }      for     (  let     i     =     index  ;     i      <     string  .  length  ;     i  ++  )     {      // append substring formed by str[index      // i] to output string      findCombinations  (  string       i     +     1       out     +     '('     +     string  .  substring  (  index       i     +     1  )     +     ')'  );      }   }   // Driver Code   const     string     =     'abcd'  ;   findCombinations  (  string       0       ''  );   // contributed by adityasharmadev01   

Produktion
(a)(b)(c)(d) (a)(b)(cd) (a)(bc)(d) (a)(bcd) (ab)(c)(d) (ab)(cd) (abc)(d) (abcd) 

Tidskompleksitet: o (n 2 )
Hjælpeplads: o (n 2 )