Scramble the word

[Scholar]

Hello friends,
there is yet another problem for you...
We have got a string say HOUR
Now we need a program that can choose the specified number of words say n from this word in all possible ways and displays them ...for example in this case
for n=3 the output should be
HOU
OUR
URH
RHO

[donbock]

In your example, are you looking for all of the 3-letter combinations or are you also required to weed out combinations that are not found in the dictionary?

Have you had any courses in probability and/or statistics?

[boxfish]

It looks from the example like the program is supposed to make words that use the letters in order, but words that go off the end of the original word wrap around to the beginning. No need for any probability. Here's another example of a word:
word = 12345
n = 4
combinations are:
1234
2345
3451
4512
5123
This should be fairly easy using the modulus operator to wrap the indices around.

[donbock]

The reason I asked about any background in probability and/or statistics is that there's a mathematical concept introduced in those courses that is at the core of what this problem is all about.
Yes; I'm being deliberately coy.

[whodgson]

Ummm I'm not so sure.
'hour' should have 4! = 24 different combinations where as
'hou' or 'our' should have 3! = 6 different combinations
The next_permutation () C++ generic algorithm demonstrates this.

int main()
{
    char* s="ABCD";
    for(int i=0;i<24;i++)
    { next_permutation(s,s+4);
    cout<<(i%8?'\t':'\n')<<s;
    }
system("pause");
return 0;

//prints
ABDC ACBD ACDB ADBC ADCB BACD BADC BCAD
BCDA BDAC BDCA CABD CADB CBAD CBDA CDAB
CDBA DABC DACB DBAC DBCA DCAB DCBA ABCD

[JosAH]

Hello friends,
there is yet another problem for you...
We have got a string say HOUR
Now we need a program that can choose the specified number of words say n from this word in all possible ways and displays them ...for example in this case
for n=3 the output should be
HOU
OUR
URH
RHO

You have to specify the definition of that sequence; why not HOU, HOR, HUR
and OUR? You either want P(4,3) or C(4,3) or something else; please elaborate.

kind regards,

Jos

[curiously enough]

From your example, I think what you want is C(a,n), meaning no repetitions.
You are not only asking for the code, which they won't give you, but you also want them to guess what the output of the program should be. Try to be more specific next time.

[donbock]

To understand what P(4,3) and C(4,3) mean you should Google "permutation combination".

[Scholar]

You have to specify the definition of that sequence; why not HOU, HOR, HUR
and OUR? You either want P(4,3) or C(4,3) or something else; please elaborate.

kind regards,

Jos

Actually i am concerned with only selection of the letters not their sequence .So i need C(4,3) nt P(4,3).