Discussion
Something which has been gnawing away at me (for a solution).
If you take the letters ABCDEF - the number of different ways you can write those six characters is a simple exponential; i.e. 6! = 6x5x4x3x2x1 = 720
However, if each of those characters could be 'any letter of the alphabet', rather than the fixed character moving about in the line-up, how do you work out (I don't just want the final answer) the number of letter combinations?
If you take the letters ABCDEF - the number of different ways you can write those six characters is a simple exponential; i.e. 6! = 6x5x4x3x2x1 = 720
However, if each of those characters could be 'any letter of the alphabet', rather than the fixed character moving about in the line-up, how do you work out (I don't just want the final answer) the number of letter combinations?
V8mate said:
Alex said:
26^26
How does that factor in that you are only selecting 6 characters at any one time though? (Perhaps I didn't make that clear in my OP
)If you can select any letter of the alphabet in 6 positions, then the answer is 26^6 = 308915776.
Alex said:
V8mate said:
Alex said:
26^26
How does that factor in that you are only selecting 6 characters at any one time though? (Perhaps I didn't make that clear in my OP
)If you can select any letter of the alphabet in 6 positions, then the answer is 26^6 = 308915776.

esselte said:
Alex said:
V8mate said:
Alex said:
26^26
How does that factor in that you are only selecting 6 characters at any one time though? (Perhaps I didn't make that clear in my OP
)If you can select any letter of the alphabet in 6 positions, then the answer is 26^6 = 308915776.

V8mate said:
esselte said:
Alex said:
V8mate said:
Alex said:
26^26
How does that factor in that you are only selecting 6 characters at any one time though? (Perhaps I didn't make that clear in my OP
)If you can select any letter of the alphabet in 6 positions, then the answer is 26^6 = 308915776.

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Is that just a pile of made-up stuff? Or can you explain the rationale?