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JavaScript JavaScript Functions Create Reusable Code with Functions Return a Value from a Function

Return a Value from a Function Math

Good day,

i am currently boxing as my work out, my question is how do i generate all 6-number combinations of numbers 1,2,3,4,5,6?

Here are six boxing punches (right-handed or orthodox) every aspiring champion must learn.

  1. Jab
  2. Right Cross or Straight right
  3. Left Hook
  4. Right Hook
  5. Left Uppercut
  6. Right Uppercut

how do i right the code so that it will show me all the possible 6-digit combinations for all the punching combinations, but not repeating my calculations would be 6 x 6 = 36 combinations of non-repeating boxing punches, please correct me if i am wrong?

Best regards, Karl Russell

Cameron Childres thank you for your reply sir but i think we do not need to print 1-1-1-1-1-1, or any repeating number in the same sequence i am only looking for a code that will help me generate all 36 combinations because 6x6 is = 36. regards.

Brandon White thank you sir for your clarification.

2 Answers

Cameron Childres
Cameron Childres
11,820 Points

Here's an in-depth article that you might find useful, I came across it recently when trying to solve a similar problem. Word of warning -- for 6 characters you're looking at 6! = 720 permutations -- that's a whole lot of boxing :)

Brandon White
seal-mask
.a{fill-rule:evenodd;}techdegree seal-36
Brandon White
Full Stack JavaScript Techdegree Graduate 35,771 Points

Hi Karl,

Based on your question Cameron is correct. Factorial is the method you would use to find all permutations.

Letโ€™s make the problem smaller so that itโ€™s easier to see. Say youโ€™re trying to find all unique three digit calculations for the numbers 1, 2, and 3. Based on your positioning 3x3 equals 9, but in fact there are only 6 possible permutations. They are: 123, 132, 213, 231, 312, and 321. 3! is 6. When you change the amount of numbers to 6, the equation changes to 6!, which does equate to 720. Itโ€™s hard to fathom (I know), but you can in fact get 720 unique six-digit numbers from the numbers 1, 2, 3, 4, 5, 6.