the mythical king 7

montecarlo2012

Well-known Member
Joined
Jan 26, 2011
Messages
986
Office Version
  1. 2010
Platform
  1. Windows
I would like somebody send me the code for this I had been working hard but I give it up, the problem is a little tail from the mythical king 7. :biggrin:
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In 1600 the king gunu recruit archers and they have to shoot a special target, a 7x7 square with the numbers.
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So the challenge in the competition was, each archer has to shoot 6 numbers, never repeat the numbers of the others, add up to 97, have 3 odds and 3 evens, and not complete straight lines like verticals, horizontal, or diagonals; for example 78-86-94 or 77-83-89-95 are diagonals, or 52-59-66- etc, 64-65-66-etc are straight lines, two numbers are accepted but not all 6,:confused: this problem is like the zen archery problem, is a combinatoric theory. I am still using excel 2003 (sorry) so any one have the code please for VBA.
 
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each archer has to shoot 6 numbers, never repeat the numbers of the others, add up to 97
The six smallest numbers total 315.
 
Upvote 0
I would like somebody send me the code for this I had been working hard but I give it up, the problem is a little tail from the mythical king 7. :biggrin:
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In 1600 the king gunu recruit archers and they have to shoot a special target, a 7x7 square with the numbers.
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So the challenge in the competition was, each archer has to shoot 6 numbers, never repeat the numbers of the others, add up to 520, have 3 odds and 3 evens, and not complete straight lines like verticals, horizontal, or diagonals; for example 78-86-94 or 77-83-89-95 are diagonals, or 52-59-66- etc, 64-65-66-etc are straight lines, two numbers are accepted but not all 6,:confused: this problem is like the zen archery problem, is a combinatoric theory. I am still using excel 2003 (sorry) so any one have the code please for VBA.
was posted wrong sorry the add up is 520
 
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have 3 odds and 3 evens ... the add up is 520
If you have 3 odd numbers and 3 even numbers, their total must be odd, which 520 isn't.
 
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Upvote 0
There is no combination of three odd numbers and three even numbers that totals an even number.
 
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Upvote 0
There is no combination of three odd numbers and three even numbers that totals an even number.
THANK YOU ok, so if we forget about add up to, then considerent the other condition do you think is possible to write a code for vba. thank you.
 
Upvote 0
In 1600 the king gunu recruit archers and they have to shoot a special target, a 7x7 square with the numbers.
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<o:p> </o:p>
So the challenge in the competition was, each archer has to shoot 6 numbers, never repeat the numbers of the others, add up among 371 to 665, have 3 odds and 3 evens, and not complete straight lines like verticals, horizontal, or diagonals; for example 78-86-94 or 77-83-89-95 are diagonals, or 52-59-66- etc, 64-65-66-etc are straight lines, two numbers are accepted but not all 6. ( This is a little tail from times people believe in numbers, like 7).
 
Last edited:
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Sorry, this is a moving target, and a complicated one -- I'm punting. Good luck.
 
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