(New page: This is very similar to example 11 on page 379: Since it explicitly says "No simple close formula exists for this number [indistinguishable objects and indistinguishable boxes]," the best...)
 
 
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This is very similar to example 11 on page 379:
 
This is very similar to example 11 on page 379:
  
Since it explicitly says "No simple close formula exists for this number [indistinguishable objects and indistinguishable boxes]," the best way to go about the problem is simply list the solutions.
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Since it explicitly says "No simple closed formula exists for this number [indistinguishable objects and indistinguishable boxes]," the best way to go about the problem is simply list the solutions.
  
 
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So, the answer is 5.
 
So, the answer is 5.
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--[[User:Djallen|Djallen]] 19:17, 24 September 2008 (UTC)
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Comments:
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This solution is correct; although it is very interesting that counting something like this has no closed formula especially since the problem is very general.
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--[[User:ysuo|ysuo]] 23:47, 5 October 2008 (UTC)
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This is a very good answer.  I like the way you organized the work.  Very well done.
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--[[User:pstechsc|pstechsc]] 16:34, 6 October 2008 (UTC)

Latest revision as of 11:34, 6 October 2008

This is very similar to example 11 on page 379:

Since it explicitly says "No simple closed formula exists for this number [indistinguishable objects and indistinguishable boxes]," the best way to go about the problem is simply list the solutions.

Box 1: 5 4 3 3 2
Box 2: 0 1 1 2 2
Box 3: 0 0 1 0 1

So, the answer is 5.

--Djallen 19:17, 24 September 2008 (UTC)

Comments:

This solution is correct; although it is very interesting that counting something like this has no closed formula especially since the problem is very general.

--ysuo 23:47, 5 October 2008 (UTC)

This is a very good answer. I like the way you organized the work. Very well done.

--pstechsc 16:34, 6 October 2008 (UTC)

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