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Let s1,s2,s101s _ { 1 } , s _ { 2 } \ldots , s _ { 101 }

question 145

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Let s1,s2,s101s _ { 1 } , s _ { 2 } \ldots , s _ { 101 } be 101 bit strings of length at most 9. Prove that there exist two strings, sis _ { i } and sjs _ { j } where iji \neq j that contain the same number of 0 ’s 0 \text { 's } and the same number of  1’s. \text { 1's. } (For example, strings 001001 and 101000 contain the same number of  0’s \text { 0's } and the same number of  1’s. \text { 1's. } )


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