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Omni-MATH / 101 people, sitting at a round table in any order, had 1,2,...,101 cards, respectively. A transfer is someone give one card to one of the two people adjacent to him. Find the small…
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problem
people, sitting at a round table in any order, had cards, respectively.
A transfer is someone give one card to one of the two people adjacent to him.
Find the smallest positive integer such that there always can through no more than times transfer, each person hold cards of the same number, regardless of the sitting order.
Plain-text mathematical notation (without MathML)
101 people, sitting at a round table in any order, had 1,2,...,101 cards, respectively. A transfer is someone give one card to one of the two people adjacent to him. Find the smallest positive integer k such that there always can through no more than k times transfer, each person hold cards of the same number, regardless of the sitting order.
Original LaTeX notation
$101$ people, sitting at a round table in any order, had $1,2,... , 101$ cards, respectively. A transfer is someone give one card to one of the two people adjacent to him. Find the smallest positive integer $k$ such that there always can through no more than $ k $ times transfer, each person hold cards of the same number, regardless of the sitting order.
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