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It seems reasonable to assume that the calendar mentioned is for exactly twelve months. Such a calendar will usually have 52 Thursdays, but will have 53 when
a) the first day of the calendar is a Thursday, and
b) the second day of the calendar is a Thursday and the calendar includes 29 February (which of course occurs only in a leap year).
In both these cases the last day of the calendar is a Thursday, except when (a) is true and the calendar contains 29 February; then the last day will be a Friday
Every day of the week could be subject to precisely the same analysis.
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What is the maximum number of Thursdays that can occur in a given calendar year?
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