calendar for the year 2006 will be same for year:
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Suppose the month January of the year 2006 begins with the day x, for any of the 7 days x.
As an ordinary year has 52 weeks and 1 odd day, January 2007 begins with (x + 1)th day, which means if January 2006 begins with Monday, then January 2007 will begin with Tuesday.
So january 2008 begins with (x + 2)th day.
But january 2009 begins with (x + 4)th day because 2008 is a leap year and a leap year has 52 weeks and 2 odd days.
January 2010 begins with (x + 5)th day.
January 2011 begins with (x + 6)th day.
January 2012 begins with (x + 7)th day.
As a week contains 7 days, (x + 7)th day is equal to the day.
So calendar for the year 2012 is the same for that of 2006.
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