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To figure out when other days fall on the same day of the week, all you need to do is find other months (if any) that have the same key number. The method for getting the key number for the day of week is relatively simple. As an example, let's say we want to know on what day of the week June 27th, 1959 fell. It's important to know which years are leap years and which years are not.

Among the trickiest dates are leap years in other centuries. The exception to this rule is that years ending in "00" are only leap years if they are divisible by 400 (1600, 2000 and 2400 are leap years, while 1800, 1900, and 2100 are not). The lower 3 leap years are descending odd numbers, and the higher 3 are descending even numbers. To avoid working with negative numbers, you'll need to increase the key number for the day of the week.

Since multiples of 7 don't affect the formula, and may need to subtract as much as 31 for the date and 6 for the month or year key (but never the year and the month), it's best to start by adding 42 to the day of the week key.

Some people want to reduce the calculation as much as possible and make it even easy for children to calculate a day of the week. This feat seems much more difficult than it really is. You can perform this feat as an apparent afterthought after giving the weekday, or as a stand-alone feat.

This gives us 21, but it's a leap year, so we need to subtract 1, giving us 20. Casting out 7s gives us 6, which indicates it was a Saturday. Take the last two digits only and divide them by 4. The technically accurate answer would be 14.75. You don't need to worry about any decimal places or remainders here, as 14 is good enough.