

Here is an explanation how to calculate it:
First subtract 1889, 1917, 1945, 1973, 2001 or any other year each 28th, from your year.
1968  1945 = 23
Then we must calculate leapyears. Divide the number you got with 4, do not care about the fractionpart.
23 / 4 = 5.75 But skip the fraction to get 5
Now this small number should be added to the other number (NOT the year)
23 + 5 = 28
Now we should remove 7 until the number is less than 7
(or in other words, remove 7, 14, 21, 35, 49 etc, the biggest that fits)
28  28 = 0
This you got is the YEARNUMBER
If the original year is a leapyear, you have two yearnumbers, the one we calculated for dates in January and February, and for the other months you should use the number added by one.
The year 1968 IS a leapyear (dividable by 4)
So the YEARNUMBER for March to December is 1
Now the month.
The easiest is just to remember the series, 0 3 3 6 1 4 6 2 5 0 3 5
Each numer is for January (0), February(3) etc up to December (5).
But why do we have theese numbers? It is simply the number of days MORE than even weeks in the PREVIOUS months.
There are no month before January, therefore it has 0.
January has 31 days, thats 3 more than even weeks (3128=3), so February is 3
February is even 28 days (the leapyear we added above if needed) so March too is 3
March is 31 days, add this 3 extra days to the previous 3, and you get 6 for April.
April has 2 days extra, 6 + 2 = 8, but again we take away 7 when it reaches that, so we get 1 for May.
It continues the same for the rest of the months, to get the series mentioned above. So for Month 7 the MONTHNUMBER is 6
Now we add the YEARNUMBER 1 and the MONTHNUMBER 6 and the DAY 18 and we get 25
Again we take away 7 until it is below 7 (We could wait until now to take away any extra 7:s, but it's easier to do it at every point if one does not have a calculator).
25  21 = 4
The resulting number is the Weekday.
0=Sunday, 1=Monday etc and 6=Saturday. So...
The weekday on (YYYYMMDD) 1968718 is Thursday

