Use this counter to find the number of days between two dates, including the number of working days, weekends, and holidays. Click "Settings" to define holidays.
Count Days from a Date
The day counter or days calculator above can be used in situations such as counting down to a birthday, counting the number of days into a pregnancy, the number of business days left for a project, etc.
How to use the day counter
To use the day counter, use the drop-down menus to select a starting month, date, and year. Check the "include end day" box if the end day should be included in the count. For example, if a project is due at 11:59 PM on April 24th, and the current day is March 29th, select those dates, and use the check box to include the end day. Alternatively, selecting April 25th as the end day and not checking the "include end day" box would provide the same result.
The calculator has additional settings, accessible by clicking the "Settings" link. Select whether or not to include holidays. If you would like to include holidays, select which common US holidays to include, and/or use the table below to enter other holidays. The calculator result will include a count of the number of holidays included in the chosen time span.
The calculator returns the number of days between the selected date assuming a Monday to Friday work week and that the weekend falls on Saturday and Sunday. It breaks down the total number of days into weekend days and weekdays by default, but can also include common or specified holidays (both in the count as well as listing the holidays). The calculator always counts the start date as a full day, and counts the last date as a full day if the "include end day" box is selected. If the box is not selected, the end date is not included in the calculation.
Counting days from a date
Given a start date and a selected number of days to add or subtract, the calculator will determine the resulting date. The "count business days only" checkbox determines whether or not the selected number of days includes weekends. For example, if the box is checked, the day selected is a Monday, and if 7 days were added to that, the calculator result will be Wednesday the following week, not Monday, since Saturday and Sunday would not be counted.
Day of the week
The calculator also shows the day of the week for the chosen dates. There are many different algorithms for calculating the day of the week. One of these is referred to as the Doomsday rule, an algorithm developed by John Conway that, with practice, can be done mentally.
The algorithm is based on "doomsdays," which are specific dates that all fall on a certain day of the week in a given year. These dates are the same for every year, but the day they all fall on changes with each year. The table below shows the doomsdays for each month of the year.
It is necessary to memorize these dates to be able to determine the day of the week, given any date. For the even months, except for February, all of the doomsdays occur on the day corresponding to the given month (4/4, 6/6, 8/8, 10/10, 12/12). February's doomsday occurs on the last day of the month, or the 28th in a typical year or the 29th in a leap year. January's occurs on the 3rd, or 4th during a leap year (1/3 or 1/4). March's doomsday can be remembered as the first 3 digits of π, 3.14 (3/14). The remaining odd months can be remembered using the mnemonic "I work from 9 to 5 at 7-11." July can be remembered along with November, where July's doomsday falls on 7/11 and November's is the same except that the day and month are switched (11/7). Similarly, September can be remembered as "working 9 to 5," or 9/5, where May's doomsday is the same, again with the position of the day and month switched (5/9).
The anchor day is the doomsday for a given century. The doomsday for a given year is calculated relative to the anchor day for the century. For example, the doomsday for the year 2000 was Tuesday. For 1900 it was Wednesday, and for 2100 it will be a Sunday. The Gregorian calendar (the most widely used calendar) cycles every 400 years. Thus, it is only necessary to memorize the anchor day for four centuries. Any other anchor day for any century can be determined relative to the anchor days for any chosen consecutive span of four centuries. For example, using the centuries 1900, 2000, 2100, and 2200, their anchor days are as follows:
Thus, the anchor day in the year 1500 (1900 - 400) is also a Wednesday. In the year 3000 (2200 + 400 + 400) the anchor day will be a Friday, and so on.
To perform the algorithm, it is also necessary to assign numbers to each day of the week:
Given that the above is memorized (or can be referenced), determining the day of the week given any date just requires the use of basic arithmetic and the following set of rules
The Doomsday rule
The algorithm is as follows:
- Determine the anchor day for the given century; assign this to the variable a.
- Divide the last two digits in the year by 12; assign the result, ignoring any remainder, to b. If the last two digits in the year is less than 12, b = 0.
- Assign any remainder to c. If there is no remainder, c is 0.
- Divide c by 4, ignoring any remainder. If c is less than 4, c = 0.
- Find the sum of a + b + c + d; assign the result to e.
- Subtract 7 from e until e is 6 or less (this simplifies the arithmetic since any day +/- some multiple of 7 will be the same day); assign the result to f. f represents the day on which doomsday falls in the given year.
- Determine the closest doomsday to the selected date (pay attention to whether the year is a leap year if the chosen date is in January or February). For example, if the selected date is 4/17, the closest doomsday is 4/4.
- Count forward or back from the closest doomsday to the selected date, keeping in mind that every +/- 7 days will be the same day, so 4/11, 4/18, 4/25 occur on the same day as 4/4. Each of these dates can be thought of as doomsdays, so if the selected date is 4/15, that is 4 days after a doomsday equivalent, 4/11, or 3 days before another doomsday equivalent, 4/18. If doomsday that year is Thursday, adding 3 days, or subtracting four days, would give the same result: Sunday.
What day was 3/15/2292?
- The anchor day for 2200 is Friday, so a = 5.
- 92/12 = 7 (remainder 8), so b = 7.
- The remainder is 8, so c = 8.
- 8 / 4 = 2, so d = 2.
- e = 5 + 7 + 8 + 2 = 22.
- 22 - 7(3) = 1, so f = 1, or Monday.
- The closest doomsday to 3/15 is 3/14.
- 3/15 is one day after a doomsday (Monday), so 1 + 1 = 2, or Tuesday.
Thus, 3/15/2292 was a Tuesday.