Hanke–Henry Permanent Calendar

From Wikipedia, the free encyclopedia
  (Redirected from Hanke-Henry Permanent Calendar)
Jump to: navigation, search

The Hanke–Henry Permanent Calendar (HHPC) is a proposal for calendar reform. It is one of many examples of leap week calendars, calendars which maintain synchronization with the solar year by intercalating entire weeks rather than single days. It is a modification of a previous proposal, Common-Civil-Calendar-and-Time (CCC&T). With the Hanke–Henry Permanent Calendar, every calendar date always falls on the same day of the week.


The latest Hanke-Henry calendar

While many calendar reforms aim to make the calendar more accurate, the Hanke–Henry Permanent Calendar focuses on making the calendar perennial, so that every date falls on the same day of the week, year after year.[1] The familiar drift of weekdays with respect to dates results from the fact that the number of days in a physical year (one full orbit of earth around the sun, approximately 365.24 days) is not a multiple of seven. By reducing common years to 364 days (52 weeks), and adding an extra week every five or six years, the Hanke–Henry Permanent Calendar eliminates weekday drift and synchronizes the calendar year with the seasonal change as the Earth circles the Sun. The leap week, or "mini-month", known as "Xtr (or Extra)", occurs every year that either begins or ends in a Thursday on the corresponding Gregorian calendar, and falls between the end of December and the beginning of January.[1] Thus, each year always begins between December 28 and January 3 in the Gregorian calendar. This is effectively the same rule as in ISO week dates.

Under the Hanke–Henry Permanent Calendar January, February, April, May, July, August, October and November have thirty days, while March, June, September, and December have thirty-one, so that each quarter contains two 30-day months followed by one month of 31 days (30:30:31). While the Hanke–Henry Permanent Calendar changes the length of the months, the week and days remain the same.[2] As part of the calendar proposal, time zones would be eliminated and replaced with UTC.

Henry argues that his proposal will succeed where others have failed because it keeps the weekly cycle perfectly intact and therefore respects the Fourth Commandment (Remember the sabbath day, to keep it holy)[3] of Judaism and Christianity.


Hanke–Henry Permanent Calendar First Proposal

In 2004, Richard Conn Henry, a professor of astronomy at Johns Hopkins University, proposed the adoption of a calendar known as Common-Civil-Calendar-and-Time, which he described as a modification to a proposal by Robert McClenon. This version had essentially the same structure given above, but inserted its leap week named "Newton" between June and July. The leap rule was chosen to match the ISO week leap rule, to minimise the variation in the start of the year relative to the Gregorian calendar.

He had advocated transition to the calendar on 1 January 2006 as that is a year in which his calendar and the Gregorian calendar begin the year on the same day. After that date passed, he recommended dropping off 31 December 2006 to start in 2007, or dropping 30 and 31 December 2007 to start 2008.[4]

In late 2011 the calendar was revised by Johns Hopkins economist Steve Hanke by moving the leap week from the middle to the end of the year and renaming it "Extra", producing the Hanke–Henry Permanent Calendar. The target date for universal adoption was 1 January 2017 then, but has been postponed to 2018,[5] when the calendar design was changed in early 2016 to adopt Monday as the start of the week, quarter and year, to better comply with existing international standard ISO 8601.

In 2016, web developer Black Tent Digital released the official Hanke-Henry calendar app, with capabilities to convert between Gregorian and Hanke-Henry Calendars, in order to facilitate transition to the Hanke-Henry system.[6]


The key difference between Robert McClenon's calendar proposal and Henry's modification is that the former has a simple rule for determining which years have a leap week. This rule resembles the Gregorian leap year rule and has the same cycle length. Years whose numbers are divisible by 5 have a leap week, but years whose numbers are divisible by 40 do not have a leap week unless also divisible by 400. The main drawback of this rule is that the new year varies 17 days relative to the Gregorian new year (e.g. year 1965 begins 11 days earlier than Gregorian 1965 and year 2036 begins 6 days later than Gregorian 2036), whereas Henry's rule ensures that the new year always begins within four days of the Gregorian new year.

The key difference between Irv Bromberg's calendar proposal Symmetry010 and Hanke/Henry’s is the pattern of month lengths, the former putting the longer month in the middle of each quarter (30:31:30). The more ambitious Symmetry454 furthermore has every month consist of exactly 4 or 5 weeks (28:35:28). Both proposals start the week on Monday and are intended to be used with a different leap rule, resulting in a 293-year leap cycle.

Other proposals, like the Pax Calendar from 1930 and the International Fixed Calendar popularized by Cotsworth and Eastman, feature a perennial calendar with 13 months of 28 days each. The former also has a leap week whereas the latter has one day at the end of each year belonging to no month or week and another in leap years.


  • The calendar itself is permanent, it does not change year to year, with the exception of the need to add a week at the end of every 5 or 6 years.
  • Quarters all have the same number of days simplifying financial calculations. This calendar would also have prevented Apple’s Q4 2012 reporting fiasco, where due to the odd number of weeks in a year and to ensure a consistent reporting period, Apple had to report quarterly results after only twelve weeks instead of the usual thirteen, causing many investors who didn't notice the adjustment to think that Apple had been less profitable than forecast.[7]
  • With the 30:30:31 layout and not counting national holidays, the first two months of each quarter have 22 work days each and every third month (except December with leap week added) has 21 work days if Saturday and Sunday are considered the weekend off from work. The alternative 30:31:30 and 31:30:30 layouts would have greater variance.
  • Unlike some other reform proposals, it does not change the days of the week or names of the months.
  • The calendar starts on the same day every year, Monday, 1 January. (It was Sunday in earlier versions.)
  • As in the Gregorian calendar, Sunday to Sunday is always seven days, as is Saturday to Saturday, or Friday to Friday. Because no days are ever added outside a seven-day week, there should be no objection from religious groups concerned about weekly holy days. (In proposals that add single days outside the week, like the World Calendar, a true "seventh day" of rest or worship would drift between weekends and weekdays.)
  • No day is more than 5 days before or after from its Gregorian namesake and nearly all days are within 4 days.


See also general disadvantages of leap week calendars.

  • Birthdays always occur on the same day of the week every year; those with weekend birthdays could see this as an advantage.
  • Birthdays occurring on the 53rd (leap) week would occur only once every five to six years. Such birthdays would be about five times as frequent as leap day birthdays are in the Gregorian calendar.
  • Not as precisely aligned with the solar year as the existing Gregorian calendar and some proposed reform calendars, therefore may require continued use of more accurate astronomic calendars for certain agricultural purposes.
  • If it became the default calendar, all computer date-handling would have to be fixed, which will be much more complicated than the Y2K fix.
  • Month lengths have been stable for over 2000 years (except for the 29th day of February), so are deeply embedded into culture.
  • Months of 30 or 31 days each do not take full advantage of the perennial nature of leap week calendars, like months of 4 or 5 weeks each would do.
  • The last month in each quarter has one day more than the other two (30:30:31), but the second month has one week more than the other two (4:5:4).
  • Leap years are more difficult to determine than in some other proposals, with the simplest algorithm being dependent on the Gregorian calendar's weekday cycle.
  • The (current) name is not neutral.


External links[edit]