Doomsday of a year

E637559

Doomsday of a year is a specific weekday that recurs on certain anchor dates throughout that year, enabling quick mental calculation of any date’s weekday.

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All labels observed (2)

Statements (49)

Predicate Object
instanceOf calendar concept
computational calendar method
day-of-week rule
appliesTo Gregorian calendar NERFINISHED
Julian calendar NERFINISHED
basedOn modular arithmetic
weekday cycles
calculatedFrom century anchor day
leap year status
year's last two digits
developedBy John Horton Conway NERFINISHED
hasAdvantage does not require written tables
enables fast mental weekday computation
requires only simple arithmetic
hasAnchorDate April 4
August 8
December 12
February 28 in common years
February 29 in leap years
July 11
June 6
May 9
November 7
October 10
September 5
the last day of February
hasDefinition a specific weekday on which a set of anchor dates fall in a given year
hasLimitation assumes use of a specific calendar system
differs between Gregorian and Julian calendars
hasOutcome a weekday index from 0 to 6
hasProperty can be any of the seven weekdays
depends on the year number
is constant within a given year
is the same weekday for all doomsday dates in that year
repeats every 400 years in the Gregorian calendar
hasStep adjust for the year's last two digits
find the century anchor day
reduce result modulo 7
isComponentOf calendar arithmetic
isTaughtIn mental calculation courses
recreational mathematics
partOf Doomsday algorithm NERFINISHED
relatedTo Doomsday rule NERFINISHED
Zeller's congruence NERFINISHED
anchor day of a century
mental calculation techniques
perpetual calendar
usedFor determining the weekday of any date in the same year
mental calculation of weekdays

Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

Conway’s Doomsday algorithm usesConcept Doomsday of a year
Conway’s Doomsday algorithm namedAfter Doomsday of a year
this entity surface form: Doomsday (reference weekday for a year)