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  2. Template:Birth date and age - Wikipedia

    en.wikipedia.org/wiki/Template:Birth_date_and_age

    Number: required: Month of birth: 2 month: The month (number) in which the person was born. Example 2: Number: required: Day of birth: 3 day: The day (number) in which the person was born. Example 24: Number: required: Day first: df: When set to 'y' or 'yes', the date of birth is output in a DMY format. Auto value yes: Boolean: optional: Month ...

  3. Template:Birth-date and age - Wikipedia

    en.wikipedia.org/wiki/Template:Birth-date_and_age

    Note: The template may not calculate the age correctly if a full date (month, day, year) is not provided. For example, a person who was born in 1941 could be either 83 or 84, depending on whether they have reached their birthday in the current year: {{Birth-date and age|1941}} → 1941 () (age 84)

  4. Wikipedia:Age calculation templates - Wikipedia

    en.wikipedia.org/wiki/Wikipedia:Age_calculation...

    Wikipedia uses several templates that self-update every day to keep date and age information current. These are very useful for a dynamic online encyclopedia and save users from having to regularly update that kind of information.

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  6. List of prime ministers of Canada by birthdate, birthplace ...

    en.wikipedia.org/wiki/List_of_prime_ministers_of...

    Prime Minister Birth date Birthplace Province/country In office Age taking office Age leaving office Post-premiership time Death date Age Sir John A. Macdonald: January 11, 1815

  7. Template:Birth based on age as of date - Wikipedia

    en.wikipedia.org/wiki/Template:Birth_based_on...

    Number: required: Year: 2: Year of publication of reference. Example 1950: Number: required: Month: 3: Month of publication of reference. Example 8 or August: String: suggested: Day: 4: Day of publication of reference. Example 21: Number: suggested: Hide age: noage: Set to a value of 'yes' to display year of birth without the age. Default no (i ...

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  9. Birthday problem - Wikipedia

    en.wikipedia.org/wiki/Birthday_problem

    The expected number of people needed until every birthday is achieved is called the Coupon collector's problem. It can be calculated by nH n, where H n is the n th harmonic number. For 365 possible dates (the birthday problem), the answer is 2365.