Tuesday November 22, 1718
A date scroll with Latin text from “The Extremes of Good and Evil” by Cicero, written in 45 BC.

November 22, 1718: Day of the Week

November 22, 1718 was the 326th day of the year 1718 in the Gregorian calendar. There were 39 days remaining until the end of the year. The day of the week was Tuesday.

The day of the week for November 22, 1718 under the old Julian calendar was Saturday. Did you notice the difference with the Gregorian calendar?

If you are trying to learn French then this day of the week in French is mardi.

A person born on this day will be 305 years old today. If that same person saved a Half dollar every day starting at age 5, then by now that person has accumulated $54,845.50 today.

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Here’s the November 1718 Gregorian calendar. You can also browse the full year monthly 1718 calendar.

November 1718
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Zodiac & Birthstone

Scorpio is the zodiac sign of a person born on this day. Topaz is the modern birthstone for this month. Pearl is the mystical birthstone from Tibetan origin that dates back over a thousand years.

November 22, 1718 Historical Event(s)

1718
Off the coast of North Carolina, British pirate Edward Teach (best known as “Blackbeard”) is killed in battle with a boarding party led by Royal Navy Lieutenant Robert Maynard.

Gregorian versus the old Julian calendar

A note to students, teachers, scholars and anyone else passionate about this topic. As stated in the front page, this website is using the Gregorian calendar as the basis for all “day of the week” computation whether or not the Gregorian calendar is relevant for the date in question (November 22, 1718). Educators should point out the primary reason why Pope Gregory XIII introduced a new calendar system in October 1582. That is, to make the computation for the annual date of Easter more accurate since it is the foundation of the Christian faith.

Even with that purpose in mind, the Gregorian calendar too will become out of sync. It has a known approximation error of about one day for every 7,700 years assuming a constant time interval between vernal equinoxes (which is not true). This is better compared to the one day for every 128 years error of the Julian calendar.

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