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Millennium: 2nd millennium
Centuries: 17th century18th century19th century
Decades: 1700s  1710s  1720s  – 1730s –  1740s  1750s  1760s
Years: 1733 1734 173517361737 1738 1739
1736 by topic:
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1736 in other calendars
Gregorian calendar 1736
Ab urbe condita 2489
Armenian calendar 1185
Assyrian calendar 6486
Bengali calendar 1143
Berber calendar 2686
British Regnal year Geo. 2 – 10 Geo. 2
Buddhist calendar 2280
Burmese calendar 1098
Byzantine calendar 7244–7245
Chinese calendar 乙卯(Wood Rabbit)
4432 or 4372
    — to —
丙辰年 (Fire Dragon)
4433 or 4373
Coptic calendar 1452–1453
Discordian calendar 2902
Ethiopian calendar 1728–1729
Hebrew calendar 5496–5497
Hindu calendars
 - Vikram Samvat 1792–1793
 - Shaka Samvat 1658–1659
 - Kali Yuga 4837–4838
Holocene calendar 11736
Igbo calendar 736–737
Iranian calendar 1114–1115
Islamic calendar 1148–1149
Japanese calendar Kyōhō 21 / Genbun 1
Julian calendar Gregorian minus 11 days
Korean calendar 4069
Minguo calendar 176 before ROC
Thai solar calendar 2278–2279

1736 (MDCCXXXVI) was a leap year starting on Sunday (dominical letter AG) of the Gregorian calendar and a leap year starting on Thursday (dominical letter DC) of the Julian calendar, the 1736th year of the Common Era (CE) and Anno Domini (AD) designations, the 736th year of the 2nd millennium, the 36th year of the 18th century, and the 7th year of the 1730s decade. Note that the Julian day for 1736 is 11 calendar days difference, which continued to be used from 1582 until the complete conversion of the Gregorian calendar was entirely done in 1929.




Date unknown




  1. Piippola, Takalo. "Degree measurements by de Maupertuis in the Tornionlaakso Valley 1736-1737". Retrieved May 6, 2012.<templatestyles src="Module:Citation/CS1/styles.css"></templatestyles>
  2. Journal du voyage fait par ordre du roi à l'équateur. Paris. 1751.<templatestyles src="Module:Citation/CS1/styles.css"></templatestyles>
  3. Theorematum Quorundam ad Numeros Primos Spectantium Demonstratio.
  4. An Introduction to the Doctrine of Fluxions, and a Defence of the Mathematicians Against the Objections of the Author of the Analyst.