???? : ????? ?? ??? ??????? ???????

← 0 7 0 →
?1 0 1 2 3 4 5 6 7 8 9 → List of ?????s ? Integers ← 0 10 20 30 40 50 60 70 80 90 →
??????? ?????	???
??? ???? ???	7??? ; (seventh)
??? ?????	???
???? ???????	????
???? ???	????
?????? ????? ?????	hepta- / hept-
????? ????? ?????	septua-
??????	111 2
?????	21 3
??????	13 4
??????	12 5
??????	11 6
?????	7 8
?????????	7 12
???????????	7 16
????????	7 20
???? 36	7 36
?????? ??????	Z , ζ
?????	?
???? ?????	?
?????? ??? ?????	?
????	????:???? ??????
??????	?
???? ??????	七
????????	?
?????	?
?????	?
??????	?
????	?
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????	?

??? :	????? ??? BC ? ????? ??? ? ???? ???
????? :	20 ?? ????? BC 10 ?? ????? BC 0 ?? ????? BC ? 0 ?? ????? ? 10 ?? ????? 20 ?? ????? 30 ?? ?????
??? :	3 AD 4 AD 5 AD ? 6 AD ? 7 AD 8 AD 9 AD

??? :	? ' ?
????? :	? ?
??? :	? ' ?

This is a list of events occurring in the 0s, ordered by year.

????? ????

1
2
3
4
5
6
7
8
9

1 ( ??? ) ??? ????? ?? ?? ??? ????? ??? ??? ???? ??? ???????? ??? 1 ??? ???????? ??? ?? ?? ??? ????? ??? ??? ?? ??? ???? ??? ???????? ??? ?????? ??, ???? ?? ????? ?? ??? ???? ???, 1 ?? ????? ?? ??? ???? ??? ??? ?????? ?? ????????? ???? ????? ????? ??? ?? ??? ???????? ??? ?? ?? ??????? ????? ????? ??, 1 ????? ??? ?? ??? ???? ???????? ???? ??? ??? ????? ?? ??? ?????? ???????? ?? ???? ???? ?? ????? ?? ????? ????? ??, ???? ???? 2 , ??????? ??? ??????????? ????? 1 ???? ?????? ????? ??, 0 ??? ?????

1 ?? ??????? ?????? ????????? ??? ??????? ???? ???? ??, ??? ?? 1 ??? ???? ???? ?? ??? ?? ????? ???? ????? ?? ????? ??? ???????? ???? 1 ???? ?????? ???????????? ?? ??? ???? ?????? ?? ?????? ??? ???? ???? ????, ??? ??????? ???? ??? ???? 1 ?????? ????? ??, ????? ?? ??? ????? ???? ?? ????? 1 ??? ?????? ????? ???? ????? ???? ????? ????? ??; ?? 20??? ??? ?? ??? ??? ??? ????? ??? '?? ?????? ???? ???? ??? ??? ?? ??? ?????, 1 ?? ???-??? ?????? ???????? ?????? ?? ??? ???? ???? ???? ???

????? ???? ?????? ?????? ???????????? ?? ?????? ??? ????? ??? ?? ??? ?????? ???? ???? ?????? ????? ?? ????? ???? ??? ?? ?? ??? '?? ??? ???? ???? ?????, ?????, ??? ???? ?? ???? ??? ???????? ???

?? ?? ???? [ ???? ]

????? [ ???? ]

???? [ ???? ]

Awodey, Steve (2010). Category Theory (2 ed.). Oxford, UK: Oxford University Press . pp. xv, 1?336. ISBN 978-0-19-958-736-0 . Zbl 1291.00036 .
Blokhintsev, D. I. (2012). Quantum Mechanics .
Caldwell, Chris K.; Xiong, Yeng (2012). "What is the smallest prime?" . Journal of Integer Sequences . 15 (9, Article 12.9.7). Waterloo, CA: University of Waterloo David R. Cheriton School of Computer Science : 1?14. MR 3005530 . Zbl 1285.11001 .
Chrisomalis, Stephen (2010). Numerical Notation: A Comparitive History . New York: Cambridge University Press. doi : 10.1017/CBO9780511676062 . ISBN 978-0-521-87818-0 .
Conway, John H.; Guy, Richard K. (1996). The Book of Numbers . New York: Copernicus Publications. doi : 10.1007/978-1-4612-4072-3 . ISBN 0614971667 .
Cullen, Kristin (2007). Layout Workbook: A Real-World Guide to Building Pages in Graphic Design . Gloucester, MA: Rockport Publishers. pp. 1?240. ISBN 978-1-592-533-527 .
Gaitsgory, Dennis ; Lurie, Jacob (2019). Weil's Conjecture for Function Fields (Volume I) . Annals of Mathematics Studies. Vol. 199. Princeton: Princeton University Press . pp. viii, 1?311. doi : 10.2307/j.ctv4v32qc . ISBN 978-0-691-18213-1 . MR 3887650 . Zbl 1439.14006 .
Godbole, Achyut S. (2002). [[[:????:GBurl]] Data Comms & Networks ]. Tata McGraw-Hill Education. ISBN 978-1-259-08223-8 . {{ cite book }}: Check |url= value ( help )
Graham, Ronald L. ; Knuth, Donald E. ; Patashnik, Oren (1988). Concrete Mathematics . Reading, MA: Addison-Wesley. ISBN 0-201-14236-8 .
Halmos, Paul R. (1974). Naive Set Theory . Undergraduate Texts in Mathematics . Springer . pp. vii, 1?104. doi : 10.1007/978-1-4757-1645-0 . ISBN 0-387-90092-6 . MR 0453532 .
Hindley, J. Roger ; Seldin, Jonathan P. (2008). Lambda-Calculus and Combinators: An Introduction (2nd ed.). Cambridge, UK: Cambridge University Press . pp. xi, 1?358. ISBN 978-1-139-473-248 . MR 2435558 .
Hodges, Andrew (2009). One to Nine: The Inner Life of Numbers . New York, NY: W. W. Norton & Company . pp. 1?330. ISBN 9780385672665 . S2CID 118490841 .
Horn, Roger A.; Johnson, Charles R. (2012). "0.2.8 The all-ones matrix and vector". Matrix Analysis . Cambridge University Press. p. 8. ISBN 9780521839402 . .
Huddleston, Rodney D. ; Pullum, Geoffrey K. ; Reynolds, Brett (2022). A student's Introduction to English Grammar (2nd ed.). Cambridge: Cambridge University Press . pp. 1?418. ISBN 978-1-316-51464-1 . OCLC 1255524478 .
Hurford, James R. (1994). Grammar: A Student's Guide . Cambridge, UK: Cambridge University Press . pp. 1?288. ISBN 978-0-521-45627-2 . OCLC 29702087 .
Kottwitz, Robert E. (1988). "Tamagawa numbers" . Annals of Mathematics . 2. 127 (3). Princeton, NJ: Princeton University & the Institute for Advanced Study : 629?646. doi : 10.2307/2007007 . JSTOR 2007007 . MR 0942522 .
Miller, Steven J. , ed. (2015). Benford's law: theory and applications . Princeton, NJ: Princeton University Press . pp. xxvi, 1?438. ISBN 978-0-691-14761-1 . MR 3408774 .
Olson, Roger (2017). The Essentials of Christian Thought: Seeing Reality through the Biblical Story . Grand Rapids, MI: Zondervan Academic. pp. 1?252. ISBN 9780310521563 .
Peano, Giuseppe (1889). Arithmetices principia, nova methodo exposita [ The principles of arithmetic, presented by a new method ]. An excerpt of the treatise where Peano first presented his axioms, and recursively defined arithmetical operations. Turin: Fratres Bocca. pp. xvi, 1?20. JFM 21.0051.02 .
Peano, Giuseppe (1908). Formulario Mathematico [ Mathematical Formulary ] (V ed.). Turin: Fratres Bocca. pp. xxxvi, 1?463. JFM 39.0084.01 .
Sandifer, C. Edward (2007). How Euler Did It . The MAA Euler Celebration. Vol. III. Washington, DC: Mathematical Association of America . pp. 1?237. ISBN 978-0-88385-563-8 . MR 2321397 .
Sierpi?ski, Wacław (1988). Elementary Theory of Numbers . North-Holland Mathematical Library. Vol. 31 (2nd ed.). Elsevier . pp. 1?513. ISBN 978-0-08-096019-7 . MR 0930670 .
Stillwell, John (1994). Elements of Algebra: Geometry, Numbers, Equations . Springer-Verlag . pp. xi, 1?181. ISBN 9783540942900 . MR 1311026 . Zbl 0832.00001 .
Sung, Kelvin; Smith, Gregory (2019). Basic Math for Game Development with Unity 3D: A Beginner's Guide to Mathematical Foundations .

2 [ ???? ]

?? ?????? ????? ?? ???? ???? ??

????? ??? [ ???? ]

????? ???? ?? ????

????? [ ???? ]

?? ??? ???? ??? ????? ????? ????? ????????? ?? ???? ?? ???? ???

3 [ ???? ]

3 ( ????? ??? ?? ??? ????? ??

??? (??????, ???????, ?????), ??? (??????, ?????????, ????????), ??? (???, ??? ???) ??? ???? ?? ?????? ???? ????? ???

???? [ ???? ]

?????-???? [ ???? ]

?????-??? [ ???? ]

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?????-??? [ ???? ]

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?????-????? [ ???? ]

??????-????? [ ???? ]

???? ???? ?? ??? ?? ???? ??? ????? ????? ??? ?? ????????? ?? ??? ?? ???? ???

4 [ ???? ]

4

5 [ ???? ]

5

6 [ ???? ]

6 ( ????? ??? ?? ??? ??? ???

???? [ ???? ]

?????-???? [ ???? ]

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?????-??? [ ???? ]

?????-????? [ ???? ]

??????-????? [ ???? ]

???? ???? ?? ??? ?? ???? ??? ????? ????? ??? ?? ????????? ?? ??? ?? ???? ???

7 [ ???? ]

7 ??? ???, ????? ??? ??? ?????? ??? ????? ???? ???? ?? 6 ??? ??? ????? ?? ??? 8 ??? ??? ???? ???? ???? ????? ??? ????? ????? ?? ??? ?? ??? ????? ??? ??? ?? ??? ???? ???? ??? ??? ????? ????? ???

????? [ ???? ]

???, ???? ???? ????? ?? ???? ??? ????? ?????? ?? (?????? 2 ³ ? 1 = 7 ) ???? ?? ??? ????? ?????? ?? ??, ?????? ??? 3, ???? ?? ??? ????? ?????? ??? ?? ??????-??????-???????? ?????? ^[1] a ??????? ?????? , ^[2] ???????? ?????? , ^[3] ???? ?????? , ^[4] ???? ???? (???? ??????), ^[5] ??? ?????? (???? ??? ????? ??? ??????),??? ???? ????? ??????? ??? ^[6]

????? [ ???? ]

↑ "Sloane's A088165: NSW primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .
↑ "Sloane's A050918: Woodall primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .
↑ "Sloane's A088054: Factorial primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .
↑ "Sloane's A031157: Numbers that are both lucky and prime" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .
↑ "Sloane's A035497: Happy primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .
↑ "Sloane's A003173: Heegner numbers" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

8 [ ???? ]

8

9 [ ???? ]

9

References [ ???? ]

[1] "Sloane's A088165: NSW primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[2] "Sloane's A050918: Woodall primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[3] "Sloane's A088054: Factorial primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[4] "Sloane's A031157: Numbers that are both lucky and prime" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[5] "Sloane's A035497: Happy primes" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[6] "Sloane's A003173: Heegner numbers" . The On-Line Encyclopedia of Integer Sequences . OEIS Foundation . Retrieved 2016-06-01 .

[1]

[2]

[3]

[4]

[5]

[6]

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2 [ ???? ]

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4 [ ???? ]

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6 [ ???? ]

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7 [ ???? ]

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8 [ ???? ]

9 [ ???? ]

References [ ???? ]