Skip to main content

369 SM Eusi Kajadian | Nu babar | Nu pupus | Rujukan | Tempo ogé | Tumbu luar | Menu navigasitséngalengkepan

Taratas kalénder360-an SM


Saméméh MaséhiKalénder Gregorian












369 SM




Ti Wikipédia, énsiklopédia bébas






Loncat ke navigasi
Loncat ke pencarian









Abad:

abad ka-5 SM - abad ka-4 SM - abad ka-3 SM

Dékade:

390-an SM  380-an SM  370-an SM - 360-an SM - 350-an SM  340-an SM  330-an SM 


Taun:

372 SM 371 SM 370 SM - 369 SM - 368 SM 367 SM 366 SM


































369 SM dina kalénder séjén

Kalénder Gregorian
369 SM


Ab urbe condita
385

Kalénder Arménia

N/A

Kalénder Cina
2268/2328
([[Daur séksagenari|]]年)
— nepi ka —
2269/2329
(子年)

Kalénder Étiopia
-376 – -375

Kalénder Yahudi
3392 – 3393

Kalénder Hindu

- Vikram Samvat
-313 – -312
- Shaka Samvat

N/A
- Kali Yuga
2733 – 2734

Kalénder Iran
990 BP – 989 BP

Kalénder Islam
1021 SH – 1020 SH

Kalénder Jepang

- Taun penjajahan

Kōki 292
(皇紀292年)
- Jaman Jōmon
9632

Kalénder panonpoé Thai
175


t·s·é

369 SM nyaéta taun ka-369 Saméméh Maséhi dina Kalénder Gregorian.




Eusi





  • 1 Kajadian


  • 2 Nu babar


  • 3 Nu pupus


  • 4 Rujukan


  • 5 Tempo ogé


  • 6 Tumbu luar




Kajadian |



Nu babar |



Nu pupus |



Rujukan |





Tempo ogé |



Tumbu luar |





Nuvola apps clock.png



Dicomot ti "https://su.wikipedia.org/w/index.php?title=369_SM&oldid=416602"










Menu navigasi


























(window.RLQ=window.RLQ||[]).push(function()mw.config.set("wgPageParseReport":"limitreport":"cputime":"0.056","walltime":"0.095","ppvisitednodes":"value":1205,"limit":1000000,"ppgeneratednodes":"value":0,"limit":1500000,"postexpandincludesize":"value":5968,"limit":2097152,"templateargumentsize":"value":3063,"limit":2097152,"expansiondepth":"value":13,"limit":40,"expensivefunctioncount":"value":0,"limit":500,"unstrip-depth":"value":0,"limit":20,"unstrip-size":"value":0,"limit":5000000,"entityaccesscount":"value":0,"limit":400,"timingprofile":["100.00% 70.544 1 -total"," 68.26% 48.155 1 Citakan:TaunDinaKalenderSejen"," 22.94% 16.180 4 Citakan:Chinese_calendar/cycle"," 21.17% 14.936 1 Citakan:Taun_nav_SM"," 14.99% 10.574 1 Citakan:TaunDinaKalenderSejen/Japanese"," 12.18% 8.594 4 Citakan:JD"," 11.18% 7.884 1 Citakan:Nengo"," 10.28% 7.253 1 Citakan:Kalender-pondok"," 8.26% 5.825 2 Citakan:Chinese_calendar/year_name"," 6.39% 4.507 1 Citakan:Tnavbar"],"cachereport":"origin":"mw1262","timestamp":"20190409184224","ttl":2592000,"transientcontent":false);mw.config.set("wgBackendResponseTime":129,"wgHostname":"mw1244"););

Popular posts from this blog

Reflective Organisation Design Cloistered Grant Integrate Beans Dog 상황 수입 유교 Nation Needless...

What is the multidegree of a curve $C subset mathbbP^n times mathbbP^m$? The 2019 Stack Overflow Developer Survey Results Are In Announcing the arrival of Valued Associate #679: Cesar Manara Planned maintenance scheduled April 17/18, 2019 at 00:00UTC (8:00pm US/Eastern)$mathcalL$ is very ample, $mathcalU$ is generated by global sections $Rightarrow$ $mathcalL otimes mathcalU$ is very ampleHilbert polynomial and Chern classesComputing $H^k(mathbbCP^n times mathbbCP^m, mathcalO^*(mathbbCP^n times mathbbCP^m))$.Proof of $mathcalO_mathbbP^1 times mathbbP^1(a,b)$ is ample $iff$ $a,b >0$.Smooth curve of genus $1$ in $mathbbP_mathbbC^1times mathbbP_mathbbC^1$.When is the canonical sheaf of a curve very ample?Line bundle on projective $A$-scheme is the difference between two very ample line bundlesCanonical Divisor of Product of Smooth Curves is AmpleHilbert polynomial of $mathcalL$ when $StomathbbP^2$ finiteTensor product of very ample line bundle with globally generated line bundle is very ample

A recreational problem The 2019 Stack Overflow Developer Survey Results Are In Unicorn Meta Zoo #1: Why another podcast? Announcing the arrival of Valued Associate #679: Cesar Manaraprime factors of numbers formed by primorialsAll the small primes close together yet againSimple quadratic, crazy question part 2Can every odd prime $pne 11$ be the smallest prime factor of a carmichael-number with $3$ prime factors?Is the product of consecutive primes in $(a, b)[n]$ $=$ $1$ $pmod ab$?Pythagorean triples that “survive” Euler's totient functionA question about a certain type of primesPrimes of the form $p^2+p+41$