Official Count to 1 Trillion Thread

MMS

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352 = 25 × 11, the number of n-Queens Problem solutions for n = 9. It is the sum of two consecutive primes (173 + 179).

The number of international appearances by Kristine Lilly for the USA women's national football (soccer) team, an all-time record for the sport.

The country calling code for Luxembourg

560062ce9dd7cc1f008bbf6b


:ehh:
 

MMS

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353

In connection with Euler's sum of powers conjecture, 353 is the smallest number whose 4th power is equal to the sum of four other 4th powers, as discovered by R. Norrie in 1911:[1][2][3]

6e241c36a960745490ea70041ba8b96e46c28538


353 is a palindromic prime,[4] an irregular prime,[5] and a super-prime.[6] 353 is one of the solutions to the stamp folding problem: there are exactly 353 ways to fold a strip of eight blank stamps into a single flat pile of stamps.[7] In a seven-team round robin tournament, there are 353 combinatorially distinct outcomes in which no subset of teams wins all its games against the teams outside the subset; mathematically, there are 353 strongly connected tournaments on seven nodes.[8]

Draw out also the spear, and stop the way against them that persecute me: say unto my soul, I am thy salvation.
 

NoMorePie

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354 (1) Every one commits an offence who has in his possession any property or thing or any proceeds of any property or thing knowing that all or part of the property or thing or of the proceeds was obtained by or derived directly or indirectly from

  • (a) the commission in Canada of an offence punishable by indictment; or

  • (b) an act or omission anywhere that, if it had occurred in Canada, would have constituted an offence punishable by indictment.
 
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MMS

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356 = 22 × 89, Mertens function returns 0,[30] self number.[10]

Strong's Greek: 356. ἀναλογία (analogia) -- proportion

356 analogía (from 303 /aná, "up, completing a process" and 3056 /lógos, "reasoning, word") – properly, analogous reasoning, moving from one point of a comparison (up) to the other.

[The English word, "analogy," is derived from this term.]

Gematria value of tofu is 356 - English, Hebrew and Simple Gematria Calculator Values

Japanese Tofu Delivery Driver :jbhmm:

InitalD86_14_W355_H250.jpg

 

MMS

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363

  • 363 is the sum of nine consecutive primes (23 + 29 + 31 + 37 + 41 + 43 + 47 + 53 + 59).
  • It is an odd, composite, positive, real integer, composed of a prime (3) and a prime squared (112).
  • The 363rd day in a year is 29 December (28 December in leap years).
  • 363 is a palindromic number in bases 3, 10, 11 and 32.
  • Any subset of its digits is divisible by three.
  • 363 is a repdigit (BB) in base 32.
  • 363 is a 122-gonal number.
  • 363 is a deficient number.
  • 363 is the sum of five consecutive powers of 3 (3 + 9 + 27 + 81 + 243) deficient number.
  • The Mertens function returns 0.[1]
  • 363 cubits is the solution given to Rhind Mathematical Papyrus question 50 – find the side length of an octagon with the same area as a circle 9 khet in diameter [1].
  • 363 can be expressed as the sum of three squares in four different ways: 112 + 112 + 112, 52 + 72 + 172, 12 + 12 + 192, and 132 + 132 + 52.
  • 363 is a perfect totient number.

Gematria value of most high god is 363 - English, Hebrew and Simple Gematria Calculator Values

Hypsistarians - Wikipedia

Mention by Goethe[edit]
After describing his difficulties with mainstream religion, Goethe laments that

...I have found no confession of faith to which I could ally myself without reservation. Now in my old age, however, I have learned of a sect, the Hypsistarians, who, hemmed in between heathens, Jews and Christians, declared that they would treasure, admire, and honour the best, the most perfect that might come to their knowledge, and inasmuch as it must have a close connection to the Godhead, pay it reverence. A joyous light thus beamed at me suddenly out of a dark age, for I had the feeling that all my life I had been aspiring to qualify as a Hypsistarian. That, however, is no small task, for how does one, in the limitations of one's individuality, come to know what is most excellent?[9]
 

Koichos

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K'lal Yisraʾel
:וְהִנֵּה אֵין בֵּין שֶׁנִּכְנַס לָאָרֶץ עַד שֶׁנּוֹלָד דָּוִד רַק שְׁלֹשׁ מֵאוֹת שִׁשִּׁים וָשֵׁשׁ שָׁנָה​

The time elapsed between [ʿAm Yisroʾél] entering the land [Araṣ Yisroʾél] and the birth of Dowidh [Hamalach] was only 366 years. (the "Ib'n ʿAzro", R' Avrohom ban Meïr on Ruth 4:17)
 
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