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About 67

way ironic how Baidu censors concentration camps with "strange tiles" and helps all the more to localize them

way ironic how Baidu censors concentration camps with "strange tiles" and helps all the more to localize them

@VuLeHaThuy said in #9:

six seven

Haluatķo kůolla vái miŧä?

@VuLeHaThuy said in #9: > six seven Haluatķo kůolla vái miŧä?

@HuaTianXiangQi said in #7:

Source: Baidu

Can you find us some cool pictures of xi jingping with winnie the pooh using baidu?

1234

Zhong Xina then?

@HuaTianXiangQi said in #7: > > > Source: Baidu > > > > Can you find us some cool pictures of xi jingping with winnie the pooh using baidu? > > 1234 Zhong Xina then?

67 is also a Chen prime (because 67 plus 2, which is 69, is also a prime). It is also a Gaussian prime, because it can't form into (a+bi)(a-bi) and can be represented by 4n+3. It is also the 7th number that is both a lucky number and a prime.

The reciprocal of 67 has a repeating decimal of 0149253731343283582089552238805970, with a length of 33.

For integers up to four digits, if twice the last two digits minus the remaining part of the number (subtract the smaller from the larger) is a multiple of 67, then the number itself is a multiple of 67.

If the number has more than four digits, draw a separator between the fourth and fifth digits; between the eighth and ninth digits; between the twelfth and thirteenth digits, and so on. Continue in this way, noting that the order starts with a separator between the fourth and fifth digits. For every group of four digits, handle them using the method for "integers within four digits." Pay attention: for each group of four digits, compare twice the value of the last two digits with the remaining digits to see which is larger. You can do it like this: for each four-digit group, take twice the last two digits and subtract the remaining digits; the difference will be negative if the smaller is subtracted from the larger. Then, look at the position of the last digits of these "four-digit numbers" in the overall number, and add the corresponding number of zeros to the calculated difference of that four-digit group to form the difference for that four-digit segment (for example, for 561279439728, the difference for the 5612 segment is -3,200,000,000). Finally, add up all these four-digit segment differences. If the sum is a multiple of 67, then the number is divisible by 67.

67 is also a Chen prime (because 67 plus 2, which is 69, is also a prime). It is also a Gaussian prime, because it can't form into (a+bi)(a-bi) and can be represented by 4n+3. It is also the 7th number that is both a lucky number and a prime. The reciprocal of 67 has a repeating decimal of 0149253731343283582089552238805970, with a length of 33. For integers up to four digits, if twice the last two digits minus the remaining part of the number (subtract the smaller from the larger) is a multiple of 67, then the number itself is a multiple of 67. If the number has more than four digits, draw a separator between the fourth and fifth digits; between the eighth and ninth digits; between the twelfth and thirteenth digits, and so on. Continue in this way, noting that the order starts with a separator between the fourth and fifth digits. For every group of four digits, handle them using the method for "integers within four digits." Pay attention: for each group of four digits, compare twice the value of the last two digits with the remaining digits to see which is larger. You can do it like this: for each four-digit group, take twice the last two digits and subtract the remaining digits; the difference will be negative if the smaller is subtracted from the larger. Then, look at the position of the last digits of these "four-digit numbers" in the overall number, and add the corresponding number of zeros to the calculated difference of that four-digit group to form the difference for that four-digit segment (for example, for 561279439728, the difference for the 5612 segment is -3,200,000,000). Finally, add up all these four-digit segment differences. If the sum is a multiple of 67, then the number is divisible by 67.

Why do they only represent 67 with the cursed 6-7? Why not 66-1, or 65-2, or even 24-23! 67 is such a beautiful prime, which makes you gasp when you see a prime so big when you factorize a number, yet it is being ruined in this disrespectful way of brainrot.

Why do they only represent 67 with the cursed **6-7**? Why not 66-1, or 65-2, or even 24-23! 67 is such a beautiful prime, which makes you gasp when you see a prime so big when you factorize a number, yet it is being ruined in this disrespectful way of brainrot.

67 is also:

  • The 52nd deficient number, the sum of its proper divisors is 1, and its deficiency is 66. The previous one is 65, the next one is 68.
  • The 44th unusual number, with the prime factor greater than its square root being 67. The previous one is 66, the next one is 68.
  • The 42nd number with no square factors. The previous one is 66, the next one is 69.
  • The 31st decimal repdigit. The previous one is 64, the next one is 71.
67 is also: * The 52nd deficient number, the sum of its proper divisors is 1, and its deficiency is 66. The previous one is 65, the next one is 68. * The 44th unusual number, with the prime factor greater than its square root being 67. The previous one is 66, the next one is 68. * The 42nd number with no square factors. The previous one is 66, the next one is 69. * The 31st decimal repdigit. The previous one is 64, the next one is 71.

Person: Mentions using Baidu as a search engine in the context of numbers

Everyone else: Immediately starts bashing China

Look, I don't have the most favorable view of everything the country does either, but there's a time and place for everything...

Person: Mentions using Baidu as a search engine in the context of numbers Everyone else: Immediately starts bashing China Look, I don't have the most favorable view of everything the country does either, but there's a time and place for everything...

It's interesting how this started as a brain-rot thread, then advanced into some actually brain-cell-requiring thread.

It's interesting how this started as a brain-rot thread, then advanced into some actually brain-cell-requiring thread.

@chesspanda6 said in #18:

It's interesting how this started as a brain-rot thread, then advanced into some actually brain-cell-requiring thread.

true XD

@chesspanda6 said in #18: > It's interesting how this started as a brain-rot thread, then advanced into some actually brain-cell-requiring thread. true XD

I love 67*-*
IMG_7989.jpeg

I love 67*-* ![IMG_7989.jpeg](https://image.lichess1.org/display?fmt=webp&h=0&op=resize&path=V0TOU8jsf56N.jpg&w=864&sig=6318aff091edb05557a95ef1d66a9ca7a30d8d30)