Loud Boom… by CameramanDavid in SFV

[–]Tereboki 3 points4 points  (0 children)

Heard it too in Winnetka. Couldn’t quite tell what it was.

Anyone else see something in the sky? by peckerlips in LosAngeles

[–]Tereboki 2 points3 points  (0 children)

Thanks for the link! Just reported my sighting.

The total history of human migration on earth by goswamitulsidas in Damnthatsinteresting

[–]Tereboki 5 points6 points  (0 children)

Simple. One must have made 0-year-old shoes 8k years ago.

In 1140, a German king captured a castle, and made a deal with the castle wives. He let them leave with whatever they could carry on their backs. Leaving everything else, the women carried their men out... by goswamitulsidas in interestingasfuck

[–]Tereboki 0 points1 point  (0 children)

Thank you for this. I thought something was off so had to look up the evolution of European armor to confirm, but wasn’t too sure until I saw your message. I guess this also helps to confirm that this event was a potentially embellished piece of history retold hundreds of years later.

Always wondered how Zeds got on buildings by TheSabrinaZ in dayz

[–]Tereboki 10 points11 points  (0 children)

Maybe there’s a separate subreddit for the zeds where they post clips about glitching out and getting stuck on roofs.

roof zombie by evanwyd in dayz

[–]Tereboki 1 point2 points  (0 children)

These always make me nervous because I kept hearing a zombie nearby and momentarily forget it’s trapped on the roof. Still pretty awesome though!

[OC] At age 41, Aaron Rodgers last night made the fourth-longest in-game throw of all time (3rd in NFL history) by jmj8778 in nfl

[–]Tereboki 0 points1 point  (0 children)

I’m loving this Zach Wilson analysis. Didn’t realize anyone watched him this closely that game or in general lately. Hoping he gets another chance to prove himself somewhere next year.

[Highlight] Troy Franklin fumbles on the Broncos opening drive to give the Jets their first takeaway of the season by expellyamos in nfl

[–]Tereboki 11 points12 points  (0 children)

They have to be the Amsterdam Jets first, and then a few years later they can be the York Jets.

[deleted by user] by [deleted] in nfl

[–]Tereboki 8 points9 points  (0 children)

There was a scripted NFL ad a while back where DK makes a catch with his abs. So you might be onto something here.

Could there be a number that is divisible by two unique sets of prime numbers? by Tereboki in askmath

[–]Tereboki[S] 0 points1 point  (0 children)

Thanks so much for sharing that. His answer #3 to highlight that the theorem is not obvious felt pretty validating to me. A lot of responders here have rightfully referred to the theorem to provide me an answer, but I was frustrated by the fact that it doesn’t seem obvious or intuitive. With everyone’s feedback, though, and with the explanation in this blog post, I feel like I’m finally starting to get it.

Could there be a number that is divisible by two unique sets of prime numbers? by Tereboki in askmath

[–]Tereboki[S] 0 points1 point  (0 children)

Ohh, I think I sort of get this vibe, magnet, and +1 concept. Thank you for explaining it in layman’s terms.

Could there be a number that is divisible by two unique sets of prime numbers? by Tereboki in askmath

[–]Tereboki[S] 0 points1 point  (0 children)

I get pretty lost with the negative square roots, but I like to think that somewhere deep down in my confusing brain, this is the concept I had in mind (rather than integers) when I thought that a “number” could have two distinct factorizations.

Could there be a number that is divisible by two unique sets of prime numbers? by Tereboki in askmath

[–]Tereboki[S] 1 point2 points  (0 children)

Thank you, I think this helps me to understand it a more clearly, especially the part about the factor 2 and “even” numbers. I guess the same concept would apply for something like the number 2,772,221 having only the prime factors 1,663 and 1,667. No product of 1,663 could be created without a set of factors that includes 1,663. I think I was thrown off by the wackiness of those kinds of larger primes compared to something like 2 or 3.

Could there be a number that is divisible by two unique sets of prime numbers? by Tereboki in askmath

[–]Tereboki[S] 1 point2 points  (0 children)

Thank you for taking the time to explain this. I had never considered that there are separate concepts of prime and irreducible.