Bitwise operations in gimkit

Dc is blocked on school wifi, so I’m just gonna use my hotspot lol.

Okay on discord, not really sure what to do now.

Alright- now you need to join the gimhook discord. Give a minute to find the link to it.

@jjnitzan

How is this still open? Just bring it to anywhere else.

Jeffo has always said that if we want to get really off topic, we should take it some place else, like padlets or discord. At the moment, we are doing exactly that. By being off topic short term, we can be on topic long term.

As for why this post is still open, it’s because it hasn’t been solved yet, but I am looking at jjnitzans post about how it’s probably impossible and considering closing it.

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I can’t access discord :frowning:

Uhhhh. Idk why, but discord seems to believe no buttons should work.

I would really like to get this back on topic as soon as possible soo… jjnitzan you should just be able to go on your device you have discord on, open that site I sent, and then you will be invited to join the server and we can stop talking here.

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This is what I mean by discord being weird.

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@jjnitzan try this one: Gimhook

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I’ll also do that when Discord is available to me

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Made it in :slight_smile:

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Alright! Now, we can get back on topic here.

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Yeah, I have been looking at it, and I come to the same exact conclusion : It is not supposed to be possible.

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SOMEONE MAY HAVE POSTED SOMETHING SIMULAR OR THIS MIGHT BE WRONG BUT THIS IS MY RESEARCH
This is a bit late posting this but I have come to some conclusions. It shouldn’t be possible for me at least. I asked some AI (not just ChatGPT duh) and come to the conclusion that assuming is one of the only ways. They all came to the conclusion that 2^n will always be 0. Most of the AI didn’t tell me the process only the answer, but heres what I can provide
**Given that number 1 is 2863311530 and number 2 is 2^n (in which n is an integer), you have to do a bitwise AND operation between these two numbers. If you calculate 2^n then you have to assume n is a random number. Say we substitute using 4 which is 2^4 (16). Heres the interesting part,
2863311530 → 10101010101010101010101010101010
16 → 00000000000000000000000000010000
---------------------------------------------------
Result → 00000000000000000000000000000000
which if you don’t understand then it means that you divide by 2 and have the remainder until you finish 1.
1431655765 / 2 = 715827882 (remainder 1)
715827882 / 2 = 357913941 (remainder 0)
357913941 / 2 = 178956970 (remainder 1)
178956970 / 2 = 89478485 (remainder 0)
89478485 / 2 = 44739242 (remainder 1)
44739242 / 2 = 22369621 (remainder 0)
22369621 / 2 = 11184810 (remainder 1)
11184810 / 2 = 5592405 (remainder 0)
5592405 / 2 = 2796202 (remainder 1)
2796202 / 2 = 1398101 (remainder 0)
1398101 / 2 = 699050 (remainder 1)
699050 / 2 = 349525 (remainder 0)
349525 / 2 = 174762 (remainder 1)
174762 / 2 = 87381 (remainder 0)
87381 / 2 = 43690 (remainder 1)
43690 / 2 = 21845 (remainder 0)
21845 / 2 = 10922 (remainder 1)
10922 / 2 = 5461 (remainder 0)
5461 / 2 = 2730 (remainder 1)
2730 / 2 = 1365 (remainder 0)
1365 / 2 = 682 (remainder 1)
682 / 2 = 341 (remainder 0)
341 / 2 = 170 (remainder 1)
170 / 2 = 85 (remainder 0)
85 / 2 = 42 (remainder 1)
42 / 2 = 21 (remainder 0)
21 / 2 = 10 (remainder 1)
10 / 2 = 5 (remainder 0)
5 / 2 = 2 (remainder 1)
2 / 2 = 1 (remainder 0)
1 / 2 = 0 (remainder 1)
**This is only my conclusion and I’m not sure if it is right but I thought wouldn’t it be funny if @Blackhole927 just made us do some business/school work so technically 0 should be the answer.

carrot, lol (if you know what I mean)

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you wanna make a computer in gimkit? here’s a guide for a keyboard

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I’m fully aware of this guide, and it’s not the most effective user interface in my opinion. I would personally go for a TV-type keyboard interface.

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isn’t this a bit off topic though?

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@Blackhole927 you never said what you wanted for help, if we can confirm that 0 is the answer please mark it as resolved (npc admin voice). IDK why but looking at it that says unresolved makes me wanna punch my monitor lol.

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He needs a formula with no recursion that can solve ANY 32bit AND equation.

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