Never enough, that's a shareholder-beholden corporation for you. Parasitic-ridden creature devouring everything in sight to feed its parasites.
finkrat
joined 1 year ago
Self-diagnosed with way too many symptoms of Autism and ADHD.
I'm moderately near sighted so my dependence on my vision as an important sense is lower than normal - I don't focus on visuals very well to begin with, and then Autism on top of it.
If I look at someone, which itself isn't frequent, I look at their face, I don't look right at their eyes. Even when I feel like I'm looking toward the eyes I'm kind of "not focusing" on them per se.
People ask me what someone's eyes look like or their expression was or even eye color, I couldn't tell you. Brain straight up doesn't register it unless I go out of my way to monitor it and then I'm weird for doing so.
Eye contact is a bit "intimate" IMO. You don't need it for day-to-day conversation.
I have eye contacted my wife, but I trust her. Not a regular occurrence. And even then it's a bit odd, but it's her, doesn't bother me as much.
Hah, I have one that likes to just float in front of my shed for some bizarre reason, I always try to avoid it for concern that it could sting but knowing this I may just ignore it now lol, ty
That's how you get to Revolver Ocelot, gotta use C4.
When the comment experiences more sexual attraction than you do 🙃
Execs: "Why was Xbox third place this generation?!"
Product Managers: "Uuuh idk let's check Reddit"
Reddit: "Well first there's not much in the way of AAA--"
Exec: "THAT'S IT! FIRE OUR INDIE STUDIOS! EVERYBODY MAKES AAA RIGHT NOW!!"
Maybe we should blow up Earth first, show it who's boss
D A N K E Y K A N G
Awfully hard to recompile OpenSSH when you're an ethereal flaming bird-fish
What's sad is people are taking this seriously because someone believing this at face value as a bad thing isn't entirely farfetched lol
Previous statement from author is that the girl is a fish
The fish is dead, long live the fish
I threw this at ChatGPT, it was entertaining.
Q: If you had a chessboard with dimensions comparable to the standard world chess tournament boards, and placed a grain of rice on a square, and then moved to the next square and doubled the amount of rice on that square that you used in the previous one, and kept doing this pattern of picking a square and placing twice as many grains as you did on the last one, approximately how many squares could you fill before the rice starts to overflow into other spaces?
A: Let's analyze the problem step-by-step to determine how many squares can be filled before the rice starts to overflow.
Understanding the problem: You start with 1 grain of rice on the first square of a chessboard. On each subsequent square, you double the number of grains of rice from the previous square. This means the number of grains on the ( n )-th square is ( 2^{n-1} ).
Capacity and overflow: We need to find the point at which the total amount of rice becomes excessively large, potentially exceeding the board's capacity. This problem is fundamentally a geometric progression and exponential growth problem.
Chessboard specifics: A standard chessboard has 64 squares.
Exponential growth: Let's calculate the number of grains of rice on a few key squares to understand the rapid growth:
Total grains on the board: The total number of grains of rice after filling all 64 squares is the sum of the geometric series: [ S = 2^0 + 2^1 + 2^2 + \ldots + 2^{63} ] The sum of this series can be calculated as: [ S = 2^{64} - 1 ] This is a massive number: [ 2^{64} - 1 \approx 18.45 \times 10^{18} \text{ grains} ]
Practical limitations: In reality, the amount of rice that can fit on a square or even within the confines of a board or room will quickly become unrealistic after a relatively small number of squares. For example:
Given the calculations above, the exact square where the rice starts to overflow would depend heavily on the physical capacity of the square, which we've assumed to be quite large in this hypothetical.
Therefore, if we were to realistically consider overflow within a standard physical context, you might see overflow happening anywhere from the 20th to 30th squares, given the doubling nature of the sequence.