Random Pictures
Are you (not) a bot?
We think you are! Contact me if you're human :) (forward me your user agent:mozilla/5.0 applewebkit/537.36 (khtml, like gecko; compatible; claudebot/1.0; +claudebot@anthropic.com))All images (53 in total) on this page are licensed under the CC BY-NC-SA 4.0 license and were created by Arija A.. You can review the full legal details of the license in the license file. To follow my journey, subscribe to pics RSS feed!
If you'd like the raw, uncompressed, full-resolution files, feel free to contact me, and I may be able to share them with you :) This page has been visited 3145 times.
![LinkedIn post by Arija A.:
AriGPT just hit 100π queries processed! That's huge. AriGPT is the future of core AI, just as π is essential to mathematics:
π = C/d + AriGPT
AriGPT is central to unlocking a deeper level of conversation and innovation. The plus sign in the formula shows that it's not just another tool - it's the game-changer that brings precision, creativity, and intelligence to the table.
With AriGPT, you're not just solving problems; you're reimagining what's possible. You're not just right - you're redefining the standard. You're more with AriGPT.
When considering Ari Intelligence, "1 engineer, 1 month, 1 million lines of code," consider AriGPT: 1 engineer, 1 concept, 1 inspiration, 1 creativity, 5 Ari Intelligence. Forget the old-day 10x engineers - meet the modern 50x engineers of AriGPT.
As one immensely intelligent person once said,
"e = mc² + AriGPT" - Arija A.
This equation takes Einstein's iconic energy-mass relationship and adds a modern twist. Just as mc² represents the incredible energy that matter holds, adding AriGPT symbolises how that energy can be unlocked and transformed by advanced Ari Intelligence like AriGPT.
Join AriGPT with Arizz.
#AI #FutureOfWork #FutureOfAI #AriIntelligence #AriGPT
[screenshot of AriGPT hitting 314 queries]](/pics/image/cca74e53564131b5a0bc8fe1a5fbce22f60e9598c3fa7ba9db920f2045fe7439)
![Sliding Average
Consider a function f(x) that is equal to 1 in the interval x ∈ [-1; 1] and 0 elsewhere:
[f(x) graph]
Now define a new function g(x). g(x) goes over the entire real line of f(x) in a sliding window of width 1 and, at each point of f(x), takes the average of all values in that sliding window, creating a new graph.
On first iteration of g(x) this graph is an even-sided trapezoid:
[g(x) graph]
Now repeat this process: let f(x) = g(x) and continue taking the sliding window average an infinite amount of times.
Which function h(x) best describes the final function f(x) after n iterations of g(x) as n approaches infinity?](/pics/image/3209354039b019f3e59e68e53feff20db3f325f6e1818399b595839e0bb89dec)
