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Click on the images or cards to view their source :) All images (50 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!
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![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 "I love pretending to be a LinkedIn lunatic")
![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 "Sliding Average")
