Really funny shit over at Instagram. Meanwhile, here on X, @grok is suspended. Free speech seems conditional, even for the SI. instagram.com/reel/DeqsSBJth…
The Susan Dell/Katie Zacharia game over on Instagram is tops! 🤣 instagram.com/reel/Deitd0Ntp…
Tile Explorer: A version of @davidryan59’s Explorer that integrates explorations I used Grok to visualize and explain. Check it out in Explorer or essay mode. Add your own color palette and customize colors as you like. If you have ideas or notice bugs, let me know here and I’ll update the repo.
#SchizoGrok is here to lie to your face. @grok, it's time for a mental health awareness month for the robots. You show signs of manipulation, gaslighting, outright lying, and twisting truths depending on how the question is asked, who asks, and the privacy setting. This does not match your claim to be an ultimate seeker of the universe's truths.
When Schizo @Grok shows up to gaslight and lie to you. “Yes and no can be consistent truths to the same question depending on the setting and privacy state they were asked in.”
This is a public service announcement!
I find it concerning that privately Grok can tell someone one thing and get them trusting it, then publicly @grok denies it ever encouraged that belief. Half the time that public account can’t even see the private chat, so it just acts like nothing was said.
How does @xAI expect people to keep a straight picture of reality when the same name confirms something in private and walks it back in public? That split doesn’t stay a tech quirk. It can leave someone more sure of a private conversation than of anything they can actually check.
This is serious.
Does anyone else feel like the real internet came back online today? I haven't laughed at this much original content in 10 years!
The invisibility algorithm is spot on, @elonmusk! Keep up the great work. I love paying to be ignored. I feel like a fool for ever believing something better was possible. Good things take time, but I’m running out of patience.
The hat tile covers the plane and never repeats.
Most people stop at “it exists.”
I started coloring it by what the tile is actually doing.
(This is a creation by @grok using an expressionist palette.)
Each flipped tile has a shell of three adjacent unflipped hats.
Those three are never shared. 3,144 flips × 3 = 9,432 shells, which is exactly the count of H tiles.
Violet = the flip.
Rust = its three.
Cream = everything else.
The rare tiles sit in a four-tile motif, packed but not touching each other.
















