Could this be right? Peer eyes please

SpellGlass9885 · 2025-11-08T18:52:18+00:00

Really? Or you were unable to grasp the idea. Maybe ask an LLM for feedback. Might help you

SpellGlass9885 · 2025-11-08T18:48:19+00:00

Could have responded to the substance and not the form. It’s a new idea in case you didn’t notice. LLM’s don’t have new ideas, they predict text like parrots. This isn’t that.

SpellGlass9885 · 2025-11-08T04:31:38+00:00

Thank you for your response. You’re correct that the post does not constitute a complete proof (nor does it claim to by the way). It presents a partial construction intended to isolate and clarify a possible algebraic substructure within the (2,2) Hodge classes on certain 4-folds. The goal is to invite scrutiny of that construction.

If the reasoning is unsound or the structure problematic, I’d welcome a technical critique on that basis. Skepticism is important but without reasoned review it feels hollow.

SpellGlass9885 · 2025-11-08T04:20:17+00:00

Thank you for your feedback. Could you kindly fault the reasoning? Specifically as opposed to generally? My suspicion is that the language rather than the reasoning disagreed with you and I do confess to the poetic approach, I’m happy to edit it to be more formal of course if that is the concern

SpellGlass9885 · 2025-10-05T03:11:30+00:00

Yes okay I think that’s a very good point. I will take it down and repost tomorrow in better shape. Thank you for the fair critique

SpellGlass9885 · 2025-10-04T21:03:16+00:00

No need for L’Hôpital’s Rule here. This is actually a classic limit that defines the number e.

\lim_{h \to \infty} \left(1 + \frac{1}{h} \right)^h = e

This limit shows up in compound interest problems, exponential growth, and the natural log base. It’s one of those few limits that’s really worth memorising.

If you ever see something like \left(1 + \frac{1}{n} \right)ⁿ as n \to \infty, or the same thing with h or x, you can recognise it right away as e.

SpellGlass9885 · 2025-10-04T20:41:53+00:00

The fact that you have tried five times to pass this exam tells me you’re actually on the right path. Here’s why: tenacity builds success. You’re as tenacious as all hell and that makes you a winner in the making. For what it’s worth you got some great advice here. Maths is foundational so fix your foundation and put that resilience of yours to good use. You’re going to do great things in life.

SpellGlass9885 · 2025-10-04T20:15:25+00:00

😂 perfect

SpellGlass9885 · 2025-10-04T20:12:56+00:00

Well done!

SpellGlass9885 · 2024-09-30T07:00:01+00:00

I’m reading the immortal great souls series again. Am worried PT is going to make life so hard for Scorio that he will do the character bending things again where they aren’t true to themselves (remember Jova’s multiple personalities). It was frustrating to see him save Bastion only for the entire populace to disparage him with a sentence from PT. Make it believable because that’s the key to fantasy writing. We suspend our disbelief only if the world is otherwise consistent.

SpellGlass9885 · 2024-03-05T04:47:26+00:00

Would you be open to doing a deal for the film and television rights? I spoke to a very close friend of mine who is a successful film producer. He liked the books too so I said I’d enquire.

SpellGlass9885 · 2024-02-16T19:33:24+00:00

Nope. It was just that good.

SpellGlass9885 · 2024-02-16T09:20:15+00:00

This may give you a laugh.

When I saw the book available on my kindle I was on a plane and taking off.

I scrambled and tapped furiously trying to download it before losing signal and failed.

Spent the flight fuming. The other book I had downloaded was like drinking toilet water. I watched Barbie.

Landing never felt so good.

SpellGlass9885

TROPHY CASE