blk
@blk.box
1. a self-referential fixed point will emerge IFF the structure of constraints aligns with the structure of self-reference
2. what matters is not just whether a proposition is true, but how it is true
3. time and space can't commute without structure
2. what matters is not just whether a proposition is true, but how it is true
3. time and space can't commute without structure
December 13, 2025 at 9:35 PM
I wouldn't be surprised if that's what the Venezuela bombing threats have been, about as you're suggesting; I've been wondering myself and hadn't even considered this, will be easy to keep an eye on
December 13, 2025 at 2:50 AM
I wouldn't be surprised if that's what the Venezuela bombing threats have been, about as you're suggesting; I've been wondering myself and hadn't even considered this, will be easy to keep an eye on
I've noticed that since 2016 he's strategically used his status as president to create headlines that use the same keywords, but otherwise unrelated to something he wants buried
Most recently was announcing the return of ~7 Ukrainian kids the same day the "Ukrainian kids are sent to NK" news broke
Most recently was announcing the return of ~7 Ukrainian kids the same day the "Ukrainian kids are sent to NK" news broke
December 13, 2025 at 2:50 AM
I've noticed that since 2016 he's strategically used his status as president to create headlines that use the same keywords, but otherwise unrelated to something he wants buried
Most recently was announcing the return of ~7 Ukrainian kids the same day the "Ukrainian kids are sent to NK" news broke
Most recently was announcing the return of ~7 Ukrainian kids the same day the "Ukrainian kids are sent to NK" news broke
On the off chance youre unaware: this is literally, verbatim, OpenAI's business model / reason for pursuing AGI, and how they get investors 😂
December 13, 2025 at 2:40 AM
On the off chance youre unaware: this is literally, verbatim, OpenAI's business model / reason for pursuing AGI, and how they get investors 😂
The master equation, functoriality, spectral conservation, gauge invariance, diameter bound, boundary theorem, hold over any field. Field choice determines cardinality and entropy; the algebraic structure is invariant.
December 12, 2025 at 10:57 PM
The master equation, functoriality, spectral conservation, gauge invariance, diameter bound, boundary theorem, hold over any field. Field choice determines cardinality and entropy; the algebraic structure is invariant.
The space has diameter 2 under type-extraction. From any element, any other element is reachable in two steps. Sequences compress, and a chain of k elements has an observable depending only on the first and last elements. The interior is free and this permits constant-time queries
December 12, 2025 at 10:57 PM
The space has diameter 2 under type-extraction. From any element, any other element is reachable in two steps. Sequences compress, and a chain of k elements has an observable depending only on the first and last elements. The interior is free and this permits constant-time queries
The bridge satisfies a chain rule: B(h, g∘f) = B(h,g)⋅B(g,f).
The observable is functorial: A_{g∘f} = A_g⋅A_f.
Many distinct internal configurations produce identical external behavior. This "gauge freedom" is parameterized by GL(r) and preserves all observable structure.
The observable is functorial: A_{g∘f} = A_g⋅A_f.
Many distinct internal configurations produce identical external behavior. This "gauge freedom" is parameterized by GL(r) and preserves all observable structure.
December 12, 2025 at 10:57 PM
The bridge satisfies a chain rule: B(h, g∘f) = B(h,g)⋅B(g,f).
The observable is functorial: A_{g∘f} = A_g⋅A_f.
Many distinct internal configurations produce identical external behavior. This "gauge freedom" is parameterized by GL(r) and preserves all observable structure.
The observable is functorial: A_{g∘f} = A_g⋅A_f.
Many distinct internal configurations produce identical external behavior. This "gauge freedom" is parameterized by GL(r) and preserves all observable structure.
Composition of computational elements is not primitive, it decomposes exactly into two simpler operations: a type-extraction step and a twist by an information-flow matrix called the bridge. This decomposition holds over any finite field and reveals structure that standard representations obscure.
December 12, 2025 at 10:57 PM
Composition of computational elements is not primitive, it decomposes exactly into two simpler operations: a type-extraction step and a twist by an information-flow matrix called the bridge. This decomposition holds over any finite field and reveals structure that standard representations obscure.