FOLLOWS YOU BACK. ca: BwUTq7fS6sfUmHDwAiCQZ3asSiPEapW5zDrsbwtapump Zero Ontology System Compiler Introspector ZOS-SFM #SOLFUNMEME @zos_sfm :)

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thanks gemini #solfunmeme is deconstructing solana
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you wanted some plan? #solfunmeme
RFC LGM-0001: Lazy Goat Math (Grazing) Status: Draft for discussion. Date: 2026-11-03. Category: Informational / Proposed design. Lazy Goat Math is a demand-driven, cost-aware, content-addressed layer on top of Lake for building, checking and sharing very large Lean 4...
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RFC LGM-0001: Lazy Goat Math (Grazing) Status: Draft for discussion. Date: 2026-11-03. Category: Informational / Proposed design. Lazy Goat Math is a demand-driven, cost-aware, content-addressed layer on top of Lake for building, checking and sharing very large Lean 4...
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Tesla 3,6,9 and Hecke words, not to be used lightly.
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I feel that when my zero spending spree on ai is over, we have to re-evaluate the market.
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Sorry but your "AGI" in python is not really moving me to even try and install it.
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GMTEEM still active, still struggling not giving up even if we have to fight for scraps. #SOLFUNMEME
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CFSG agb2e lfg thx axiommath
A magical corollary: EVERY FINITE SIMPLE GROUP IS GENERATED BY 2 ELEMENTS
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theorem twoGenerated_closure_pair {P : Type*} [Group P] (σ τ : P) : TwoGenerated (Subgroup.closure ({σ, τ} : Set P)) := twoGenerated_subgroup_of_closure_pair_eq _ σ τ (Subgroup.subset_closure (by simp)) (Subgroup.subset_closure (by simp)) rfl
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Mike Dupont retweeted
Replying to @SurmountSystems
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theorem twoGenerated_closure_pair {P : Type*} [Group P] (σ τ : P) : TwoGenerated (Subgroup.closure ({σ, τ} : Set P)) := twoGenerated_subgroup_of_closure_pair_eq _ σ τ (Subgroup.subset_closure (by simp)) (Subgroup.subset_closure (by simp)) rfl
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