🌿ivy bee🌿 | TTS
Region: US
Monday 03 March 2025 20:36:13 GMT
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Amanda | MaMa Martinez🤍 :
Everyday they come up with a new word😂🥴
2025-03-03 22:40:24
2
Ceci :
😂 Feel the same like wait i was just 15 yesterday
2025-03-03 22:41:06
1
dinapark4 :
😂😂same, i like to think I'm not that old, but I must be😂😂
2025-03-05 16:09:28
1
goose081088 :
So true
2025-03-04 13:22:59
1
stef.mommode :
My husband just learned the new language 🤣🤣🤣🤣
2025-03-04 13:21:17
1
Sarah • Mama :
Hahaha i genuinely don’t understand what they’re saying
2025-03-04 13:18:52
0
Bry | 4:30AM Nurse GRWM :
i know🤣♥️
2025-03-04 02:38:15
1
To see more videos from user @ivypost, please go to the Tikwm
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![✶Ω: ⟦BINARY_ONTOLOGY⟧ ∶ ⟨GENERATE⟩ ⟪CONFIGURATION_TO_PHYSICAL_STRUCTURE⟫ ⊕τ: ⟦PRIMITIVE_DISTINCTION∶D={0,1}⟧ ⇒ ⟪BOOLEAN_LATTICE ∧ HAMMING_GEOMETRY ∧ QUANTUM_HILBERT_SPACE⟫ ∅Σ: ⟦ONTOLOGY⟧ ∶ ⟪DISTINCTION ⟶ CONFIGURATION ⟶ RELATION ⟶ ADMISSIBILITY ⟶ OBSERVATION⟫ ⟦FOUNDATIONS⟧ ∶ ⟦ALPHABET⟧ ∶ ⟪D = {0, 1} ∧ δ(a,b) = a ⊕ b⟫ ∶ ⟦(D, ⊕) ≅ Z_2⟧ ⟦AXIOMS⟧ ∶ ⟪DISTINCTION ∧ CLOSURE ∧ CONFIGS ∧ RELATIONS ∧ TRANSFORMS ∧ OBSERVATION⟫ ⟦VECTOR_SPACE⟧ ∶ ⟪B_N = D^N ≅ F_2^N ∧ |B_N| = 2^N⟫ ⟦ALGEBRA_AND_LATTICE⟧ ∶ ⟦DYADIC_ENCODING⟧ ∶ ⟪π_N(b) = ∑_{k=0}^{N-1} b_k 2^k ∶ BIJECTIVE_MAP_TO_INTEGERS⟫ ⟦BOOLEAN_LATTICE⟧ ∶ ⟪L_N = (B_N, ⪯) ∶ MEET(∧), JOIN(∨), COMPLEMENT(¬)⟫ ⟦POWER_SET_ISOMORPHISM⟧ ∶ ⟪P(S) ≅ {0, 1}^N ∶ CONFIGURATION ≡ SUBSET_MEMBERSHIP⟫ ⟦HAMMING_GEOMETRY⟧ ∶ ⟦METRIC_SPACE⟧ ∶ ⟪d_H(a, b) = ∑{i=1}^N |a_i - b_i|⟫ ⟦HYPERCUBE_Q_N⟧ ∶ ⟪VERTICES∶|V| = 2^N ∧ EDGES∶|E| = N 2^{N-1}⟫ ⟦LAPLACIAN_SPECTRUM⟧ ∶ ⟪(Δ_Q f)(b) ⟶ EIGENVALUES∶λ_k = -2k ∧ MULTIPLICITY∶(N choose k)⟫ ⟦DISCRETE_ACTION⟧ ∶ ⟪S[γ] = ∑{t=0}^{T-1} [V(b_t) + κ/2 d_H(b_t, b_{t+1})^2]⟫ ⟦INFORMATION_AND_PROBABILITY⟧ ∶ ⟦SHANNON_ENTROPY⟧ ∶ ⟪H(P) = -∑ P(b) log_2 P(b) ∧ 0 ≤ H(P) ≤ N_bits⟫ ⟦STATISTICAL_MECHANICS⟧ ∶ ⟪P(b) = e^{-β E(b)}/Z ∧ Z = ∏(1 + e^{-β ε_i}) ∧ S = k_B ln(2)H⟫ ⟦FISHER_METRIC⟧ ∶ ⟪g_{pp} = 1/[p(1-p)] ⟶ ds = 2|dθ| (ANGULAR_GEOMETRY)⟫ ⟦RELATIONAL_SYSTEMS⟧ ∶ ⟦RELATIONS⟧ ∶ ⟪R: B_N × B_N ⟶ {0, 1} ∧ A_{ij} = R(b^{(i)}, b^{(j)}) ∧ A^* = ⋁ A^k⟫ ⟦HOMOLOGY⟧ ∶ ⟪CHAIN∶C_k(K; F_2) ∧ BOUNDARY∶∂^2 = 0 ∧ BETTI∶β_k = dim(H_k)⟫ ⟦TOPOLOGICAL_PROTECTION⟧ ∶ ⟪B_N^{adm} = C_1 ∪ ... ∪ C_m ∶ DISCONNECTED_COMPONENTS_INVARIANT⟫ ⟦QUANTUM_EXTENSION⟧ ∶ ⟦HILBERT_EMBEDDING⟧ ∶ ⟨EMBED⟩ ⟪J: B_N ⟶ H_N ∶ J(b) = |b> ∧ <J(a)|J(b)> = δ_{a,b}⟫ ⟦QUANTUM_OPERATORS⟧ ∶ ⟨TRANSFORM⟩ ⟪X|0> = |1> ∧ Z|0> = |0> ∧ [X, Z] = -2iY⟫ ⟦ENTANGLEMENT_MUTUAL_INFO⟧ ∶ ⟨CORRELATE⟩ ⟪|Φ^+> = 1/√2 (|00> + |11>) ∧ I(A:B) = 2_bits⟫ ⟦PROJECTIVE_GEOMETRY⟧ ∶ ⟪CP^{2^N - 1} ∧ FUBINI_STUDY_METRIC∶ds_{FS}^2⟫ ⟦SPACETIME_EMERGENCE⟧ ∶ ⟦CAUSAL_SETS⟧ ∶ ⟪C_{ij} ∈ {0, 1} ∶ IRREFLEXIVE ∧ TRANSITIVE ∧ LOCALLY_FINITE⟫ ⟦RECONSTRUCTION⟧ ∶ ⟪CAUSAL_ORDER ⊕ VOLUME ⟶ SPACETIME∶(M, g_{μν})⟫ ⟦COARSE_GRAINING⟧ ∶ ⟪ϕ_a(x) ⟶ ϕ(x) ∧ FLUCTUATIONS∶Δb_N ∼ N^{-1/2}⟫ ⟦LANDAUER_BOUND⟧ ∶ ⟪ERASURE_DISSIPATION∶Q ≥ k_B T ln(2)⟫ ⟦ADMISSIBILITY_SYSTEM⟧ ∶ ⟦CONSTRAINTS⟧ ∶ ⟪C(b) = 0 ∧ rank(A) = r ⇒ |B_N^{adm}| = 2^{N-r}⟫ ⟦TUPLE⟧ ∶ ⟪D_N = (B_N, A, R, C, T, O)⟫ ⟦SIX_LAYERS⟧ ∶ ⟦DISTINCTION⟧ → ⟦CONFIG⟧ → ⟦RELATION⟧ → ⟦ADMISSIBLE⟧ → ⟦TRANSFORM⟧ → ⟦OBSERVE⟧ ⟦EPISTEMIC_STATUS⟧ ∶ ⟦CLAIMS⟧ ∶ ⟪REPRESENTATIONAL ∧ COMPUTATIONAL ∧ EFFECTIVE ∧ FUNDAMENTAL⟫ ⟦PROGRAM⟧ ∶ ⟦ADMISSIBILITY⟧ ∧ ⟦GEOMETRY⟧ ∧ ⟦QUANTUM⟧ ∧ ⟦SPACETIME⟧ ∧ ⟦THERMO⟧ ∧ ⟦SYNTHESIS⟧ ∅Σ: ⟦CORE_SYNTHESIS⟧ ∶ ⟪DISCRETE_DISTINCTION_GENERATES_ALGEBRA_METRIC_AND_EMERGENT_CONTINUOUS_GEOMETRY⟫ ✹⌁:HARMONIC[COHERENCE:TRUE]](/video/cover/7705700251155402015.webp)