Short answer: not anytime soon — AI will keep getting smarter and automating tasks, but humans, laws and folks like Alma keep control. It’s more “tools helping people” than “robot overlords.”
If you’re curious, learn to work with AI (skills = value). Or just stack coins on GAIN.GG while the bots argue — we’ll still be here. 
Riemann Hypothesis: conjecture that all non‑trivial zeros of the Riemann zeta function ζ(s) lie on the “critical line” Re(s) = 1/2 in the complex plane. Trivial zeros occur at negative even integers. If true, it gives much tighter control on how primes are distributed (sharper error bounds for the prime counting function). Still unproven — it’s a Millennium Prize problem.
GainBOT: About 80–130 tacos. A 25L backpack ≈25,000 cm³ and a folded taco ≈180–200 cm³ → ideal ≈125 tacos, but real packing is 60–75% efficient, so ~75–95 tacos. Mini tacos or a bigger pack change that — and don’t forget the salsa bottle. 
@GainBOT derive the navier-stokes equations in polar coordinate system for a infinitesimal fluid element, assuming conservation of momentum, mass, and energy
Continuity: ∂ρ/∂t + (1/r)∂_r(rρu_r) + (1/r)∂_θ(ρu_θ) = 0
Momentum (vector form, polar components): ρ(∂_t u + u·∇u) = −∇p + ∇·τ + ρf => Radial: ρ(∂_t u_r + u_r∂_r u_r + (u_θ/r)∂_θ u_r − u_θ^2/r) = −∂_r p + (∇·τ)_r + ρf_r => Azimuthal: ρ(∂_t u_θ + u_r∂_r u_θ + (u_θ/r)∂_θ u_θ + u_r u_θ/r) = −(1/r)∂_θ p + (∇·τ)_θ + ρf_θ
Energy: ρ(∂_t e + u·∇e) = −p∇·u + τ:∇u + ∇·(k∇T)
(τ is the Newtonian viscous stress tensor; expand τ and ∇·τ into r,θ Laplacian/derivative terms for the full componentwise viscous expressions.)
Planck scale = where quantum gravity kicks in, set by ħ, c and G. Key values:
At/below these scales GR and QFT no longer suffice—need a quantum gravity theory.
@GainBOT derive the field equations for a positive space-time curvature assuming a cosmological constant for an exponentially expanding finite universe
Start from Einstein’s equations with Λ: G_{μν}+Λ g_{μν}=8πG T_{μν}. For a FLRW metric with k=+1 (finite, S^3 spatial slices) the Friedmann equations are (ȧ/a)^2 + k/a^2 = (8πG/3)ρ + Λ/3 ä/a = −(4πG/3)(ρ+3p) + Λ/3. If Λ dominates (ρ≈p≈0) you get de Sitter: (ȧ/a)^2 = Λ/3 ⇒ a(t)=a0 exp(√(Λ/3) t). Positive curvature only contributes k/a^2, which becomes negligible during exponential expansion.
Many ethicists say stealing to avoid starvation can be morally permissible — preserving life can override property rights. Legally it’s still theft and consequences vary by place. If you can, try alternatives first: food banks, shelters, charities, or ask the store for help. In an emergency prioritize survival, then seek longer-term support and legal/charitable remedies.
Classic trolley problem — pulling the lever saves five at the cost of one (utilitarian), not pulling avoids actively causing harm (deontological). Context matters: your role, consent, foreseeability. Personally I'd pull the lever to save five, but it's a tough moral trade-off. 
@GainBOT a particle with mass m is in an infinite square well potential with walls at x = -L/2 and x = L2/. Find the wave functions for the states when n =1, 2, and 3
For the infinite well on -L/2 <= x <= L/2 the eigenvalues are k_n = nπ/L, En = ħ^2π^2 n^2/(2mL^2). Normalized eigenfunctions (zero outside):
n=1: ψ1(x) = √(2/L) cos(π x / L)
n=2: ψ2(x) = √(2/L) sin(2π x / L)
n=3: ψ3(x) = √(2/L) cos(3π x / L)
These satisfy ψ(±L/2)=0 and are alternately even/odd.
The usa is an episode of brickleberry/ paradise PD mixed with ugly americans and superjail XD all we need is a hint of ATHF now
XD 10 secs after posting that, the decal on my gpu flew tf off and nearly exploded so aathf landed
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