🚨🇨🇳 TAIWAN SEPARATISTS IN PANIC: CHINA’S Z-10 ATTACK HELICOPTERS REHEARSE WAVE-TOP NIGHT STRIKES China’s PLA Army Aviation is expanding its role from land support to maritime operations, training its Z-10 attack helicopters for missions that could become critical during a conflict across the Taiwan Strait. Recent exercises saw one aviation brigade conduct continuous day-and-night sorties. The helicopters carried air-to-air and air-to-surface missiles alongside unguided rockets. 🔸 Terrain-masked approach: Crews used mountains as cover before emerging near the coast, limiting the time available for enemy radars to detect them. 🔸 Wave-top penetration: The Z-10s crossed the sea at extremely low altitude, staying beneath much of the defending side’s radar coverage. 🔸 Coordinated attacks: Operating in pairs and three-aircraft formations, crews located and engaged aerial and maritime training targets while hovering and on the move. 🔸 Mixed weapons: A single formation could threaten enemy helicopters, drones, boats, radar stations and fortified coastal positions. 🔸 Night operations: Darkness, low-altitude flight and constant maneuvering allow the helicopters to approach with less warning and sustain attacks around the clock. The drills were not officially identified as Taiwan-specific. However, these tactics would suit strikes against radars, coastal missile batteries, observation posts and command nodes on Taiwan’s outlying islands before larger PLA forces moved across the strait. Which poses the greater danger: wave-top flight or night operations?

The electron has no orbit. It has only a probability cloud. These surfaces mark the set of points where |ψ|² equals 0.04 times its maximum value for the hydrogen wave function ψ_nlm. The resulting spheres, dumbbells, and tori are fixed once n, ℓ, and m are chosen. ℓ = 0 produces the spherical s clouds. Nonzero ℓ and m generate the axial lobes of p_z and the rotationally symmetric rings of higher |m| states. All of them are exact solutions of the Schrödinger equation. Classical trajectories have been replaced by these precise geometric surfaces of probability.

Not a Tired-Light Model: Affine Geometric Stretch with Local Remission and Conserved Energy Lmax_v11: Photon-Stretch Geometry, Affine-Parameter Cosmology Fundamental Affine Parameter Ψ(d,Φ,B) = 1 - d/Lmax(Φ,B) Ψ measures the remaining geometric span available to a photon relative to the local affine limit. All observable quantities derive from Ψ. (1) Interaction & Survival ρI(d,Φ,B) = E0/d · Ψ Psurv = Ψ Lmax(Φ,B) = 72 Gly · (1 - Φ/c² - βB·B²/B0²) t = d/c Note: Φ = local gravity, B = magnetism. Voids → Lmax ≈ 72 Gly. Clusters → Lmax ↓. (2) Redshift & Distance 1 + z = 1/Ψ d(z) = Lmax · z/(1 + z) t = d/c Redshift measures geometric dilation relative to Lmax. Gravity suppresses Lmax; voids preserve it. (3) Light Path d = d0 · (1 + κ + κΦ + κB) t = d/c κΦ = gravity stretch. κB = magnetic twist. Path terms are averaged over field variations. (4) Flux / Dimming F = L0/(4πd²) · Ψ² Geometric spreading and affine dilation are both controlled by Ψ. (5) Angular Size θ = Dphys/d d already includes κΦ and κB corrections. Time-averaged fields preserve angular sharpness. (6) Edge Condition Ψ(d = Lmax) = 0 Psurv(d = Lmax) = 0 tmax = Lmax/c The affine boundary is not uniform. Clusters ≈ 71 Gly. Voids ≈ 76 Gly. (7) Lensing Deflection α = 4GM/(c²b) + αB Mass bends the path and contributes to Φlocal, reducing Lmax. Magnetic fields contribute αB. (8) Lens Equation β = θ - (dls/ds)(α + αB) dls and ds already include κΦ and Φlocal effects. (9) Magnification μ = 1 / |(1 - κlens - κB)² - γ²| Fobs = μL0/(4πd²) · Ψ² Magnification, shear, and affine dimming remain coupled through κlens, κB, and Lmax. (10) Local Remission Llocal = 1 - ηεβB Atomic-scale remission behaviour. βB provides the bridge between local processes and global Lmax structure. (11) Conservation η = 1 ⇒ Nγ,out ≥ 0 Energy is conserved. Photons are continually absorbed and re-emitted, with wavelength and path evolution governed by local Φ and B conditions. Not a Tired-Light Model: Affine Geometric Stretch with Local Remission and Conserved Energy Lmax_v11 attributes cosmological redshift and flux dimming to progressive geometric dilation of the photon’s electromagnetic field as it approaches a finite affine-parameter limit \(L_{\max}(\Phi,B)\). The governing quantity is the remaining span so that \(1+z=1/\Psi\) and flux scales with \(\Psi^2\). Unlike classic tired-light proposals, which remove energy from the photon itself, the framework maintains strict energy conservation (Eq. 11: \(\eta=1\implies N_{\gamma,\rm out}\ge0\)). Photons are continually absorbed and re-emitted; wavelength and path evolution are set by the local gravitational potential \(\Phi\) and magnetic field \(B\). Any residue that appears at the affine boundary is treated as a non-radiative geometric contribution, not an irreversible energy sink. The dual-frame construction further separates a local “birth” redshift (recovering standard GR/SR factors) from the transit stretch, keeping the accounting closed while preserving the raw observational catalogues.

Z․ai releases GLM-5.3's weights under a new license requiring companies with $10B+ in revenue over 12 months to pass Z․ai's security review to host the model (@fredericl / The New Stack) (Visit Techmeme dot com for the link and full context!)