ΛΔ Hyperflower is a non-Mandelbrot recursive attractor built from the rational scale eigenvalue lambda-Delta equals 3722 divided by 2705. Expansion and collapse are locked by the exact reciprocal scale, 2705 divided by 3722, so every branch forms through controlled contraction, rotation, and repetition rather than random decoration. The structure behaves like an eightfold projected symmetry field: each level magnifies by 3722/2705, folds back by 2705/3722, and rotates through the Lambda-Delta phase, producing a bounded spectral bloom where recursion, symmetry, and density overlap into a crystalline flower. I read it as a visual operator: expansion without runaway, collapse without annihilation, and self-similarity stabilized by an exact rational scale law.