It explores the polyhedral structure of data-driven convex hulls to create computationally tractable models for any convex loss function, improving upon methods like SVM or LASSO. El Poliedro de Caracas (Venezuela) Commonly known as " El Poliedro
// remove duplicate positions for labeling? but labels per vertex, duplicate fine (each index) // keep as is, clean look shows indices per vertex. poliedro
return mesh, verticesList ;
.title-badge position: absolute; bottom: 20px; left: 20px; font-size: 0.7rem; background: rgba(0,0,0,0.4); padding: 4px 10px; border-radius: 20px; color: #ccc; pointer-events: none; z-index: 10; It explores the polyhedral structure of data-driven convex
// --- Core: polyhedron management --- let currentMesh = null; let currentLabelsGroup = null; let wireframeEnabled = false; let autoSpinActive = false; return mesh, verticesList ;
toggleSpinBtn.addEventListener('click', () => autoSpinActive = !autoSpinActive; controls.autoRotate = autoSpinActive; toggleSpinBtn.textContent = autoSpinActive ? "⏸ Spin OFF" : "⏵ Spin ON"; if (autoSpinActive) controls.autoRotateSpeed = 1.4;
Son los más perfectos y conocidos. Para ser regular, todas sus caras deben ser polígonos regulares idénticos y en cada vértice debe concurrir el mismo número de caras. Solo existen cinco: 4 caras triangulares. Cubo (Hexaedro): 6 caras cuadradas. Octaedro: 8 caras triangulares. Dodecaedro: 12 caras pentagonales. Icosaedro: 20 caras triangulares. 2. Poliedros Irregulares