Distance
Minkowski Distance: generalised Lp norm (p ≥ 1)
Minkowski, H. · 1910
Overview
Distance (Lp, generalised). Output typically distance (lower value = preferred).
Strengths
- •Method-specific: Distance (Lp, generalised)
Method assistant
Grounded explanations: it explains the method, it does not compute.
Edge cases
- •See F.steps and D.parameters for DIST-MINKOWSKI-specific edge handling. recommendation_metadata.assumptions_to_verify also lists boundary conditions.
Common pitfalls
- •Bkz. DIST-MINKOWSKI F.steps citation_anchor'lar ve P.verification_status.
Worked example
- 1.Adım 1 (F1): Compute Minkowski distance with parameter p: d_p = (Σ_j |a_j−b_j|^p)^{1/p}. Special cases: p=1→Manhattan; p=2→Euclidean; p→∞→Chebyshev. Formül: d_p(\mathbf{a},\mathbf{b}) = \left(\sum_{j=1}^{n}|a_j-b_j|^p\right)^{1/p},\quad p\ge 1 Anchor: Minkowski 1910 (Lp norm; pending PDF page verification)
How to cite
Minkowski, H. (1910). Geometrie der Zahlen. Teubner, Leipzig. https://doi.org/10.1007/bf01742861