Derives explicit closed forms for minimal transfer costs in weighted Tower of Hanoi via matrix formulations of one- and two-largest-disc-move regimes, connecting one-LDM dynamics to Jacobsthal and Lichtenberg sequences and revealing phase transitions under forbidden moves.
Wildberger and Dean Rubine
2 Pith papers cite this work. Polarity classification is still indexing.
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UNVERDICTED 2representative citing papers
CDTW cannot be computed exactly under the Euclidean 2-norm with algebraic operations alone, but exact algorithms exist for approximating norms with generalizations to arbitrary norms and partial Fréchet similarity.
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The Weighted Tower of Hanoi: Algebraic Structure, Phase Transitions, and Integer Sequences
Derives explicit closed forms for minimal transfer costs in weighted Tower of Hanoi via matrix formulations of one- and two-largest-disc-move regimes, connecting one-LDM dynamics to Jacobsthal and Lichtenberg sequences and revealing phase transitions under forbidden moves.
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Fundamentals of Computing Continuous Dynamic Time Warping in 2D under Different Norms
CDTW cannot be computed exactly under the Euclidean 2-norm with algebraic operations alone, but exact algorithms exist for approximating norms with generalizations to arbitrary norms and partial Fréchet similarity.