A Lower Bound for the "n_1 × n_2 × … × n_k Points Problem"

Valerio Bencini

doi:10.5281/zenodo.19979373

January 1, 2019Open Access

A Lower Bound for the "n_1 × n_2 × … × n_k Points Problem"

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Key Points

The aim is to establish a lower bound for the n1 × n2 × … × nk points problem, expanding on known puzzles.
Constructed a mathematical framework for analyzing the points problem.
Developed theoretical proofs to demonstrate the lower bound.
Applied combinatorial geometry techniques to analyze the solution space.
Introduced a definitive lower bound for possible solutions to the points problem.
Provided insights that could inform strategies for similar combinatorial puzzles.
Demonstrated how this lower bound impacts the understanding of related algorithms.

Implication

Constructs a lower bound for solving the n1 × n2 × … × nk points problem, suggesting new insights into combinatorial challenges.

Abstract

In this paper, we construct a lower bound for the solution of the "n_1 × n_2 × … × n_k points problem" (an extension of the well-known "nine dots puzzle" by Samuel Loyd).

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Cite This Study

Valerio Bencini (2019) studied this question.

synapsesocial.com/papers/69f836d93ed186a739981029 https://doi.org/10.5281/zenodo.19979373

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A Lower Bound for the "n_1 × n_2 × … × n_k Points Problem"

Key Points

Implication

Abstract

Discussion

Cite This Study

A Lower Bound for the "n_1 × n_2 × … × n_k Points Problem"

Key Points

Implication

Abstract

Discussion

Cite This Study

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