Question

Problem 5) (3 points): Prove that in a symmetric 2$(v, k, \lambda)$-design \\ (with $v > k$), $k > \sqrt{\lambda v}$.

          Problem 5) (3 points): Prove that in a symmetric 2$(v, k, \lambda)$-design \\
(with $v > k$), $k > \sqrt{\lambda v}$.

Problem 5) (3 points): Prove that in a symmetric 2(v, k, λ)-design

(with v > k), k > √(λ v).

Added by Jennifer H.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Oswaldo Jiménez

Step 1

A symmetric 2-vk-design is a collection of v elements, divided into k subsets, such that each subset contains exactly v-1 elements and each pair of elements appears together in exactly λ subsets. To prove that in a symmetric 2-vk-design, v > k, k > Av, we can use Show more…

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