Hadamard_to_IBDs

Incomplete Block Designs using Hadamard Matrix (HadIBDs)

Hadamard matrix based statistical designs are of immense importance as the resultant designs carry various desirable characterizing properties. Constructing Partially Balanced Incomplete Block Designs (PBIBds) using Kronecker product of incidence matrices of Balanced Incomplete Block (BIB) and Partially Balanced Incomplete Block (PBIB) designs is much evident from literature. Here, we have constructed Incomplete Block Designs (IBDs) based on Hadamard matrices and Kronecker product of Hadamard matrices.

Ashutosh  Dalal

HadIBDs

Incomplete Block Designs using Hadamard Matrix (HadIBDs)

Mohd Harun

Cini Varghese

Hadamard_to_IBDs function

<dl><dt>v</dt>
<dd>is expressed as product of (4t_i-1), where t_i = 2^x,(i=1,2,...) and (x = 0,1,2...)</dd></dl>

Arguments

Incomplete Block Designs using Hadamard Matrix (HadIBDs) — Hadamard_to_IBDs

<dl>

<dt>v</dt>
<dd>is expressed as product of (4t_i-1), where t_i = 2^x,(i=1,2,...) and (x = 0,1,2...)</dd>

</dl>

Hadamard_to_IBDs: Incomplete Block Designs using Hadamard Matrix (HadIBDs)

Description

Usage

Value

Arguments

References

Examples