Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The maximum size of a binary code is studied as a function of its length  n , minimum distance  d , and minimum codeword ight \ssi  w . This function  B ( n ,  d ,  w ) is first characterized in terms of its exponential growth rate in the limit  n →∞ for fixed δ =  d / n  and ω =  w / n . The exponential growth rate of  B ( n , d ,  w ) is shown to be equal to the exponential growth rate of  A ( n , d ) for 0 ≤ ω ≤ 1/2, and equal to the exponential growth rate of  A ( n , d ,  w ) for 1/2  B ( n , d ,  w ) are derived using the semidefinite programming (SDP) method. These bounds yield a nonasymptotic improvement of the second Johnson bound and are tight for certain values of the parameters.
['Christine Bachoc', 'Venkat Chandar', 'Gérard D. Cohen', 'Patrick Solé', 'Aslan Tchamkerten']
I am writing a research paper on a idea On Bounded Weight Codes
[{"from": "human", "value": "I am writing a research paper on a idea On Bounded Weight Codes"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The maximum size of a binary code is studied as a function of its length  n , minimum distance  d , and minimum codeword ight \\ssi  w . This function  B ( n ,  d ,  w ) is first characterized in terms of its exponential growth rate in the limit  n \u2192\u221e for fixed \u03b4 =  d / n  and \u03c9 =  w / n . The exponential growth rate of  B ( n , d ,  w ) is shown to be equal to the exponential growth rate of  A ( n , d ) for 0 \u2264 \u03c9 \u2264 1/2, and equal to the exponential growth rate of  A ( n , d ,  w ) for 1/2  B ( n , d ,  w ) are derived using the semidefinite programming (SDP) method. These bounds yield a nonasymptotic improvement of the second Johnson bound and are tight for certain values of the parameters."}]