Add to ORKG© 2018 In this paper, we present an algorithm which allows us to search for all the bisections for the binomial coefficients [Formula presented] and include a table with the results for all [Formula presented]. Connections with previous work on this topic are included. We conjecture that the probability of having only trivial solutions is [Formula presented]
This paper presents an innovative theorem on the binomial coefficients of combinatorial geometric se...
This paper presents binomial and factorial theorems on the binomial coefficients for combinatorial g...
This paper presents binomial and factorial theorems on the binomial coefficients in combinatorial ge...
© 2017 In this paper, we deal with the problem of bisecting binomial coefficients. We find many (pre...
In this note we present several unusual problems involving divisibility of the binomial coefficients...
This paper presents a theorem on the binomial coefficients of combinatorial geometric series and its...
The optimized binomial coefficient or binomial expansion has been derived from the multiple summatio...
The optimized binomial coefficient or binomial expansion has been derived from the multiple summatio...
This paper discusses the construction and analysis of the binomial coefficients for combinatorial ge...
This paper presents a lemma on binomial coefficients. This idea can enable the scientific researcher...
This paper discusses the computational analysis of binomial series. This idea can enable the scienti...
This paper presents a binomial and factorial theorem on the binomial coefficients for combinatorial ...
This Paper present a factorial theorem using the binomial coefficients. This idea will help to resea...
This paper presents a theorem for computing a binomial coefficient with positive real number. This i...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This paper presents an innovative theorem on the binomial coefficients of combinatorial geometric se...
This paper presents binomial and factorial theorems on the binomial coefficients for combinatorial g...
This paper presents binomial and factorial theorems on the binomial coefficients in combinatorial ge...
© 2017 In this paper, we deal with the problem of bisecting binomial coefficients. We find many (pre...
In this note we present several unusual problems involving divisibility of the binomial coefficients...
This paper presents a theorem on the binomial coefficients of combinatorial geometric series and its...
The optimized binomial coefficient or binomial expansion has been derived from the multiple summatio...
The optimized binomial coefficient or binomial expansion has been derived from the multiple summatio...
This paper discusses the construction and analysis of the binomial coefficients for combinatorial ge...
This paper presents a lemma on binomial coefficients. This idea can enable the scientific researcher...
This paper discusses the computational analysis of binomial series. This idea can enable the scienti...
This paper presents a binomial and factorial theorem on the binomial coefficients for combinatorial ...
This Paper present a factorial theorem using the binomial coefficients. This idea will help to resea...
This paper presents a theorem for computing a binomial coefficient with positive real number. This i...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This paper presents an innovative theorem on the binomial coefficients of combinatorial geometric se...
This paper presents binomial and factorial theorems on the binomial coefficients for combinatorial g...
This paper presents binomial and factorial theorems on the binomial coefficients in combinatorial ge...