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The Kneser graph $KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graph $KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graph $KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graphsgraph$KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graphs$KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graph$KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graphs $KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
The Kneser graphs $KG_{n,k}$ is the graph whose vertices correspond to the elements of $\binom{n}{k}$, and where two vertices are adjacent if and only if the two corresponding sets are disjoint.
