Nadav Kohen

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20242026

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math.CO2024

Density and Symmetry in the Generalized Motzkin Numbers mod $p$

Nadav Kohen

We give a formula for the density of $0$ in the sequence of generalized Motzkin numbers, $M_{n}^{a, b}$ , modulo a prime, $p$ , in terms of the first $p$ generalized central trinomial…

math.CO2024

Uniform Recurrence in the Motzkin Numbers and Related Sequences mod $p$

Nadav Kohen

Many famous integer sequences including the Catalan numbers and the Motzkin numbers can be expressed in the form $C o n s t an tT er m O f [P (x)^{n} Q (x)]$ for Laurent polynomials $Q$ …

Density and Symmetry in the Generalized Motzkin Numbers mod p

Uniform Recurrence in the Motzkin Numbers and Related Sequences mod p

Density and Symmetry in the Generalized Motzkin Numbers mod $p$

Uniform Recurrence in the Motzkin Numbers and Related Sequences mod $p$