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In a previous article we studied the spectrum of the Zhang-Zagier height [2]. The progress we made stood on an algorithm that produced polynomials with a small height. In this paper we describe a new algorithm that provides even smaller heights. It allows us to find a limit point less than $1.289735$ i.e. better than the previous one, namely $1.2916674$ . After some definitions we detail the principle of the algorithm, the results it gives and the construction that leads to this new limit point.

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Z l -extensions, fonctions L l-adiques et unités cyclotomiques.

Zagier’s conjecture and Wedge complexes in algebraic $K$ -theory

Zahlkörper mit gleicher Primzerlegung.

Zéros de suites récurrentes linéaires

Zeros of p-adic L-functions

Zeros of p-adic L-functions

Zeros of quadratic zeta-functions on the critical line

Zeta Functions and Composition Factors for Arithmetic Orders.

Zeta functions and Eichler integrals

Zeta functions and the equivalence of integral forms.

Zeta functions for idelic pseudo-measures

Zeta Functions of Arithmetic Orders and Solomon's Conjecture.

Zeta Functions of Two-Sided Ideals in Arithmetic Orders.

Zeta Functions with a Zero at s = ... .

Zhang-Zagier heights of perturbed polynomials

Zöpfe und Galoissche Gruppen.

Zopfgruppen und Einbettungsprobleme.

Zum Basisproblem in der Theorie der Modulformen.

Zum Ellipsoidproblem in algebraischen Zahlkörpern

Zum Satz von Golod-Schafarewitsch.

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