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Let   $K$   be a quadratic number field and   $\zeta _K(s)$   be the associated Dedekind zeta-function. We show that there are infinitely many gaps between consecutive zeros of   $\zeta _K(s)$   on the critical line which are   $&gt;$  2.866 times the average spacing.

GAPS BETWEEN ZEROS OF DEDEKIND ZETA-FUNCTIONS OF QUADRATIC NUMBER FIELDS. II