The moduli space of rational elliptic surfaces

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We show that the moduli space of rational elliptic surfaces admitting a section is locally a complex hyperbolic variety of dimension eight. We compare its Satake-Baily-Borel compactification with a compactification obtained by means of geometric invariant theory, considered by Miranda.
The use of Weierstrass models led to a simplification and shortening of (the old) Section 3. We have now put this material in Section 2. We also added a few references

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