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We present an algebraic formulation of genus 2 hyperelliptic functions which exploits the underlying covariance of the family of genus 2 curves. This allows a simple interpretation of all identities in representation theoretic terms. We show how the classical theory is recovered when one branch point is moved to infinity.

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This page is a summary of: A SL(2) covariant theory of genus 2 hyperelliptic functions, Mathematical Proceedings of the Cambridge Philosophical Society, March 2004, Cambridge University Press,
DOI: 10.1017/s030500410300728x.
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