Let $A$ be a non-isotrivial ordinary abelian surface over global function field of characteristic $p>0$ with good reduction everywhere. Suppose that does not have real multiplication by any quadratic discriminant multiple $p$ . We prove there are infinitely many places modulo which is isogenous to the product two elliptic curves.

Learning Objectives At the conclusion of this lecture, the participant should be able to: 1. Identify normal and abnormal left ventricular systolic function 2. Perform qualitative and quantitative assessment of left ventricular systolic function 3. Recognize the LV segments and their corresponding coronary distribution 4. Assess regional wall motion in these segments and differentiate between i...