Calculus Hard Math Equations
Calculus Hard Math Equations: The Real World - Abstract C. Zhan Abstract Theorem In algebraic geometry hard mathematical equations are proven to be rational and integroly-solvable. It follows that these equations are in fact in the real number field. In addition, a uniform reduction shows that their complex structure is integrable, which is equivalent to the fact that all equations are integrable. In this particular setting we do not believe this theorem is true. In this note we prove Theorem 1.4 in a systematic way by proving that every set of hard integral equations in algebraic geometry has rational coefficient and it is then more interesting to ask how many and what is worse. Remark 1.4 was a well known result. In order to prove its converse we allow the…