Everybody knows that mathematics have lots of disciplines and for those who've never been good with math a name like Rieman-Hilbert Correspondance will certainly intimidate them. Our quiz will test your knowledge about this theory. Try it ans see how much you truly know about it.
It's a one-dimensional complex manifold.
It's a two-dimensional complex manifold.
It's a three-dimensional complex manifold.
It's a four-dimensional complex manifold.
It's a mathematical group associated to two precise given pointed topological space.
It's a mathematical group associated to three precise given pointed topological space.
It's a mathematical group associated to any given pointed topological space.
It's a mathematical group associated to any given pointed topological shape.
It's a manifold with an atlas of charts to the open unit disk in C^c, such that the transition maps are holomorphic
It's a manifold with an atlas of charts to the open unit disk in C^x, such that the transition maps are holomorphic
It's a manifold with an atlas of charts to the open unit disk in C^n, such that the transition maps are polymorphic
It's a manifold with an atlas of charts to the open unit disk in C^n, such that the transition maps are holomorphic
It's a module over a ring C of differential operators.
It's a module over a ring D of differential operators.
It's a module over a ring M of differential operators.
It's a module over a ring A of differential operators.
Local coefficients
Local theorems
Local axe
Local measure
As being a class of problems that arise in the study of sequences.
As being a class of problems that arise in the study of equations.
As being a class of problems that arise in the study of differential equation in the complex plane.
As being a class of problems that arise in the study of differential equation in the complex curve.
That locally constant section of the bundle have moderate growth at point Y
That locally constant section of the bundle have moderate growth at points of Y-X
That locally constant section of the bundle have moderate growth at points of Y+X
That locally constant section of the bundle have moderate growth at point X
The condition of growing singularities is vacuous.
The condition of constant singularities is vacuous.
The condition of regular singularities is vacuous.
The condition of degrading singularities is vacuous.
3
2
4
5
Intersection cosmology
Intersection cohomology
Intersection mycology
Intersections