A special case of these entities is named for Maclaurin, that is when these are centered at zero.
Madhava names a special case of these entities, and Laurent names anextension of these entities which can be used to accommodate discontinuities.         If a function is equal to one of these for all complex numbers it is known as   −1entire. Notably, one of these for the function e x2 is identically zero because all of the function's derivatives are zero at zero. Lagrange names a formula for the error present in one of these entities, also known as the remainder. A special case of these entities is named for Maclaurin, that is when these are centered at zero. For ten points, identify these approximations of functions through power series.
Madhava names a special case of these entities, and Laurent names anextension of these entities which can be used to accommodate discontinuities.         
Taylor series [antiprompt on Maclaurin series until  Maclaurin ,     prompt on power series until read]