- Mathematical function, suitable for both symbolic and numeric manipulation.
- For certain special arguments, ScorerHiPrime automatically evaluates to exact values.
- ScorerHiPrime can be evaluated to arbitrary numerical precision.
- ScorerHiPrime automatically threads over lists.
Examplesopen allclose all
Basic Examples (4)
Plot over a subset of the reals:
Plot over a subset of the complexes:
Series expansion at the origin:
Numerical Evaluation (4)
Evaluate to high precision:
The precision of the output tracks the precision of the input:
Complex number inputs:
Evaluate efficiently at high precision:
Specific Values (3)
Simple exact values are generated automatically:
Limiting values at infinity:
Find a value of x for which ScorerHiPrime[x]=4:
Plot the ScorerHiPrime function:
Plot the real part of :
Plot the imaginary part of :
First derivative with respect to z:
Higher derivatives with respect to z:
Plot the higher derivatives with respect to z:
Formula for the derivative with respect to z:
Series Expansions (2)
Find the Taylor expansion using Series:
Plots of the first three approximations around :
Taylor expansion at a generic point:
Function Identities and Simplifications (2)
Introduced in 2014