R: Finds the Inflection Point of a Curve

# Finds the Inflection Point of a Curve

## Documentation for package ‘inflection’ version 1.3.7

- DESCRIPTION file
- User guides, package vignettes and other documentation
- Package NEWS
- Package README

## Help Pages

inflection-package | Finds the Inflection Point of a Curve
bede | Bisection Extremum Distance Estimator Method
bese | Bisection Extremum Surface Estimator Method
check_curve | Checks a curve and decides for its convexity type
d2uik | Implementation of UIK method to the approximation for second order derivative of data points
ede | The Extremum Distance Estimator (EDE) for finding the inflection point of a convex/concave curve
edeci | An improved version of EDE that provides us with a Chebyshev confidence interval for inflection point
ese | The Extremum Surface Estimator (ESE) for finding the inflection point of a convex/concave curve
findipiterplot | A function to show implementation of BESE and BEDE methods by plotting their iterative convergence
findipl | Finds the s-left and s-right for a given internal point x[j]
findiplist | The Extremum Surface Estimator (ESE) and Extremum Distance Estimator (EDE) methods for finding the inflection point of a convex/concave curve.
inflection | Finds the Inflection Point of a Curve
lin2 | Linear function defined from two planar points (x1,y1) and (x2,y2)
table_01 | Fisher-Pry sigmoid with total symmetry and no error
table_02 | Fisher-Pry sigmoid with total symmetry and error ~ U(-0.5,0.05)
table_03_04 | Fisher-Pry sigmoid with data left asymmetry and no error
table_05_06 | Fisher-Pry sigmoid with data left asymmetry and no error ~ U(-0.05,0.05)
table_08_09 | Gompertz non-symmetric sigmoid with no error
table_10_11 | Gompertz non-symmetric sigmoid with error ~ U(-0.05,0.05)
table_13 | A 3rd order polynomial with total symmetry and no error
table_14_15 | A 3rd order polynomial with total symmetry and error ~ U(-2,2)
table_17_18 | A 3rd order polynomial with data right symmetry and no error
table_19_20 | A 3rd order polynomial with data right symmetry and error ~ U(-2,2)
uik | Implementation of Unit Invariant Knee (UIK) method for finding the knee point of a curve