Evaluate numerically:

Evaluate to high precision:

The precision of the output tracks the precision of the input:

Evaluate efficiently at high precision:

Clip threads over lists in its first argument:

Compute average-case statistical intervals using Around:

Values of Clip at fixed points:

Value at zero:

Value at infinity:

Evaluate symbolically:

Find a value of x for which the Clip[x,{-2,2}]=1:

Visualize the three-argument form of Clip:

Plot the composition of Clip with a periodic function:

Plot Clip in three dimensions:

Clip is defined for all real inputs:

It is restricted to real inputs:

Function range of Clip[x]:

Range of Clip[x,{min,max},{vmin,vmax}]:

The single-argument form of Clip is an odd function:

This is not true, in general, of the two- and three-argument forms:

Clip is not an analytic function:

Clip[x] has singularities but no discontinuities:

The three-argument form may have discontinuities:

Clip[x] is nondecreasing:

Clip[x] is not injective:

Clip[x] is not surjective:

Clip[x] is neither non-negative nor non-positive:

Clip[x] is neither convex nor concave:

First derivative with respect to x:

First and second derivatives with respect to x:

Formula for the derivative with respect to x:

Compute the indefinite integral using Integrate:

Verify the anti-derivative:

Definite integral:

More integrals: