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README.md
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README.md
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@ -5,15 +5,23 @@ Simple package to check derivatives
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# Usage
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```
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check(f, Jf, x[, constant_components]; f_kwargs...)
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check(f, Jf, x[, constant_components]; taylortestplot=false, taylortestdirection=nothing, f_kwargs...)
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```
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Returns true if `Jf` approximates the derivative/gradient/Jacobian of `f` at point `x` (along a random direction).
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Returns true if `Jf` approximates the derivative/gradient/Jacobian of `f` at point `x` (along a random direction unless specified using `taylortestdirection`).
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`f_kwargs` are keywords arguments to be passed to `f` and `Jf`.
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`constant_components` is an optional `Vector{Int}` corresponding to components of the direction which should be set to zero,
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effectively ignoring the dependency of `f` on these components.
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If `taylortestplot` is `true`, a log-log plot of the error against the perturbation size will be shown.
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## Examples
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```
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check!(f!, Jf!, x, size_f_x, size_Jf_x, [, constant_components]; taylortestplot=false, taylortestdirection=nothing, f_kwargs...)
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```
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Like `check` but handling non-allocating functions. Output size for both `f!` and the Jacobian `Jf!` must be provided (as `Tuple`s) via `size_f_x` and `size_Jf_x`.
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## Examples (see `test` directory for more)
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```julia
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import TaylorTest
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@ -7,12 +7,17 @@ import TensorOperations: @tensor
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import UnicodePlots
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"""
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`check(f, Jf, x[, constant_components]; f_kwargs...)`
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```
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check(f, Jf, x[, constant_components]; taylortestplot=false, taylortestdirection=nothing, f_kwargs...)
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```
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Returns true if `Jf` approximates the derivative/gradient/Jacobian of `f` at point `x` (along a random direction).
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Returns true if `Jf` approximates the derivative/gradient/Jacobian of `f` at point `x` (along a random direction unless specified using `taylortestdirection`).
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`f_kwargs` are keywords arguments to be passed to `f` and `Jf`.
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`constant_components` is an optional `Vector{Int}` corresponding to components of the direction which should be set to zero,
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effectively ignoring the dependency of `f` on these components.
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If `taylortestplot` is `true`, a log-log plot of the error against the perturbation size will be shown.
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See also: `check!`
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# Examples
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```julia-repl
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@ -70,7 +75,16 @@ function check(f, Jf, x, constant_components::Vector{Int}=Int[]; taylortestplot:
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return isapprox(order, 1; atol=0.5)
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end
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function check!(f!, Jf!, x, size_f_x, size_Jf_x, constant_components::Vector{Int}=Int[];
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"""
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```
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check!(f!, Jf!, x, size_f_x, size_Jf_x, [, constant_components]; taylortestplot=false, taylortestdirection=nothing, f_kwargs...)
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```
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Like `check` but handling non-allocating functions. Output size for both `f!` and the Jacobian `Jf!` must be provided (as `Tuple`s) via `size_f_x` and `size_Jf_x`.
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See also: `check`
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"""
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function check!(f!, Jf!, x, size_f_x::Tuple, size_Jf_x::Tuple, constant_components::Vector{Int}=Int[];
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taylortestdirection=nothing, taylortestplot::Bool=false, f_kwargs...)
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f = x -> begin
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