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9 changes: 3 additions & 6 deletions src/stdlib_experimental_io.md
Original file line number Diff line number Diff line change
@@ -1,11 +1,8 @@
# IO

## Implemented

* `loadtxt`
* `open`
* `savetxt`

* [`loadtxt` - load a 2D array from a text file](#loadtxt---load-a-2d-array-from-a-text-file)
* [`open` - open a file](#open---open-a-file)
* [`savetxt` - save a 2D array into a text file](#savetxt---save-a-2d-array-into-a-text-file)

## `loadtxt` - load a 2D array from a text file

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4 changes: 1 addition & 3 deletions src/stdlib_experimental_optval.md
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@@ -1,8 +1,6 @@
# Default values for optional arguments

## Implemented

* `optval`
* [`optval` - fallback value for optional arguments](#optval---fallback-value-for-optional-arguments)

## `optval` - fallback value for optional arguments

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20 changes: 14 additions & 6 deletions src/stdlib_experimental_quadrature.md
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@@ -1,12 +1,14 @@
# Numerical integration

## Implemented

* `trapz`
* `trapz_weights`
* [`trapz` - integrate sampled values using trapezoidal rule](#trapz---integrate-sampled-values-using-trapezoidal-rule)
* [`trapz_weights` - trapezoidal rule weights for given abscissas](#trapz_weights---trapezoidal-rule-weights-for-given-abscissas)
* [`simps` - integrate sampled values using Simpson's rule (to be implemented)](#simps---integrate-sampled-values-using-simpsons-rule-to-be-implemented)
* [`simps_weights` - Simpson's rule weights for given abscissas (to be implemented)](#simps_weights---simpsons-rule-weights-for-given-abscissas-to-be-implemented)

## `trapz` - integrate sampled values using trapezoidal rule

### Description

Returns the trapezoidal rule integral of an array `y` representing discrete samples of a function. The integral is computed assuming either equidistant abscissas with spacing `dx` or arbitary abscissas `x`.

### Syntax
Expand Down Expand Up @@ -46,6 +48,8 @@ end program

## `trapz_weights` - trapezoidal rule weights for given abscissas

### Description

Given an array of abscissas `x`, computes the array of weights `w` such that if `y` represented function values tabulated at `x`, then `sum(w*y)` produces a trapezoidal rule approximation to the integral.

### Syntax
Expand Down Expand Up @@ -78,7 +82,9 @@ end program

```

# `simps` - integrate sampled values using Simpson's rule
## `simps` - integrate sampled values using Simpson's rule (to be implemented)

### Description

Returns the Simpson's rule integral of an array `y` representing discrete samples of a function. The integral is computed assuming either equidistant abscissas with spacing `dx` or arbitary abscissas `x`.

Expand Down Expand Up @@ -112,7 +118,9 @@ If the size of `y` is two, the result is the same as if `trapz` had been called

TBD

# `simps_weights` - Simpson's rule weights for given abscissas
## `simps_weights` - Simpson's rule weights for given abscissas (to be implemented)

### Description

Given an array of abscissas `x`, computes the array of weights `w` such that if `y` represented function values tabulated at `x`, then `sum(w*y)` produces a Simpson's rule approximation to the integral.

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21 changes: 0 additions & 21 deletions src/stdlib_experimental_stats.md
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@@ -1,29 +1,8 @@
# Descriptive statistics


## Implemented
<!-- vim-markdown-toc GFM -->

* [`mean` - mean of array elements](#mean---mean-of-array-elements)
* [Description](#description)
* [Syntax](#syntax)
* [Arguments](#arguments)
* [Return value](#return-value)
* [Example](#example)
* [`moment` - central moment of array elements](#moment---central-moment-of-array-elements)
* [Description](#description-1)
* [Syntax](#syntax-1)
* [Arguments](#arguments-1)
* [Return value](#return-value-1)
* [Example](#example-1)
* [`var` - variance of array elements](#var---variance-of-array-elements)
* [Description](#description-2)
* [Syntax](#syntax-2)
* [Arguments](#arguments-2)
* [Return value](#return-value-2)
* [Example](#example-2)

<!-- vim-markdown-toc -->

## `mean` - mean of array elements

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