Merge pull request #406 from quantified-uncertainty/docs-apr27
`Language.mdx` changes and `examples`; misc docs improvements
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20
examples/decay.squiggle
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20
examples/decay.squiggle
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# The following code was provided by Nuño Sempere, it comes directly from the post https://www.lesswrong.com/s/rDe8QE5NvXcZYzgZ3/p/j8o6sgRerE3tqNWdj
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## Initial setup
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yearly_probability_max = 0.95
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yearly_probability_min = 0.66
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period_probability_function(epsilon, yearly_probability) = 1 - (1 - yearly_probability) ^ (1 / epsilon)
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probability_decayed(t, time_periods, period_probability) = 1 - (1 - period_probability) ^ (time_periods - t)
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## Monthly decomposition
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months_in_a_year=12
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monthly_probability_min = period_probability_function(months_in_a_year, yearly_probability_min)
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monthly_probability_max = period_probability_function(months_in_a_year, yearly_probability_max)
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probability_decayed_monthly_min(t) = probability_decayed(t, months_in_a_year, monthly_probability_min)
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probability_decayed_monthly_max(t) = probability_decayed(t, months_in_a_year, monthly_probability_max)
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probability_decayed_monthly(t) = probability_decayed_monthly_min(t) to probability_decayed_monthly_max(t)
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probability_decayed_monthly
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## probability_decayed_monthly(6)
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## mean(probability_decayed_monthly(6))
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38
examples/givedirectly.squiggle
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38
examples/givedirectly.squiggle
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# This is a cost effectiveness analysis of givedirectly, originally done by givewell, and translated into Squiggle by Sam Nolan
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donation_size = 10000
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proportion_of_funding_available = beta(10, 2)
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total_funding_available = donation_size * proportion_of_funding_available
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household_size = 3.7 to 5.7
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size_of_transfer = 800 to 1200
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size_of_transfer_per_person = size_of_transfer / household_size
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portion_invested = 0.3 to 0.5
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amount_invested = portion_invested * size_of_transfer_per_person
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amount_consumed = (1 - portion_invested) * size_of_transfer_per_person
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return_on_investment = 0.08 to 0.12
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increase_in_consumption_from_investments = return_on_investment * amount_invested
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baseline_consumption = 200 to 350
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log_increase_in_consumption = log(amount_consumed + baseline_consumption) + log(baseline_consumption)
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log_increase_in_consumption_from_investment = log(increase_in_consumption_from_investments + baseline_consumption) + log(baseline_consumption)
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investment_duration = 8 to 12
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discount_rate = beta(1.004, 20)
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present_value_excluding_last_year = log_increase_in_consumption_from_investment * (1 - (1 + discount_rate) ^ (-investment_duration)) / (log(1 + discount_rate))
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percent_of_investment_returned = 0.15 to 0.25
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pv_consumption_last_year = (log(baseline_consumption + amount_invested * (return_on_investment + percent_of_investment_returned)) - log(baseline_consumption)) / (1 + discount_rate)^investment_duration
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total_pv_of_cash_transfer = pv_consumption_last_year + present_value_excluding_last_year + log_increase_in_consumption
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discount_negative_spoiler = 0.03 to 0.07
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value_discounting_spoiler = discount_negative_spoiler * total_pv_of_cash_transfer
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consumption_increase_per_household = value_discounting_spoiler * household_size
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amount_of_transfers_made = total_funding_available / size_of_transfer
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total_increase_in_ln_consumption = amount_of_transfers_made * consumption_increase_per_household
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total_increase_in_ln_consumption
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3
examples/wholenumberassignmentevaluation.squiggle
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3
examples/wholenumberassignmentevaluation.squiggle
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xY1 = 99
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aBa3 = xY1 * 2 + 1
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aBa3 * xY1 + aBa3
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7
packages/website/docs/Discussions/Gallery.md
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7
packages/website/docs/Discussions/Gallery.md
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@ -0,0 +1,7 @@
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---
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sidebar_position: 6
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title: Gallery
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---
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- [Adjusting probabilities for the passage of time](https://www.lesswrong.com/s/rDe8QE5NvXcZYzgZ3/p/j8o6sgRerE3tqNWdj) by Nuño Sempere
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- [GiveWell's GiveDirectly cost effectiveness analysis](https://observablehq.com/@hazelfire/givewells-givedirectly-cost-effectiveness-analysis) by Sam Nolan
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@ -1,12 +1,10 @@
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---
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sidebar_position: 5
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title: Three Formats of Distributions
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author: Ozzie Gooen
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date: 02-19-2022
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---
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# Three Formats of Distributions
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_Author: Ozzie Gooen_
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_Written on: Feb 19, 2022_
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Probability distributions have several subtle possible formats. Three important ones that we deal with in Squiggle are symbolic, sample set, and graph formats.
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_Symbolic_ formats are just the math equations. `normal(5,3)` is the symbolic representation of a normal distribution.
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@ -1,39 +1,53 @@
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---
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sidebar_position: 2
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title: Language Basics
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---
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import { SquiggleEditor } from "../../src/components/SquiggleEditor";
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# Squiggle Language
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## Expressions
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The squiggle language has a very simple syntax. The best way to get to understand
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it is by simply looking at examples.
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A distribution
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## Basic Language
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<SquiggleEditor initialSquiggleString={`mixture(1 to 2, 3, [0.3, 0.7])`} />
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As an example:
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A number
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<SquiggleEditor initialSquiggleString="4.321e-3" />
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Arrays
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<SquiggleEditor
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initialSquiggleString={`[beta(1,10), 4, isNormalized(toSampleSet(1 to 2))]`}
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/>
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Records
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<SquiggleEditor
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initialSquiggleString={`d = {dist: triangular(0, 1, 2), weight: 0.25}
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d.dist`}
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/>
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## Statements
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A statement assigns expressions to names. It looks like `<symbol> = <expression>`
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<SquiggleEditor
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initialSquiggleString={`value_of_work = 10 to 70
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value_of_work`}
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5 + value_of_work / 75`}
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/>
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Squiggle can declare variables (`value_of_work = 10 to 70`) and declare exports
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(the lone `value_of_work` line). Variables can be used later in a squiggle program
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and even in other notebooks!
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### Functions
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An export is rendered to the output view so you can see your result.
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the exports can be expressions, such as:
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<SquiggleEditor initialSquiggleString="normal(0,1)" />
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## Functions
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Squiggle supports functions, including the rendering of functions:
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We can define functions
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<SquiggleEditor
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initialSquiggleString={`ozzie_estimate(t) = lognormal({mean: 3 + (t+.1)^2.5, stdev: 8})
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ozzie_estimate
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`}
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initialSquiggleString={`ozzie_estimate(t) = lognormal(1, t ^ 1.01)
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nuño_estimate(t, m) = mixture(0.5 to 2, normal(m, t ^ 1.25))
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ozzie_estimate(5) * nuño_estimate(5.01, 1)`}
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/>
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## See more
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- [Functions reference](https://squiggle-language.com/docs/Features/Functions)
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- [Gallery](https://squiggle-language.com/docs/Discussions/Gallery)
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@ -1,13 +1,12 @@
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---
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sidebar_position: 3
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title: Node Packages
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---
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# Javascript Libraries
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There are two JavaScript packages currently available for Squiggle:
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- [`@quri/squiggle-lang`](https://www.npmjs.com/package/@quri/squiggle-lang)
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- [`@quri/squiggle-components`](https://www.npmjs.com/package/@quri/squiggle-components)
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- [`@quri/squiggle-lang`](https://www.npmjs.com/package/@quri/squiggle-lang) 
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- [`@quri/squiggle-components`](https://www.npmjs.com/package/@quri/squiggle-components) 
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Types are available for both packages.
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@ -23,8 +22,8 @@ argument allows you to pass an environment previously created by another `run`
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call. Passing this environment will mean that all previously declared variables
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in the previous environment will be made available.
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The return type of `run` is a bit complicated, and comes from auto generated js
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code that comes from rescript. I highly recommend using typescript when using
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The return type of `run` is a bit complicated, and comes from auto generated `js`
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code that comes from rescript. We highly recommend using typescript when using
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this library to help navigate the return type.
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## Squiggle Components
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# Processing confidence intervals
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---
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title: Processing Confidence Intervals
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author: Nuño Sempere
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---
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This page explains what we are doing when we take a 95% confidence interval, and we get a mean and a standard deviation from it
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This page explains what we are doing when we take a 90% confidence interval, and we get a mean and a standard deviation from it.
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## For normals
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@ -19,10 +22,7 @@ module Normal = {
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We know that for a normal with mean $\mu$ and standard deviation $\sigma$,
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$$
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a \cdot Normal(\mu, \sigma) = Normal(a\cdot \mu, |a|\cdot \sigma)
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a \cdot Normal(\mu, \sigma) = Normal(a \cdot \mu, |a| \cdot \sigma)
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$$
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We can now look at the inverse cdf of a $Normal(0,1)$. We find that the 95% point is reached at $1.6448536269514722$. ([source](https://stackoverflow.com/questions/20626994/how-to-calculate-the-inverse-of-the-normal-cumulative-distribution-function-in-p)) This means that the 90% confidence interval is $[-1.6448536269514722, 1.6448536269514722]$, which has a width of $2 \cdot 1.6448536269514722$.
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@ -30,3 +30,5 @@ We can now look at the inverse cdf of a $Normal(0,1)$. We find that the 95% poin
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So then, if we take a $Normal(0,1)$ and we multiply it by $\frac{(high -. low)}{(2. *. 1.6448536269514722)}$, it's 90% confidence interval will be multiplied by the same amount. Then we just have to shift it by the mean to get our target normal.
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## For lognormals
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TODO
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---
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sidebar_position: 1
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title: Introduction
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---
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# Squiggle
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Squiggle is an _estimation language_, and a syntax for _calculating and expressing beliefs_ involving uncertainty. It has use cases in forecasting and writing evaluations.
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Squiggle is a language for writing calculations under uncertainty. It has use
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cases in forecasting and writing better evaluations.
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## Get started
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The best way to get started with Squiggle is to [try it out yourself](https://playground.squiggle-language.com/).
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- [Gallery](https://www.squiggle-language.com/docs/Discussions/Gallery)
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- [Squiggle playground](https://squiggle-language.com/playground)
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- [Language basics](https://www.squiggle-language.com/docs/Features/Language)
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- [Squiggle functions source of truth](https://www.squiggle-language.com/docs/Features/Functions)
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- [Known bugs](https://www.squiggle-language.com/docs/Discussions/Bugs)
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- [Original lesswrong sequence](https://www.lesswrong.com/s/rDe8QE5NvXcZYzgZ3)
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- [Author your squiggle models as Observable notebooks](https://observablehq.com/@hazelfire/squiggle)
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