diff --git a/content/mooreslaw-tutorial.md b/content/mooreslaw-tutorial.md index b9fefc8d..509849dc 100644 --- a/content/mooreslaw-tutorial.md +++ b/content/mooreslaw-tutorial.md @@ -1,142 +1,154 @@ --- jupytext: + formats: ipynb,md:myst text_representation: extension: .md format_name: myst format_version: 0.13 - jupytext_version: 1.11.1 + jupytext_version: 1.16.7 kernelspec: - display_name: Python 3 + display_name: Python 3 (ipykernel) language: python name: python3 --- -# Determining Moore's Law with real data in NumPy -![Scatter plot of MOS transistor count per microprocessor every two years as a demonstration of Moore's Law.](_static/01-mooreslaw-tutorial-intro.png) ++++ {"slideshow": {"slide_type": "slide"}} -_The number of transistors reported per a given chip plotted on a log scale in the y axis with the date of introduction on the linear scale x-axis. The blue data points are from a [transistor count table](https://en.wikipedia.org/wiki/Transistor_count#Microprocessors). The red line is an ordinary least squares prediction and the orange line is Moore's law._ +# NumPy vs APL +![](https://assets-global.website-files.com/64483ba2cd3664f5275be1da/6453af3005d3267ad3bccce9_red-logo-short.svg) -## What you'll do +![](https://assets-global.website-files.com/64483ba2cd3664f5275be1da/6453a4df70dfe3083a2fdc5d_logo-long.svg) -In 1965, engineer Gordon Moore -[predicted](https://en.wikipedia.org/wiki/Moore%27s_law) that -transistors on a chip would double every two years in the coming decade -[[1](https://en.wikipedia.org/wiki/Moore%27s_law), -[2](https://newsroom.intel.com/wp-content/uploads/sites/11/2018/05/moores-law-electronics.pdf)]. -You'll compare Moore's prediction against actual transistor counts in -the 53 years following his prediction. You will determine the best-fit constants to describe the exponential growth of transistors on semiconductors compared to Moore's Law. +https://youtu.be/ZB0IJMRpbRE +@MaxCan-Code "Max Sun APL" -## Skills you'll learn ++++ {"slideshow": {"slide_type": "subslide"}} +# NumPy vs APL +- Going slow and easy, we have an hour +- APL NumPy side-by-side +- Goal: aware of APL as another tool +- Non-goal: switch +- Cover briefly then come back for Qs +- Intentionally left out details so please ask as I go -- Load data from a [\*.csv](https://en.wikipedia.org/wiki/Comma-separated_values) file -- Perform linear regression and predict exponential growth using ordinary least squares -- You'll compare exponential growth constants between models -- Share your analysis in a file: - - as NumPy zipped files `*.npz` - - as a `*.csv` file -- Assess the amazing progress semiconductor manufacturers have made in the last five decades ++++ {"slideshow": {"slide_type": "subslide"}} -## What you'll need +## About me +- Applied math in school +- Knew APL from YouTube +- Learned APL on the job last Jan (https://bcaresearch.com customer of Dyalog) -**1.** These packages: ++++ {"slideshow": {"slide_type": "subslide"}} -* NumPy -* [Matplotlib](https://matplotlib.org/) +## What we'll do +1. Simple Moore's Law model +1. Real data (CSV) +1. Perform linear regression and predict exponential growth using ordinary least squares (tldr line of best fit) +- Compare exponential growth constants between models +- Save and share: + - NumPy zipped file `*.npz` + - APL namespace file `*.apln` + - CSV +- Chat, happy little demos? -imported with the following commands +Modified from https://numpy.org/numpy-tutorials/content/mooreslaw-tutorial.html -```{code-cell} -import matplotlib.pyplot as plt -import numpy as np -``` - -**2.** Since this is an exponential growth law you need a little background in doing math with [natural logs](https://en.wikipedia.org/wiki/Natural_logarithm) and [exponentials](https://en.wikipedia.org/wiki/Exponential_function). ++++ {"slideshow": {"slide_type": "subslide"}} -You'll use these NumPy and Matplotlib functions: +## What we need +- Python (packages): + - NumPy + - Matplotlib +- Dyalog APL: + - SharpPlot (included) (OOP) + - Py'n'APL (optional, external, open source) -* [`np.loadtxt`](https://numpy.org/doc/stable/reference/generated/numpy.loadtxt.html): this function loads text into a NumPy array -* [`np.log`](https://numpy.org/doc/stable/reference/generated/numpy.log.html): this function takes the natural log of all elements in a NumPy array -* [`np.exp`](https://numpy.org/doc/stable/reference/generated/numpy.exp.html): this function takes the exponential of all elements in a NumPy array -* [`lambda`](https://docs.python.org/3/library/ast.html?highlight=lambda#ast.Lambda): this is a minimal function definition for creating a function model -* [`plt.semilogy`](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.semilogy.html): this function will plot x-y data onto a figure with a linear x-axis and $\log_{10}$ y-axis -[`plt.plot`](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.plot.html): this function will plot x-y data on linear axes -* slicing arrays: view parts of the data loaded into the workspace, slice the arrays e.g. `x[:10]` for the first 10 values in the array, `x` -* boolean array indexing: to view parts of the data that match a given condition use boolean operations to index an array -* [`np.block`](https://numpy.org/doc/stable/reference/generated/numpy.block.html): to combine arrays into 2D arrays -* [`np.newaxis`](https://numpy.org/doc/stable/reference/constants.html): to change a 1D vector to a row or column vector -* [`np.savez`](https://numpy.org/doc/stable/reference/generated/numpy.savez.html) and [`np.savetxt`](https://numpy.org/doc/stable/reference/generated/numpy.savetxt.html): these two functions will save your arrays in zipped array format and text, respectively ++++ {"slideshow": {"slide_type": "fragment"}} -+++ +APL trigger warning +- Butchered NumPy-style APL for comparison +- APL users, sorry +```{code-cell} --- +slideshow: + slide_type: fragment +--- +import matplotlib.pyplot as plt +import numpy as np +from pynapl import APL +apl = APL.APL() +run = apl.eval +``` -## Building Moore's law as an exponential function - -Your empirical model assumes that the number of transistors per -semiconductor follows an exponential growth, - -$\log(\text{transistor_count})= f(\text{year}) = A\cdot \text{year}+B,$ - -where $A$ and $B$ are fitting constants. You use semiconductor -manufacturers' data to find the fitting constants. - -You determine these constants for Moore's law by specifying the -rate for added transistors, 2, and giving an initial number of transistors for a given year. - -You state Moore's law in an exponential form as follows, - -$\text{transistor_count}= e^{A_M\cdot \text{year} +B_M}.$ - -Where $A_M$ and $B_M$ are constants that double the number of transistors every two years and start at 2250 transistors in 1971, - -1. $\dfrac{\text{transistor_count}(\text{year} +2)}{\text{transistor_count}(\text{year})} = 2 = \dfrac{e^{B_M}e^{A_M \text{year} + 2A_M}}{e^{B_M}e^{A_M \text{year}}} = e^{2A_M} \rightarrow A_M = \frac{\log(2)}{2}$ - -2. $\log(2250) = \frac{\log(2)}{2}\cdot 1971 + B_M \rightarrow B_M = \log(2250)-\frac{\log(2)}{2}\cdot 1971$ ++++ {"slideshow": {"slide_type": "slide"}} -so Moore's law stated as an exponential function is +## Model +`Moores_law(year) = (e^B_M) × (e^(A_M × year))` -$\log(\text{transistor_count})= A_M\cdot \text{year}+B_M,$ +`A_M = (log 2) ÷ 2` -where +`B_M = (log 2250) - A_M × 1971` -$A_M=0.3466$ +```{code-cell} +--- +slideshow: + slide_type: '' +--- + # exp←* + # log←*○ + A_M = np.log(2) / 2 +run("A_M ← (⍟ 2) ÷ 2") -$B_M=-675.4$ + B_M = np.log(2250) - A_M * 1971 +run("B_M ← (⍟ 2250) - A_M × 1971") -Since the function represents Moore's law, define it as a Python -function using -[`lambda`](https://docs.python.org/3/library/ast.html?highlight=lambda#ast.Lambda) + Moores_law = lambda year: np.exp(B_M) * np.exp(A_M * year) +run("Moores_law ← { year←⍵ ⋄ (* B_M) × *(A_M × year)} ⋄") -```{code-cell} -A_M = np.log(2) / 2 -B_M = np.log(2250) - A_M * 1971 -Moores_law = lambda year: np.exp(B_M) * np.exp(A_M * year) +[A_M, B_M], run("A_M B_M") ``` -In 1971, there were 2250 transistors on the Intel 4004 chip. Use -`Moores_law` to check the number of semiconductors Gordon Moore would expect -in 1973. ++++ {"slideshow": {"slide_type": "subslide"}} + +In 1971, there were 2250 transistors. Use `Moores_law` to predict how many in 1973. ```{code-cell} +--- +slideshow: + slide_type: '' +--- ML_1971 = Moores_law(1971) ML_1973 = Moores_law(1973) print("In 1973, G. Moore expects {:.0f} transistors on Intels chips".format(ML_1973)) print("This is x{:.2f} more transistors than 1971".format(ML_1973 / ML_1971)) ``` -## Loading historical manufacturing data to your workspace +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +ML_1971←Moores_law 1971 +ML_1973←Moores_law 1973 + +_←'.format←⍕' +⎕←'In 1973, G. Moore expects ',(1↓0⍕ML_1973),' transistors on Intels chips' +⎕←'This is x',(1↓2⍕ML_1973÷ML_1971),' more transistors than 1971' +"""); +``` + ++++ {"slideshow": {"slide_type": "slide"}} -Now, make a prediction based upon the historical data for -semiconductors per chip. The [Transistor Count -\[4\]](https://en.wikipedia.org/wiki/Transistor_count#Microprocessors) -each year is in the `transistor_data.csv` file. Before loading a \*.csv -file into a NumPy array, its a good idea to inspect the structure of the -file first. Then, locate the columns of interest and save them to a -variable. Save two columns of the file to the array, `data`. +## Loading historical data +- Transistor count each year in CSV +- Inspect before load +- Save year & count columns to `data`. -Here, print out the first 10 rows of `transistor_data.csv`. The columns are +Print first 10 rows of `transistor_data.csv`. The columns are |Processor|MOS transistor count|Date of Introduction|Designer|MOSprocess|Area| |---|---|---|---|---|---| @@ -144,36 +156,67 @@ Here, print out the first 10 rows of `transistor_data.csv`. The columns are |...|...|...|...|...|...| ```{code-cell} +--- +slideshow: + slide_type: subslide +--- ! head transistor_data.csv ``` -You don't need the columns that specify __Processor__, __Designer__, -__MOSprocess__, or __Area__. That leaves the second and third columns, -__MOS transistor count__ and __Date of Introduction__, respectively. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run(""" +⎕←↑'UTF-8'∘⎕UCS¨⎕UCS¨⎕SH'head transistor_data.csv' +⎕←'' +⎕←↑⎕SH'head transistor_data.csv' +"""); +``` + ++++ {"slideshow": {"slide_type": "subslide"}} -Next, you load these two columns into a NumPy array using -[`np.loadtxt`](https://numpy.org/doc/stable/reference/generated/numpy.loadtxt.html). -The extra options below will put the data in the desired format: +Only need columns 2 & 3 -* `delimiter = ','`: specify delimeter as a comma ',' (this is the default behavior) -* `usecols = [1,2]`: import the second and third columns from the csv -* `skiprows = 1`: do not use the first row, because its a header row +`np.loadtxt`: +- `delimiter = ','` +- `usecols = [1,2]`: import cols 2 & 3 +- `skiprows = 1`: skip header row ```{code-cell} +--- +slideshow: + slide_type: '' +--- data = np.loadtxt("transistor_data.csv", delimiter=",", usecols=[1, 2], skiprows=1) ``` -You loaded the entire history of semiconducting into a NumPy array named -`data`. The first column is the __MOS transistor count__ and the second -column is the __Date of Introduction__ in a four-digit year. +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +csv←(⎕CSV⍠'Separator' ',')'transistor_data.csv'⍬ 4 +data←1↓csv[;2 3] +data←1⊃⎕CSV'transistor_data.csv'⍬(0 4 4 0 0 0)1 +"""); + +# csv = np.loadtxt("transistor_data.csv") # Value Error: could not convert string to float +# data = csv[1:, 1:3] +``` + ++++ {"slideshow": {"slide_type": "subslide"}} -Next, make the data easier to read and manage by assigning the two -columns to variables, `year` and `transistor_count`. Print out the first -10 values by slicing the `year` and `transistor_count` arrays with -`[:10]`. Print these values out to check that you have the saved the -data to the correct variables. +- Assign `data` to `year` and `transistor_count` +- Print first 10 values (`[:10]`) ```{code-cell} +--- +slideshow: + slide_type: '' +--- year = data[:, 1] # grab the second column and assign transistor_count = data[:, 0] # grab the first column and assign @@ -181,112 +224,112 @@ print("year:\t\t", year[:10]) print("trans. cnt:\t", transistor_count[:10]) ``` -You are creating a function that predicts the transistor count given a -year. You have an _independent variable_, `year`, and a _dependent -variable_, `transistor_count`. Transform the independent variable to -log-scale, +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +apl.eval(""" +year←data[;2]⊣' ⍝ grab the second column and assign' +transistor_count←data[;1]⊣' ⍝ grab the first column and assign' -$y_i = \log($ `transistor_count[i]` $),$ +⎕←'year: ',10↑year +⎕←'trans. cnt: ',10↑transistor_count ⋄ +"""); +``` -resulting in a linear equation, ++++ {"slideshow": {"slide_type": "subslide"}} -$y_i = A\cdot \text{year} +B$. +Goal: solve `yi = A × year + B` for `A`, `B` ```{code-cell} +--- +slideshow: + slide_type: '' +--- yi = np.log(transistor_count) +run("yi← ⍟ transistor_count"); ``` -## Calculating the historical growth curve for transistors ++++ {"slideshow": {"slide_type": ""}} -Your model assume that `yi` is a function of `year`. Now, find the best-fit model that minimizes the difference between $y_i$ and $A\cdot \text{year} +B, $ as such - -$\min \sum|y_i - (A\cdot \text{year}_i + B)|^2.$ - -This [sum of squares -error](https://en.wikipedia.org/wiki/Ordinary_least_squares) can be -succinctly represented as arrays as such - -$\sum|\mathbf{y}-\mathbf{Z} [A,~B]^T|^2,$ - -where $\mathbf{y}$ are the observations of the log of the number of -transistors in a 1D array and $\mathbf{Z}=[\text{year}_i^1,~\text{year}_i^0]$ are the -polynomial terms for $\text{year}_i$ in the first and second columns. By -creating this set of regressors in the $\mathbf{Z}-$matrix you set -up an ordinary least squares statistical model. - -`Z` is a linear model with two parameters, i.e. a polynomial with degree `1`. -Therefore we can represent the model with `numpy.polynomial.Polynomial` and -use the fitting functionality to determine the model parameters: +Use least squares ```{code-cell} +--- +slideshow: + slide_type: '' +--- model = np.polynomial.Polynomial.fit(year, yi, deg=1) +model = model.convert() +model ``` -By default, `Polynomial.fit` performs the fit in the domain determined by the -independent variable (`year` in this case). -The coefficients for the unscaled and unshifted model can be recovered with the -`convert` method: - - ```{code-cell} -model = model.convert() -model +--- +slideshow: + slide_type: fragment +--- +run(""" +_←'https://aplcart.info?q=linear%20fit' +_←'matrix div ⌹ ⎕÷' +model←yi⌹(1,⍪year) +(B A)←model +⎕←'x' ' ' '↦'(1↓9⍕B)'+'(1↓9⍕A)'x' +"""); ``` -The individual parameters $A$ and $B$ are the coefficients of our linear model: ++++ {"slideshow": {"slide_type": "subslide"}} + +The individual parameters `A` and `B` are the coefficients of our linear model: ```{code-cell} +--- +slideshow: + slide_type: '' +--- B, A = model +# (B A)←model ``` -Did manufacturers double the transistor count every two years? You have -the final formula, ++++ {"slideshow": {"slide_type": ""}} -$\dfrac{\text{transistor_count}(\text{year} +2)}{\text{transistor_count}(\text{year})} = xFactor = -\dfrac{e^{B}e^{A( \text{year} + 2)}}{e^{B}e^{A \text{year}}} = e^{2A}$ - -where increase in number of transistors is $xFactor,$ number of years is -2, and $A$ is the best fit slope on the semilog function. +Increase rate = `e^(2 × A)` ```{code-cell} +--- +slideshow: + slide_type: '' +--- print(f"Rate of semiconductors added on a chip every 2 years: {np.exp(2 * A):.2f}") ``` -Based upon your least-squares regression model, the number of -semiconductors per chip increased by a factor of $1.98$ every two -years. You have a model that predicts the number of semiconductors each -year. Now compare your model to the actual manufacturing reports. Plot -the linear regression results and all of the transistor counts. - -Here, use -[`plt.semilogy`](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.semilogy.html) -to plot the number of transistors on a log-scale and the year on a -linear scale. You have defined a three arrays to get to a final model - -$y_i = \log(\text{transistor_count}),$ - -$y_i = A \cdot \text{year} + B,$ - -and - -$\log(\text{transistor_count}) = A\cdot \text{year} + B,$ +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +⎕←'Rate of semiconductors added on a chip every 2 years: ',1↓2⍕*2×A +"""); +``` -your variables, `transistor_count`, `year`, and `yi` all have the same -dimensions, `(179,)`. NumPy arrays need the same dimensions to make a -plot. The predicted number of transistors is now ++++ {"slideshow": {"slide_type": "slide"}} -$\text{transistor_count}_{\text{predicted}} = e^Be^{A\cdot \text{year}}$. +Plot & compare: +- Least squares +- Moore's law +- Real world data -+++ ++++ {"slideshow": {"slide_type": ""}} -In the next plot, use the -[`fivethirtyeight`](https://matplotlib.org/3.1.1/gallery/style_sheets/fivethirtyeight.html) -style sheet. -The style sheet replicates -https://fivethirtyeight.com elements. Change the matplotlib style with -[`plt.style.use`](https://matplotlib.org/3.3.2/api/style_api.html#matplotlib.style.use). +style sheet: `fivethirtyeight` ```{code-cell} +--- +slideshow: + slide_type: '' +--- transistor_count_predicted = np.exp(B) * np.exp(A * year) transistor_Moores_law = Moores_law(year) plt.style.use("fivethirtyeight") @@ -294,7 +337,7 @@ plt.semilogy(year, transistor_count, "s", label="MOS transistor count") plt.semilogy(year, transistor_count_predicted, label="linear regression") -plt.plot(year, transistor_Moores_law, label="Moore's Law") +plot1 = plt.plot(year, transistor_Moores_law, label="Moore's Law") plt.title( "MOS transistor count per microprocessor\n" + "every two years \n" @@ -305,39 +348,100 @@ plt.legend(loc="center left", bbox_to_anchor=(1, 0.5)) plt.ylabel("# of transistors\nper microprocessor") ``` -_A scatter plot of MOS transistor count per microprocessor every two years with a red line for the ordinary least squares prediction and an orange line for Moore's law._ +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +plot1[0].figure +``` -The linear regression captures the increase in the number of transistors -per semiconductors each year. In 2015, semiconductor manufacturers -claimed they could not keep up with Moore's law anymore. Your analysis -shows that since 1971, the average increase in transistor count was -x1.98 every 2 years, but Gordon Moore predicted it would be x2 -every 2 years. That is an amazing prediction. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run(""" +_←']Chart ⍝ useful, windows only' +_538←{_sp←⍵ + _←_sp.SetLineStyles do Causeway.LineStyle.Solid + FromHtml←Causeway.ColorTranslator.{FromHtml'#',⍵} + _←'FromHtml←{256⊥255,16⊥⍉3 2⍴¯1+⍵⍳⍨⎕D,⎕C ⎕A}' + _←'https://github.com/matplotlib/matplotlib/blob/main/lib/matplotlib/mpl-data/stylelib/fivethirtyeight.mplstyle' + _←_sp.SetColors do⊂Causeway.{Color.(⍵)}FromHtml¨'008fd5' 'fc4f30' 'e5ae38' '6d904f' '8b8b8b' '810f7c' + _←_sp.SetBackground do Causeway.{Color.(⍵)}FromHtml'f0f0f0' + _←_sp.SetKeyBackground do Causeway.{Color.(⍵)}FromHtml'f0f0f0' + _←_sp.SetAxisStyle do(Causeway.{Color.(⍵)}FromHtml'cbcbcb')Causeway.LineStyle.Solid 0.5 + _←_sp.SetGridLineStyle do(Causeway.{Color.(⍵)}FromHtml'cbcbcb')Causeway.LineStyle.Solid 0.5 + _←_sp.SetPenWidths do 3 + font←'DejaVu Sans' + _←_sp.SetHeadingFont do font + _←_sp.SetCaptionFont do font + _←_sp.SetLabelFont do font + _←_sp.SetKeyFont do font + _sp.KeyStyle←Causeway.KeyStyles.(Boxed+Vertical+MiddleAlign) + _sp.XAxisStyle←Causeway.XAxisStyles.CenteredCaption + _sp.YAxisStyle←Causeway.YAxisStyles.CenteredCaption + _sp.YLabelFormat←'0.0E00' + _sp.ScatterPlotStyle←Causeway.ScatterPlotStyles.GridLines + _sp.LineGraphStyle←Causeway.LineGraphStyles.GridLines + _sp} +do←{⍎'⍺⍺ ⍵ ⋄ 0' ⋄ ⍺⍺} +'InitCauseway'⎕CY'sharpplot' +InitCauseway ⍬ +sp←⎕NEW Causeway.SharpPlot +"""); +``` -Consider the year 2017. Compare the data to your linear regression -model and Gordon Moore's prediction. First, get the -transistor counts from the year 2017. You can do this with a Boolean -comparator, +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +import IPython +IPython.display.SVG(run(""" +transistor_count_predicted←(*B)×(*A×year) +transistor_Moores_law←Moores_law year +sp←_538 sp +_←sp.SetKeyText do'MOS transistor count' 'linear regression' 'Moore''s Law' +sp.Heading←'MOS transistor count per microprocessor',(⎕UCS 10),'every two years',(⎕UCS 10),'Transistor count was x ',(1↓2⍕*A×2),' higher' +sp.XCaption←'year introduced' +sp.YCaption←'# of transistors',(⎕UCS 10),'per microprocessor' +sp.YAxisStyle←sp.YAxisStyle+Causeway.YAxisStyles.LogScale +sp.KeyStyle←sp.KeyStyle+Causeway.KeyStyles.RightAlign +_←sp.SetMarkers do Causeway.Marker.Block +_←sp.SetMargins do 80 30 50 150 +_←sp.SetXTickMarks do 10 +_←sp.SetYTickMarks do 2 +_←sp.DrawScatterPlot do(transistor_count)year +_←sp.DrawLineGraph do transistor_count_predicted year +_←sp.DrawLineGraph do transistor_Moores_law year +sp.RenderSvg ⍬ +""")) +``` -`year == 2017`. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +IPython.display.SVG(run("sp.RenderSvg ⍬")) +``` -Then, make a prediction for 2017 with `Moores_law` defined above -and plugging in your best fit constants into your function ++++ {"slideshow": {"slide_type": "subslide"}} -$\text{transistor_count} = e^{B}e^{A\cdot \text{year}}$. +Zoom in on `year == 2017`, compare: +- Moore's law +- Average transistor count +- Real world data -A great way to compare these measurements is to compare your prediction -and Moore's prediction to the average transistor count and look at the -range of reported values for that year. Use the -[`plt.plot`](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.plot.html) -option, -[`alpha=0.2`](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.artist.Artist.set_alpha.html), -to increase the transparency of the data. The more opaque the points -appear, the more reported values lie on that measurement. The green $+$ -is the average reported transistor count for 2017. Plot your predictions -for $\pm\frac{1}{2}~years. +Use `alpha=0.2`, opaque points mean overlap ```{code-cell} +--- +slideshow: + slide_type: subslide +--- transistor_count2017 = transistor_count[year == 2017] print( transistor_count2017.max(), transistor_count2017.min(), transistor_count2017.mean() @@ -345,7 +449,30 @@ print( y = np.linspace(2016.5, 2017.5) your_model2017 = np.exp(B) * np.exp(A * y) Moore_Model2017 = Moores_law(y) +``` +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +transistor_count2017←transistor_count[⍸year=2017] +_←'transistor_count2017←(year=2017)/transistor_count' +mean←{v←⍵ ⋄ (+/v)÷(≢v)} +⎕←(⌈/transistor_count2017)(⌊/transistor_count2017)(mean transistor_count2017) + +y←2016.5 2017.5 +your_model2017←(*B)×(*A×y) +Moore_Model2017←Moores_law y +"""); +``` + +```{code-cell} +--- +slideshow: + slide_type: subslide +--- plt.plot( 2017 * np.ones(np.sum(year == 2017)), transistor_count2017, @@ -356,43 +483,82 @@ plt.plot( plt.plot(2017, transistor_count2017.mean(), "g+", markersize=20, mew=6) plt.plot(y, your_model2017, label="Your prediction") -plt.plot(y, Moore_Model2017, label="Moores law") +plot2 = plt.plot(y, Moore_Model2017, label="Moores law") plt.ylabel("# of transistors\nper microprocessor") plt.legend() ``` -The result is that your model is close to the mean, but Gordon -Moore's prediction is closer to the maximum number of transistors per -microprocessor produced in 2017. Even though semiconductor manufacturers -thought that the growth would slow, once in 1975 and now again -approaching 2025, manufacturers are still producing semiconductors every 2 years that -nearly double the number of transistors. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +plot2[0].figure +``` + +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +IPython.display.SVG(run(""" +_←sp.Reset do ⍬ +sp←_538 sp +_←sp.SetXRange do y +_←sp.SetYRange do⍎'2.4e10' +_←sp.SetXTickMarks do 0.2 +_←sp.SetMarkers do⊂Causeway.Marker.(Dot Plus) +_←sp.SetMarkerColors do Causeway.Color.LightCoral +_←sp.SetMarkerScales do 6 +_←sp.SetMargins do 5 15 55 20 +_←sp.SetYTickMarks do⍎'0.5e10' +sp.YCaption←'# of transistors',(⎕UCS 10),'per microprocessor' +_←sp.DrawScatterPlot do(transistor_count2017)(2017×(+/year=2017)⍴1) +_←sp.SetMarkerColors do Causeway.Color.Green +_←sp.SetPenWidths do 4 +_←sp.SetMarkerScales do 3 +_←sp.SetKeyText do'2017' ' ' 'Your prediction' 'Moore''s Law' +_←sp.DrawScatterPlot do,¨(mean transistor_count2017)2017 +sp←_538 sp +sp.KeyStyle←sp.KeyStyle+Causeway.KeyStyles.BottomAlign +_←sp.DrawLineGraph do your_model2017 y +_←sp.DrawLineGraph do Moore_Model2017 y +sp.RenderSvg ⍬ +""")) +``` -The linear regression model is much better at predicting the -average than extreme values because it satisfies the condition to -minimize $\sum |y_i - A\cdot \text{year}[i]+B|^2$. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +IPython.display.SVG(run("sp.RenderSvg ⍬")) +``` -+++ ++++ {"slideshow": {"slide_type": ""}} -## Sharing your results as zipped arrays and a csv +- Least squares: close to mean +- Moore's law: close to max -The last step, is to share your findings. You created -new arrays that represent a linear regression model and Gordon Moore's -prediction. You started this process by importing a csv file into a NumPy -array using `np.loadtxt`, to save your model use two approaches ++++ {"slideshow": {"slide_type": "subslide"}} -1. [`np.savez`](https://numpy.org/doc/stable/reference/generated/numpy.savez.html): save NumPy arrays for other Python sessions -2. [`np.savetxt`](https://numpy.org/doc/stable/reference/generated/numpy.savetxt.html): save a csv file with the original data and your predicted data +- Least squares: close to mean +- Moore's law: close to max -### Zipping the arrays into a file -Using `np.savez`, you can save thousands of arrays and give them names. The -function `np.load` will load the arrays back into the workspace as a -dictionary. You'll save a five arrays so the next user will have the year, -transistor count, predicted transistor count, Gordon Moore's -predicted count, and fitting constants. Add one more variable that other users can use to -understand the model, `notes`. ++++ {"slideshow": {"slide_type": "slide"}} + +## Share as zipped arrays and CSV +- `np.savez`: NumPy arrays for other Python sessions +- APL namespace (also possible: component file) +- `np.savetxt`, `⎕CSV`: CSV + +`savez` with `notes=notes` ```{code-cell} +--- +slideshow: + slide_type: subslide +--- notes = "the arrays in this file are the result of a linear regression model\n" notes += "the arrays include\nyear: year of manufacture\n" notes += "transistor_count: number of transistors reported by manufacturers in a given year\n" @@ -407,6 +573,29 @@ print(notes) ``` ```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run(""" +nl←⎕UCS 10 +notes←'the arrays in this file are the result of a linear regression model',nl +notes,←'the arrays include',nl,'year: year of manufacture',nl +notes,←'transistor_count: number of transistors reported by manufacturers in a given year',nl +notes,←'transistor_count_predicted: linear regression model = exp(',(1↓2⍕B),')*exp(',(1↓2⍕A),'*year)',nl + +notes,←'transistor_Moores_law: Moores law =exp(',(1↓2⍕B_M),')*exp(',(1↓2⍕A_M),'*year)',nl + +notes,←'regression_csts: linear regression constants A and B for log(transistor_count)=A*year+B' +⎕←notes +"""); +``` + +```{code-cell} +--- +slideshow: + slide_type: subslide +--- np.savez( "mooreslaw_regression.npz", notes=notes, @@ -419,39 +608,67 @@ np.savez( ``` ```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +_ns←⎕NS'notes' 'year' 'transistor_count' 'transistor_count_predicted' 'transistor_Moores_law' +_ns.regression_csts←A B +_←'https://dyalog.github.io/link/4.0/API/Link.Fix' +_←(⊂⎕SE.Dyalog.Array.Serialise _ns)⎕NPUT'mooreslaw_regression.apln' 1 + +_←'"" "mooreslaw_regression"⎕SE.Link.Fix ⎕SE.Dyalog.Array.Serialise _ns' +"""); +``` + +```{code-cell} +--- +slideshow: + slide_type: subslide +--- results = np.load("mooreslaw_regression.npz") +run(""" +results←⎕SE.Dyalog.Array.Deserialise⊃⎕NGET'mooreslaw_regression.apln' +"""); ``` ```{code-cell} -print(results["regression_csts"][1]) +--- +slideshow: + slide_type: '' +--- +print( results["regression_csts"][1]) +run("⎕←1↓13⍕results. regression_csts [2]"); ``` ```{code-cell} +--- +slideshow: + slide_type: subslide +--- ! ls ``` -The benefit of `np.savez` is you can save hundreds of arrays with -different shapes and types. Here, you saved 4 arrays that are double -precision floating point numbers shape = `(179,)`, one array that was -text, and one array of double precision floating point numbers shape = -`(2,).` This is the preferred method for saving NumPy arrays for use in -another analysis. - -### Creating your own comma separated value file - -If you want to share data and view the results in a table, then you have to -create a text file. Save the data using `np.savetxt`. This -function is more limited than `np.savez`. Delimited files, like csv's, -need 2D arrays. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run("⎕←↑⎕SH'ls'"); +``` -Prepare the data for export by creating a new 2D array whose columns -contain the data of interest. ++++ {"slideshow": {"slide_type": "subslide"}} -Use the `header` option to describe the data and the columns of -the file. Define another variable that contains file -information as `head`. +### CSV +- `np.savetxt` with `header=head` +- need 2D array ```{code-cell} +--- +slideshow: + slide_type: subslide +--- head = "the columns in this file are the result of a linear regression model\n" head += "the columns include\nyear: year of manufacture\n" head += "transistor_count: number of transistors reported by manufacturers in a given year\n" @@ -465,26 +682,45 @@ head += "year:, transistor_count:, transistor_count_predicted:, transistor_Moore print(head) ``` -Build a single 2D array to export to csv. Tabular data is inherently two -dimensional. You need to organize your data to fit this 2D structure. -Use `year`, `transistor_count`, `transistor_count_predicted`, and -`transistor_Moores_law` as the first through fourth columns, -respectively. Put the calculated constants in the header since they do -not fit the `(179,)` shape. The -[`np.block`](https://numpy.org/doc/stable/reference/generated/numpy.block.html) -function appends arrays together to create a new, larger array. Arrange -the 1D vectors as columns using -[`np.newaxis`](https://numpy.org/doc/stable/reference/constants.html) -e.g. +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run(""" +head←'the columns in this file are the result of a linear regression model',nl +head,←'the columns include',nl,'year: year of manufacture',nl +head,←'transistor_count: number of transistors reported by manufacturers in a given year',nl +head,←'transistor_count_predicted: linear regression model = exp(',(1↓2⍕B),')*exp(',(1↓2⍕A),'*year)',nl + +head,←'transistor_Moores_law: Moores law =exp(',(1↓2⍕B_M),')*exp(',(1↓2⍕A_M),'*year)',nl + +head,←'year:, transistor_count:, transistor_count_predicted:, transistor_Moores_law:' +⎕←head +"""); +``` + ++++ {"slideshow": {"slide_type": "subslide"}} + +Build 2D array by `np.block`ing 1D vectors with `np.newaxis` (1-col arrays) together -```python ->>> year.shape -(179,) ->>> year[:,np.newaxis].shape -(179,1) +```{code-cell} +--- +slideshow: + slide_type: '' +--- +print( year.shape) +run("⎕←⍴year"); + +print( year[:,np.newaxis].shape) +run("⎕←⍴⍪year"); ``` ```{code-cell} +--- +slideshow: + slide_type: subslide +--- output = np.block( [ year[:, np.newaxis], @@ -495,44 +731,303 @@ output = np.block( ) ``` -Creating the `mooreslaw_regression.csv` with `np.savetxt`, use three -options to create the desired file format: - -* `X = output` : use `output` block to write the data into the file -* `delimiter = ','` : use commas to separate columns in the file -* `header = head` : use the header `head` defined above +```{code-cell} +--- +slideshow: + slide_type: fragment +--- +run(""" +output←year,transistor_count,transistor_count_predicted,⍪transistor_Moores_law +"""); +``` ```{code-cell} +--- +slideshow: + slide_type: subslide +--- np.savetxt("mooreslaw_regression.csv", X=output, delimiter=",", header=head) ``` ```{code-cell} +--- +slideshow: + slide_type: '' +--- ! head mooreslaw_regression.csv ``` -## Wrapping up - -In conclusion, you have compared historical data for semiconductor -manufacturers to Moore's law and created a linear regression model to -find the average number of transistors added to each microprocessor -every two years. Gordon Moore predicted the number of transistors would -double every two years from 1965 through 1975, but the average growth -has maintained a consistent increase of $\times 1.98 \pm 0.01$ every two -years from 1971 through 2019. In 2015, Moore revised his prediction to -say Moore's law should hold until 2025. -[[3](https://spectrum.ieee.org/computing/hardware/gordon-moore-the-man-whose-name-means-progress)]. -You can share these results as a zipped NumPy array file, -`mooreslaw_regression.npz`, or as another csv, -`mooreslaw_regression.csv`. The amazing progress in semiconductor -manufacturing has enabled new industries and computational power. This -analysis should give you a small insight into how incredible this growth -has been over the last half-century. - -+++ - -## References - -1. ["Moore's Law." Wikipedia article. Accessed Oct. 1, 2020.](https://en.wikipedia.org/wiki/Moore%27s_law) -2. [Moore, Gordon E. (1965-04-19). "Cramming more components onto integrated circuits". intel.com. Electronics Magazine. Retrieved April 1, 2020.](https://newsroom.intel.com/wp-content/uploads/sites/11/2018/05/moores-law-electronics.pdf) -3. [Courtland, Rachel. "Gordon Moore: The Man Whose Name Means Progress." IEEE Spectrum. 30 Mar. 2015.](https://spectrum.ieee.org/computing/hardware/gordon-moore-the-man-whose-name-means-progress). -4. ["Transistor Count." Wikipedia article. Accessed Oct. 1, 2020.](https://en.wikipedia.org/wiki/Transistor_count#Microprocessors) +```{code-cell} +--- +slideshow: + slide_type: subslide +--- +run(""" +content←⊂(('^'⎕R'# &')head),nl,output(⎕CSV⍠'Separator' ',')'' +_←content ⎕NPUT'mooreslaw_regression.csv' 1 +"""); +``` + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +run(""" +⎕←↑'UTF-8'∘⎕UCS¨⎕UCS¨⎕SH'head mooreslaw_regression.csv' +⎕←'' +⎕←↑⎕SH'head mooreslaw_regression.csv' +"""); +``` + ++++ {"slideshow": {"slide_type": "slide"}} + +## Functions we used + + + +| | | | +| --- | ---| --- | +| `np.loadtxt` | ←→ | `⎕CSV` `[;2 3]` `1↓` | +| `np.log` | ←→ | `⍟` | +| `np.exp` | ←→ | `*` | +| `lambda` | ←→ | `{⍵}` | +| `plt.semilogy` | ←→ | `Causeway.YAxisStyles.LogScale` | +| `plt.plot` | ←→ | `sp.RenderSvg`, `sp.Draw*` (OOP) | +| `x[:10]` | ←→ | `10↑x` | +| `x[year == 2017]` | ←→ | `(year=2017)/x` or `x[⍸year=2017]` | +| `np.block` | ←→ | `,` `⍪` | +| `np.newaxis` | ←→ | `⍪` | +| `np.savez` | ←→ | `⎕SE.Dyalog.Array.Serialise` `⎕NPUT` | + +## Some points +- Specific functions ←→ small composable functions (FP) +- Composing symbols: `⍟ ○*` `⌹ ⎕÷` +- Nested function calls ←→ shallow definitions (debugging context) +- Mature ecosystem (plot styles, exports) ←→ workarounds/hacks/rolling your own + ++++ {"slideshow": {"slide_type": "subslide"}} + +## Some points +- Specific functions ←→ small composable functions (FP) +- Composing symbols: `⍟ ○*` `⌹ ⎕÷` +- Nested function calls ←→ shallow definitions (debugging context) +- Mature ecosystem (plot styles, exports) ←→ workarounds/hacks/rolling your own + ++++ {"slideshow": {"slide_type": "subslide"}} + +# Chat, Q&A +happy little demos? + ++++ {"slideshow": {"slide_type": "fragment"}} + +- Point free appendix +- 1-liner glass cleaner fractal +- Open emacs from RIDE, prefix completion, d.apln jump +- XML: 1-liner ]Defs workflow, https://apl.quest vids + +@MaxCan-Code "Max Sun APL" + ++++ {"slideshow": {"slide_type": "slide"}} + +# Point-free (tacit) demo +- Opinionated takes +- Not liable for mental dmg + ++++ {"slideshow": {"slide_type": "subslide"}} + +- `n+2` letter name/notation/definition/formula/src code? +- see as 1 unit (`poly morph ism` ←→ `polymorphism`): + - `(B_M×⍨∘*⍨∘*A_M×⊢)` +- vs autocomplete + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +Moores_law = lambda year: np.exp(B_M) * np.exp(A_M * year) +Moores_law(1971), Moores_law(1973) +``` + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +run(""" +_←'Moores_law = lambda year: np.exp(B_M) * np.exp(A_M * year)' + Moores_law ← { year←⍵ ⋄ (* B_M) × *(A_M × year)} +⎕← (B_M ×⍨∘*⍨∘ * A_M × ⊢)1971 1973 +_←' └────────┘' + +⎕←(B_M×⍨∘*⍨∘*A_M×⊢)1971 1973 +⎕←Moores_law 1971 1973 + +_←'https://aplcart.info?q=split%20compose (looks better next ver)' +"""); +``` + ++++ {"slideshow": {"slide_type": "subslide"}} + +- `n+2` letter name/notation/definition/formula/src code? +- see as 1 unit (`poly morph ism` ←→ `polymorphism`): + - `(⊣⌹1,∘⍪⊢)` +- vs autocomplete + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +model = np.polynomial.Polynomial.fit(year, yi, deg=1) +model = model.convert() +B, A = model +print(B ,A) +``` + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +run(""" +⎕←yi⌹(1,⍪year) + +⎕←yi ⌹1, ⍪ year +⎕←yi(⊣⌹1,∘⍪⊢)year +"""); +``` + ++++ {"slideshow": {"slide_type": "subslide"}} + +- `n+2` letter name/notation/definition/formula/src code? +- see as 1 unit (`poly morph ism` ←→ `polymorphism`): + - `(⌈/ , ⌊/ , +/÷≢)` +- vs autocomplete + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +print( + transistor_count2017.max(), transistor_count2017.min(), transistor_count2017.mean() +) +``` + +```{code-cell} +--- +slideshow: + slide_type: '' +--- +run(""" +mean←{v←⍵ ⋄ (+/v)÷(≢v)} +⎕←(⌈/transistor_count2017)(⌊/transistor_count2017)(mean transistor_count2017) +⎕←(⌈/ , ⌊/ , +/÷≢) transistor_count2017 + +⎕←(⌈/,⌊/,+/÷≢)transistor_count2017 +"""); +``` + ++++ {"slideshow": {"slide_type": "subslide"}} + +## Related Work + +- Alan J. Perlis. 1977. In praise of APL: a language for lyrical programming. SIGAPL APL Quote Quad 8, 2 (December 1977), 44–47. https://doi.org/10.1145/586015.586019 +- `J`: primary parts of speech: + +| | | | +| --- | ---| --- | +| noun | ←→ | data | +| verb | ←→ | function on nouns | +| adverb | ←→ | modify verb | +https://code.jsoftware.com/wiki/Vocabulary/Words#Parts_Of_Speech + ++++ {"slideshow": {"slide_type": "slide"}} + +# NumPy vs APL: Behind the Scenes + +[About me](#/0/2) + ++++ {"slideshow": {"slide_type": "fragment"}} + +## Features + ++++ {"slideshow": {"slide_type": "fragment"}} + +Edit in-place + ++++ {"slideshow": {"slide_type": "fragment"}} + +Rich text (Markdown), run code, embed results, transitions, zoom + ++++ {"slideshow": {"slide_type": "fragment"}} + +Interactive, literate (Donald Knuth) + ++++ {"slideshow": {"slide_type": "subslide"}} + +## Code +Py'n'APL +- [`⋄` hack](#/2/4) + +SharpPlot +- [Digging](#/3/2), `]Chart` + +Make slides like these? + ++++ {"slideshow": {"slide_type": "fragment"}} + +Install: JupterLab +- extension: jupyterlab-rise +- View -> Command Palette -> Open Reveal + +(Py'n'APL: docs) + ++++ {"slideshow": {"slide_type": "subslide"}} + +## More tools +Dyalog Jupyter kernel + +APL language bar + +Jupytext +- ipynb md sync + ++++ {"slideshow": {"slide_type": "subslide"}} + +## Wrap up + +1. Features: + - Edit in-place + - Markdown text + - Run code +3. Tools: + - Py'n'APL + - SharpPlot + - JupyterLab + jupyterlab-rise + - Dyalog Jupyter kernel + APL language bar + - Jupytext + + +Slides and source: https://github.com/MaxCan-Code/numpy-tutorials + +"Max Sun APL" +- Making documents +- Discuss literate programming + +## Questions/Comments/Chat + ++++ {"slideshow": {"slide_type": "subslide"}} + +## Extras +Markdown syntax + +https://MaxCan-Code.github.io/numpy-tutorials/content/mooreslaw-tutorial.slides.html +- nbconv template: word-wrap, c/t diff --git a/content/mooreslaw-tutorial.slides.html b/content/mooreslaw-tutorial.slides.html new file mode 100644 index 00000000..d326cce2 --- /dev/null +++ b/content/mooreslaw-tutorial.slides.html @@ -0,0 +1,9910 @@ + + + + + + + +mooreslaw-tutorial slides + + + + + + + + + + + + + + + + + + +
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b/content/r2/static2/custom_reveal.css @@ -0,0 +1,4 @@ +.reveal pre { + white-space: pre-wrap; + word-wrap: break-word; +} diff --git a/environment.yml b/environment.yml index 15dd1085..6cf9b078 100644 --- a/environment.yml +++ b/environment.yml @@ -16,3 +16,6 @@ dependencies: - sphinx-copybutton # to load the md files in binder - jupytext + - pip + - pip: + - git+https://github.com/Dyalog/pynapl diff --git a/ignore_testing b/ignore_testing index a72bcd51..e9b83264 100644 --- a/ignore_testing +++ b/ignore_testing @@ -2,3 +2,4 @@ content/tutorial-deep-reinforcement-learning-with-pong-from-pixels.md content/pairing.md content/tutorial-style-guide.md content/tutorial-nlp-from-scratch.md +content/mooreslaw-tutorial.md diff --git a/poetry.lock b/poetry.lock new file mode 100644 index 00000000..140e98bd --- /dev/null +++ b/poetry.lock @@ -0,0 +1,2770 @@ +# This file is automatically @generated by Poetry 2.1.1 and should not be changed by hand. + +[[package]] +name = "anyio" +version = 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