ExpoCats.ipynb

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    "> Dos funciones $f:X \\to Y$ y $g:X \\to Y$ son iguales si $f(x) = g(x)$ para toda $x \\in X$. "
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    "Una $categoria$ $\\mathfrak{C}$ consta de lo siguiente: \n",
    "1) Una colecci'on $\\mathrm{Obj}(\\mathfrak{C})$. Los elementos de dicha coleccio'n reciben el nombre de objetos de $\\mathfrak{C}$\n",
    " \n",
    " 2) Para cada par de objetos $A,B \\in \\mathrm{Obj}(\\mathfrak{C})$ una coleccio'on de $\\mathfrak{C}(A,B)$ cuyos elementos reciben el nombre de morfismos de $A$ en $B$ y se denotan por $A \\to B$;\n",
    " \n",
    " 3) Para cada objeto $D \\in \\mathrm{Obj}(\\mathfrak{C})$, un morfismo $\\mathrm{id}_D \\in \\mathfrak{C}(D,D)$ denominado _morfismo identidad_ para $C$, y\n",
    " \n",
    " 4) Para cada tres objetos $A,B,D$ y morfismos $f:A \\to B, g:B \\to C$, existe un tercer morfismo $(g \\circ f): A \\to C$."
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    "Los componentes de una categoria est'an sujetos a las siguientes restricciones:\n",
    " * Para cada morfismo $f:A \\to B$, con $A,B \\in \\mathrm{Obj}(\\mathfrak{C})$ arbitrarios, $\\mathrm{id}_A \\circ f = f$ y $f \\circ \\mathrm{id}_B = f$\n",
    " \n",
    " * Para cualesquiera objetos $A,B,C,D \\in \\mathrm{Obj}(\\mathfrak{C})$ y morfismos $f:A \\to B,g:B \\to C,h:C \\to D$ se tiene que\n",
    " $h \\circ (g \\circ f) = (h \\circ g) \\circ f$"
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   "source": [
    "#### Ejemplo 1.1: La categor'ia **1**"
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       "</style><div class=\"suggestion-name\" style=\"clear:both;\">Eta reduce</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">idU a = id a</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">idU = id</div></div><div class=\"suggestion-name\" style=\"clear:both;\">Redundant id</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">id a</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">a</div></div>"
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       "Line 4: Eta reduce\n",
       "Found:\n",
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    "> Una gr'afica $G$ consiste de un par ordenado $G = (V,E)$ donde $V, E$ son dos conjuntos y dos funciones $orgn: E \\to V$ y $dstno: E \\to V$. Los elementos de $V$ reciben el nombre de v'ertices y los elementos de $E$ aristas, y para cada arista $e \\in E$, el v'ertice $\\mathrm{orgn}(e)$ recibe el nombre de origen y el v'ertice $\\mathrm{dstno}(e)$ el destino.\n",
    "\n",
    "Dada una grafica $G$ podemos asociar a una grafica una categor'ia; esta categoria recibe el nombre de categoria libre en $G$ y se denota por $\\mathrm{Free}(G)$. Los morfismos en Free(G) son los caminos en $G$ (sucesiones de aristas contiguas). Para cada vertice, el camino trivial es un morfismo y juega el papel de la identidad. La composicion se define como la concatenacion de caminos y esta composicion es asociativa."
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   "source": [
    "# Monoides"
   ]
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    "Un **monoide** es una terna $(M, \\star, e)$ con $M$ un conjunto no vac'io, $\\star: M \\times M \\to M$ una operaci'on y $e \\in M$ un elemento llamado unidad tales que:\n",
    " 1. $\\forall m \\in M(m\\star e = m = e \\star m)$\n",
    " 2. $\\forall m,n,k \\in M (m \\star (n \\star k)) = (m \\star n) \\star k$\n",
    " \n",
    "\n",
    "Si uno se pone las gafas categoricas, y observa detenidamente, se puede apreciar que podemos construir una categoria a partir de un monoide y, m'as a'un, esta categoria tiene un solo objeto.\n",
    "\n",
    "Denotemos por $\\mathfrak{M}$ a la categoria tal que:\n",
    "1. $\\mathrm{Obj}(\\mathfrak{M}) = \\{\\cdot\\}$\n",
    "2. $\\mathrm{Hom}(\\mathfrak{M}) = \\mathfrak{M}(\\cdot, \\cdot)$\n",
    "\n",
    "C'omo es que a partir de un monoide $(M, \\star, e)$ podemos construir una categoria con un solo objeto?\n",
    "Notemos que la misma definici'on nos da ya algunas pistas. La operaci'on en $M$, $\\star$, satisface ya la asociatividad y por si misma es una especie de composicion en tanto que dados dos elementos de $M$, recibimos otro elemento de $M$, semejante a la composicion que, dado dos morfismos al componerlos obtenemos otro. Adem'as, la operaci'on satisface algo semejante a la composcion respecto a las identidades.\n",
    "\n",
    "As'i, dadas estas pistas, suena razonable considerar como composici'on a la operaci'on $\\star$ en $M$, como objeto a un 'unico $\\{\\cdot\\}$, y como morfismos a los elementos de $M$."
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   "source": [
    "## Ejemplo:\n",
    "\n",
    "Consideremos la terna $(\\mathbb{N}, +, 0)$. Claramente es un monoide.\n",
    "Si nos colocamos nuestras gafas categoricas, c'omo se ver'ia esta categor'ia?"
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    "Por los argumentos de arriba, $Obj(\\mathfrak{M}) = \\{\\cdot\\}$\n",
    "Y $\\mathfrak{M}(\\cdot, \\cdot) = \\{f:\\cdot \\to \\cdot \\vert f \\text{ es funci'on}\\}$\n",
    "Pero esto est'a muy abstracto. Que mas sabemos? Sabemos que al tener un solo objeto en la categoria, entonces al componer dos morfismos $f:\\cdot \\to \\cdot$, $g: \\cdot \\to \\cdot$ tenemos un morfismo $f\\star g: \\cdot \\to \\cdot$. Con esto en mente, recordemos que la operaci'on suma en $\\mathbb{N}$ por ser operaci'on es cerrada. Siguiendo esta linea de pensamiento, notemos que $$ 1 + 1 = 2 $$, es decir, al componer $1$ con $1$ obtenemos un segundo morfismo $2$... Aja! Ya tenemos una forma de pensar a los morfismos del monoide $(\\mathbb{N}, +, 0)$ de una forma menos abstracta! Asi pues, consideramos a los morfismos de la categoria como los elementos de $\\mathbb{N}$, aunque no son los 'unicos en virtud de que $\\mathfrak{M}(\\cdot, \\cdot)$ son todos los morfismos de $\\cdot \\to \\cdot$.\n",
    "\n",
    "Una observacion clave, es que podemos generar a todos los elementos de $\\mathbb{N}$ a partir de una funcion muy sencilla: la funci'on sucesor $s:\\cdot \\to \\cdot$, que se puede interpretar como componer con $1$ cualquier morfismo. Notemos que el morfismo $5$ es lo mismo que componer $1$ consigo mismo 5 veces!\n",
    "$$ (1 + 1 ) + (1 + 1 + 1) = (2 + 1) + (1 + 1) = (3 + 1 ) + 1 = 4 + 1 = 5 $$\n",
    "\n",
    "Por la asociatividad podemos escribir al morfismo $5$ de diversas formas:\n",
    "$$ 5 = 2 + 3 = 1 + 4 = \\dots$$\n",
    "\n",
    "Y bueno, hemos dejado muy olvidado a la unidad $0$. Notemos que en el contexto de los naturales con la suma como monoide el 0 act'ua de una forma muy particular:\n",
    "\n",
    "$$ \\forall n \\in \\mathbb{N}: n + 0 = 0 + n = n $$\n",
    "\n",
    "Una especie de morfismo **identidad** y en efecto:\n",
    "\n",
    "$$ 1 + 0 = 0 = 0 + 1 $$"
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   "source": [
    "## Ejemplo:\n",
    "\n",
    "Una cadena en 0 y 1 es una sucesi'on (posiblemente vacia) de 0s y 1s; por ejemplo 01, 0,[], 11111 son cadenas. Denotamos por [] a la cadena vacia. Sea $\\mathcal{L}$ el conjunto de todas las cadenas de 0s y 1s. Dadas dos cadenas $a$ y $b$ podemos concatenarlas para formar una nueva cadena; por ejemplo si a = 1 y b = 0100 entonces ab = 10100 y ba = 01001. N'otese que la concatenacion no es conmutativa (en general). Es f'acil de ver que $(\\mathcal{L}, \\cdot, [])$ forma un monoide."
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   "source": [
    "Una observaci'on valiosa es que la composici'on en un monoide se comporta como una especie de \"concatenaci'on\" (reflexione con este enfoque los anteriores dos ejemplos).\n",
    "\n",
    "Notemos que un monoide es una categoria en cierta forma \"degenerada\", en tanto que s'olo tenemos un solo objeto.\n",
    "Con esto en mente, que tal si consideramos ahora una categoria con muchos objetos pero un solo morfismo entre estos? Es decir, si $\\mathcal{C}$ es la categoria, entonces $\\forall a,b \\in \\mathrm{Obj}(\\mathcal{C}): \\mathcal{C}(a,b) = {a\\to b}$\n",
    "\n",
    "Los preordenes son estructuras que, al verlas con gafas categoricas tienen esta caracteristica como consecuencia de su definici'on\n",
    "\n",
    "# Preordenes\n",
    "\n",
    "Una tupla $(\\mathcal{P}, \\leq)$ donde $\\mathcal{P}$ es un conjunto y $\\leqslant \\subseteq \\mathcal{P} \\times \\mathcal{P}$ una relaci'on es un preorden si satisface lo siguiente:\n",
    "\n",
    "1. $\\forall a, b, c \\in \\mathcal{P}: (a \\leqslant b \\wedge b \\leqslant c) \\implies a \\leqslant c$ (Transitividad)\n",
    "2. $\\forall a \\in \\mathcal{P}: a \\leqslant a$ (Reflexividad)\n",
    "\n",
    "Con lentes categoricos, la categoria preorden $\\mathfrak{P}$\n",
    "* $\\mathrm{Obj}(\\mathfrak{P}) = P$\n",
    "* $\\forall a,b \\in \\mathrm{Obj}(\\mathfrak{P}): \\mathfrak{P}(a,b) = \\{x: a \\to b\\}$\n",
    "\n",
    "Y la transitividad nos brinda una forma de componer, en tanto que si $x:a\\to b$ y $y:b \\to c$ son morfismos, entonces existe $y\\circ x: a \\to c$, y la reflexividad nos garantiza las identidades."
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    "## Ejemplo:\n",
    "\n",
    "En $(\\mathbb{Z}^+, \\sim)$ con $\\sim$ la relaci'on de divisi'on:\n",
    "1. $\\mathrm{Obj}(\\mathfrak{P}) = \\mathbb{Z}^+$\n",
    "2. $\\forall a,b \\in \\mathrm{Obj}(\\mathfrak{P}): \\mathfrak{P}(a,b) = \\{x \\in \\mathbb{N}: a\\cdot x = b\\}$\n",
    "\n",
    "Utilizando el algoritmo de la divisi'on es posible argumentar que $\\mathfrak{P}(a,b) = \\{x: a\\to b\\}$ o $\\mathfrak{P}(a,b) = \\varnothing$.\n",
    "\n",
    "Aterrizando m'as el ejemplo, notemos que el morfismo identidad en, por ejemplo, $12 \\in \\mathbb{Z}^+$ es $1: 12 \\to 12$, pues\n",
    "por el algoritmo de la divisi'on $1$ es el 'unico entero positivo tal que $12\\cdot 1 = 12$. Adem'as, dados dos morfismos $x:a \\to b$, $y:b \\to c$, existe un tercer morfismo $y \\circ x: a\\to b$ en tanto que $a\\cdot x = b \\wedge b\\cdot y = c \\implies a(xy) = c$. Aqu'i, la composici'on se comporta como un producto."
   ]
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   "source": [
    "# Construir categorias a partir de otras\n",
    "\n",
    "## La categoria opuesta\n",
    "\n",
    "## La categoria producto\n",
    "\n",
    "## La categoria completa generada por un subconjunto"
   ]
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   "source": [
    "# Morfismos: Un objeto desde la perspectiva de otro?"
   ]
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   "source": [
    "## Elementos generalizados\n",
    "\n",
    "## Isomorfismos"
   ]
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    "# Categorias y Haskell\n",
    "\n",
    "El enfoque de las funciones en Haskell es la de capturar la sintaxis de la descripci'on de una funci'on sobre la noci'on matem'atica pura como un conjunto de pares ordenados que satisfacen ciertas reglas para abstraer esta noci'on de m'aquinas que al recibir una entrada produce una 'unica salida. As'i, una funci'on en Haskell es un t'ermino que puede ser construido con el lenguaje de programaci'on que puede ser pensado como una funci'on.\n",
    "\n",
    "La sintaxis de Haskell est'a basada en el calculo lambda, un lenguaje compacto que permite modelar funciones con dos nociones primitivas: abstracci'on lambda y aplicaci'on de funci'on.\n",
    "\n",
    "El calculo lambda sugi'o como una propuesta a fundamento de las mate'aticas por parte de Church y Curry. En 1935 se exhibi'o su inconsistencia por Kleene y Rosser. Sin embargo, un subsistema del c'alculo lambda result'o 'util para formalizar la idea de computabilidad. Church y Rosser probaron su consistencia en 1936. \n",
    "\n",
    "\n",
    "En este lenguaje tenemos simbolos variables: $x,y,z$ por ejemplo; y tambi'en est'an los par'entesis. Las oraciones en el lenguaje reciben el nombre de t'erminos lambda, y los simbolos variables son terminos lambda.\n",
    "\n",
    "Dados un t'ermino lambda $A$, y una variable $x$, una abstracci'on lambda crea un nuevo t'ermino $$\\lambda x.A$$ y se interpreta como \"Cualquier instancia de $x$ en $A$ es una variable\"; en otras palabras, una funci'on.\n",
    "\n",
    "Dados dos t'erminos lambda $A,B$, una aplicaci'on de funci'on genera un t'ermino lambda $AB$. Sup'ongase que $A$ es una funci'on de variable $x$, entonces $AB$ es el proceso de sustituir todas las instancias de $x$ en $A$ con $B$.\n",
    "\n",
    "### T'erminos lambda\n",
    "\n",
    "Sea $V = \\{v_0, v_1, \\dots\\}$ un alfabeto infinito. Un pre-termino lambda son las cadenas generadas por la gram'atica\n",
    "\n",
    "$$ \\Lambda^{-}::\\Lambda^{-} \\lvert (\\Lambda^{-}\\Lambda^{-}) \\lvert (\\lambda V \\Lambda^{-})$$\n",
    "\n",
    "Es decir, son las cadenas de forma: \n",
    "1. $v$ con $v \\in V$,\n",
    "2. ($AB$) con $A$ y $B$ pre-terminos lambda, o \n",
    "3. $\\lambda v B$ con $B$ un pre-t'ermino lambda y $v \\in V$\n",
    "\n",
    "Un pretermino de la forma (1.) recibe el nombre de variable, un pre-termino de la forma (2.) se denomina por una aplicaci'on (de $A$ en $B$), y un pre-termino de la forma (3.) se le llama abstracci'on sobre $v$.\n",
    "\n",
    "#### Ejemplo:\n",
    "\n",
    "Son pre-terminos lambda:\n",
    "* $v_0$\n",
    "* $(v_0 (v_0 v_0))$\n",
    "* $((v_0 v_0) v_0)$\n",
    "* $(\\lambda v_1 ((v_0 v_0) v_0))$\n",
    "* $(\\lambda v_1 \\lambda v_{420} v_{69})$\n",
    "* $((v_0 \\lambda v_9 v_9)v_6)$\n",
    "* $(\\lambda v_1 (v_1 v_1))((v_0 \\lambda v_9 v_9)v_6)$\n",
    "* $(\\lambda v_0 (\\lambda v_1 (\\lambda v_2 (\\lambda_{22} v_1 v_0))))$\n",
    "\n",
    "Como la notaci'on es bastante engorrosa se suelen tomar los siguientes convenios:\n",
    "\n",
    "* Se suelen denotar por letras may'usculas a los elementos de $\\Lambda ^{-}$ y por letras min'usculas a los elementos de $V$.\n",
    "* $(K L M)$ es lo mismo que $((K L) M)$\n",
    "* $(\\lambda x \\lambda y M)$ en lugar de $(\\lambda x (\\lambda y M))$\n",
    "* $(\\lambda x M N)$ es equivalente a $(\\lambda x (M N))$\n",
    "* $(M \\lambda x N)$ es igual que escribir $(M (\\lambda x N))$\n",
    "* $(\\lambda x_1 (\\lambda x_2 \\dots (\\lambda x_n M))\\dots )))$ como $(\\lambda x_1 x_2 \\dots x_n)$\n",
    "* Escribimos $(\\lambda x.M$) en lugar de $(\\lambda x M)$\n",
    "* Se suele no escribir los par'entesis m'as exteriores\n",
    "\n",
    "---\n",
    "\n",
    "#### Ejercicio 1 \n",
    "> Escribir los pre-terminos lambda del ejemplo pasado seg'un las convenciones.\n",
    "\n",
    "Dado $M \\in \\Lambda^{-}$ definimos el conjunto de variables libres de $M$, $\\mathrm{FV}(M) \\subseteq V$, como a continuaci'on:\n",
    "* $\\mathrm{FV}(x) = \\{x\\}$\n",
    "* $\\mathrm{FV}(\\lambda x.P) = FV(P)\\setminus \\{x\\}$\n",
    "* $\\mathrm{FV}((\\lambda x. x\\ x)) = \\{\\}$\n",
    "\n",
    "Si $\\mathrm{FV}(M) = \\{\\}$ entonces decimos que $M$ es cerrado.\n",
    "\n",
    "---\n",
    "\n",
    "#### Ejemplo:\n",
    "\n",
    "* $\\mathrm{FV}(x\\ y\\ z) = \\{x,y,z\\}$\n",
    "* $\\mathrm{FV}(\\lambda x. x y) = {y}$\n",
    "* $\\mathrm{FV}((\\lambda x. x x) \\lambda y. y y)) = \\{\\}$\n",
    "\n",
    "## Reglas de sustituci'on y equivalencia alpha\n",
    "\n",
    "Para $M,N \\in \\Lambda^{-}$ y $x \\in V$, la sustituci'on de $N$ por $x$ en $M$, denotada por $M[x:=N] \\in \\Lambda^{-}$ (en $M$, remplaza cada $x$ por $N$) se define para $x \\neq y$ como a continuaci'on\n",
    "\n",
    "1) $x[x:=N] = N$\n",
    "\n",
    "2) $y[x:=N] = y$\n",
    "\n",
    "3) $(P\\ Q)[x:=N] = P[x:=N]\\ Q[x:=N]$\n",
    "\n",
    "4) $(\\lambda x. P)[x:=N] = \\lambda x. P$ (Como $x$ no es una variable libre de $P$, no podemos sustituir nada y por lo tanto la expresi'on se queda inmutada, como pas'o en el inciso 2).\n",
    "\n",
    "5) $(\\lambda y. P)[x:=N] = \\lambda y. P[x:=N]$ si $y \\not \\in FV(N)$ o $x \\not \\in FV(P)$\n",
    "\n",
    "6) $(\\lambda y. P)[x:=N] = \\lambda z. P[y:=z][x:=N]$ si $y \\in FV(N)$ y $x \\in FV(P)$\n",
    "donde $z = v_i \\in V$ con $i$ el m'inimo tal que $v_i \\not \\in FV(N) \\cup FV(P)$.\n",
    "\n",
    "#### Ejemplo:\n",
    "\n",
    "Si $x,y,z$ son variables distintas, y $u$ es una variable, entonces:\n",
    "$$ ((\\lambda x.xyz)(\\lambda y.xyz)(\\lambda z.xyz))[x:=y] = (\\lambda x.xyz)[x:=y](\\lambda y.xyz)[x:=y](\\lambda z.xyz)[x:=y]\\newline =\n",
    "(\\lambda x.xyz)(\\lambda u.yuz)(\\lambda z.yyz)$$\n",
    "\n",
    "\n",
    "Lo anterior es importante porque nos brinda una forma de definir una relaci'on de equivalencia en $\\Lambda^{-}$ la cual recibe el nombre de **equivalencia $\\alpha$**. Por definici'on, $=_{\\alpha}$ es la relaci'on m'as peque~na en $\\Lambda^{-}$ tal que \n",
    "$$ P =_{\\alpha} P \\quad \\forall P \\in \\Lambda^{-}$$\n",
    "$$\\lambda x. P =_{\\alpha} \\lambda y. P[x:=y] \\text{ si $y \\not \\in \\mathrm{FV}(P)$}$$\n",
    "\n",
    "\n",
    "Siendo que la equivalencia $\\alpha$ es una relaci'on de equivalencia, esta es reflexiva, transitiva y sim'etrica. Con respecto a la estructura, la equivalencia $\\alpha$ respeta aplicaciones por la izquierda y derecha y, abstracciones; esto 'ultimo, en s'imbolos:\n",
    "\n",
    "Si $P =_\\alpha P'$, entonces:\n",
    "$$\\forall x \\in V:\\ \\lambda x. P =_{\\alpha} \\lambda x. P'$$\n",
    "$$\\forall Z \\in \\Lambda^{-}:\\ Z P = Z P'$$\n",
    "$$\\forall Z \\in \\Lambda^{-}:\\ P Z = P' Z$$\n",
    "\n",
    "Finalmente, definimos al conjunto de **t'erminos lambda**, $\\Lambda$, como\n",
    "\n",
    "$$ \\Lambda := \\Lambda^{-}/=_\\alpha $$\n",
    "\n",
    "La construcci'on de las variables libres, y la sustituci'on en $\\Lambda$ son completamente an'alogas a lo hecho ya en $\\Lambda^{-}$. Es importante mencionar que existe una diferencia entre la sustituci'on en pre-t'erminos y la sustituci'on en t'erminos $\\lambda$.\n",
    "\n",
    "\n",
    "Para $M,N \\in \\Lambda$ y $x \\in V$, la sustituci'on de $x$ por $N$ en $M$, $M[x:=N]$ se define como a continuaci'on:\n",
    "\n",
    "1) $x[x:=N] = N$\n",
    "\n",
    "2) $y[x:=N] = y$    si $x \\neq y$\n",
    "\n",
    "3) $(P\\ Q)[x:=N] = P[x:=N]\\ Q[x:=N]$\n",
    "\n",
    "4) $(\\lambda y. P)[x:=N] = \\lambda y. P[x:=N]$ si $x \\neq y$, donde $y \\not \\in FV(N)$.\n",
    "\n",
    "\n",
    "En t'erminos m'as computacionales, lo que codifica la equivalencia $\\alpha$ es que si tienes una variable fija en un t'ermino, y la intercambias por otro s'imbolo, entonces debes intercambiar todas las instancias de la variable fija por el mismo s'imbolo. Haciendo la analog'ia a una prueba, si fijas al principio una variable, haces tu prueba con dicha variable, y al final deseeas modificar el s'imbolo de la variable, entonces debes modificar todas las instancias de dicho s'imbolo en tu prueba por el nuevo elegido *mientras sea aplicable la sustituci'on*.\n",
    "\n",
    "Por ejemplo, considerese la siguiente f'ormula:\n",
    "\n",
    "$$ \\exists z\\ (\\forall x \\in A: (x = y \\implies x \\sim y \\wedge y \\sim x )) \\vee z$$\n",
    "\n",
    "Claramente esta f'ormula es equivalente a\n",
    "\n",
    "$$ \\exists k\\ (\\forall x \\in A: (x = y \\implies x \\sim y \\wedge y \\sim x )) \\vee k$$\n",
    "$$ \\exists z\\ (\\forall m \\in A: (m = y \\implies m \\sim y \\wedge y \\sim m )) \\vee z$$\n",
    "\n",
    "y modificamos s'olo aquellas que est'an en el alcance de dicha variable fija ($z$ en el primero, y $x$ en el segundo);\n",
    "por otro lado, las siguientes f'ormulas no son equivalentes:\n",
    "\n",
    "$$ \\exists k\\ (\\forall x \\in A: (s = y \\implies s \\sim y \\wedge y \\sim s )) \\vee k$$\n",
    "$$ \\exists m\\ (\\forall x \\in A: (x = y \\iff x \\sim y \\wedge y \\sim x )) \\vee k$$\n",
    "$$ \\exists k\\ (\\forall x \\in A: (k = y \\iff k \\sim y \\wedge y \\sim k )) \\vee k$$\n",
    "\n",
    "En resumidas cuentas, la equivalencia $\\alpha$ captura la noci'on de alcance de una variable.\n",
    "\n",
    "#### Ejemplo:\n",
    "\n",
    "1. $\\lambda x. x =_\\alpha \\lambda y.y$\n",
    "2. $\\lambda x. \\lambda y. x y =_\\alpha \\lambda y. \\lambda x. y x$\n",
    "3. $\\lambda x. x y \\neq_\\alpha \\lambda x. x z$, puesto que $z$ a pesar de que no es una variable libre de $P = x y$, no aparece despu'es de $\\lambda$.\n",
    "\n",
    "\n",
    "\n"
   ]
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   "source": [
    "## Reducci'on\n",
    "\n",
    "Sea $\\rightarrow_\\beta$ la relaci'on m'as peque~na en $\\Lambda$ tal que\n",
    "$$(\\lambda x. P) Q \\rightarrow_\\beta P[x:=Q]$$\n",
    "\n",
    "y si dados $P, P' \\in \\Lambda$ tales que $P \\rightarrow_\\beta P'$ entonces se satisface que:\n",
    "\n",
    "1. $\\forall x \\in V: \\lambda x. P \\rightarrow_\\beta\\lambda x. P'$\n",
    "2. $\\forall Z \\in \\Lambda: P\\ Z \\rightarrow_\\beta P'\\ Z$\n",
    "2. $\\forall Z \\in \\Lambda: Z\\ P \\rightarrow_\\beta Z\\ P'$\n",
    "\n",
    "Un t'ermino de la forma $(\\lambda x. P) Q$ se llama un $\\beta$ redex (sepa Dios qu'e significa eso) y a un t'ermino de la forma $P[x:=Q]$ se le llama $\\beta$ contractum. Si $M$ es tal que no existe un t'ermino $N$ tal que $M \\rightarrow_\\beta N$, entonces decimos que $M$ es una forma normal $\\beta$.\n",
    "\n",
    "Si pedimos a la reducci'on $\\beta$ que sea adem'as transitiva y reflexiva, entonces tenemos una nueva relaci'on, $\\twoheadrightarrow_\\beta$ denominada por *reducci'on $\\beta$ en multiples pasos (multi-step $\\beta$ reduction)*; esto 'ultimo en s'imbolos:\n",
    "\n",
    "$$P \\rightarrow_\\beta P' \\implies P \\twoheadrightarrow_\\beta P'$$\n",
    "$$ P \\twoheadrightarrow_\\beta P' \\wedge P' \\twoheadrightarrow_\\beta P'' \\implies P \\twoheadrightarrow_\\beta P'' $$\n",
    "$$ P \\twoheadrightarrow_\\beta P''$$\n",
    "\n",
    "Si adem'as extendemos a $\\twoheadrightarrow_\\beta$ para que sea sim'etrica, entonces tendremos una relaci'on de equivalencia denotada por $=_\\beta$ denominada *$\\beta-$igualdad* (super original jajaja).\n",
    "\n",
    "$$P \\rightarrow_\\beta P' \\implies P =_\\beta P'$$\n",
    "$$ P =_\\beta P' \\wedge P' =_\\beta P'' \\implies P =_\\beta P'' $$\n",
    "$$ P =_\\beta P''$$\n",
    "$$ P =_\\beta P' \\implies P' =_\\beta P $$"
   ]
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    "### Ejemplo:\n",
    "\n",
    "1) $(\\lambda x. x\\ x) \\lambda z. z \\rightarrow_\\beta (x\\ x)[x := \\lambda z. z] = (\\lambda z. z) \\lambda z. z$\n",
    "\n",
    "2) $(\\lambda x. x) \\lambda y. y \\rightarrow_\\beta x [x := \\lambda y. y] = \\lambda y. y$\n",
    "\n",
    "3) $(\\lambda x. x x)\\lambda y. y \\twoheadrightarrow_\\beta \\lambda z. z$\n",
    "\n",
    "> En efecto, de 1) sabemos que $(\\lambda x. x x)(\\lambda z. z) \\rightarrow_\\beta (\\lambda z. z)(\\lambda z. z)$. \n",
    "  Adem'as, $(\\lambda z. z)(\\lambda z. z) \\rightarrow_\\beta z[z := \\lambda z.z]$. Puesto que\n",
    "$z = z$, entonces aplicamos nuestra regla de sustituci'on 1. para t'erminos lambda, de modo que $z[z := \\lambda z.z] = \\lambda z.z$ \n",
    "    \n",
    "4) $(\\lambda x. x)(y\\ z) =_\\beta y ((\\lambda x.x)z)$\n",
    "\n",
    "> En efecto. Observese que $$(\\lambda x. x)(y\\ z) \\rightarrow_\\beta (x)[x:=(y\\ z)] = (y\\ z)$$ por lo que $(\\lambda x. x)(y\\ z) =_\\beta (y\\ z)$ y por simetr'ia, $(y\\ z) =_\\beta (\\lambda x. x)(y\\ z)$; por otro lado, $$y((\\lambda x. x)\\ z) \\rightarrow_\\beta y(x[x:=z]) = (y\\ z)$$ y por lo tanto $y((\\lambda x. x)\\ z) =_\\beta (y\\ z)$ y de esta forma, aplicando transitividad tenemos que $$y((\\lambda x. x)\\ z) =_\\beta (\\lambda x. x)(y\\ z)$$."
   ]
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    "## El teorema de Church-Rosser y la \"consistencia\" del c'alculo $\\lambda$\n",
    "\n",
    "Notemos que nuestros t'erminos $\\lambda$ pueden tener muchos subt'erminos de la forma $(\\lambda x.\\ P)\\ Q$, y estas se reducen a t'erminos $N$ de la forma $P[x:=Q]$, es decir, pueden existir varios t'erminos $N$ tales que $M \\twoheadrightarrow_\\beta N$.\n",
    "\n",
    "### Ejemplo:\n",
    "\n",
    "Considerese\n",
    "\n",
    "$$ I = \\lambda x. x $$\n",
    "$$ K = \\lambda y.\\lambda x. y $$\n",
    "\n",
    "Entonces\n",
    "\n",
    "$ K\\ (I\\ I) = (\\lambda y.\\lambda x. y)(\\lambda x. x)(\\lambda x. x)$\n",
    "\n",
    "Por un lado,\n",
    "$$(\\lambda x. x)(\\lambda x. x) \\rightarrow_\\beta (\\lambda x. x)$$\n",
    "$$ \\therefore K\\ (I\\ I) \\rightarrow_\\beta K I $$\n",
    "\n",
    "Por otro lado, \n",
    "\n",
    "$$ (\\lambda y.\\lambda x. y)(I\\ I) \\rightarrow_\\beta (\\lambda x. y)[y:= (I\\ I)] = \\lambda x. (I\\ I) $$\n",
    "\n",
    "\n",
    "$$ \\therefore K\\ (I\\ I) \\rightarrow_\\beta \\lambda x.\\ (I\\ I) $$\n",
    "\n",
    "As'i, $K\\ (I\\ I) \\twoheadrightarrow_\\beta \\lambda x. (I\\ I)$ y $K\\ (I\\ I) \\twoheadrightarrow_\\beta (K\\ I)$.\n",
    "Observe tambi'en que $\\lambda x. (I\\ I)$ y $K\\ (I\\ I)$ se reducen en $\\lambda x. \\lambda x. x$.\n",
    "\n",
    "El teorema de Church-Rosser nos dice que si $M_1 \\twoheadrightarrow_\\beta M_3$ y $M_2 \\twoheadrightarrow_\\beta M_3$ entonces existe $M_4$ tal que $M_2 \\twoheadrightarrow_\\beta M_4$ y $M_3 \\twoheadrightarrow_\\beta M_4$. Para probar este teorema, se requiere introducir una nueva relaci'on y enunciar tres distintos lemas. Sin embargo, no presentar'e la prueba, la cual se puede consultar en (Notas de Brendan Fong sobre el Isomorfismo de Curry-Howard).\n",
    "\n",
    "Si aplicamos el teorema de Church-Rosser a nuestro ejemplo anterior, debe ser que existe un tercer t'ermino $M_3$ tal que $(K\\ I) \\twoheadrightarrow_\\beta M_{3}$ y $\\lambda x. (I\\ I) \\twoheadrightarrow_\\beta M_{3}$. Notemos que una particularidad del teorema de Church-Rosser nos permite hablar de cierta equivalencia:\n",
    "\n",
    "### Corolario:\n",
    "Sea $M$ un t'ermino y $N_1, N_2$ dos t'erminos $\\beta-$normales tales que $M\\twoheadrightarrow_\\beta N_1$ y $M\\twoheadrightarrow_\\beta N_2$. Entonces $N_1 = N_2$\n",
    "\n",
    "#### Prueba:\n",
    "\n",
    "(Ejercicio 2)\n",
    "> Soluci'on: Como $M$ se reduce en $N_1$ y $N_2$ t'erminos normales, entonces cualquier reducci'on $\\beta$ de $N_1$ y $N_2$ seran ellos mismos. Aplicando Church-Rosser tenemos que $N_1 \\twoheadrightarrow_\\beta N$ y $N_2 \\twoheadrightarrow_\\beta N$, por lo que $N = N_1$ y $N=N_2$. As'i, $N_1 = N_2$.\n",
    "\n",
    "De inmediato tenemos como corolario la contrapuesta del corolario anterior:\n",
    "\n",
    "### Corolario:\n",
    "Sean $M, N \\in \\Lambda$. Si existen $L_1, L_2 \\in \\Lambda$ $\\beta-$normales tales que $M \\twoheadrightarrow_\\beta L_1$ y $N \\twoheadrightarrow_\\beta L_2$ y $L_1 \\neq L_2$, entonces $M \\neq_\\beta N$ \n",
    "\n",
    "#### Prueba:\n",
    "\n",
    "(Ejercicio 3)\n",
    "> TODO\n"
   ]
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   "source": [
    "Dicho esto 'ultimo, consideremos $K = \\lambda y. \\lambda x. y$ e $I = \\lambda x. x$ como los hemos estado trabajando. Notemos que $K$ e $I$ son $\\beta-$normales y son tales que sintacticamente son distintos, i.e. $K \\neq I$. Qu'e podemos decir sobre su igualdad $=_\\beta$? Por el corolario anterior, como $K$ e $I$ son $\\beta-$normales, entonces se reducen en si mismos, y $K \\neq I$, por lo que entonces $K \\neq_\\beta I$.\n",
    "\n",
    "Lo que nos dice el corolario anterior es que el c'alculo Lambda es consistente, en el sentido de que no toda f'ormula es igual bajo $\\beta$; esto es, existen dos t'erminos tales que son distintos; por consiguiente tenemos cierto limite en nuestra expresividad: si dos t'erminos $M,N$ no comparten la misma forma $\\beta-$normal, entonces $M \\neq_\\beta N$. Aterrizando un poco esto 'ultimo, si consideramos al c'alculo lambda como una teor'ia donde las f'ormulas son de la forma $M =_\\beta N$, entonces lo que nos dice el enunciado del corolario anterior es que existe una f'ormula tal que $M \\neq_\\beta N$ y esta no se puede deducir a partir de nuestra teor'ia.\n",
    "\n",
    "M'as a'un, se puede demostrar que el c'alculo lambda es indecidible, esto es, la teor'ia formal de la $\\beta-$igualdad es indecidible, en tanto que $\\{M \\in \\Lambda \\ \\vert \\ M =_\\beta \\mathbf{verdadero}\\}$ no es recursivo, donde $\\mathbf{verdadero} = \\lambda x. \\lambda y. x$ y como su nombre pareciera indicar, modela el m'aximo en la 'algebra de Boole $\\mathbf{2}$.\n",
    "\n",
    "Podr'iamos seguir hablando sobre las propiedades del c'alculo lambda, pero no es la intenci'on de esta exposici'on, por lo que se alienta a que la persona interesada en seguir explorando estos temas consulte la bibliograf'ia recomendada.\n"
   ]
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   "source": [
    "## C'alculo lambda como un lenguaje para hablar sobre funciones a partir de su sintaxis\n",
    "\n",
    "De manera informal, como quiz'as ya se hayan dado cuenta, los t'erminos $\\lambda$ expresan funciones y aplicaciones de estas.\n",
    "\n",
    "Considerese $I = \\lambda x. x$. En qu'e se reduce $I$ si aplicamos el t'ermino $z$ por la derecha?\n",
    "$$(I z) \\rightarrow_\\beta x[x:= z] = z$$\n",
    "$$ \\therefore (I z) =_\\beta z$$\n",
    "\n",
    "Se comporta como la funci'on identidad, no? Y la misma sintaxis de $I$ lo sugiere. Note que no hay mucha diferencia entre escribir $x \\mapsto x$ y $\\lambda x. x$. A pesar de esto 'ultimo, es importante remarcar que existe una diferencia entre la funci'on $x \\mapsto x$ y el t'ermino $I$: la primera es una funci'on, $\\{(x,x): x \\in X\\}$; y la segunda es una cadena de un alfabeto de un lenguaje. Esta misma es la diferencia que hay entre una funci'on como objeto matem'atico, y una funci'on como subrutina en un programa que computa a la funci'on como objeto matem'atico.\n",
    "\n",
    "Notemos que el c'alculo lambda, bajo esta nueva perspectiva, nos permite expresar una funci'on que toma un argumento cualquiera y lo mapea en una funci'on: $\\mathbf{verdadero} = \\lambda x. \\lambda y. x$ por ejemplo. Dependiendo del lenguaje de programaci'on con que uno trabaje ser'a la facilidad de definir funciones que devuelvan funciones.\n",
    "\n",
    "Consideremos ahora $K = \\lambda y. \\lambda x. y$. Bien podemos hacer la aplicaci'on\n",
    "\n",
    "$$ (I K) \\rightarrow_\\beta x[x:= \\lambda y. \\lambda x. y] =  \\lambda y. \\lambda x. y $$\n",
    "\n",
    "de forma que, an'alogo a un lenguaje de programaci'on, podemos componer subrutinas.\n",
    "\n",
    "De lo anterior podemos rescatar la siguiente **intuici'on**: si $\\lambda x. M$ denota una funci'on, y $N$ denota un argumento entonces el valor de la funci'on evaluada en el argumento resulta de sustituir a $x$ por $N$ en todas las instancias de $x$ que ocurren en $M$, esto es:\n",
    "\n",
    "$$ (\\lambda x. M)N = M[x:=N] $$\n",
    "\n",
    "y es completamente an'alogo a lo que hacemos en matem'aticas: si $f(x) = x^2$ y queremos evaluar $2$ en $f$, entonces $f(2)$ es el valor que resulta de sustituir en $x^2$ todas las instancias de $x$ por $2$ y hacer los c'alculos correspondientes, i.e.\n",
    "$f(2) = 2^2 = 2*2 = 4$.\n",
    "\n",
    "Note que en lo anterior, para calcular $f(2)$ primero debimos calcular $2^2$, que se resuelve en calcular $2*2$, y esto 'ultimo se resuelve en calcular $s(s(s(2)))$ donde $s:\\mathbb{N} \\to \\mathbb{N}$ es la funci'on sucesor. Este proceso es codificado en el c'alculo lambda mediante la reducci'on $\\beta$. Siguiendo esta l'inea de pensamiento, la igualdad $\\beta$ codifica cu'ando dos funciones son sem'anticamente iguales, esto es an'alogo a nuestra idea de igualdad de funciones en matem'aticas: dos funciones $f,g$ son iguales si tienen mismo dominio y codominio, y si para todo elemento $x$ del dominio se tiene que $f(x) = g(x)$.\n",
    "\n",
    "Notemos que en lo anterior, no requerimos de dominios y codominios **mientras** hablamamos del c'alculo lambda por si mismo, y que cuando ech'abamos nuestras ideas matem'aticas a la cazuela, ya requer'iamos hablar de dominios y codominios. Decimos que el c'alculo lambda es de **tipado libre**.\n",
    "\n",
    "### Ejemplo (ejercicio 4):\n",
    "\n",
    "Considere $\\omega = \\lambda x. x x$ y $\\Omega = \\omega \\omega$. A qu'e se reduce $\\Omega$?\n",
    "\n",
    "Es posible que ocurra algo como lo observado con las funciones en matem'aticas? 🤔\n",
    "\n",
    "### Ejemplo (ejercicio 5):\n",
    "\n",
    "Sean $B, P, Q \\in \\Lambda$ y definimos:\n",
    "\n",
    "$$ \\mathbf{verdadero} = \\lambda x. \\lambda y. x $$\n",
    "$$ \\mathbf{falso} = \\lambda y. \\lambda x. x $$\n",
    "$$ \\mathbf{si-entonces-sino} = B\\ P\\ Q $$\n",
    "\n",
    "Entonces:\n",
    "\n",
    "$$\\mathbf{si-entonces-sino} (\\mathbf{verdadero}\\ P\\ Q) =_\\beta P$$\n",
    "$$\\mathbf{si-entonces-sino} (\\mathbf{falso}\\ P\\ Q) =_\\beta Q$$\n",
    "\n",
    "### Ejemplo (ejercicio 6):\n",
    "\n",
    "Sean $P, Q \\in \\Lambda$. Definimos\n",
    "\n",
    "$$[P, Q] = \\lambda x.x P Q$$\n",
    "$$ \\pi_1 = \\lambda x.\\lambda y. x$$\n",
    "$$ \\pi_2 = \\lambda x. \\lambda y. y$$\n",
    "\n",
    "Entonces:\n",
    "\n",
    "$$[P, Q]\\pi_1 = P$$\n",
    "$$[P, Q]\\pi_2 = Q$$"
   ]
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   "source": [
    "## Oye, ¿y Haskell?\n",
    "\n",
    "Haskell nos permite usar una notación bastante semejante a la del cálculo $\\lambda$ para expresar funciones. Donde escribiríamos $\\lambda$ escribimos el caracter `\\`, y donde escribíamos un punto (.) escribimos en su lugar una flecha `->`.\n",
    "Para nuestra conveniencia Haskell provee una sintaxis alternativa para definir funciones usando coincidencia de patrones de la siguiente forma:\n",
    "\n",
    "Donde escribimos `f = \\x -> M` podemos escribir de manera alternativa `f x = M`, donde `M` es un término válido.\n",
    "\n",
    "### Ejemplo:\n",
    "\n",
    "Recordemos la función identidad:\n",
    "\n",
    "$$ I = \\lambda x. x $$\n",
    "\n",
    "En Haskell se escribe como:\n",
    "`\n",
    "\\x -> x\n",
    "`;\n",
    "y también podemos asignarles un identificador único:\n",
    "`\n",
    "I = \\x -> x\n",
    "`\n",
    "Usando la sintaxis alternativa, podemos escribir `I x = x`.\n",
    "\n",
    "---\n",
    "\n",
    "### Ejercicio 7: \n",
    "\n",
    "Intenta definir una función que eleve al cuadrado el argumento. ¿Puedes definir una función que se comporta como el conectivo lógico $\\implies$?\n",
    "\n",
    "Prueba tu función con diversas entradas y observa qué es lo que ocurre. Pon especial atención en cómo afecta el orden de la aplicación de los argumentos a la función que modela el conectivo $\\implies$. ¿Puedes dar una hipótesis de por qué ocurre esto?\n",
    "\n",
    "---"
   ]
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       "}\n",
       "</style><div class=\"suggestion-name\" style=\"clear:both;\">Redundant lambda</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">cuadrado = \\ x -> x ^ 2</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">cuadrado x = x ^ 2</div></div><div class=\"suggestion-name\" style=\"clear:both;\">Avoid lambda using `infix`</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">\\ x -> x ^ 2</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">(^ 2)</div></div><div class=\"suggestion-name\" style=\"clear:both;\">Redundant lambda</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">implica = \\ x -> \\ y -> not y || x</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">implica x y = not y || x</div></div><div class=\"suggestion-name\" style=\"clear:both;\">Collapse lambdas</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">\\ x -> \\ y -> not y || x</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">\\ x y -> not y || x</div></div>"
      ],
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       "Line 1: Redundant lambda\n",
       "Found:\n",
       "cuadrado = \\ x -> x ^ 2\n",
       "Why not:\n",
       "cuadrado x = x ^ 2Line 1: Avoid lambda using `infix`\n",
       "Found:\n",
       "\\ x -> x ^ 2\n",
       "Why not:\n",
       "(^ 2)Line 2: Redundant lambda\n",
       "Found:\n",
       "implica = \\ x -> \\ y -> not y || x\n",
       "Why not:\n",
       "implica x y = not y || xLine 2: Collapse lambdas\n",
       "Found:\n",
       "\\ x -> \\ y -> not y || x\n",
       "Why not:\n",
       "\\ x y -> not y || x"
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    "cuadrado = \\x -> x^2\n",
    "implica = \\x -> \\y -> not y || x\n",
    "\n",
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    "## Tipos\n",
    "\n",
    "Ya habrás notado que el cálculo lambda tiene ciertas desventajas a la hora de querer expresar algo. Tan solo la expresión que codifica tautología, $verdadero = \\lambda x. y. x$, es bastante confuso a primera vista. Ahora imagina que quieres hacer un programa y, tu única forma de codificarlo es mediante el cálculo lambda... 🤯; un dolor de cabeza corregir errores de sintaxis, y semática. Otro inconveniente es el de términos \"absurdos\".\n",
    "\n",
    "Considera el siguiente término:\n",
    "\n",
    "$$K = \\lambda x. x x $$\n",
    "\n",
    "¿Qué es lo que hace? dado un argumento $N$, $K N \\rightarrow_\\beta (x x)[x:=N] = N N$, es decir, ¡aplicamos a $N$ si mismo!\n",
    "Para evitar este tipo de comportamientos relativamente extraños (dependiendo a quién le preguntes) Haskell implementa el cálculo $\\lambda$ simplemente tipado de Curry Howard. Un problema que solucionan los tipos es el de ¿qué términos lambda debemos evaluar?, y esto lo hace poniendo restricciones en la aplicación de términos; en Haskell, esto último se traduce a que todo término tiene un tipo y, no podemos componer funciones y términos como querramos, debemos respetar la siguiente regla:\n",
    "\n",
    "> El tipo codominio debe coincidir con el tipo dominio del siguiente término\n",
    "\n",
    "En Haskell, para decir que un término `x` tiene tipo `A` escribimos\n",
    "\n",
    "`x::A`\n",
    "\n",
    "el cual coincide con la notación que se suele usar en la teoría de tipos. Dado un término `M`, le podemos preguntar a Haskell cuál es el tipo de `M` escribiendo `:t M`.\n",
    "\n",
    "---\n",
    "\n",
    "### Ejercicio 8:\n",
    "\n",
    "Determina el tipo en Haskell de los siguientes términos:\n",
    "\n",
    "1. `True`\n",
    "2. `42`\n",
    "3. `id`\n",
    "4. `\"Mi nombre es:_____\"`\n",
    "5. `\\x -> x x` ¿puedes explicar por qué ocurre lo que sea que haya pasado al evaluar el tipo de este término?\n",
    "6. `not`\n",
    "\n",
    "---"
   ]
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"
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    "Para nuestros propósitos, un tipo es algo que describe el tipo de dato que se supone representa; por ejemplo, `Int` representa un número entero y hay que hacer énfasis en \"representa\", pues los términos de tipo `Int` están acotados (Para hallar la cota superior e inferior puede probar escribiendo `maxBound Int`y `minBound Int` respectivamente. `Char`es otro tipo, que representa un caracter. Cabe mencionar que en algunos casos no es importante que el programador declare explicitamente cuál es el tipo de un término, pero es recomendable hacerlo siempre.\n",
    "\n",
    "### Notación:\n",
    "\n",
    "En Haskell los tipos suelen comenzar con mayúscula, y las variables y parámetros de tipo con minúscula. Un parámetro de tipo es, como dice su nombre, un tipo sustituible por otro según el contexto. Los parámetros de tipo permiten implementar funciones polimorfas. En Haskell, una función polimorfa es definida para todos los tipos. La palabra reservada `forall` indica que la definición de una función es polimorfa.\n",
    "\n",
    "#### Ejemplo (de una función polimorfa):\n",
    "\n",
    "Considera una función `martillar_con`. Es sentido común que podemos martillar un clavo con un martillo, pero también es cierto que podemos martillar un clavo con una roca, o podemos martillar con otra herramienta. El polimorfismo nos permite implementar sólo una función y especificar la acción de la función sobre el argumento según el tipo. De otra forma, sin polimorfismo, por cada tipo deseado tendríamos que crear una función distinta.\n",
    "\n",
    "Otro ejemplo de una función polimorfa es la función identidad `I x = x`. Observa que no se especificó el tipo, pero funciona para cualquier argumento sin importar su tipo.\n",
    "\n",
    "Es tentador pensar a los tipos como conjuntos en tanto que decir \"`x` es de tipo `A`\" incita uno a pensar que \"$x$ está en el conjunto $A$\"; sin embargo los tipos no tienen elementos, más bien los términos tienen tipos. En sentido estricto, $x \\in A$ es una proposición demostrable, mientras que decir $x::A$ es una aserción en tanto que estámos definiendo en cierto sentido que $x$ es de tipo $A$.\n",
    "\n",
    "## Construyendo tipos a partir de otros: tipos de datos algebráicos\n",
    "\n",
    "La expresividad de Haskell nos permite construir nuestros propios tipos a partir de otros tipos ya existentes mediante operaciones entre estos: la suma, el producto, y la exponenciación. Como es de esperarse, estas operaciones nos definen cierta estructura algebraica sobre los tipos.\n",
    "\n",
    "![meme.png](attachment:meme.png)\n",
    "\n",
    "### Ejemplo\n",
    "\n",
    "Supongamos que queremos modelar un juego de cartas. Abstrayendo un poco, una carta tiene un número o rango y una clase (corazones, picas, etc), por lo que suena sensible que si queremos modelar un juego de cartas requerimos un tipo `Carta`.\n",
    "Supongamos que ya tenemos dos tipos: `Rango` y `Clase`. Dados estos dos tipos, y en virtud de que una carta queda determinada por estos dos atributos, podemos considerar que `Carta` está compuesto de `Rango` y `Clase`. Abstrayendo un poco más, podemos considerar que una carta entonces es un tipo con estructura `(Rango,Clase)`, i.e. `Carta` $=$ `Rango` $\\times$ `Clase`. Un tipo construido como `Carta` recibe el nombre de _Tipo Producto_. Es importante remarcar que esta construcción surgió de considerar un tipo **y** otro en conjunto.\n",
    "\n",
    "---\n",
    "\n",
    "### Ejercicio\n",
    "¿Puedes dar algún otro tipo producto? ¿Satisface esta \"propiedad\" en su condición de querer un tipo **y** otro en conjunto?\n",
    "\n",
    "---\n",
    "\n",
    "Como buenos matemáticos que son, ya habrán intuido para dónde va esto. Así, una parte fundamental de los tipos producto son funciones que nos permiten obtener alguno de los tipos que actúan en conjunto (piensa en proyecciones), de modo que, para nuestro ejemplo anterior, deberíamos considerar dos funciones\n",
    "\n",
    "`` \n",
    "    getRango :: Carta -> Rango\n",
    "``\n",
    "\n",
    "``\n",
    "    getClase :: Carta -> Clase\n",
    "``\n",
    "\n",
    "Ahora consideremos el siguiente escenario:\n",
    "\n",
    "Deseas modelar un sistema de inicio de sesión, donde un usuario puede iniciar sesión con su correo electrónico **o** su número telefónico. Tenemos entonces ya dados dos tipos: `Telefono` e `Email`. Podemos considerar entonces un nuevo tipo de dato que contempla alguno de los dos, o ambos: `IdentificarUsuario`. Ahora, ¿cómo se debería comportar `IdentificarUsuario` en relación con `Telefono` e `Email` dado que queremos modelar un sistema de inicio de sesión donde un usuario puede iniciar sesión al dar su correo o su número telefónico? Suena coherente con esto último entonces dar dos funciones:\n",
    "\n",
    "``\n",
    "    telInicio :: Telefono -> IdentificarUsuario\n",
    "``\n",
    "\n",
    "``\n",
    "    mailInicio :: Email -> IdentificarUsuario\n",
    "``\n",
    "\n",
    "**Observación:** Compara la orientación de las funciones que definimos en el producto y las funciones inmediatamente anteriores. ¿'Ta chistoso, no? 😉\n",
    "\n",
    "A los tipos construidos de esta forma se les llama tipos suma, y para abreviar esta construcción escribiremos `S` = `A` + `B`.\n",
    "\n",
    "Finalmente, están los tipos de datos exponenciales (o tipo de dato funcional). Dados dos tipos `A`,`B` podemos construir un tercer tipo `A->B`, el tipo de las funciones que toman como argumento un término de tipo `A`, y regresan un término de tipo `B`. Hablaremos en la siguiente subsección sobre estos tipos de datos."
   ]
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    "## Tipos, funciones y composiciones\n",
    "\n",
    "Considera la función `not`, la cual está implementada en `Prelude`."
   ]
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    ":t not"
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   "source": [
    "Observa que el tipo de `not` es `Bool -> Bool`, es decir, `not` es una función con argumento de tipo `Bool` y dominio `Bool`.\n",
    "Esto último es análogo a lo que hacemos con categorías: dados dos objetos $A$, $B$ cualquier elemento de $\\mathrm{Hom}(A,B)$ es una flecha de $A$ en $B$. En este sentido, los términos de tipo `Bool -> Bool` son funciones que toman argumentos de tipo `Bool` y producen términos de tipo `Bool`.\n",
    "\n",
    "Para definir una función en Haskell especificando su tipo, la sintaxis es la siguiente:\n",
    "\n",
    "``\n",
    "f :: A -> B\n",
    "f x = x\n",
    "``\n",
    "\n",
    "La signatura de tipo de una función siempre debe ser acompañada de una implementación\n",
    "\n",
    "---\n",
    "\n",
    "### Ejercicio 9:\n",
    "\n",
    "> ¿Qué tipo tiene la función que eleva al cuadrado del ejercicio 7?\n",
    "\n",
    "> Considera las siguientes funciones:\n",
    "\n",
    "``\n",
    "g':: Integer -> Integer\n",
    "g' x = x + 1\n",
    "``\n",
    "\n",
    "``\n",
    "g'':: Int -> Int\n",
    "g'' x = x + 1\n",
    "``\n",
    "\n",
    "¿Son las mismas?¿Qué relación guardan con la función matemática $g: \\mathbb{Z} \\to \\mathbb{Z},\\ g(z) = z + 1$?\n",
    "\n",
    "---"
   ]
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   "source": [
    "Una operación muy importante es la composición de funciones. En Haskell, dadas dos funciones `f :: a -> b` y `g :: b -> c`, la composición de `g` con `f`, `g.f` es escrita en orden de aplicación, y tiene por tipo, como es de esperarse, `a -> c`. Otra forma de escribir a la composición de funciones es mediante la aplicación (como lo haríamos en el cálculo $\\lambda$): `(.) g f`.\n",
    "\n",
    "En Haskell, como es natural pensar, la composición de funciones es una función también."
   ]
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    ":t (.)"
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    "Podemos interpretar a la composición de dos formas:\n",
    "\n",
    "1. La composición es una función que toma dos funciones `g`y `f` y regresa una tercer función `g.f` (guiño guiño 😉)\n",
    "\n",
    "2. La composición `g.f` es una aplicación `g f z` donde `z` es un argumento válido para `f` y `g (f z)` es un término válido del cálculo $\\lambda$ simplemente tipado.\n",
    "\n",
    "¡Nota que estamos recibiendo como argumento dos funciones! La forma en que Haskell maneja múltiples argumentos es mediante el _currying_, una técnica que seguramente haz usado en alguna prueba de cálculo 3:\n",
    "\n",
    "Considera $H: \\mathbb{R}\\times\\mathbb{R} \\to \\mathbb{R}$ dada por $H(x,y) = x+y$ ¿Cómo podemos ver a $h$ como una función de un solo argumento? Fácil, toma $h_x: \\mathbb{R} \\to \\mathbb{R}$ dada por $h_x(y) = x + y$. Así, podemos ver a $H$ como una función que toma por argumento **funciones de $\\mathbb{R}$ en $\\mathbb{R}$** y regresa un real, i.e.\n",
    "$$\n",
    "    H':\\mathbb{R}^{\\mathbb{R}} \\to \\mathbb{R}\n",
    "$$\n",
    "\n",
    "**Observación:** Esto ya lo haz escuchado en el curso de Lógica 3 😉\n",
    "\n",
    "Algo que es importante remarcar es que el símbolo `->` asocia hacia la derecha. Por lo tanto `(b -> c) -> ((a -> b) -> a -> c))` es equivalente a `(b -> c) -> (a -> b) -> a -> c`\n",
    "\n",
    "### Ejercicio 10:\n",
    "¿Importa el orden de los paréntesis en `(.) :: (b -> c) -> (a -> b) -> a -> c`? ¿La expresión sigue siendo no ambigüa si quitamos los paréntesis?\n",
    "\n",
    "### Ejemplo:\n",
    "\n",
    "`words` es una función que, dada una cadena, separa las palabras y las coloca en una lista. \n",
    "Por ejemplo:"
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       "[\"hola\",\"mundo!\"]"
      ]
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    "words \"hola mundo!\""
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    "`concat`es una función que, como su nombre lo indica, concatena. Su tipo es `concat :: [[a]] -> [a]`. Entonces, deberíamos ser capaces de concatenar el resultado que nos dió `words` en la línea anterior."
   ]
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    {
     "data": {
      "text/plain": [
       "\"holamundo!\""
      ]
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    "concat (words \"hola mundo!\")"
   ]
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   "source": [
    "Pero tenemos otra forma de pensar a la composición de funciones igualmente válida a la anterior:"
   ]
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    {
     "data": {
      "text/plain": [
       "\"holamundo!\""
      ]
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   ],
   "source": [
    "(concat . words) \"hola mundo!\""
   ]
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   "source": [
    "### Ejercicio 11:\n",
    "\n",
    "1. ¿Qué pasa si intentas ejecutar `concat . (words \"hola mundo!\")`? ¿por qué ocurre esto?\n",
    "2. ¿La composición de funciones en Haskell es asociativa? ¿Existe un neutro?\n",
    "3. Considera las siguientes funciones:\n",
    "$$f: \\mathbb{Z} \\to \\mathbb{Z}$$\n",
    "$$z \\mapsto z^2$$\n",
    "\n",
    "$$g: \\mathbb{Z} \\to \\mathbb{Z}$$\n",
    "$$z \\mapsto z+1$$\n",
    "\n",
    "$$ h = f \\circ g $$\n",
    "$$ i = g \\circ f $$\n",
    "$$ j = f \\circ g \\circ f $$\n",
    "\n",
    "> Implementa cada una de estas funciones en Haskell y determina los siguientes valores a mano:\n",
    "\n",
    " * $h(2)$\n",
    "\n",
    " * $i(2)$\n",
    "\n",
    " * $j(2)$\n",
    "\n",
    "Ahora, compara los valores que obtuviste a mano contra los que obtuviste con Haskell."
   ]
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       "</style><div class=\"suggestion-name\" style=\"clear:both;\">Redundant bracket</div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Found:</div><div class=\"highlight-code\" id=\"haskell\">concat . (words \"hola mundo!\")</div></div><div class=\"suggestion-row\" style=\"float: left;\"><div class=\"suggestion-warning\">Why Not:</div><div class=\"highlight-code\" id=\"haskell\">concat . words \"hola mundo!\"</div></div>"
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       "Found:\n",
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       "Why not:\n",
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      "<interactive>:1:11: error:\n    • Couldn't match expected type ‘a -> t0 [a1]’ with actual type ‘[String]’\n    • Possible cause: ‘words’ is applied to too many arguments\n      In the second argument of ‘(.)’, namely ‘(words \"hola mundo!\")’\n      In the expression: concat . (words \"hola mundo!\")\n      In an equation for ‘it’: it = concat . (words \"hola mundo!\")\n    • Relevant bindings include it :: a -> [a1] (bound at <interactive>:1:1)"
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   "source": [
    "## ¿Haskell como categoría?\n",
    "\n",
    "Hasta ahora, en las últimas secciones hemos encontrado muchas similitudes entre Haskell y la estructura matemática de Categoría. Resulta natural querer preguntarse si Haskell es una categoría 🤔. La respuesta es que no pues es una especificación y todas las posibles implementaciones que permite dicha especificación; aunque querramos hacer esta analogía más precisa, un primer obstáculo que ya hemos encontrado en nuestro camino hasta acá es que no es trivial decir cuando dos funciones de Haskell son iguales; a pesar de lo anterior Haskell *es como* una categoría: tenemos funciones, una noción de composición, una identidad, y cosas que podemos usar como objetos (los tipos). En la sección que sigue exploraremos brevemente algunas construcciones conocidas y su implementación en Haskell, y algunas consecuencias favorables de este cambio de paradigma en la forma de escribir programas con Haskell."
   ]
  },
  {
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   "source": [
    "# Construcciones universales"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f01c2d8b",
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   "source": [
    "Hemos visto en la sección pasada que tenemos formas de generar nuevos tipos a partir de otros: producto, suma y exponenciación. Estas operaciones, como es de esperarse, están caracterizadas por propiedades universales. Dado que estamos interesados en explorar la relación que guardan nuestros tipos con otros para construir comportamientos complejos que modelen lo que querramos, cobra relevancia bajo este paradigma el querer definir tipos a partir de propiedades universales y, por universales, me refiero a que su comportamiento está definido en relación a todos los tipos."
   ]
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    "## Objetos terminales\n",
    "\n",
    "### Definición:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categoría. Un objeto $1$ en $\\mathfrak{C}$ es llamado objeto terminal si para cada objeto $a \\in \\mathrm{Obj}(\\mathfrak{C})$ existe una única flecha\n",
    "$$!_{a}: a \\to 1$$\n",
    "\n",
    "#### Ejemplos:\n",
    "\n",
    "1. En la categor'ia de conjuntos abstractos, cualquier objeto $\\mathbf{1}$ con un solo elemento tiene un morfismo de cada objeto $X$ a $\\mathbf{1}$.\n",
    "2. $(F, \\leq)$ con $F \\subseteq \\mathbb{N}$ finito y $\\leq$ el orden usual en $\\mathbb{N}$ induce una categor'ia con objeto terminal $\\max F$.\n",
    "3. Dada una gr'afica completa, en la categor'ia libre inducida por esta gr'afica todos sus objetos son terminales.\n",
    "\n",
    "#### Ejercicio 11:\n",
    "\n",
    "Puedes dar un ejemplo de una categor'ia sin objeto terminal?\n",
    "\n",
    "### Proposici'on:\n",
    "\n",
    "Si $S_1$ y $S_2$ son ambos objetos terminales en la categor'ia $\\mathfrak{C}$, entonces hay exactamente un morfismo $S_1 \\to S_2$ y dicho morfismo es isomorfismo.\n",
    "\n",
    "### Dem:\n",
    "\n",
    "La vimos en clase :)\n",
    "\n",
    "### Definición:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categoría con objeto terminal $1$. Un elemento global de $\\mathfrak{C}$ es una flecha $1 \\to a$. Tambi'en se le conoce como un **punto** de $a$.\n",
    "\n",
    "### Definición:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categoría y sea $c \\in \\mathrm{Obj}(\\mathfrak{C})$. Dado $a \\in \\mathrm{Obj}(\\mathfrak{C})$, decimos que $e: c \\to a$ es un objeto generalizado de $a$ con forma $c$.\n",
    "\n",
    "**Observación:** Un objeto en una categoría está completamente determinado por sus elementos generalizados de todas las formas.\n",
    "\n",
    "## Objetos iniciales\n",
    "\n",
    "### Definici'on:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categoría. Un objeto $0$ en $\\mathfrak{C}$ es llamado objeto inicial si para cada objeto $a \\in \\mathrm{Obj}(\\mathfrak{C})$ existe una única flecha\n",
    "$$!_{a}: 0 \\to a$$\n",
    "\n",
    "**Observación:** El objeto inicial es un objeto terminal en $\\mathfrak{C}^{op}$ y viceversa. Como conceptos son duales.\n",
    "\n",
    "### Ejemplos:\n",
    "\n",
    "1. En la categor'ia de conjuntos abstractos, el conjunto vac'io es un objeto inicial.\n",
    "2. Considera la categor'ia inducida por el preorden $(F, \\leq)$ con $F \\subseteq \\mathbb{N}$ finito y $\\leq$ el orden usual en $\\mathbb{N}$. Entonces $0 = \\min F$ es un objeto terminal.\n",
    "3. Considera $(\\mathbb{N}, \\leq)$. Entonces $0 \\in \\mathbb{N}$ es un objeto inicial de la categor'ia inducida por el preorden. \n",
    "\n",
    "Consideremos una categor'ia $\\mathfrak{C}$ con objeto inicial $0$. Por la propiedad universal del objeto inicial, para toda $a \\in \\mathrm{Obj}(\\mathfrak{C})$ existe una 'unica flecha $0 \\to a$, esto es, desde la perspectiva de Yoneda, que todo objeto $a$ de $\\mathfrak{C}$ tiene un objeto generalizado con forma $0$. El objeto inicial está definido por su propiedad de _ir hacia todos_. Desde la perspectiva de Yoneda puede ser pensado como una forma sin forma. Esta forma está presente en cualquier objeto y en si mismo, pues al ser $0$ tambi'en un objeto de la categor'ia, se satisface que $0\\to 0$ es una flecha de $\\mathfrak{C}$."
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    "## Productos\n",
    "\n",
    "Construyamos a los productos abstrayendo los productos cartesianos mediante sus relaciones con otros objetos.\n",
    "Consideremos los conjuntos $X,Y,A$ y tomemos $X \\times Y$ el producto cartesiano. C'omo deber'ia relacionarse el conjunto $A$ con el producto? Pensemos categ'oricamente: supongamos que queremos definir una funci'on de $A$ en $X\\times Y$, a saber $f: A \\to X \\times Y$. Suena sensato tomar otras dos funciones que nos digan c'omo se relaciona $A$ con $X$ y con $Y$, de esta forma sabr'iamos c'omo se comporta en conjunto $A$ en relaci'on a $X$ y $Y$ simult'aneamente (dividir y conquistar): $f_X: A \\to X$, $f_Y: A \\to Y$. Ahora bien, ya sabemos c'omo se comporta $A$ en relaci'on a $X$ y $Y$ ($f_X$ es un objeto generalizado de $X$ con forma $A$, y $f_Y$ es un objeto generalizado de $Y$ con forma $A$; o como me gusta pensarlo, la forma de $A$ en $X$ y la forma de $A$ en $Y$). En tanto que el producto encapsula esta noci'on de combinar objetos respetando comportamientos en cierta manera, es adecuado pedir que $f(a) = (f_X(a), f_Y(a)) \\forall a \\in A$. As'i, $f:A \\to X\\times Y$ es en cierta forma una pareja de morfismos $f_X$ y $f_Y$, i.e. un producto en una categor'ia es una pareja de morfismos.\n",
    "\n",
    "\n",
    "### Definición:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categor'ia y sean $x, y \\in \\mathrm{Obj}(\\mathfrak{C})$. Un producto de $x$ y $y$ consiste de tres cosas:\n",
    "1. un objeto, denotado por $x \\times y$\n",
    "2. un morfismo $\\pi_1: x\\times y \\to x$\n",
    "3. un morfismo $\\pi_2: x\\times y \\to y$\n",
    "\n",
    "tales que para cualesquier objeto $a$, y dos flechas $f:a \\to x$ y $g:a \\to y$, se tiene que existe un 'unico morfismo $h:a \\to x\\times y$ tal que el siguiente diagrama conmuta:\n",
    "\n",
    "<a><img src=\"https://i.ibb.co/kBT39vk/def-producto.png\" alt=\"def-producto\" border=\"0\"></a>\n",
    "\n",
    "### Ejemplo:\n",
    "\n",
    "Considera $(\\mathbb{N}, \\leq)$ y su categor'ia de orden asociada. Qui'en es el producto de 3 y 4?\n",
    "Apliquemos la definici'on:\n",
    "\n",
    "> El producto $3 \\times 4$ es un objeto de la categor'ia (i.e. es un elemento de $\\mathbb{N}$) tal que:\n",
    ">1. $3\\times 4 \\leq 3$, y $3 \\times 4 \\leq 4$\n",
    ">2. Existe $k \\in \\mathbb{N}$ tal que $k \\leq 3 \\times 4$.\n",
    "\n",
    "De 1 podemos ver que $3 \\times 4$ es una cota inferior de $\\{3,4\\}$. De 2, existe $k \\in \\mathbb{N}$ tal que $k \\leq 3\\times 4$ i.e. $k \\leq 3 \\times 4 \\leq 3$ y $k \\leq 3\\times 4 \\leq 4$. Por lo tanto, el producto en $(\\mathbb{N}, \\leq)$ de $3$ y $4$ es la m'axima cota inferior de $\\{3, 4\\}$. En general, en los poset el producto es la m'axima cota inferior.\n",
    "\n",
    "### Ejemplo:\n",
    "\n",
    "Considera $(\\mathbb{Z}^+, \\sim)$ donde $\\sim$ es la relaci'on de divisi'on y su categor'ia de orden asociada. Qui'en es el producto de 12 y 27?\n",
    "\n",
    "Denotemos por $p$ a $12 \\times 27$. Entonces, por definici'on\n",
    "1. $p \\sim 12$\n",
    "2. $p \\sim 27$\n",
    "3. $\\exists k(k \\sim p)$.\n",
    "\n",
    "Notemos que los divisores de 12 y 27 son\n",
    "$$ D_{12} = \\{1, 2, 3, 4, 6, 12\\} $$\n",
    "$$ D_{27} = \\{1, 3, 9, 27\\} $$\n",
    "\n",
    "respectivamente, y el $\\mathrm{mcd}(12,27) = \\max D_12 \\cap D_27 = 3$. Adem'as, si $d = \\mathrm{mcd}(12, 27)$, entonces\n",
    "1. $d \\leq 12$, y $d \\leq 27$\n",
    "2. $1 \\leq d \\leq 12$ y $1 \\leq d \\leq 27$.\n",
    "\n",
    "Entonces, el producto de $12$ y $27$ es $3$!\n",
    "Pareciera que, en general, el producto en $(\\mathbb{Z}^+, \\sim)$ es el $\\mathrm{mcd}$. Qu'e curioso que en 'algebra el $\\mathrm{mcd}$ de $a,b \\in \\mathbb{Z}^+$ se denota por $(a,b)$.\n",
    "\n",
    "**Observación:** El producto $x \\times y$ recibe una única función $h$ de cada objeto $a$ para el cual existen $a \\to x$ y $a \\to y$. Así, podríamos pensar esta propiedad como \"si quiero un morfismo que vaya a $x$ y a $y$, basta que exista un morfismo hacia $x\\times y$\".\n",
    "\n",
    "Ahora bien, ¿por qué esta idea es importante en programación? Cuando estabamos pensando en cómo abstraer el producto cartesiano, observamos que el producto engloba una estrategia muy importante en la resolución de problemas: divide y conquista. En si, el problema que resuelve el producto es el de definir una función $h:a \\to x\\times y$. Podemos usar entonces esto para descomponer el problema en dos más sencillos: definir $a \\to x$ y $a \\to y$ Así, definir $h:a \\to x\\times y$ es equivalente a definir $a \\to x$ y $a \\to y$ (tentador pensar que $\\mathrm{Hom}(a, x\\times y) \\simeq \\mathrm{Hom}(a, x) \\times \\mathrm{Hom}(a, y)$, pero no lo afirmo porque no lo he probado.) Un ejemplo de este principio de descomposición puede apreciarse cuando definimos un tipo `Carta` a partir de otros dos tipos `Rango` y `Clase`.\n",
    "\n",
    "Podemos generalizar el producto binario a uno $n-$ario aplicando los mismos principios que cuando generalizamos el producto cartesiano. Veamos c'omo se hace para $n=3$.\n",
    "\n",
    "### Definici'on:\n",
    "\n",
    "Sea $\\mathfrak{C}$ una categoria. Dados tres objetos $x,y,z$ de $\\mathfrak{C}$ definimos su producto ternario $P_{x,y,z}$ como un objeto en $\\mathfrak{C}$ para el cual existen tres morfismos $\\pi_1:P_{x,y,z} \\to x$, $\\pi_2: P_{x,y,z} \\to y$, $\\pi_3: P_{x,y,z} \\to z$ y, si para cualquier otro objeto $a$ para el cual existen morfismos $f_1: a \\to x$, $f_2: a \\to y$ y $f_3: a \\to z$, se tiene que existe un 'unico morfismo $k:a \\to P_{x,y,z}$ tal que $f_i = \\pi_i \\circ k\\ \\forall i \\in \\{1,2,3\\}$\n",
    "\n",
    "\n",
    "### Proposicion:\n",
    "\n",
    " Sea $\\mathfrak{C}$ una categoria y sean $x,y,z \\in \\mathrm{Obj}(\\mathfrak{C})$. Si $\\mathfrak{C}$ tiene productos (binarios), entonces tambien tiene productos ternarios; esto es, $(x \\times y)\\times z \\simeq P_{x,y,z}$.\n",
    " \n",
    "#### Dem:\n",
    "\n",
    "Veamos que $(x \\times y) \\times z$ satisface la propiedad universal del producto ternario.\n",
    "Sea $b \\in \\mathrm{Obj}(\\mathfrak{C})$ tal que existen $f_{x\\times y}: b \\to x\\times y$ y $f_z:b \\to z$ morfismos. Por propiedad universal del producto binario, existe un 'unico morfismo $k: b \\to (x\\times y)\\times z$ que hace conmutar al siguiente diagrama:\n",
    "\n",
    "Luego, como existe una flecha $b \\to x\\times y$ entonces por propiedad universal del producto debe ser que existen flechas $f_x:b \\to x$ y $f_y: b \\to y$ tales que el siguiente diagrama conmuta:\n",
    "\n",
    "\n",
    "En resumen, hemos exhibido la existencia de las siguientes flechas:\n",
    "\n",
    "$$ \\begin{matrix}\n",
    "    f_{x\\times y} = \\pi_{x\\times y} \\circ k && f_x = \\pi_x \\circ f_{x\\times y} = (\\pi_x \\circ \\pi_{x\\times y})\\circ k \\\\\n",
    "    f_z = \\pi_z \\circ k && f_y = \\pi_y \\circ f_{x\\times y} = (\\pi_y \\circ \\pi_{x\\times y}) \\circ k\n",
    "\\end{matrix}$$\n",
    "\n",
    "Por lo tanto, tenemos que $(x \\times y)\\times z$ satisface la propiedad universal del producto ternario.\n",
    "\n",
    "$\\therefore \\ (x \\times y)\\times z \\simeq P_{x,y,z}$\n",
    "\n",
    "#### Ejercicio 12:\n",
    "\n",
    "Probar que si $\\mathfrak{C}$ es una categor'ia con producto ternario y objeto terminal, entonces tiene producto binario.\n",
    "\n",
    "### Definici'on:\n",
    "\n",
    "Decimos que una categoria es una categor'ia cartesiana si tiene todos los productos finitos.\n",
    "\n",
    "## Coproductos\n",
    "\n",
    "Un coproducto es la noci'on dual de un producto. As'i como en los productos la flecha va \"hacia dentro\" en el mismo sentido que el objeto terminal va hacia dentro, en los coproductos la flecha va \"hacia afuera\" en el mismo sentido que el objeto inicial va hacia fuera.\n",
    "\n",
    "\n",
    "### Definición:\n",
    "\n",
    "Sean $x, y$ objetos de una categor'ia $\\mathfrak{C}$. Un coproducto de $x$ y $y$, denotado por $x + y$, es un objeto acompa~nado de morfismos $i_1:x \\to x+y$, $i_2: y \\to x+y$, tal que para cualquier otro objeto $a$ junto con morfismos $f: x \\to a$ y $g: y \\to a$ existe un 'unico morfismo $h:x + y \\to a$ tal que el siguiente diagrama conmuta:\n",
    "\n",
    "Los morfismos $i_1, i_2$ reciben el nombre de inclusiones, y se suele denotar a $h$ por $[f,g]$.\n",
    "\n",
    "Notemos que si queremos definir una funci'on $h:a+b \\to c$, el coproducto descompone esta funci'on en dos: $a\\to c$ y $b \\to c$.\n",
    "\n",
    "#### Ejercicio 13:\n",
    "\n",
    "Cual es el coproducto en un poset?\n",
    "\n",
    "### Definici'on:\n",
    "\n",
    "Decimos que una categoria es cocartesiana si tiene un objeto inicial y cada par de objetos tiene un coproducto. Decimos adem'as que una categoria es bicartesiana si es cartesiana y cocartesiana."
   ]
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   "source": [
    "## Distributividad\n",
    "\n"
   ]
  },
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   "cell_type": "markdown",
   "id": "c0b213ab",
   "metadata": {},
   "source": [
    "##  Exponenciales y tipos funcionales\n",
    "\n",
    "### Distributividad\n",
    "\n",
    "### Objetos exponenciales\n",
    "\n",
    "### Tipos funcionales y currying"
   ]
  },
  {
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   "id": "0e225633",
   "metadata": {},
   "source": [
    "# Funtores\n",
    "\n",
    "## Funtores\n",
    "\n",
    "### Ejemplo: List es un funtor\n",
    "\n",
    "## Clases de tipos\n",
    "\n",
    "## Transformaciones naturales"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "68b6fa53",
   "metadata": {},
   "source": [
    "# Monadas\n",
    "\n",
    "## Monadas en términos de join\n",
    "\n",
    "## Listas como monada"
   ]
  },
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