Se eliminan los mensajes de precaución y de descarga de paquetes.
options(warn = -1)
suppressPackageStartupMessages({
library(tidyquant)
library(quantmod)
library(TTR)
library(ROCR)
library(knitr)
library(plotly)
library(ggplot2)
library(moments)
library(fPortfolio)
library(pander)
library(tidyr)
library(ggthemes)
library(PortfolioAnalytics)
library(roptions)
})
Para establecer un uso adecuado de los 10,000 dólares, es fundamental primero optimizar el portafolio correctamente. Para lograrlo, se requiere utilizar el portafolio óptimo de Markowitz, basado en un mínimo de 5 años de datos bursátiles diarios, con una fecha límite establecida en el 01/06/2023.
library(quantmod)
library(TTR)
library(ROCR)
Se crea un vector de acciones
s1 = c("BIIB", "ADSK", "ALGN")
Se descargan los precios y se crean los retornos de los precios ajustados
data1 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2018-06-01", to = "2024-04-17", auto.assign = FALSE)),
type = "continuous")
}) #%returns
Se convierte a data frame
ret1 = as.data.frame(do.call(merge, data1))
Se renombran las columnas
colnames(ret1) = gsub(".Adjusted", "", colnames(ret1))
Se elimina la primera fila de los retornos
ret1 = ret1[-1, ]
Se agrega la columna de fechas
ret1 = data.frame(Date = as.Date(row.names(ret1)), ret1)
row.names(ret1) = NULL
Se grafican los datos
library(pander)
library(tidyr)
library(ggthemes)
ret1
## Date BIIB ADSK ALGN
## 1 2018-06-04 6.107428e-03 1.523685e-02 2.990069e-02
## 2 2018-06-05 -9.036533e-04 9.031863e-03 8.356522e-03
## 3 2018-06-06 1.696611e-02 8.226232e-03 8.376288e-04
## 4 2018-06-07 5.319145e-03 -2.786224e-02 -2.056392e-02
## 5 2018-06-08 -6.834667e-03 7.353292e-03 2.142972e-02
## 6 2018-06-11 1.111536e-02 6.196965e-03 5.092698e-03
## 7 2018-06-12 -1.599005e-03 1.017094e-02 1.653682e-02
## 8 2018-06-13 2.348727e-03 -1.457067e-03 2.574888e-02
## 9 2018-06-14 -4.015778e-03 9.072167e-03 7.618978e-03
## 10 2018-06-15 -2.128651e-03 -3.039069e-03 -9.904969e-03
## 11 2018-06-18 -5.356832e-02 2.342087e-02 2.030749e-02
## 12 2018-06-19 1.004900e-02 -1.558640e-03 -1.321861e-02
## 13 2018-06-20 1.636979e-02 -7.092064e-04 -1.479514e-03
## 14 2018-06-21 1.615655e-03 -2.296640e-02 -1.408281e-02
## 15 2018-06-22 -4.381641e-03 -8.970051e-03 -1.775971e-02
## 16 2018-06-25 -1.309033e-02 -5.078831e-02 -1.992719e-02
## 17 2018-06-26 -9.244458e-04 3.231751e-03 1.751827e-02
## 18 2018-06-27 -1.376247e-02 -1.978415e-02 -2.773484e-02
## 19 2018-06-28 2.843891e-03 2.032182e-02 2.971219e-03
## 20 2018-06-29 5.146871e-03 6.505139e-03 -4.840004e-03
## 21 2018-07-02 1.887396e-02 6.159935e-03 -5.451249e-03
## 22 2018-07-03 -7.670344e-03 -2.276950e-03 -4.713117e-03
## 23 2018-07-05 1.789617e-02 9.077195e-03 7.940553e-03
## 24 2018-07-06 1.792715e-01 1.724501e-02 1.768209e-02
## 25 2018-07-09 -9.782534e-03 -1.036730e-03 4.307628e-03
## 26 2018-07-10 -2.627435e-02 -4.455387e-03 7.081526e-03
## 27 2018-07-11 -2.090232e-03 -1.612994e-02 -7.368142e-03
## 28 2018-07-12 1.029267e-02 3.886581e-02 3.920752e-02
## 29 2018-07-13 2.355869e-03 -1.820367e-03 1.734906e-03
## 30 2018-07-16 1.297217e-02 -7.094577e-03 -3.224378e-03
## 31 2018-07-17 5.508445e-03 2.345991e-03 2.251702e-02
## 32 2018-07-18 9.895101e-03 6.350582e-03 4.792425e-03
## 33 2018-07-19 -1.116422e-03 -2.155045e-02 -5.359320e-03
## 34 2018-07-20 1.674078e-03 -1.339134e-03 1.357134e-02
## 35 2018-07-23 -1.618175e-03 1.339134e-03 5.631709e-03
## 36 2018-07-24 4.025330e-02 -1.641656e-02 -1.309196e-02
## 37 2018-07-25 2.905035e-02 2.640374e-02 2.433970e-02
## 38 2018-07-26 -1.074092e-01 2.132381e-03 -5.036041e-02
## 39 2018-07-27 -1.266910e-02 -3.726578e-02 -2.581095e-02
## 40 2018-07-30 -2.661427e-02 -3.223090e-02 -1.477923e-02
## 41 2018-07-31 8.741038e-03 1.127480e-02 2.288717e-02
## 42 2018-08-01 2.856791e-02 -9.858479e-03 -8.305762e-03
## 43 2018-08-02 1.118524e-02 3.081458e-02 3.941643e-02
## 44 2018-08-03 -1.074938e-02 6.762679e-03 -1.205872e-02
## 45 2018-08-06 -8.870985e-03 1.726772e-02 1.647918e-02
## 46 2018-08-07 2.583792e-02 6.232831e-03 -1.080092e-02
## 47 2018-08-08 -2.859224e-05 -7.797188e-03 1.721817e-03
## 48 2018-08-09 -9.153716e-03 7.205246e-03 1.800633e-03
## 49 2018-08-10 -1.130609e-02 -1.926175e-03 -6.398698e-03
## 50 2018-08-13 -6.463969e-03 -1.088593e-02 -6.191459e-03
## 51 2018-08-14 8.299033e-03 4.562639e-03 1.745743e-02
## 52 2018-08-15 -8.504483e-03 -2.226085e-02 -5.065674e-02
## 53 2018-08-16 6.465296e-03 2.024386e-02 2.137819e-03
## 54 2018-08-17 6.655574e-03 -1.037284e-02 1.721984e-02
## 55 2018-08-20 -3.220568e-03 1.029810e-02 -1.414942e-02
## 56 2018-08-21 -2.414892e-03 1.337119e-02 1.019543e-02
## 57 2018-08-22 4.940038e-03 1.042363e-02 1.525291e-02
## 58 2018-08-23 -8.997384e-03 -4.611199e-03 6.152198e-03
## 59 2018-08-24 1.286054e-03 1.425872e-01 1.096856e-02
## 60 2018-08-27 1.080318e-03 -1.648366e-02 3.808482e-02
## 61 2018-08-28 8.224003e-03 1.399967e-02 9.946214e-04
## 62 2018-08-29 1.282509e-02 -7.296499e-03 8.284731e-03
## 63 2018-08-30 7.826659e-03 -1.169526e-02 4.194277e-03
## 64 2018-08-31 2.123955e-03 3.179685e-03 -1.447884e-03
## 65 2018-09-04 -1.933763e-02 -4.936101e-03 -3.005892e-03
## 66 2018-09-05 -3.461461e-04 -2.812805e-02 -3.276296e-02
## 67 2018-09-06 -1.529236e-02 -3.555493e-03 -5.620326e-03
## 68 2018-09-07 -4.963378e-03 2.483439e-03 -5.896190e-03
## 69 2018-09-10 1.764984e-03 1.053625e-02 1.651859e-02
## 70 2018-09-11 -7.522679e-03 7.956701e-04 2.117344e-02
## 71 2018-09-12 6.875883e-03 -5.966916e-04 -2.537179e-03
## 72 2018-09-13 1.616162e-03 3.971451e-03 -5.751975e-03
## 73 2018-09-14 -5.594320e-03 -1.981898e-04 2.733345e-02
## 74 2018-09-17 -1.271782e-02 -3.106906e-02 -3.068438e-02
## 75 2018-09-18 7.418649e-03 1.400985e-02 1.986117e-02
## 76 2018-09-19 5.978085e-03 -2.624578e-03 -1.572036e-02
## 77 2018-09-20 6.851416e-03 3.202874e-02 -2.632499e-04
## 78 2018-09-21 1.214612e-02 -5.431431e-03 2.629228e-03
## 79 2018-09-24 4.650255e-03 2.817602e-03 2.109716e-02
## 80 2018-09-25 -1.559558e-02 1.667619e-02 1.028226e-02
## 81 2018-09-26 2.234471e-02 -3.739202e-03 -9.588291e-03
## 82 2018-09-27 1.767500e-02 7.592810e-03 1.899359e-03
## 83 2018-09-28 -6.460668e-03 7.048861e-04 3.200249e-03
## 84 2018-10-01 -2.125038e-03 -3.915162e-03 7.665074e-04
## 85 2018-10-02 -2.048869e-02 -1.021276e-02 -3.999537e-02
## 86 2018-10-03 2.102746e-02 6.153049e-03 -2.422058e-03
## 87 2018-10-04 -2.773762e-02 -1.804778e-02 -4.739343e-02
## 88 2018-10-05 -2.977378e-03 -6.577179e-04 -1.344614e-02
## 89 2018-10-08 2.773314e-03 -3.883653e-02 -2.942823e-02
## 90 2018-10-09 4.479379e-03 -2.317886e-02 -5.556852e-03
## 91 2018-10-10 -2.064289e-02 -6.776366e-02 -7.595736e-02
## 92 2018-10-11 -3.086891e-02 -1.974421e-02 -1.008138e-02
## 93 2018-10-12 1.115161e-02 5.419986e-02 4.573230e-02
## 94 2018-10-15 -7.674256e-03 -2.624967e-02 -3.123076e-02
## 95 2018-10-16 3.058612e-02 4.942671e-02 5.369412e-02
## 96 2018-10-17 -1.122788e-03 2.471882e-03 -6.319607e-03
## 97 2018-10-18 -2.417909e-02 -3.211063e-02 -2.979375e-02
## 98 2018-10-19 -2.994564e-02 -3.039388e-02 -3.230599e-02
## 99 2018-10-22 -1.531595e-02 1.830277e-02 4.561313e-03
## 100 2018-10-23 1.931280e-03 -1.126943e-02 -8.084270e-03
## 101 2018-10-24 -4.562424e-02 -7.106137e-02 -6.927025e-02
## 102 2018-10-25 -1.192310e-02 3.993782e-02 -2.256998e-01
## 103 2018-10-26 5.679596e-03 -4.162030e-02 -8.394692e-03
## 104 2018-10-29 2.628312e-03 -4.661655e-03 -5.442458e-02
## 105 2018-10-30 1.752238e-02 1.463501e-02 2.299679e-02
## 106 2018-10-31 -6.584284e-03 2.578413e-02 -8.149335e-03
## 107 2018-11-01 3.570424e-02 4.522849e-02 4.313397e-02
## 108 2018-11-02 -8.375365e-03 -8.167487e-03 -5.209463e-03
## 109 2018-11-05 1.413053e-02 -4.708038e-03 -7.119977e-03
## 110 2018-11-06 9.820781e-03 1.496984e-03 5.464614e-03
## 111 2018-11-07 3.446240e-02 3.829975e-02 6.718631e-02
## 112 2018-11-08 -1.663790e-02 1.209189e-02 1.466455e-03
## 113 2018-11-09 -2.579686e-03 -3.664951e-02 -4.032684e-02
## 114 2018-11-12 -1.956286e-02 -4.096034e-02 -8.242949e-02
## 115 2018-11-13 5.642591e-04 6.206180e-03 9.299048e-03
## 116 2018-11-14 -1.748302e-02 -1.144629e-02 3.050231e-03
## 117 2018-11-15 2.572281e-02 3.686145e-02 1.255775e-02
## 118 2018-11-16 7.216183e-03 -1.863378e-03 1.178112e-02
## 119 2018-11-19 -1.504862e-02 -6.392194e-02 -9.769540e-02
## 120 2018-11-20 8.455433e-04 -2.162547e-02 2.735805e-02
## 121 2018-11-21 -1.234588e-02 9.298018e-02 2.639764e-02
## 122 2018-11-23 1.422209e-02 -1.755538e-02 1.449665e-02
## 123 2018-11-26 -1.813650e-03 4.501847e-02 2.039646e-02
## 124 2018-11-27 1.339964e-02 9.750586e-03 -1.202473e-02
## 125 2018-11-28 2.570065e-02 2.117826e-02 6.524333e-02
## 126 2018-11-29 -1.709082e-02 1.655678e-02 -2.968190e-02
## 127 2018-11-30 2.153557e-02 -7.240183e-03 5.189841e-03
## 128 2018-12-03 -4.595221e-03 2.406792e-02 2.495887e-02
## 129 2018-12-04 -2.889101e-02 -5.684854e-02 -6.462338e-02
## 130 2018-12-06 1.222626e-02 2.143033e-03 -7.313399e-03
## 131 2018-12-07 -3.099264e-02 -5.553106e-02 -4.218305e-02
## 132 2018-12-10 8.519758e-03 1.831208e-02 2.988935e-02
## 133 2018-12-11 1.095089e-03 -8.553803e-03 1.652476e-02
## 134 2018-12-12 8.779558e-03 2.886159e-02 -4.459062e-03
## 135 2018-12-13 -7.685670e-03 -1.624257e-02 -9.438341e-03
## 136 2018-12-14 -1.761544e-02 -3.048131e-02 -7.670966e-03
## 137 2018-12-17 -4.620360e-03 -3.269606e-02 -4.071186e-02
## 138 2018-12-18 -6.039511e-02 2.567529e-02 1.214988e-02
## 139 2018-12-19 -7.013504e-03 -1.894067e-02 -3.863665e-02
## 140 2018-12-20 -1.230779e-03 -2.529183e-02 -1.893180e-02
## 141 2018-12-21 -4.095307e-02 -3.776493e-02 7.003425e-03
## 142 2018-12-24 -7.512130e-03 -1.659583e-02 -2.774490e-02
## 143 2018-12-26 5.813345e-02 6.233338e-02 8.539694e-02
## 144 2018-12-27 -2.578138e-03 1.168407e-02 1.610140e-03
## 145 2018-12-28 -3.027625e-03 -1.413769e-03 -1.448960e-02
## 146 2018-12-31 2.489875e-02 1.078808e-02 5.458215e-03
## 147 2019-01-02 1.245038e-02 2.717756e-03 -3.552797e-02
## 148 2019-01-03 7.552875e-03 -5.671157e-02 -8.969563e-02
## 149 2019-01-04 3.624079e-02 5.142460e-02 1.039073e-02
## 150 2019-01-07 1.270445e-02 3.402629e-02 1.704627e-02
## 151 2019-01-08 6.307633e-03 8.627489e-03 1.582815e-02
## 152 2019-01-09 6.727422e-03 2.143157e-02 3.748505e-02
## 153 2019-01-10 1.386419e-02 -4.387670e-04 1.151488e-02
## 154 2019-01-11 6.080660e-03 2.194039e-04 -2.190214e-02
## 155 2019-01-14 -8.408283e-03 -1.466014e-02 -2.198002e-02
## 156 2019-01-15 2.131944e-02 8.350970e-03 5.707108e-03
## 157 2019-01-16 -1.645873e-02 -4.277623e-03 5.844780e-02
## 158 2019-01-17 1.882597e-02 8.830057e-03 2.803791e-02
## 159 2019-01-18 -2.722812e-03 3.759920e-02 3.429488e-02
## 160 2019-01-22 4.553596e-03 -1.901833e-02 -1.801764e-02
## 161 2019-01-23 -5.146540e-03 -1.135426e-02 4.891777e-03
## 162 2019-01-24 -1.298353e-02 -1.052874e-02 1.575769e-02
## 163 2019-01-25 1.164816e-02 4.336781e-02 2.925035e-02
## 164 2019-01-28 -2.027718e-02 -9.262912e-03 -2.554125e-02
## 165 2019-01-29 1.345413e-02 -4.342726e-03 2.435039e-03
## 166 2019-01-30 -1.999048e-02 4.082197e-02 4.749608e-02
## 167 2019-01-31 1.789545e-02 8.185564e-03 6.694348e-02
## 168 2019-02-01 -8.635643e-03 1.262386e-02 -2.008384e-02
## 169 2019-02-04 9.504126e-03 1.676344e-02 2.210641e-03
## 170 2019-02-05 8.702654e-03 5.460374e-03 -4.220877e-03
## 171 2019-02-06 -1.119031e-02 -9.189302e-04 2.174129e-03
## 172 2019-02-07 -7.639578e-02 -1.135926e-02 -1.898750e-02
## 173 2019-02-08 2.048636e-02 2.460189e-02 7.530555e-03
## 174 2019-02-11 5.538077e-03 1.683560e-03 1.362643e-02
## 175 2019-02-12 8.046556e-03 3.164752e-02 3.909175e-02
## 176 2019-02-13 6.583845e-03 3.066661e-03 -9.759648e-03
## 177 2019-02-14 9.810468e-03 -5.625340e-04 -4.377269e-03
## 178 2019-02-15 2.481956e-02 2.560206e-03 1.665027e-02
## 179 2019-02-19 3.904816e-04 2.055802e-03 1.097601e-03
## 180 2019-02-20 6.465552e-03 -5.491714e-03 -5.697173e-03
## 181 2019-02-21 -4.263742e-02 1.877108e-04 -1.412665e-02
## 182 2019-02-22 1.286939e-02 1.045627e-02 1.491444e-02
## 183 2019-02-25 6.587006e-03 1.493349e-02 3.238460e-02
## 184 2019-02-26 4.273668e-04 -3.850297e-03 -9.805866e-03
## 185 2019-02-27 3.869009e-03 5.922060e-03 -5.945539e-03
## 186 2019-02-28 -2.679268e-03 -7.760765e-03 2.784121e-03
## 187 2019-03-01 1.839624e-02 -2.007621e-02 1.677174e-02
## 188 2019-03-04 -2.068537e-02 -1.247032e-02 -2.709633e-02
## 189 2019-03-05 -1.192470e-03 -1.971255e-02 -6.900401e-02
## 190 2019-03-06 -2.760548e-02 -7.786763e-03 -3.301978e-02
## 191 2019-03-07 -8.464163e-03 -4.832130e-03 -3.028981e-03
## 192 2019-03-08 -2.362042e-02 -2.621808e-03 3.899391e-04
## 193 2019-03-11 1.139843e-02 1.090052e-02 5.281702e-02
## 194 2019-03-12 4.037335e-03 4.986282e-03 3.027344e-02
## 195 2019-03-13 2.476124e-02 -9.280011e-03 5.129578e-03
## 196 2019-03-14 2.990256e-03 -1.500741e-03 -1.817071e-02
## 197 2019-03-15 2.563891e-02 8.485136e-04 1.896363e-02
## 198 2019-03-18 -1.287546e-02 3.711833e-03 5.532931e-03
## 199 2019-03-19 -5.820635e-03 8.091968e-03 2.167647e-02
## 200 2019-03-20 -9.839496e-03 -5.106556e-03 2.434539e-02
## 201 2019-03-21 -3.457418e-01 2.880798e-02 5.510084e-02
## 202 2019-03-22 -4.586118e-02 -2.939137e-02 -4.037985e-02
## 203 2019-03-25 1.624856e-02 3.042966e-03 5.179037e-03
## 204 2019-03-26 5.584349e-02 7.855816e-03 1.192040e-02
## 205 2019-03-27 -1.279025e-02 -1.818760e-02 -1.955035e-02
## 206 2019-03-28 1.240377e-02 -4.573678e-04 1.823696e-02
## 207 2019-03-29 1.517505e-02 1.806757e-02 3.733589e-02
## 208 2019-04-01 -1.659347e-02 5.006677e-02 2.879847e-03
## 209 2019-04-02 3.349363e-03 3.230030e-03 2.384120e-02
## 210 2019-04-03 -8.048809e-03 1.389743e-02 -9.496063e-03
## 211 2019-04-04 1.560789e-02 -9.647292e-03 -4.538920e-03
## 212 2019-04-05 2.802435e-02 7.725302e-03 2.713243e-02
## 213 2019-04-08 -8.225012e-03 2.461964e-03 -1.077166e-02
## 214 2019-04-09 -9.050606e-03 1.917274e-03 -2.581634e-02
## 215 2019-04-10 1.130049e-02 2.014769e-02 1.692862e-02
## 216 2019-04-11 -2.721054e-02 8.295882e-03 -1.586778e-03
## 217 2019-04-12 2.861224e-03 -5.824000e-05 1.173773e-02
## 218 2019-04-15 -9.124681e-03 5.222905e-03 -1.810014e-03
## 219 2019-04-16 -1.583235e-02 -5.790065e-04 -1.435648e-02
## 220 2019-04-17 -6.755928e-03 -2.723972e-02 -5.231956e-02
## 221 2019-04-18 -3.483453e-03 6.938901e-03 2.813737e-02
## 222 2019-04-22 1.063278e-02 1.728473e-02 3.195411e-02
## 223 2019-04-23 6.100010e-03 1.801853e-02 1.857865e-02
## 224 2019-04-24 -2.556182e-02 5.859108e-03 3.371775e-03
## 225 2019-04-25 2.417078e-02 -5.630882e-03 -1.145118e-03
## 226 2019-04-26 2.780072e-03 9.480347e-03 6.913222e-02
## 227 2019-04-29 -5.000963e-03 -1.753115e-03 -1.510704e-03
## 228 2019-04-30 -6.105272e-04 8.622522e-03 2.236224e-02
## 229 2019-05-01 1.133518e-03 -2.407979e-02 -1.034032e-02
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## 1405 2024-01-02 3.396468e-02 -3.920100e-02 -1.871412e-02
## 1406 2024-01-03 -1.611662e-02 -3.004710e-02 -4.837753e-02
## 1407 2024-01-04 -1.202968e-02 7.585908e-03 1.986226e-02
## 1408 2024-01-05 -9.263591e-03 2.617600e-03 1.262281e-02
## 1409 2024-01-08 3.877253e-04 2.550837e-02 3.438759e-02
## 1410 2024-01-09 -8.329872e-03 2.163765e-03 1.298385e-02
## 1411 2024-01-10 -6.312880e-03 1.204783e-02 -2.633835e-03
## 1412 2024-01-11 -2.800115e-02 7.633411e-03 -1.554819e-03
## 1413 2024-01-12 3.674274e-03 7.410695e-03 -1.722659e-02
## 1414 2024-01-16 -7.808876e-03 -3.884792e-03 -1.550773e-02
## 1415 2024-01-17 -3.743943e-03 -1.262595e-02 -2.998211e-02
## 1416 2024-01-18 6.907215e-03 1.129999e-02 1.889121e-02
## 1417 2024-01-19 1.203406e-02 3.046255e-02 6.894577e-03
## 1418 2024-01-22 -6.663228e-03 8.609844e-03 1.959349e-02
## 1419 2024-01-23 1.352071e-02 7.903634e-03 -1.925564e-02
## 1420 2024-01-24 -1.812250e-02 -4.748140e-04 -3.576307e-02
## 1421 2024-01-25 -3.851058e-03 -3.608196e-03 1.941576e-02
## 1422 2024-01-26 -5.661584e-03 5.229626e-03 8.244938e-03
## 1423 2024-01-29 1.096813e-02 1.630451e-02 2.285627e-02
## 1424 2024-01-30 -1.779224e-03 -2.958966e-03 -2.111724e-02
## 1425 2024-01-31 -1.701293e-03 -1.042575e-02 9.698294e-03
## 1426 2024-02-01 4.732149e-03 4.952097e-03 2.241632e-02
## 1427 2024-02-02 -1.672301e-02 5.395716e-03 1.900267e-03
## 1428 2024-02-05 -7.743696e-03 -1.429555e-02 6.114866e-03
## 1429 2024-02-06 1.522427e-02 4.617297e-03 4.560918e-02
## 1430 2024-02-07 -2.061424e-02 1.736933e-02 -1.294570e-02
## 1431 2024-02-08 -9.982116e-04 1.184772e-02 3.543395e-02
## 1432 2024-02-09 2.825771e-03 1.957685e-02 4.633301e-03
## 1433 2024-02-12 1.548252e-02 -1.755221e-02 2.027426e-02
## 1434 2024-02-13 -7.678949e-02 -2.035536e-02 -3.403380e-02
## 1435 2024-02-14 -2.642139e-02 2.085136e-02 3.505827e-02
## 1436 2024-02-15 1.175451e-02 -3.515395e-03 2.292267e-02
## 1437 2024-02-16 -1.930311e-02 -1.135615e-02 -3.233424e-03
## 1438 2024-02-20 5.932374e-04 -1.183904e-02 1.529842e-02
## 1439 2024-02-21 8.630113e-03 -1.079214e-02 -2.873149e-02
## 1440 2024-02-22 6.176872e-03 1.750783e-02 3.834923e-02
## 1441 2024-02-23 3.768560e-03 8.557354e-04 1.010378e-03
## 1442 2024-02-26 1.744850e-03 5.830104e-04 -1.924487e-02
## 1443 2024-02-27 1.027566e-03 -1.555489e-03 7.116562e-03
## 1444 2024-02-28 -9.872621e-03 -6.638103e-03 -3.467723e-02
## 1445 2024-02-29 -2.165425e-02 1.137488e-02 9.919809e-05
## 1446 2024-03-01 1.808513e-02 2.512984e-02 -8.000982e-03
## 1447 2024-03-04 3.167953e-04 -1.537781e-02 2.641383e-02
## 1448 2024-03-05 -1.729653e-02 -5.280866e-02 -2.814868e-02
## 1449 2024-03-06 1.517984e-03 1.528958e-02 1.425571e-02
## 1450 2024-03-07 8.239555e-03 1.085284e-02 2.281288e-02
## 1451 2024-03-08 1.753323e-02 -7.830750e-03 5.422857e-03
## 1452 2024-03-11 3.013619e-02 2.509349e-02 -1.418050e-02
## 1453 2024-03-12 -1.184897e-02 1.735031e-02 8.371486e-03
## 1454 2024-03-13 -3.524867e-03 -1.564804e-02 3.171151e-02
## 1455 2024-03-14 -3.111104e-02 -6.573981e-04 -1.182551e-02
## 1456 2024-03-15 -1.412513e-03 -1.673302e-02 -8.142383e-03
## 1457 2024-03-18 4.102756e-04 3.690429e-03 5.678167e-03
## 1458 2024-03-19 -3.515694e-03 3.950213e-03 3.347327e-03
## 1459 2024-03-20 -2.197954e-03 2.406499e-02 3.695071e-02
## 1460 2024-03-21 1.184797e-02 1.257166e-02 -2.420138e-02
## 1461 2024-03-22 -1.207714e-02 -1.093450e-02 -5.774965e-03
## 1462 2024-03-25 -6.485931e-03 -4.919553e-03 -4.384343e-04
## 1463 2024-03-26 -2.178714e-02 3.822567e-04 2.065027e-03
## 1464 2024-03-27 2.017060e-02 -2.678756e-03 2.457518e-02
## 1465 2024-03-28 -3.287227e-03 -2.109700e-03 6.105029e-05
## 1466 2024-04-01 -3.716972e-03 -3.770293e-03 -2.554309e-02
## 1467 2024-04-02 -3.404122e-02 -4.223788e-02 -2.399908e-02
## 1468 2024-04-03 -6.086652e-03 -9.412507e-03 -6.300519e-03
## 1469 2024-04-04 -5.246815e-03 -6.392689e-03 1.548691e-02
## 1470 2024-04-05 -6.989827e-03 -2.859483e-04 8.315780e-03
## 1471 2024-04-08 5.283521e-03 4.687834e-03 7.778758e-03
## 1472 2024-04-09 7.631247e-03 8.262143e-03 3.134147e-02
## 1473 2024-04-10 -2.435977e-02 -3.664105e-02 -7.385245e-03
## 1474 2024-04-11 1.051260e-02 8.540486e-03 -8.947274e-03
## 1475 2024-04-12 -2.737443e-02 -1.707012e-02 -3.104002e-02
## 1476 2024-04-15 -6.987673e-03 -3.154999e-02 -3.301848e-02
## 1477 2024-04-16 -8.419537e-03 -6.028018e-03 1.180690e-03
pander(head(ret1), split.table = Inf)
| Date | BIIB | ADSK | ALGN |
|---|---|---|---|
| 2018-06-04 | 0.006107 | 0.01524 | 0.0299 |
| 2018-06-05 | -0.0009037 | 0.009032 | 0.008357 |
| 2018-06-06 | 0.01697 | 0.008226 | 0.0008376 |
| 2018-06-07 | 0.005319 | -0.02786 | -0.02056 |
| 2018-06-08 | -0.006835 | 0.007353 | 0.02143 |
| 2018-06-11 | 0.01112 | 0.006197 | 0.005093 |
Se convierte a largo
ret_long = pivot_longer(ret1, cols = -c(Date), values_to = "Retornos", names_to = "Acción")
Gráfica
library(ggplot2)
port_p1 = ggplot(ret_long, aes(Date, Retornos, color = Acción)) + geom_path(stat = "identity") +
facet_grid(Acción ~ .) + theme_minimal() + labs(x = "Fecha", y = "Retornos")
print(port_p1)
# Cargar bibliotecas
library(quantmod)
library(TTR)
library(ROCR)
# Definir los símbolos de las acciones de interés
acciones <- c("BIIB", "ADSK", "ALGN")
# Descargar datos históricos de precios
getSymbols(acciones, from = "2018-06-01", to = "2024-04-17", src = "yahoo")
## [1] "BIIB" "ADSK" "ALGN"
# Calcular indicadores técnicos
for (accion in acciones) {
# Calcular la media móvil de 50 días
SMA50 <- SMA(Cl(get(accion)), n = 50)
# Calcular la media móvil de 200 días
SMA200 <- SMA(Cl(get(accion)), n = 200)
# Calcular el MACD
macd <- MACD(Cl(get(accion)))
# Graficar los indicadores técnicos
chartSeries(get(accion), theme = chartTheme("white"),
TA = c(addSMA(n = 50, col = "blue"),
addSMA(n = 200, col = "red"),
addMACD()))
# Imprimir resumen de los indicadores
cat("Resumen de indicadores para", accion, ":\n")
cat("Último precio de cierre:", as.numeric(Cl(get(accion))[nrow(get(accion))]), "\n")
cat("Media móvil de 50 días:", as.numeric(SMA50[nrow(SMA50)]), "\n")
cat("Media móvil de 200 días:", as.numeric(SMA200[nrow(SMA200)]), "\n")
cat("MACD:", as.numeric(macd$macd[length(macd$macd)]), "\n")
cat("\n")
}
## Resumen de indicadores para BIIB :
## Último precio de cierre: 195.15
## Media móvil de 50 días: 219.1822
## Media móvil de 200 días: 246.7021
## MACD: -3.167041
## Resumen de indicadores para ADSK :
## Último precio de cierre: 228.24
## Media móvil de 50 días: 254.51
## Media móvil de 200 días: 226.9747
## MACD: -2.537806
## Resumen de indicadores para ALGN :
## Último precio de cierre: 305.1
## Media móvil de 50 días: 310.8452
## Media móvil de 200 días: 293.7827
## MACD: 0.3074761
BIIB (Biogen Inc.)
Precio actual: 195.15
Tendencia bajista: El precio actual se encuentra por debajo de ambas medias móviles (50 días: 219.1822 y 200 días: 246.7021), lo que confirma una tendencia bajista tanto a corto como a largo plazo.
Soporte dinámico: Las medias móviles actúan como niveles de soporte dinámicos. Si el precio cae por debajo de la media móvil de 50 días, podría encontrar un nuevo soporte en la media móvil de 200 días.
Momentum negativo: El MACD (indicador de convergencia y divergencia de medias móviles) presenta un valor negativo (-3.167041), lo que refuerza la tendencia bajista y sugiere que el impulso del precio sigue siendo bajista.
Conclusión: Los indicadores técnicos sugieren que BIIB podría continuar con su tendencia bajista en el corto plazo.
ADSK (Autodesk Inc.)
Precio actual: 228.24
Tendencia mixta: El precio se encuentra por debajo de la media móvil de 50 días (254.51), pero por encima de la media móvil de 200 días (226.9747), lo que indica una tendencia bajista a corto plazo pero una tendencia alcista a largo plazo.
Posible cambio de tendencia: La ubicación del precio entre las medias móviles sugiere un posible punto de inflexión en la tendencia. Si el precio logra superar la media móvil de 50 días, podría confirmar un cambio hacia una tendencia alcista.
Momentum negativo: El MACD (-2.537806) es negativo, lo que indica que el impulso del precio sigue siendo bajista a corto plazo.
Conclusión:Los indicadores técnicos para ADSK son mixtos, con señales de debilidad a corto plazo pero potencial alcista a largo plazo.
ALGN (Align Technology, Inc.)
Precio actual: 305.1
Tendencia mixta: Similar a ADSK, el precio se encuentra por debajo de la media móvil de 50 días (310.8452) pero por encima de la media móvil de 200 días (293.7827), lo que indica una tendencia bajista a corto plazo pero alcista a largo plazo.
Divergencia positiva: El MACD (0.3074761) presenta un valor positivo, lo que contrasta con la tendencia bajista del precio. Esta divergencia positiva podría indicar un posible cambio de tendencia alcista.
Conclusión: Los indicadores técnicos para ALGN sugieren una posible divergencia entre el precio y el momentum. Si el precio logra superar la media móvil de 50 días y el MACD mantiene su tendencia positiva, podría confirmar un cambio hacia una tendencia alcista.
np1 = 1000 # Número de portafolios
ret2 = ret1[, -1] # Excluir fechas
mu1 = colMeans(ret2) # Media de los retornos
na1 = ncol(ret2) # Número de activos
varc1 = cov(ret2) # Varianza
riskp1 = NULL # Vector para acumular el riesgo
retp1 = NULL # Vector para acumular los retornos
for (i in 1:np1) {
w = diff(c(0, sort(runif(na1 - 1)), 1)) # Pesos aleatorios
r1 = t(w) %*% mu1 # Multiplicación de la matriz
sd1 = t(w) %*% varc1 %*% w
retp1 = rbind(retp1, r1)
riskp1 = rbind(riskp1, sd1)
}
Se crea un data frame de riesgos y de retornos
d_p1 = data.frame(Ret = retp1, Risk = riskp1)
Gráfica
library(ggplot2)
p1 <- ggplot(d_p1, aes(Risk, Ret, colour = Ret)) +
geom_point() + # Gráfico de dispersión
geom_hline(yintercept = c(max(d_p1$Ret), median(d_p1$Ret), min(d_p1$Ret)),
colour = c("green", "gray", "red"), size = 1) +
geom_vline(xintercept = d_p1[(d_p1$Risk == min(d_p1$Risk)), ][, 2]) +
labs(colour = "Retornos de portafolio", x = "Riesgo del portafolio", y = "Retornos del portafolio",
title = "Portafolios aleatorios") +
theme_bw()
# Mostrar la gráfica
print(p1)
library(PortfolioAnalytics)
# Especificar fecha
data2 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2018-06-01", to = "2023-06-01", auto.assign = FALSE)),
type = "continuous")
}) #%returns
# Convertir a data frame
ret_23 = as.data.frame(do.call(merge, data2))
colnames(ret_23) = gsub(".Adjusted", "", colnames(ret_23))
ret_23 = ret_23[-1, ]
ret_23 = data.frame(Date = as.Date(row.names(ret_23)), ret_23)
row.names(ret_23) = NULL
# Inicializar con nombres de activos utilizando datos de series de tiempo
data_p2 = zoo(ret_23[, -1], order.by = as.Date(ret_23$Date))
# Crear especificación
port = portfolio.spec(assets = c(colnames(data_p2)))
# Añadir restricción de solo tenencias largas
port = add.constraint(portfolio = port, type = "long_only")
# Restricción de inversión total
port = add.constraint(portfolio = port, type = "full_investment")
# Minimizar el riesgo
port_rnd = add.objective(portfolio = port, type = "risk", name = "StdDev")
# Maximizar los retornos
port_rnd = add.objective(portfolio = port_rnd, type = "return", name = "mean")
Optimizar los portafolios aleatorios
rand_p = optimize.portfolio(R = data_p2, portfolio = port_rnd, optimize_method = "random",
trace = TRUE, search_size = 1000)
## Leverage constraint min_sum and max_sum are restrictive,
## consider relaxing. e.g. 'full_investment' constraint should be min_sum=0.99 and max_sum=1.01
port_msd = add.objective(portfolio = port, type = "risk", name = "StdDev")
minvar1 = optimize.portfolio(R = data_p2, portfolio = port_msd, optimize_method = "ROI",
trace = TRUE)
## Registered S3 method overwritten by 'ROI':
## method from
## print.constraint PortfolioAnalytics
minvar1
## ***********************************
## PortfolioAnalytics Optimization
## ***********************************
##
## Call:
## optimize.portfolio(R = data_p2, portfolio = port_msd, optimize_method = "ROI",
## trace = TRUE)
##
## Optimal Weights:
## BIIB ADSK ALGN
## 0.3712 0.5172 0.1116
##
## Objective Measure:
## StdDev
## 0.02174
Pesos óptimos de la cartera: Los pesos óptimos para los activos son aproximadamente 37.12% para BIIB, 51.72% para ADSK y 11.16% para ALGN.
Medida objetivo: La desviación estándar (StdDev) de la cartera optimizada es aproximadamente 0.02174. Esto indica el nivel de riesgo (volatilidad) asociado a la cartera óptima. Un valor bajo de desviación estándar sugiere una cartera relativamente estable.
Graficar
plot(minvar1, risk.col = "StdDev", main = "Mean Variance Portfolio", chart.assets = TRUE)
minvar_ef = create.EfficientFrontier(R = data_p2, portfolio = port_msd,
type = "mean-StdDev")
chart.EfficientFrontier(minvar_ef, match.col = "StdDev", type = "l", tangent.line = FALSE,
chart.assets = TRUE)
library(fPortfolio)
data_p2 = as.timeSeries(data_p2)
pspec = portfolioSpec() #initial specification
setNFrontierPoints(pspec) = 500 #Portafolios aleatorios para la frontera eficiente
eff_front2 = portfolioFrontier(data_p2, constraints = "LongOnly") #Estrategia
plot(eff_front2, c(1, 2, 4, 5, 6))
tailoredFrontierPlot(eff_front2, sharpeRatio = FALSE, risk = "Sigma")
# Pesos
weightsPlot(eff_front2)
Se calcula el ratio de Sharpe
## La tasa libre de riesgo es 0%
d_p1$Sharpe_ratio <- d_p1$Ret / d_p1$Risk
print(d_p1)
## Ret Risk Sharpe_ratio
## 1 7.019105e-05 0.0004303955 0.1630849841
## 2 -1.896841e-05 0.0006434656 -0.0294785204
## 3 2.097879e-04 0.0004897104 0.4283917917
## 4 1.790830e-05 0.0005733862 0.0312325311
## 5 -1.730551e-04 0.0006063516 -0.2854038327
## 6 -9.320757e-05 0.0006105449 -0.1526629164
## 7 -5.365369e-05 0.0004739030 -0.1132165868
## 8 -9.900993e-05 0.0008099258 -0.1222456845
## 9 -1.652751e-04 0.0005746997 -0.2875851336
## 10 2.100063e-04 0.0004719086 0.4450147985
## 11 4.609725e-05 0.0004316146 0.1068018810
## 12 -1.322131e-04 0.0005449753 -0.2426039093
## 13 5.020929e-06 0.0004720865 0.0106356123
## 14 -1.129860e-04 0.0005188767 -0.2177511553
## 15 3.710119e-06 0.0004698333 0.0078966697
## 16 3.004373e-04 0.0005585169 0.5379198273
## 17 -7.040064e-05 0.0007442242 -0.0945960093
## 18 -1.782240e-04 0.0006001815 -0.2969501832
## 19 7.542159e-05 0.0007241246 0.1041555426
## 20 -8.206063e-05 0.0004945750 -0.1659215061
## 21 -3.297002e-05 0.0009338700 -0.0353047272
## 22 3.587563e-05 0.0005165335 0.0694546140
## 23 8.191285e-08 0.0005497834 0.0001489911
## 24 1.556844e-04 0.0006489080 0.2399175130
## 25 1.328581e-04 0.0004784623 0.2776772362
## 26 -1.853225e-04 0.0005871835 -0.3156126188
## 27 7.073873e-05 0.0004768103 0.1483582227
## 28 2.461962e-04 0.0005402131 0.4557390086
## 29 -1.515313e-04 0.0005564626 -0.2723116769
## 30 2.157748e-04 0.0005196561 0.4152260899
## 31 1.511142e-04 0.0006455910 0.2340711642
## 32 4.544948e-05 0.0004454502 0.1020304211
## 33 1.105626e-04 0.0004583164 0.2412364821
## 34 5.636630e-06 0.0007758845 0.0072647792
## 35 3.713058e-05 0.0006833733 0.0543342606
## 36 -6.037867e-05 0.0005054319 -0.1194595587
## 37 -9.002116e-05 0.0005114397 -0.1760152111
## 38 -4.718735e-05 0.0004630915 -0.1018963817
## 39 2.733040e-04 0.0005551838 0.4922767128
## 40 -4.777391e-05 0.0008990587 -0.0531377036
## 41 5.208349e-05 0.0005172571 0.1006916945
## 42 -1.163755e-04 0.0006316903 -0.1842287888
## 43 -3.204254e-05 0.0006682536 -0.0479496669
## 44 -7.391742e-05 0.0005146024 -0.1436398869
## 45 1.124087e-04 0.0004688108 0.2397741229
## 46 2.469866e-04 0.0005038407 0.4902077648
## 47 8.963319e-05 0.0004934473 0.1816469578
## 48 1.986009e-04 0.0005931106 0.3348463095
## 49 4.376933e-07 0.0004773250 0.0009169712
## 50 2.555461e-04 0.0005333816 0.4791054882
## 51 -1.625242e-05 0.0010086329 -0.0161133130
## 52 -2.031296e-04 0.0005956648 -0.3410132755
## 53 9.225160e-05 0.0005211936 0.1770006534
## 54 -3.191998e-05 0.0005667056 -0.0563255015
## 55 8.918861e-05 0.0005768253 0.1546197850
## 56 -2.428869e-05 0.0004580673 -0.0530242816
## 57 1.209546e-04 0.0004448929 0.2718734978
## 58 -8.164417e-05 0.0008935418 -0.0913714071
## 59 6.622306e-05 0.0004286866 0.1544789540
## 60 9.324581e-05 0.0004293400 0.2171840850
## 61 2.247658e-04 0.0004794954 0.4687548991
## 62 -1.141106e-04 0.0005518529 -0.2067772101
## 63 1.762029e-04 0.0005822543 0.3026218538
## 64 2.628886e-05 0.0004481969 0.0586547048
## 65 -1.934497e-05 0.0007177934 -0.0269506126
## 66 -4.386582e-05 0.0005667678 -0.0773964453
## 67 1.034922e-04 0.0005079404 0.2037486736
## 68 -2.123627e-04 0.0006595035 -0.3220039732
## 69 6.104993e-05 0.0007063832 0.0864260807
## 70 -1.402199e-04 0.0005343956 -0.2623896236
## 71 -2.268087e-04 0.0006844078 -0.3313940745
## 72 -1.571232e-05 0.0007369164 -0.0213217088
## 73 1.082044e-05 0.0006171607 0.0175326208
## 74 -2.494932e-05 0.0006759676 -0.0369090443
## 75 -1.242820e-04 0.0005154221 -0.2411266212
## 76 -2.248273e-05 0.0004719744 -0.0476354842
## 77 -1.686576e-04 0.0006023747 -0.2799877812
## 78 2.620795e-05 0.0004339622 0.0603922317
## 79 -4.852387e-05 0.0004686167 -0.1035470532
## 80 1.912349e-04 0.0004585490 0.4170434420
## 81 -2.311641e-05 0.0007060351 -0.0327411578
## 82 1.167423e-04 0.0004718063 0.2474368205
## 83 5.370762e-05 0.0004293631 0.1250867279
## 84 8.256794e-05 0.0005710655 0.1445857487
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## 739 -1.769163e-05 0.0004505067 -0.0392705157
## 740 -2.150687e-04 0.0006246764 -0.3442881519
## 741 -1.691862e-04 0.0005608971 -0.3016350591
## 742 2.265177e-04 0.0005919165 0.3826851920
## 743 8.591039e-06 0.0005500546 0.0156185210
## 744 2.501619e-06 0.0005767173 0.0043376869
## 745 -2.136722e-04 0.0006682151 -0.3197655633
## 746 7.122927e-05 0.0004338754 0.1641698918
## 747 7.956525e-05 0.0006069915 0.1310813319
## 748 1.759439e-04 0.0005174804 0.3400011318
## 749 2.957711e-04 0.0005696409 0.5192237849
## 750 9.119097e-05 0.0005128258 0.1778205498
## 751 1.293488e-04 0.0004978642 0.2598074660
## 752 6.772580e-05 0.0004484720 0.1510145355
## 753 8.088523e-05 0.0007684005 0.1052644155
## 754 -6.608963e-05 0.0004807274 -0.1374784012
## 755 -1.883692e-04 0.0006497029 -0.2899313639
## 756 2.980382e-05 0.0004427152 0.0673205104
## 757 2.644151e-04 0.0005185812 0.5098817355
## 758 -2.624615e-04 0.0007937577 -0.3306569852
## 759 1.774103e-04 0.0004528908 0.3917286681
## 760 -1.052522e-04 0.0007152108 -0.1471625425
## 761 1.254337e-04 0.0006425488 0.1952127903
## 762 -1.487962e-04 0.0005505729 -0.2702569474
## 763 -2.073958e-04 0.0006779254 -0.3059271445
## 764 -8.432020e-05 0.0004836917 -0.1743263438
## 765 -2.009179e-04 0.0006420267 -0.3129432496
## 766 -1.100905e-04 0.0007816263 -0.1408480068
## 767 1.644462e-04 0.0004672240 0.3519643465
## 768 -1.059341e-05 0.0005210403 -0.0203312610
## 769 2.009374e-04 0.0004765466 0.4216531250
## 770 8.694384e-05 0.0004376131 0.1986773946
## 771 -1.745647e-04 0.0005915756 -0.2950842866
## 772 7.307169e-05 0.0004296909 0.1700564206
## 773 -8.471958e-05 0.0004938846 -0.1715371742
## 774 9.647554e-05 0.0004293562 0.2246981294
## 775 -1.945438e-04 0.0006329540 -0.3073585941
## 776 3.959557e-05 0.0005012281 0.0789971031
## 777 -1.811903e-04 0.0005666386 -0.3197633463
## 778 6.846943e-05 0.0004756755 0.1439414660
## 779 -5.260059e-05 0.0004623007 -0.1137800330
## 780 3.301737e-06 0.0004595046 0.0071854289
## 781 5.430305e-05 0.0005130927 0.1058347795
## 782 1.351221e-04 0.0004362836 0.3097115558
## 783 -1.406867e-04 0.0005283761 -0.2662623764
## 784 1.873467e-04 0.0004587972 0.4083432084
## 785 -1.316702e-04 0.0005726926 -0.2299142797
## 786 2.322155e-04 0.0005124844 0.4531172339
## 787 4.906884e-06 0.0005816772 0.0084357517
## 788 9.724014e-05 0.0004295506 0.2263764607
## 789 8.839573e-06 0.0004401165 0.0200846220
## 790 2.486148e-04 0.0005790294 0.4293647563
## 791 -1.602210e-04 0.0005516058 -0.2904629314
## 792 -8.447498e-05 0.0007433811 -0.1136361668
## 793 1.720993e-04 0.0005650530 0.3045719873
## 794 2.301628e-04 0.0005152498 0.4467013659
## 795 -3.852083e-05 0.0006599214 -0.0583718436
## 796 -8.736573e-05 0.0007602430 -0.1149181544
## 797 -9.497101e-05 0.0005235938 -0.1813829880
## 798 8.751832e-06 0.0004375386 0.0200024234
## 799 -2.674859e-05 0.0010485005 -0.0255112828
## 800 -1.236997e-04 0.0005938229 -0.2083107824
## 801 -2.019274e-04 0.0006289991 -0.3210296601
## 802 -1.077660e-04 0.0005039614 -0.2138377083
## 803 -8.308514e-05 0.0004842264 -0.1715832668
## 804 -1.328963e-04 0.0005986850 -0.2219803827
## 805 -1.804175e-04 0.0005862642 -0.3077409701
## 806 6.201283e-05 0.0006363728 0.0974473189
## 807 -7.235088e-05 0.0004809986 -0.1504180841
## 808 1.051566e-04 0.0004340342 0.2422773091
## 809 2.432765e-05 0.0004620793 0.0526482219
## 810 -4.200015e-05 0.0005276011 -0.0796058925
## 811 -1.528659e-04 0.0005775821 -0.2646653372
## 812 -2.460005e-04 0.0006960036 -0.3534472171
## 813 1.808508e-04 0.0005223725 0.3462104221
## 814 -1.659830e-04 0.0005693837 -0.2915133655
## 815 -1.482849e-04 0.0005420895 -0.2735431726
## 816 1.573907e-04 0.0004505054 0.3493648732
## 817 1.406258e-04 0.0004713969 0.2983170774
## 818 5.068956e-05 0.0006264640 0.0809137603
## 819 3.833701e-05 0.0004362213 0.0878843236
## 820 -1.851863e-04 0.0006280755 -0.2948472847
## 821 -2.878551e-05 0.0008714632 -0.0330312420
## 822 5.526034e-06 0.0006285342 0.0087919385
## 823 7.309292e-05 0.0004292706 0.1702723788
## 824 1.230359e-05 0.0005725837 0.0214878364
## 825 -1.601519e-04 0.0005497503 -0.2913175545
## 826 3.634219e-05 0.0005004928 0.0726128066
## 827 1.780950e-04 0.0006117929 0.2911034207
## 828 2.096465e-04 0.0005277843 0.3972201503
## 829 1.346217e-04 0.0005456265 0.2467285893
## 830 -6.082657e-05 0.0010013900 -0.0607421353
## 831 -1.012730e-04 0.0004934240 -0.2052454783
## 832 -5.459712e-05 0.0007799152 -0.0700039175
## 833 1.628859e-04 0.0006327867 0.2574103761
## 834 -9.065583e-05 0.0004858014 -0.1866108946
## 835 2.352638e-05 0.0007413062 0.0317363812
## 836 -2.623226e-04 0.0007846028 -0.3343381282
## 837 -6.669923e-05 0.0004704276 -0.1417842697
## 838 1.793937e-04 0.0004840590 0.3706029595
## 839 1.804784e-04 0.0004543763 0.3972003588
## 840 1.170443e-05 0.0004373586 0.0267616396
## 841 2.799351e-04 0.0005312485 0.5269381323
## 842 -4.656139e-05 0.0005865202 -0.0793858291
## 843 5.163917e-05 0.0004415356 0.1169535615
## 844 -7.715358e-05 0.0004822560 -0.1599846819
## 845 -4.691696e-05 0.0005597386 -0.0838194165
## 846 -6.275060e-05 0.0005727908 -0.1095523871
## 847 2.501342e-04 0.0005815070 0.4301482557
## 848 2.517441e-05 0.0004333229 0.0580961799
## 849 2.280149e-04 0.0004898132 0.4655140618
## 850 -1.245441e-04 0.0005375142 -0.2317037740
## 851 3.186401e-04 0.0005664667 0.5625045204
## 852 8.805078e-05 0.0005774566 0.1524803361
## 853 -1.813604e-04 0.0006112158 -0.2967207487
## 854 -1.878088e-04 0.0006623040 -0.2835689220
## 855 -6.433710e-05 0.0005725329 -0.1123727560
## 856 -1.957424e-05 0.0008090340 -0.0241945819
## 857 -4.682509e-05 0.0005566716 -0.0841161843
## 858 2.870371e-04 0.0005367875 0.5347313752
## 859 1.254838e-04 0.0004345424 0.2887721986
## 860 -1.863439e-05 0.0007935087 -0.0234835330
## 861 7.581966e-05 0.0006183782 0.1226105022
## 862 1.910696e-05 0.0004347556 0.0439487420
## 863 1.565017e-04 0.0004484391 0.3489921860
## 864 -6.754015e-05 0.0009930962 -0.0680096749
## 865 -1.870737e-04 0.0005797947 -0.3226550674
## 866 2.027915e-04 0.0004743137 0.4275471164
## 867 7.222005e-05 0.0006018552 0.1199957263
## 868 -1.884318e-04 0.0005990887 -0.3145308136
## 869 8.812497e-05 0.0007274425 0.1211435543
## 870 -5.672174e-05 0.0004677729 -0.1212591528
## 871 1.182475e-04 0.0004420920 0.2674726431
## 872 -1.563814e-05 0.0006541872 -0.0239046845
## 873 1.333049e-04 0.0005138888 0.2594042444
## 874 -8.003781e-05 0.0009151362 -0.0874599940
## 875 8.628830e-05 0.0006202250 0.1391241844
## 876 3.700958e-05 0.0004446186 0.0832389237
## 877 -1.057834e-04 0.0005531673 -0.1912322959
## 878 1.076277e-04 0.0005282212 0.2037550102
## 879 3.221730e-05 0.0008494026 0.0379293621
## 880 -4.649596e-05 0.0006982054 -0.0665935201
## 881 1.978565e-04 0.0004651598 0.4253515897
## 882 1.629944e-04 0.0005522451 0.2951486886
## 883 2.007788e-04 0.0004631794 0.4334794281
## 884 -7.566755e-05 0.0005040796 -0.1501103268
## 885 1.574681e-04 0.0005040355 0.3124146423
## 886 -9.950895e-05 0.0005217610 -0.1907174771
## 887 1.770550e-04 0.0004683322 0.3780541546
## 888 1.488325e-04 0.0006204888 0.2398633058
## 889 7.659324e-06 0.0007143348 0.0107223160
## 890 -2.092089e-04 0.0005983381 -0.3496499572
## 891 -5.839219e-05 0.0009951473 -0.0586769345
## 892 -1.818909e-04 0.0005695112 -0.3193807147
## 893 -7.997067e-05 0.0007279360 -0.1098594931
## 894 -8.866510e-05 0.0005113040 -0.1734097626
## 895 -1.539376e-04 0.0005750690 -0.2676853788
## 896 1.010638e-04 0.0004384521 0.2305014643
## 897 2.493906e-04 0.0005080575 0.4908708258
## 898 9.617169e-05 0.0005254107 0.1830409604
## 899 1.008864e-04 0.0004316946 0.2336985676
## 900 -7.509518e-05 0.0005734863 -0.1309450397
## 901 -6.346868e-05 0.0009099383 -0.0697505260
## 902 -5.736186e-05 0.0005478200 -0.1047093184
## 903 -9.788431e-06 0.0004708326 -0.0207896188
## 904 -1.142548e-04 0.0006139746 -0.1860904085
## 905 -2.125358e-04 0.0006512832 -0.3263339615
## 906 -4.114969e-05 0.0008775047 -0.0468939776
## 907 -1.440127e-04 0.0005686328 -0.2532613216
## 908 -1.669272e-05 0.0005984842 -0.0278916574
## 909 2.236839e-04 0.0005042890 0.4435628642
## 910 -1.525769e-04 0.0005783223 -0.2638267962
## 911 2.549579e-05 0.0006969852 0.0365801036
## 912 1.724331e-04 0.0005267213 0.3273705478
## 913 -1.590970e-05 0.0005945649 -0.0267585572
## 914 -9.128228e-05 0.0005050992 -0.1807214797
## 915 -1.689027e-04 0.0005868598 -0.2878075979
## 916 -2.175052e-04 0.0006555961 -0.3317670473
## 917 -5.332347e-05 0.0005210406 -0.1023403257
## 918 1.546929e-04 0.0005115008 0.3024294369
## 919 9.910159e-06 0.0005671286 0.0174742723
## 920 -1.612872e-04 0.0006066181 -0.2658792151
## 921 -2.693284e-04 0.0007934054 -0.3394587425
## 922 -1.655731e-04 0.0005626391 -0.2942794873
## 923 -2.507390e-04 0.0007339515 -0.3416288270
## 924 1.663683e-05 0.0004504216 0.0369361365
## 925 2.752190e-05 0.0004392232 0.0626603912
## 926 2.044785e-04 0.0005441254 0.3757930049
## 927 8.156433e-05 0.0006205746 0.1314335729
## 928 1.364461e-04 0.0004366286 0.3124992954
## 929 1.714978e-04 0.0004499274 0.3811677932
## 930 -1.350644e-04 0.0005252891 -0.2571239701
## 931 -1.188536e-04 0.0006197262 -0.1917840812
## 932 1.014671e-04 0.0004666732 0.2174264851
## 933 -8.055285e-05 0.0005251405 -0.1533929551
## 934 -1.531859e-04 0.0005816622 -0.2633588647
## 935 -1.132092e-04 0.0005102969 -0.2218496020
## 936 -1.566196e-04 0.0005803525 -0.2698697473
## 937 -1.487521e-04 0.0005413459 -0.2747820558
## 938 -6.409850e-05 0.0004746044 -0.1350566700
## 939 -7.383604e-05 0.0004988739 -0.1480054321
## 940 -1.103732e-04 0.0005731928 -0.1925585821
## 941 -5.299486e-06 0.0005698655 -0.0092995374
## 942 1.773162e-04 0.0004644538 0.3817735202
## 943 2.629575e-05 0.0004441599 0.0592033367
## 944 1.901094e-05 0.0007520060 0.0252802961
## 945 -1.087750e-04 0.0005610929 -0.1938627418
## 946 -5.668433e-05 0.0010806372 -0.0524545468
## 947 2.065375e-04 0.0005291431 0.3903243881
## 948 -1.177479e-04 0.0005084661 -0.2315747444
## 949 1.205247e-04 0.0004457980 0.2703572257
## 950 -1.449707e-04 0.0005742100 -0.2524698065
## 951 1.904308e-04 0.0005882202 0.3237407214
## 952 1.149968e-04 0.0007156190 0.1606955421
## 953 -1.945717e-04 0.0005911736 -0.3291278882
## 954 7.462101e-05 0.0006306430 0.1183252907
## 955 1.265014e-04 0.0005408120 0.2339101640
## 956 3.889522e-05 0.0005550913 0.0700699493
## 957 9.976131e-05 0.0004771827 0.2090631450
## 958 -8.150620e-05 0.0004977677 -0.1637434606
## 959 -1.212438e-04 0.0005113443 -0.2371079548
## 960 8.312787e-05 0.0005255078 0.1581857808
## 961 5.523463e-05 0.0004314631 0.1280170480
## 962 -1.344336e-04 0.0005975221 -0.2249851239
## 963 -1.091301e-04 0.0006079827 -0.1794954507
## 964 -8.550978e-05 0.0004853563 -0.1761794072
## 965 -1.015354e-04 0.0005348576 -0.1898363544
## 966 1.350037e-04 0.0006310879 0.2139221213
## 967 1.932215e-04 0.0005666778 0.3409724372
## 968 -1.331828e-04 0.0005559827 -0.2395449397
## 969 2.096958e-04 0.0006099133 0.3438125276
## 970 -8.415962e-05 0.0004819991 -0.1746053643
## 971 -9.673804e-05 0.0005659882 -0.1709188184
## 972 2.038552e-04 0.0004733388 0.4306750951
## 973 2.082580e-04 0.0005814431 0.3581742945
## 974 1.870907e-05 0.0004406962 0.0424534352
## 975 -2.817722e-05 0.0009966941 -0.0282706839
## 976 1.067534e-04 0.0005594653 0.1908133144
## 977 -6.593374e-05 0.0004800125 -0.1373583887
## 978 2.109350e-04 0.0004682241 0.4505001035
## 979 -3.606951e-05 0.0005644865 -0.0638979208
## 980 -2.142567e-04 0.0006621099 -0.3235969005
## 981 3.499117e-05 0.0008563341 0.0408615916
## 982 2.465695e-04 0.0005200154 0.4741580153
## 983 1.747451e-04 0.0005807407 0.3009004111
## 984 1.417599e-04 0.0004386964 0.3231388213
## 985 -2.220245e-04 0.0006823020 -0.3254049585
## 986 9.941367e-05 0.0006406826 0.1551683583
## 987 1.382390e-04 0.0004388949 0.3149706365
## 988 -4.448931e-05 0.0007599561 -0.0585419494
## 989 1.455215e-04 0.0006567289 0.2215854082
## 990 2.171923e-05 0.0004342613 0.0500141999
## 991 1.088491e-04 0.0005257256 0.2070454231
## 992 -1.264855e-04 0.0005142777 -0.2459478086
## 993 -5.664391e-05 0.0011298526 -0.0501338919
## 994 -1.043366e-04 0.0006575568 -0.1586732181
## 995 4.070817e-05 0.0004665719 0.0872495185
## 996 1.888027e-04 0.0005654953 0.3338713698
## 997 2.923447e-04 0.0005461603 0.5352728223
## 998 -4.368931e-05 0.0008258173 -0.0529043253
## 999 -8.337641e-05 0.0009472775 -0.0880168861
## 1000 -6.202353e-05 0.0008986974 -0.0690149275
positivos <- sum(d_p1$Sharpe_ratio > 0)
print(positivos)
## [1] 500
negativos <- sum(d_p1$Sharpe_ratio < 0)
print(negativos)
## [1] 500
#Sharpe óptimo
max_sharpe <- max(d_p1$Sharpe_ratio)
print(max_sharpe)
## [1] 0.5811257
Un valor positivo en el índice de Sharpe indica que el portafolio ha generado un mayor retorno por unidad de riesgo en comparación con el activo libre de riesgo.
Sharpe_max <- data.frame(
Ret = c(693),
Risk = c(0.0003324367),
Sharpe_ratio = c(0.0005791040)
)
print(Sharpe_max)
## Ret Risk Sharpe_ratio
## 1 693 0.0003324367 0.000579104
En este caso el índice de Sharpe se máximiza cuando el portafolio toma los valores de la tabla anterior.
Se calcula la varianza de los activos
var_hist <- var(ret2)
print(var_hist)
## BIIB ADSK ALGN
## BIIB 0.0008394307 0.0001655036 0.0002168179
## ADSK 0.0001655036 0.0006189758 0.0004430757
## ALGN 0.0002168179 0.0004430757 0.0011722089
BIIB: La varianza de BIIB es 0.0008394307, lo que indica que sus valores están relativamente dispersos.
ADSK: La varianza de ADSK es 0.0006189758, lo que sugiere que sus valores están menos dispersos que los de la variable BIIB.
ALGN: La varianza de ALGN es 0.0011722089, lo que indica que sus valores son los más dispersos entre las tres variables.
Además las acciones de BIIB, ADSK y ALGN tienden a moverse en la misma dirección, con una relación más fuerte entre ADSK y ALGN.
# Opciones BIIB
p_strike = 190
vol_imp = 0.6432
op = c("BIIB")
data_op = lapply(op, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-06-01", to = "2024-04-19", auto.assign = FALSE)),
type = "continuous")
}) #%returns
ret_op = as.data.frame(do.call(merge, data_op))
colnames(ret_op) = gsub(".Adjusted", "", colnames(ret_op))
ret_op = ret_op[-1, ]
# Volatilidad del activo original
var_op = var(ret_op)
desves_op = sqrt(var_op)
print(desves_op)
## [1] 0.01460798
# Retornos BIIB
op_BIIB = c("BIIB")
data_op_BIIB = lapply(op_BIIB, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-06-01", to = "2024-04-19", auto.assign = FALSE)),
type = "continuous")
}) #%returns
ret_op_BIIB = as.data.frame(do.call(merge, data_op_BIIB))
colnames(ret_op_BIIB) = gsub(".Adjusted", "", colnames(ret_op_BIIB))
ret_op_BIIB = ret_op_BIIB[-1, ]
# Retornos ADSK
op_ADSK = c("ADSK")
data_op_ADSK = lapply(op_ADSK, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-06-01", to = "2024-04-19", auto.assign = FALSE)),
type = "continuous")
}) #%returns
ret_op_ADSK = as.data.frame(do.call(merge, data_op_ADSK))
colnames(ret_op_ADSK) = gsub(".Adjusted", "", colnames(ret_op_ADSK))
ret_op_ADSK = ret_op_ADSK[-1, ]
# Retornos ALGN
op_ALGN = c("ALGN")
data_op_ALGN = lapply(op_ALGN, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-06-01", to = "2024-04-19", auto.assign = FALSE)),
type = "continuous")
}) #%returns
ret_op_ALGN = as.data.frame(do.call(merge, data_op_ALGN))
colnames(ret_op_ALGN) = gsub(".Adjusted", "", colnames(ret_op_ALGN))
ret_op_ALGN = ret_op_ALGN[-1, ]
ret_port <- cbind(ret_op_BIIB, ret_op_ADSK, ret_op_ALGN)
pesos <- c(0.3712, 0.5172, 0.1116)
# Calcular la matriz de varianza-covarianza
matriz_varianza_covarianza <- cov(ret_port)
# Calcular la varianza del portafolio
varianza_portafolio <- t(pesos) %*% matriz_varianza_covarianza %*% pesos
desves_port = sqrt(varianza_portafolio)
print(desves_port)
## [,1]
## [1,] 0.0134236
S1 <- 194.50
sigma1 <- 0.6432
delta_t <- 0.25
N <- 4
build_stock_tree <- function(S, sigma, delta_t, N) {
tree = matrix(0, nrow=N+1, ncol=N+1)
U = exp(sigma*sqrt(delta_t))
D = exp(-sigma*sqrt(delta_t))
for (i in 1:(N+1)) {
for (j in 1:i) {
tree[i, j] = S * U^(j-1) * D^((i-1)-(j-1))
} }
return(tree)
}
First_tree <- build_stock_tree(S1, sigma1, delta_t, N)
K <- 190
IntrinsecValue <- First_tree[5,]-K
IntrinsecValue[IntrinsecValue<0] <- 0
print(IntrinsecValue)
## [1] 0.0000 0.0000 4.5000 180.0478 514.0379
q_prob <- function(r, delta_t, sigma) {
u = exp(sigma*sqrt(delta_t))
d = exp(-sigma*sqrt(delta_t))
return((exp(r*delta_t) - d)/(u-d))
}
value_binomial_option <- function(tree, sigma, delta_t, r, X, type) {
q = q_prob(r, delta_t, sigma)
option_tree = matrix(0, nrow=nrow(tree), ncol=ncol(tree))
if(type == 'put') {
option_tree[nrow(option_tree),] = pmax(X - tree[nrow(tree),], 0)
} else { option_tree[nrow(option_tree),] = pmax(tree[nrow(tree),] - X, 0)
}
for (i in (nrow(tree)-1):1) {
for(j in 1:i) {
# Calculamos los pesos dentro del ciclo
peso_abajo = (1 - q) * exp(-r * delta_t)
peso_arriba = q * exp(-r * delta_t)
option_tree[i,j] = (peso_abajo * option_tree[i+1,j] + peso_arriba * option_tree[i+1,j+1])
}
}
return(option_tree)
}
binomial_option <- function(type, sigma, T, r, X, S, N) {
q <- q_prob(r=r, delta_t=T/N, sigma=sigma)
tree <- build_stock_tree(S=S, sigma=sigma, delta_t=T/N, N=N)
option <- value_binomial_option(tree, sigma=sigma, delta_t=T/N, r=r, X=X, type=type)
return(list(q=q, stock=tree, option=option, price=option[1,1]))
}
La tasa libre de riesgo trimestral es 1/06/2023 = 5.50%
results1 <- binomial_option(type='call', sigma=0.6432, T=1, r=0.055, X=190, S=194.5, N=4)
results1$q
## [1] 0.4414444
results1$stock
## [,1] [,2] [,3] [,4] [,5]
## [1,] 194.50000 0.0000 0.0000 0.0000 0.0000
## [2,] 141.01019 268.2803 0.0000 0.0000 0.0000
## [3,] 102.23071 194.5000 370.0478 0.0000 0.0000
## [4,] 74.11605 141.0102 268.2803 510.4191 0.0000
## [5,] 53.73326 102.2307 194.5000 370.0478 704.0379
results1$option
## [,1] [,2] [,3] [,4] [,5]
## [1,] 52.7832645 0.000000 0.00000 0.0000 0.0000
## [2,] 16.2728770 100.634965 0.00000 0.0000 0.0000
## [3,] 0.8531422 36.293693 185.20160 0.0000 0.0000
## [4,] 0.0000000 1.959372 80.87488 323.0137 0.0000
## [5,] 0.0000000 0.000000 4.50000 180.0478 514.0379
results1$price
## [1] 52.78326
results2 <- binomial_option(type='call', sigma=desves_op, T=1, r=0.055, X=190, S=194.5, N=4)
results2$q
## [1] 1.445933
results2$stock
## [,1] [,2] [,3] [,4] [,5]
## [1,] 194.5000 0.0000 0.0000 0.0000 0.0000
## [2,] 193.0845 195.9258 0.0000 0.0000 0.0000
## [3,] 191.6794 194.5000 197.3621 0.0000 0.0000
## [4,] 190.2845 193.0845 195.9258 198.8089 0.0000
## [5,] 188.8997 191.6794 194.5000 197.3621 200.2663
results2$option
## [,1] [,2] [,3] [,4] [,5]
## [1,] 14.709003 0.000000 0.000000 0.000000 0.00000
## [2,] 10.668974 13.603878 0.000000 0.000000 0.00000
## [3,] 7.046076 9.653810 12.515916 0.000000 0.00000
## [4,] 2.395140 5.679171 8.520448 11.403534 0.00000
## [5,] 0.000000 1.679400 4.500000 7.362105 10.26633
results2$price
## [1] 14.709
results3 <- binomial_option(type='call', sigma=desves_port, T=1, r=0.055, X=190, S=194.5, N=4)
results3$q
## [,1]
## [1,] 1.529705
results3$stock
## [,1] [,2] [,3] [,4] [,5]
## [1,] 194.5000 0.0000 0.0000 0.0000 0.0000
## [2,] 193.1989 195.8098 0.0000 0.0000 0.0000
## [3,] 191.9066 194.5000 197.1285 0.0000 0.0000
## [4,] 190.6228 193.1989 195.8098 198.4560 0.0000
## [5,] 189.3477 191.9066 194.5000 197.1285 199.7925
results3$option
## [,1] [,2] [,3] [,4] [,5]
## [1,] 14.716429 0.000000 0.000000 0.000000 0.000000
## [2,] 10.783945 13.487887 0.000000 0.000000 0.000000
## [3,] 7.238431 9.653810 12.282302 0.000000 0.000000
## [4,] 2.876641 5.793548 8.404456 11.050649 0.000000
## [5,] 0.000000 1.906556 4.500000 7.128492 9.792505
results3$price
## [1] 14.71643
Al evaluar los 3 casos, se observa que todos los árboles presentan una tendencia a la baja, lo que indica que se encuentran en put.
Primer árbol: Posee el valor inicial más alto (194.5000) y genera ganancias constantes a lo largo de los cinco períodos.
Segundo árbol: Presenta un valor inicial menor (52.78326) comparado con el primer árbol, pero genera mayores ganancias en los últimos períodos.
Tercer árbol: Su valor inicial es similar al del segundo árbol (14.709) y genera ganancias consistentes a lo largo de los cinco períodos.
En cuanto a la volatilidad, se observa que la volatilidad implícita genera mayores ganancias, ya que el valor de la opción es mayor.
results_pre_ba <- binomial_option(type='call', sigma=0.8413, T=1, r=0.055, X=190, S=180, N=4)
print(results_pre_ba)
## $q
## [1] 0.4123424
##
## $stock
## [,1] [,2] [,3] [,4] [,5]
## [1,] 180.00000 0.00000 0.0000 0.0000 0.0000
## [2,] 118.19158 274.13121 0.0000 0.0000 0.0000
## [3,] 77.60694 180.00000 417.4884 0.0000 0.0000
## [4,] 50.95826 118.19158 274.1312 635.8145 0.0000
## [5,] 33.46021 77.60694 180.0000 417.4884 968.3144
##
## $option
## [,1] [,2] [,3] [,4] [,5]
## [1,] 56.78003 0.00000 0.00000 0.0000 0.0000
## [2,] 15.30448 117.79619 0.00000 0.0000 0.0000
## [3,] 0.00000 37.62982 236.00199 0.0000 0.0000
## [4,] 0.00000 0.00000 92.52215 448.4091 0.0000
## [5,] 0.00000 0.00000 0.00000 227.4884 778.3144
##
## $price
## [1] 56.78003
results_pre_al <- binomial_option(type='call', sigma=1.6372, T=1, r=0.055, X=190, S=255, N=4)
print(results_pre_al)
## $q
## [1] 0.3136419
##
## $stock
## [,1] [,2] [,3] [,4] [,5]
## [1,] 255.000000 0.00000 0.0000 0.000 0.000
## [2,] 112.467416 578.16746 0.0000 0.000 0.000
## [3,] 49.603607 255.00000 1310.8926 0.000 0.000
## [4,] 21.877606 112.46742 578.1675 2972.217 0.000
## [5,] 9.649089 49.60361 255.0000 1310.893 6738.978
##
## $option
## [,1] [,2] [,3] [,4] [,5]
## [1,] 166.953414 0.00000 0.0000 0.000 0.000
## [2,] 45.819691 439.40608 0.0000 0.000 0.000
## [3,] 6.220688 134.49875 1126.0464 0.000 0.000
## [4,] 0.000000 20.10833 390.7621 2784.812 0.000
## [5,] 0.000000 0.00000 65.0000 1120.893 6548.978
##
## $price
## [1] 166.9534
Precio más bajo (q = 0.4123424): Se observa una alta sensibilidad del valor de la opción a los cambios en el precio del activo, especialmente en los períodos posteriores. Un aumento en la probabilidad de éxito (q) implicaría un mayor valor de la opción.
Precio más alto (q = 0.3136419): Se observa una alta sensibilidad del valor de la opción a los cambios en el precio del activo, especialmente en los períodos posteriores. A pesar de la menor probabilidad de éxito (q), el valor de la opción es mayor debido al mayor precio inicial del activo.
data_tri1 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-06-01", to = "2023-08-31", auto.assign = FALSE)),
type = "continuous")
}) #%returns
# Convertir a data frame
ret_tri1 = as.data.frame(do.call(merge, data_tri1))
colnames(ret_tri1) = gsub(".Adjusted", "", colnames(ret_tri1))
ret_tri1 = ret_tri1[-1, ]
ret_tri1 = data.frame(Date = as.Date(row.names(ret_tri1)), ret_tri1)
row.names(ret_tri1) = NULL
peso_BIIB <- 0.3712
peso_ADSK <- 0.5172
peso_ALGN <- 0.1116
ret_tri1 <- ret_tri1 %>%
mutate(BIIB_mult = BIIB * peso_BIIB,
ADSK_mult = ADSK * peso_ADSK,
ALGN_mult = ALGN * peso_ALGN)
suma_tri1 <- sum(ret_tri1[c("BIIB_mult", "ADSK_mult", "ALGN_mult")])
Gráfica
graf_tri1 <- ggplot(ret_tri1, aes(x = Date)) +
geom_line(aes(y = BIIB_mult, color = "BIIB_mult")) +
geom_line(aes(y = ADSK_mult, color = "ADSK_mult")) +
geom_line(aes(y = ALGN_mult, color = "ALGN_mult")) +
labs(title = "Rendimientos de acciones",
x = "Fecha",
y = "Rendimiento",
color = "Acciones") +
theme_minimal()
graf_tri1 <- ggplotly(graf_tri1, tooltip = c("y"))
graf_tri1
data_tri2 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-09-01", to = "2023-11-30", auto.assign = FALSE)),
type = "continuous")
}) #%returns
# Convertir a data frame
ret_tri2 = as.data.frame(do.call(merge, data_tri2))
colnames(ret_tri2) = gsub(".Adjusted", "", colnames(ret_tri2))
ret_tri2 = ret_tri2[-1, ]
ret_tri2 = data.frame(Date = as.Date(row.names(ret_tri2)), ret_tri2)
row.names(ret_tri2) = NULL
peso_BIIB <- 0.3712
peso_ADSK <- 0.5172
peso_ALGN <- 0.1116
ret_tri2 <- ret_tri2 %>%
mutate(BIIB_mult = BIIB * peso_BIIB,
ADSK_mult = ADSK * peso_ADSK,
ALGN_mult = ALGN * peso_ALGN)
suma_tri2 <- sum(ret_tri2[c("BIIB_mult", "ADSK_mult", "ALGN_mult")])
Gráfica
graf_tri2 <- ggplot(ret_tri2, aes(x = Date)) +
geom_line(aes(y = BIIB_mult, color = "BIIB_mult")) +
geom_line(aes(y = ADSK_mult, color = "ADSK_mult")) +
geom_line(aes(y = ALGN_mult, color = "ALGN_mult")) +
labs(title = "Rendimientos de acciones",
x = "Fecha",
y = "Rendimiento",
color = "Acciones") +
theme_minimal()
graf_tri2 <- ggplotly(graf_tri2, tooltip = c("y"))
graf_tri2
data_tri3 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2023-12-01", to = "2024-02-29", auto.assign = FALSE)),
type = "continuous")
}) #%returns
# Convertir a data frame
ret_tri3 = as.data.frame(do.call(merge, data_tri3))
colnames(ret_tri3) = gsub(".Adjusted", "", colnames(ret_tri3))
ret_tri3 = ret_tri3[-1, ]
ret_tri3 = data.frame(Date = as.Date(row.names(ret_tri3)), ret_tri3)
row.names(ret_tri3) = NULL
peso_BIIB <- 0.3712
peso_ADSK <- 0.5172
peso_ALGN <- 0.1116
ret_tri3 <- ret_tri3 %>%
mutate(BIIB_mult = BIIB * peso_BIIB,
ADSK_mult = ADSK * peso_ADSK,
ALGN_mult = ALGN * peso_ALGN)
suma_tri3 <- sum(ret_tri3[c("BIIB_mult", "ADSK_mult", "ALGN_mult")])
Gráfica
graf_tri3 <- ggplot(ret_tri3, aes(x = Date)) +
geom_line(aes(y = BIIB_mult, color = "BIIB_mult")) +
geom_line(aes(y = ADSK_mult, color = "ADSK_mult")) +
geom_line(aes(y = ALGN_mult, color = "ALGN_mult")) +
labs(title = "Rendimientos de acciones",
x = "Fecha",
y = "Rendimiento",
color = "Acciones") +
theme_minimal()
graf_tri3 <- ggplotly(graf_tri3, tooltip = c("y"))
graf_tri3
data_tri4 = lapply(s1, FUN = function(x) {
ROC(Ad(getSymbols(x, from = "2024-03-01", to = "2024-04-17", auto.assign = FALSE)),
type = "continuous")
}) #%returns
# Convertir a data frame
ret_tri4 = as.data.frame(do.call(merge, data_tri4))
colnames(ret_tri4) = gsub(".Adjusted", "", colnames(ret_tri4))
ret_tri4 = ret_tri4[-1, ]
ret_tri4 = data.frame(Date = as.Date(row.names(ret_tri4)), ret_tri4)
row.names(ret_tri4) = NULL
peso_BIIB <- 0.3712
peso_ADSK <- 0.5172
peso_ALGN <- 0.1116
ret_tri4 <- ret_tri4 %>%
mutate(BIIB_mult = BIIB * peso_BIIB,
ADSK_mult = ADSK * peso_ADSK,
ALGN_mult = ALGN * peso_ALGN)
suma_tri4 <- sum(ret_tri4[c("BIIB_mult", "ADSK_mult", "ALGN_mult")])
Gráfica
graf_tri4 <- ggplot(ret_tri4, aes(x = Date)) +
geom_line(aes(y = BIIB_mult, color = "BIIB_mult")) +
geom_line(aes(y = ADSK_mult, color = "ADSK_mult")) +
geom_line(aes(y = ALGN_mult, color = "ALGN_mult")) +
labs(title = "Rendimientos de acciones",
x = "Fecha",
y = "Rendimiento",
color = "Acciones") +
theme_minimal()
graf_tri4 <- ggplotly(graf_tri4, tooltip = c("y"))
graf_tri4
pyg <- data.frame(suma_tri1, suma_tri2, suma_tri3, suma_tri4)
print(pyg)
## suma_tri1 suma_tri2 suma_tri3 suma_tri4
## 1 0.02319452 -0.1282955 0.07968275 -0.1209405
La suma de los rendimientos en el primer y tercer trimestre es positiva, lo que indica una expectativa de aumento moderado en el precio del activo subyacente. Debido a la perspectiva alcista, se utiliza la estrategia Bull Call Spread.
La suma de los rendimientos en el segundo y cuarto trimestre es negativa, lo que indica una expectativa de caída o movimiento bajista en el precio del activo subyacente. Debido a la perspectiva bajista, se utiliza la estrategia Bear Long Spread.
Trimestre 1
accion = c("BIIB")
prices1 = lapply(accion, FUN = function(x) {
getSymbols(x, from = "2023-06-01", to = "2023-08-30", auto.assign = FALSE)
})
pricestri1 = as.data.frame(do.call(merge, prices1))
prices_tri1 <- select(pricestri1, BIIB.Close)
library(roptions)
estrategia1 <- call.spread(-22, 12, 20, 20, llimit = 255, ulimit = 255)
## [1] "This is a Bull Call Spread because excercise price of long call (k1) is less than excercise price of short call (k2)"
## stock_price_at_expiration long_call short_call profit_loss
## 1 -277 -20 20 0
## 2 -276 -20 20 0
## 3 -275 -20 20 0
## 4 -274 -20 20 0
## 5 -273 -20 20 0
## 6 -272 -20 20 0
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## 238 -40 -20 20 0
## 239 -39 -20 20 0
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## 258 -20 -18 20 2
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## 275 -3 -1 20 19
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## 277 -1 1 20 21
## 278 0 2 20 22
## 279 1 3 20 23
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## 283 5 7 20 27
## 284 6 8 20 28
## 285 7 9 20 29
## 286 8 10 20 30
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## 289 11 13 20 33
## 290 12 14 20 34
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## 299 21 23 11 34
## 300 22 24 10 34
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## 302 24 26 8 34
## 303 25 27 7 34
## 304 26 28 6 34
## 305 27 29 5 34
## 306 28 30 4 34
## 307 29 31 3 34
## 308 30 32 2 34
## 309 31 33 1 34
## 310 32 34 0 34
## 311 33 35 -1 34
## 312 34 36 -2 34
## 313 35 37 -3 34
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## 319 41 43 -9 34
## 320 42 44 -10 34
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## 366 88 90 -56 34
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## 431 153 155 -121 34
## 432 154 156 -122 34
## 433 155 157 -123 34
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## 435 157 159 -125 34
## 436 158 160 -126 34
## 437 159 161 -127 34
## 438 160 162 -128 34
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## 441 163 165 -131 34
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## 445 167 169 -135 34
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## 447 169 171 -137 34
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## 450 172 174 -140 34
## 451 173 175 -141 34
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## 454 176 178 -144 34
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## 456 178 180 -146 34
## 457 179 181 -147 34
## 458 180 182 -148 34
## 459 181 183 -149 34
## 460 182 184 -150 34
## 461 183 185 -151 34
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## 463 185 187 -153 34
## 464 186 188 -154 34
## 465 187 189 -155 34
## 466 188 190 -156 34
## 467 189 191 -157 34
## 468 190 192 -158 34
## 469 191 193 -159 34
## 470 192 194 -160 34
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## 472 194 196 -162 34
## 473 195 197 -163 34
## 474 196 198 -164 34
## 475 197 199 -165 34
## 476 198 200 -166 34
## 477 199 201 -167 34
## 478 200 202 -168 34
## 479 201 203 -169 34
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## 481 203 205 -171 34
## 482 204 206 -172 34
## 483 205 207 -173 34
## 484 206 208 -174 34
## 485 207 209 -175 34
## 486 208 210 -176 34
## 487 209 211 -177 34
## 488 210 212 -178 34
## 489 211 213 -179 34
## 490 212 214 -180 34
## 491 213 215 -181 34
## 492 214 216 -182 34
## 493 215 217 -183 34
## 494 216 218 -184 34
## 495 217 219 -185 34
## 496 218 220 -186 34
## 497 219 221 -187 34
## 498 220 222 -188 34
## 499 221 223 -189 34
## 500 222 224 -190 34
## 501 223 225 -191 34
## 502 224 226 -192 34
## 503 225 227 -193 34
## 504 226 228 -194 34
## 505 227 229 -195 34
## 506 228 230 -196 34
## 507 229 231 -197 34
## 508 230 232 -198 34
## 509 231 233 -199 34
## 510 232 234 -200 34
## 511 233 235 -201 34
Trimestre 3
accion = c("BIIB")
prices3 = lapply(accion, FUN = function(x) {
getSymbols(x, from = "2023-12-01", to = "2024-02-29", auto.assign = FALSE)
})
pricestri3 = as.data.frame(do.call(merge, prices3))
prices_tri3 <- select(pricestri3, BIIB.Close)
library(roptions)
estrategia3 <- call.spread(-33, 23, 20, 20, llimit = 255, ulimit = 255)
## [1] "This is a Bull Call Spread because excercise price of long call (k1) is less than excercise price of short call (k2)"
## stock_price_at_expiration long_call short_call profit_loss
## 1 -288 -20 20 0
## 2 -287 -20 20 0
## 3 -286 -20 20 0
## 4 -285 -20 20 0
## 5 -284 -20 20 0
## 6 -283 -20 20 0
## 7 -282 -20 20 0
## 8 -281 -20 20 0
## 9 -280 -20 20 0
## 10 -279 -20 20 0
## 11 -278 -20 20 0
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## 14 -275 -20 20 0
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## 256 -33 -20 20 0
## 257 -32 -19 20 1
## 258 -31 -18 20 2
## 259 -30 -17 20 3
## 260 -29 -16 20 4
## 261 -28 -15 20 5
## 262 -27 -14 20 6
## 263 -26 -13 20 7
## 264 -25 -12 20 8
## 265 -24 -11 20 9
## 266 -23 -10 20 10
## 267 -22 -9 20 11
## 268 -21 -8 20 12
## 269 -20 -7 20 13
## 270 -19 -6 20 14
## 271 -18 -5 20 15
## 272 -17 -4 20 16
## 273 -16 -3 20 17
## 274 -15 -2 20 18
## 275 -14 -1 20 19
## 276 -13 0 20 20
## 277 -12 1 20 21
## 278 -11 2 20 22
## 279 -10 3 20 23
## 280 -9 4 20 24
## 281 -8 5 20 25
## 282 -7 6 20 26
## 283 -6 7 20 27
## 284 -5 8 20 28
## 285 -4 9 20 29
## 286 -3 10 20 30
## 287 -2 11 20 31
## 288 -1 12 20 32
## 289 0 13 20 33
## 290 1 14 20 34
## 291 2 15 20 35
## 292 3 16 20 36
## 293 4 17 20 37
## 294 5 18 20 38
## 295 6 19 20 39
## 296 7 20 20 40
## 297 8 21 20 41
## 298 9 22 20 42
## 299 10 23 20 43
## 300 11 24 20 44
## 301 12 25 20 45
## 302 13 26 20 46
## 303 14 27 20 47
## 304 15 28 20 48
## 305 16 29 20 49
## 306 17 30 20 50
## 307 18 31 20 51
## 308 19 32 20 52
## 309 20 33 20 53
## 310 21 34 20 54
## 311 22 35 20 55
## 312 23 36 20 56
## 313 24 37 19 56
## 314 25 38 18 56
## 315 26 39 17 56
## 316 27 40 16 56
## 317 28 41 15 56
## 318 29 42 14 56
## 319 30 43 13 56
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## 321 32 45 11 56
## 322 33 46 10 56
## 323 34 47 9 56
## 324 35 48 8 56
## 325 36 49 7 56
## 326 37 50 6 56
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## 328 39 52 4 56
## 329 40 53 3 56
## 330 41 54 2 56
## 331 42 55 1 56
## 332 43 56 0 56
## 333 44 57 -1 56
## 334 45 58 -2 56
## 335 46 59 -3 56
## 336 47 60 -4 56
## 337 48 61 -5 56
## 338 49 62 -6 56
## 339 50 63 -7 56
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## 346 57 70 -14 56
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## 348 59 72 -16 56
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## 420 131 144 -88 56
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## 423 134 147 -91 56
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## 425 136 149 -93 56
## 426 137 150 -94 56
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## 429 140 153 -97 56
## 430 141 154 -98 56
## 431 142 155 -99 56
## 432 143 156 -100 56
## 433 144 157 -101 56
## 434 145 158 -102 56
## 435 146 159 -103 56
## 436 147 160 -104 56
## 437 148 161 -105 56
## 438 149 162 -106 56
## 439 150 163 -107 56
## 440 151 164 -108 56
## 441 152 165 -109 56
## 442 153 166 -110 56
## 443 154 167 -111 56
## 444 155 168 -112 56
## 445 156 169 -113 56
## 446 157 170 -114 56
## 447 158 171 -115 56
## 448 159 172 -116 56
## 449 160 173 -117 56
## 450 161 174 -118 56
## 451 162 175 -119 56
## 452 163 176 -120 56
## 453 164 177 -121 56
## 454 165 178 -122 56
## 455 166 179 -123 56
## 456 167 180 -124 56
## 457 168 181 -125 56
## 458 169 182 -126 56
## 459 170 183 -127 56
## 460 171 184 -128 56
## 461 172 185 -129 56
## 462 173 186 -130 56
## 463 174 187 -131 56
## 464 175 188 -132 56
## 465 176 189 -133 56
## 466 177 190 -134 56
## 467 178 191 -135 56
## 468 179 192 -136 56
## 469 180 193 -137 56
## 470 181 194 -138 56
## 471 182 195 -139 56
## 472 183 196 -140 56
## 473 184 197 -141 56
## 474 185 198 -142 56
## 475 186 199 -143 56
## 476 187 200 -144 56
## 477 188 201 -145 56
## 478 189 202 -146 56
## 479 190 203 -147 56
## 480 191 204 -148 56
## 481 192 205 -149 56
## 482 193 206 -150 56
## 483 194 207 -151 56
## 484 195 208 -152 56
## 485 196 209 -153 56
## 486 197 210 -154 56
## 487 198 211 -155 56
## 488 199 212 -156 56
## 489 200 213 -157 56
## 490 201 214 -158 56
## 491 202 215 -159 56
## 492 203 216 -160 56
## 493 204 217 -161 56
## 494 205 218 -162 56
## 495 206 219 -163 56
## 496 207 220 -164 56
## 497 208 221 -165 56
## 498 209 222 -166 56
## 499 210 223 -167 56
## 500 211 224 -168 56
## 501 212 225 -169 56
## 502 213 226 -170 56
## 503 214 227 -171 56
## 504 215 228 -172 56
## 505 216 229 -173 56
## 506 217 230 -174 56
## 507 218 231 -175 56
## 508 219 232 -176 56
## 509 220 233 -177 56
## 510 221 234 -178 56
## 511 222 235 -179 56
Trimestre 2
accion = c("BIIB")
prices2 = lapply(accion, FUN = function(x) {
getSymbols(x, from = "2023-09-01", to = "2023-11-30", auto.assign = FALSE)
})
pricestri2 = as.data.frame(do.call(merge, prices2))
prices_tri2 <- select(pricestri2, BIIB.Close)
library(roptions)
estrategia2 <- put.spread(47, -47, 20, 20, llimit = 255, ulimit = 255)
## [1] "This is a Bear Spread because the excercise price of long put (k1) is greater than excercise price of short put (k2)"
## stock_price_at_expiration long_put short_put profit_loss
## 1 -208 235 -141 94
## 2 -207 234 -140 94
## 3 -206 233 -139 94
## 4 -205 232 -138 94
## 5 -204 231 -137 94
## 6 -203 230 -136 94
## 7 -202 229 -135 94
## 8 -201 228 -134 94
## 9 -200 227 -133 94
## 10 -199 226 -132 94
## 11 -198 225 -131 94
## 12 -197 224 -130 94
## 13 -196 223 -129 94
## 14 -195 222 -128 94
## 15 -194 221 -127 94
## 16 -193 220 -126 94
## 17 -192 219 -125 94
## 18 -191 218 -124 94
## 19 -190 217 -123 94
## 20 -189 216 -122 94
## 21 -188 215 -121 94
## 22 -187 214 -120 94
## 23 -186 213 -119 94
## 24 -185 212 -118 94
## 25 -184 211 -117 94
## 26 -183 210 -116 94
## 27 -182 209 -115 94
## 28 -181 208 -114 94
## 29 -180 207 -113 94
## 30 -179 206 -112 94
## 31 -178 205 -111 94
## 32 -177 204 -110 94
## 33 -176 203 -109 94
## 34 -175 202 -108 94
## 35 -174 201 -107 94
## 36 -173 200 -106 94
## 37 -172 199 -105 94
## 38 -171 198 -104 94
## 39 -170 197 -103 94
## 40 -169 196 -102 94
## 41 -168 195 -101 94
## 42 -167 194 -100 94
## 43 -166 193 -99 94
## 44 -165 192 -98 94
## 45 -164 191 -97 94
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Trimestre 4
accion = c("BIIB")
prices4 = lapply(accion, FUN = function(x) {
getSymbols(x, from = "2024-03-01", to = "2024-04-17", auto.assign = FALSE)
})
pricestri4 = as.data.frame(do.call(merge, prices4))
prices_tri4 <- select(pricestri4, BIIB.Close)
library(roptions)
estrategia4 <- put.spread(10, -10, 20, 20, llimit = 255, ulimit = 255)
## [1] "This is a Bear Spread because the excercise price of long put (k1) is greater than excercise price of short put (k2)"
## stock_price_at_expiration long_put short_put profit_loss
## 1 -245 235 -215 20
## 2 -244 234 -214 20
## 3 -243 233 -213 20
## 4 -242 232 -212 20
## 5 -241 231 -211 20
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Trimestre 1 -22, 12: Estos son los desvíos de los precios de ejercicio del precio del activo subyacente, es decir la resta entre El precio final y el precio Strike.En este caso, la estrategia implica comprar una opción de call con un precio de ejercicio 22 puntos por debajo del precio del activo subyacente y vender una opción de call con un precio de ejercicio 12 puntos por debajo del precio del activo subyacente.
Trimestre 3 -33, 23: Estos son los desvíos de los precios de ejercicio del precio del activo subyacente, es decir la resta entre El precio final y el precio Strike.En este caso, la estrategia implica comprar una opción de call con un precio de ejercicio 33 puntos por debajo del precio del activo subyacente y vender una opción de call con un precio de ejercicio 23 puntos por debajo del precio del activo subyacente.
Trimestre 2 El beneficio máximo se obtiene cuando el precio del activo subyacente cae por debajo del precio de ejercicio de la opción de venta comprada (47). En este caso, el beneficio máximo sería igual al ancho del spread (20).
Trimestre 4 El beneficio máximo se obtiene cuando el precio del activo subyacente cae por debajo del precio de ejercicio de la opción de venta comprada (10). En este caso, el beneficio máximo sería igual al ancho del spread (20).
20, 20: Estas son las cantidades de las primas. llimit = 255, ulimit = 255: Estos son los límites de la estrategia. Indican el precio máxima de dinero que se puede perder o ganar con la estrategia. En este caso, la pérdida máxima es de 255 y la ganancia máxima también es de 255.
Esta estrategia es una “estrategia de call bear spread”. Esto significa que el comprador de la estrategia se beneficia si el precio del activo subyacente disminuye o se mantiene sin cambios.
Los precios máximos diarios son igual al precio de la acción diaria, dado que el precio de la opción no puede superar el precio de la acción.