1. LIBRERÍAS

library(knitr)
library(scatterplot3d)
library(dplyr)
library(gt)

2. CARGA DE DATOS

ruta_datos <- "../datos/dataset_geologico_limpio_80.csv"

if (!file.exists(ruta_datos)) {
  ruta_datos <- "C:/Users/arian/OneDrive/Documentos/Universidad/3er SEMESTRE/estadistica/2026/datos/dataset_geologico_limpio_80.csv"
}

datos <- read.csv(ruta_datos)

cat("Dimensiones:", nrow(datos), "observaciones,", ncol(datos), "variables\n\n")
## Dimensiones: 27784 observaciones, 58 variables
gt(head(datos))
GROUP DB_ID FIELD_NO PROJECT CRUISE_ID CONTACT AREA LATITUDE LONGITUDE DEPTH_M T_DEPTH B_DEPTH DEVICE MONTH_COLL DAY_COLL YEAR_COLL MONTH_ANAL DAY_ANAL YEAR_ANAL WEIGHT GRAVEL_PCT SAND_PCT SILT_PCT CLAY_PCT CLASSIFICATION MEDIAN MEAN STDEV SKEWNESS KURTOSIS MODE1CLASS MODE1FREQ MODE2CLASS MODE2FREQ MODE3CLASS MODE3FREQ NMODES PHIM5 PHIM4 PHIM3 PHIM2 PHIM1 PHI_0 PHI_1 PHI_2 PHI_3 PHI_4 PHI_5 PHI_6 PHI_7 PHI_8 PHI_9 PHI_10 PHI_11 ANALYST ANAL_COMM LITHOLOGY COMMENTS
1 A002 A002 USGS/WHOI AB3 70 NANTUCKET SHOALS 41.10000 -69.28333 51 10121.177 6412.492 DIGBY DREDGE DICIEMBRE 7 1955 5.911532 13.983967 2121.791 88.42723 46 54.0 0.0 0.0 GRAVELLY SEDIMENT -0.29 -0.54 2.11 -0.05 -1.27 1.40 23.7 -2.500000 21.000000 5.4346958 NA 2 0.4686194 3.2000000 9.8000000 21.000000 12.000000 5.50000 15.1 23.6 8.7 1.10000 NA 10.606807 1.162754 1.646463 7.773196 4.957597 6.276793 Verbal description made at a later date GRANULE-BOULDER BOTTOM TEMP 8.2
1 A003 A003 USGS/WHOI AB3 70 SW CHANNEL 40.85000 -68.91667 66 1187.371 16521.476 1 METER PLANKTON NET DICIEMBRE 7 1955 12.451014 5.925672 2047.629 88.42723 6 93.6 0.0 0.0 SAND 0.43 0.37 0.83 -0.21 0.91 0.50 58.3 3.547651 11.763250 7.3264603 8.921779 1 0.4686194 5.7339911 3.1631693 0.800000 5.200000 18.60000 58.3 14.7 2.0 NA 6.913733 5.890889 6.124817 10.810764 NA 4.071849 NA Verbal description made at a later date COARSE SAND BOTTOM TEMP 8.4
1 A012 A012 USGS/WHOI AB3 70 GEORGES BANK 41.38333 -66.98333 69 6770.495 6920.713 DIGBY DREDGE DICIEMBRE 8 1955 10.665839 NA 2091.643 NA 0 100.0 0.0 0.0 SAND 1.75 1.78 0.52 0.10 -0.30 1.75 41.0 10.699436 21.110197 1.7968967 NA 1 0.6203937 0.8356158 0.4888125 5.823333 2.689205 16.85993 5.0 65.0 30.0 24.05478 1.049194 5.890889 13.254041 8.647813 5.901326 9.458541 3.182850 MEDIUM SAND BOTTOM TEMP 8.4
1 A015 A015 USGS/WHOI AB3 70 GEORGES BANK 41.63333 -67.95000 20 1187.371 1196.124 DIGBY DREDGE DICIEMBRE 9 1955 7.975273 29.347998 1944.277 463.34356 0 100.0 0.0 0.0 SAND 1.70 1.73 0.70 -0.17 0.71 1.60 59.5 3.287100 4.364152 5.0649932 9.633104 1 0.4686194 0.7945972 5.5364766 1.201698 4.403595 2.00000 7.5 59.0 31.5 NA 5.451207 15.328555 11.731082 15.969992 5.901326 9.352403 7.097243 MEDIUM SAND BOTTOM TEMP 8.2
1 A016 A016 USGS/WHOI AB3 70 GEORGES BANK 41.35000 -67.98333 33 1371.168 1196.124 DIGBY DREDGE DICIEMBRE 9 1955 4.137418 21.414023 1961.281 NA 16 84.0 0.0 0.0 GRAVELLY SEDIMENT 0.97 0.61 1.49 -0.55 0.59 1.30 40.4 -2.400000 9.000000 0.5828377 4.518906 2 0.4686194 NA 2.0000000 9.000000 5.000000 4.20000 30.2 39.5 10.1 17.31032 4.770200 1.473486 4.692989 8.176115 14.788910 12.397157 7.377057 Verbal description made at a later date MEDIUM SAND BOTTOM TEMP 7.9
1 A020 A020 USGS/WHOI AB3 70 SW GULF OF MAINE 41.90000 -69.61667 185 2308.101 1196.124 DIGBY DREDGE DICIEMBRE 11 1955 6.505348 16.352796 NA 500.99390 4 58.1 25.8 12.7 SILTY SAND 3.27 3.78 3.06 0.18 -0.25 1.60 18.3 3.400000 16.800000 7.8000000 6.300000 3 1.4069733 2.0061443 1.3000000 1.000000 1.700000 1.90000 8.2 18.2 13.0 16.80000 9.800000 5.100000 4.700000 6.200000 5.900000 3.700000 3.100000 Verbal description made at a later date VERY FINE SAND BOTTOM TEMP 7.8

3. SELECCIÓN DE VARIABLES

Para el modelo multivariable lineal se seleccionan las siguientes variables granulométricas:

  • Variable dependiente (Y): MEAN, tamaño de grano promedio.
  • Variable independiente (X1): MEDIAN, tamaño típico del grano.
  • Variable independiente (X2): STDEV, variación de los granos.
MEDIAN <- as.numeric(datos$MEDIAN)
STDEV <- as.numeric(datos$STDEV)
MEAN <- as.numeric(datos$MEAN)

variables_modelo <- data.frame(
  Variable = c("MEAN", "MEDIAN", "STDEV"),
  Rol = c("Dependiente", "Independiente", "Independiente"),
  Simbolo = c("Y", "X1", "X2")
)

gt(variables_modelo)
Variable Rol Simbolo
MEAN Dependiente Y
MEDIAN Independiente X1
STDEV Independiente X2

4. TABLA DE PARES DE VALORES

TPV <- data.frame(y = MEAN, x1 = MEDIAN, x2 = STDEV)

TPV <- na.omit(TPV)
TPV <- TPV[TPV$y > 0 & TPV$x1 > 0 & TPV$x2 > 0, ]

filtro_iqr <- function(v) {
  Q1 <- quantile(v, 0.25)
  Q3 <- quantile(v, 0.75)
  IQRv <- Q3 - Q1

  li <- Q1 - 1.5 * IQRv
  ls <- Q3 + 1.5 * IQRv

  v >= li & v <= ls
}

TPV <- TPV[
  filtro_iqr(TPV$y) &
    filtro_iqr(TPV$x1) &
    filtro_iqr(TPV$x2),
]

gt(TPV)
y x1 x2
0.37000000 0.43000000 0.830000000
1.78000000 1.75000000 0.520000000
1.73000000 1.70000000 0.700000000
0.61000000 0.97000000 1.490000000
3.78000000 3.27000000 3.060000000
1.13000000 1.17000000 1.080000000
4.60000000 4.75000000 3.750000000
6.71000000 6.36000000 2.100000000
2.76000000 2.74000000 0.870000000
1.06000000 1.07000000 0.720000000
2.17000000 2.14000000 0.720000000
1.83000000 1.80000000 0.700000000
1.80000000 1.77000000 0.720000000
1.21000000 1.22000000 0.700000000
0.44000000 0.64000000 1.350000000
0.72000000 0.93000000 1.460000000
4.65917157 5.90563878 1.130708539
8.28284981 3.45398163 2.814106691
5.56000000 4.91000000 1.990000000
4.08000000 3.71000000 1.620000000
4.43000000 4.05000000 1.880000000
6.81000000 6.57000000 2.090000000
6.67000000 6.66000000 2.940000000
8.32000000 8.27000000 2.360000000
8.33000000 8.34000000 1.910000000
7.67000000 7.62000000 2.130000000
7.48000000 6.97000000 2.590000000
7.75000000 7.39000000 2.170000000
8.62000000 8.47000000 2.210000000
9.89000000 9.92000000 2.680000000
9.69000000 9.65000000 2.210000000
3.19000000 2.79000000 1.620000000
3.50000000 3.42000000 1.510000000
4.16000000 3.80000000 1.760000000
7.86000000 7.57000000 2.530000000
8.26375726 2.95774003 0.711401456
3.07265347 2.85093648 1.448469511
1.16973793 1.87367539 1.615998052
3.22525273 6.19257070 1.910286451
3.57574917 2.70028891 1.659309152
6.27784316 6.37456840 3.635090328
1.36981304 6.42146538 0.897509771
5.74188995 0.05810966 1.282325123
6.64609153 5.40844261 2.371375606
3.57277196 5.36991797 3.178340308
3.76765028 3.45398163 3.182263351
0.04766454 5.59848281 2.035247662
7.57584861 3.45398163 1.550431884
6.01265733 5.86890100 0.739986289
2.36418020 4.11736934 1.938094352
5.68042366 2.73416424 1.144129316
4.82304793 4.55859894 2.364177346
4.05805393 3.48049886 0.286087760
1.88141709 4.61133719 2.669758507
3.67434719 5.41830559 2.454202997
3.57277196 7.83371365 2.645683745
2.88823375 8.50588103 1.668157412
6.75488459 0.82441748 0.057197870
5.41254917 6.16211903 2.723117611
5.75140219 3.84441032 2.144140930
6.55437364 2.89392569 1.196475201
1.90968323 4.08759089 2.333223971
8.83600004 3.95423575 1.437545704
6.09286634 1.91904601 1.184689986
6.91439173 2.68062262 0.201440784
4.71964248 2.01016716 0.970059063
6.32170614 3.88379647 2.560165776
1.90126843 2.60644428 1.949868114
2.76855168 1.20739616 0.661245958
3.78138787 3.12207915 1.436505954
3.57277196 5.79742477 1.339290353
5.64773264 4.43667575 0.760617226
0.53316001 4.46294930 1.339742565
3.57277196 8.02366229 2.472464518
8.82100723 6.04862872 1.382525867
0.42051321 4.62626711 1.632303838
3.57277196 4.41208703 1.576545012
2.21544011 5.95588679 2.588790940
3.84184291 0.76498500 2.257279482
2.77110250 3.45398163 1.359705265
0.72327918 3.35183181 3.330605050
2.31748370 4.08447147 2.129705506
2.41899108 3.04578901 2.368183939
3.57277196 2.11661381 2.128028738
3.97403681 2.75531585 2.669560529
6.00334633 0.03300374 1.938484424
9.36513243 7.63230694 1.881744753
3.57277196 4.34786331 2.284522708
4.77602606 3.81885254 2.657795535
5.18768833 2.35015108 2.200899046
4.20667635 4.17291727 2.188122715
6.20526108 4.04716884 1.415646590
2.20535036 3.45398163 2.707769550
3.51365596 4.17029340 1.820782970
3.57277196 3.25123809 1.797870338
1.63949420 2.27791459 1.971206944
4.75135460 5.23672249 1.094238196
6.55326038 4.33695197 0.907216947
3.57277196 3.20373094 0.230970301
7.01847204 4.93762272 1.940806325
2.66993753 3.45398163 1.479517568
3.57277196 6.29931210 2.287449417
3.57277196 6.91646246 1.425257856
5.67662874 3.08078283 2.612374309
4.51760405 6.27769763 2.116247187
3.57277196 3.45398163 2.565222743
5.00329068 1.38063916 1.648478266
5.18644962 1.82466346 1.233906159
4.83755037 1.82110626 1.717768693
0.88335807 1.62896119 1.935788662
4.42329603 1.01666454 2.218486551
0.40384397 1.58868925 0.815685715
0.24492092 9.28622641 2.310631440
3.60787881 5.80665836 0.748498907
5.46538965 3.38824184 1.751545504
3.57277196 3.76827334 0.811081159
5.01525151 2.97534252 1.768523432
3.15519455 11.33234924 1.900518176
5.12252886 3.45398163 0.171402669
4.19080174 4.47258756 0.834236427
1.63489529 4.48006534 2.012695329
5.98745950 0.79734606 1.265930810
1.70375727 2.38856845 0.016010655
6.31540697 3.45398163 2.244686315
5.87439726 5.12658601 2.003948995
3.57277196 2.62716223 2.113579696
2.77789767 6.60617885 2.764398457
1.07454706 4.08279007 0.973177518
3.57277196 2.18348359 0.832614085
3.11344355 7.43212948 2.388354623
4.09261577 3.40539712 2.232789924
3.57277196 3.45398163 3.384235912
1.58901696 3.65616311 2.210789418
1.54482483 3.45398163 0.461691044
3.63479209 5.73779829 1.787565137
2.65063635 4.37816068 1.919210183
3.43082498 2.35067891 2.854112162
2.64124772 3.40476585 0.383664251
2.45894363 5.01448395 0.401331767
4.65821883 7.55025242 1.429385348
0.09712949 2.63351135 3.698514195
9.54474619 3.45398163 1.076277812
4.09721940 7.10582451 1.547741595
2.40238830 3.45398163 2.604534043
5.16863326 2.69178428 1.368069565
5.88041631 3.45398163 1.666967758
2.76000000 2.74000000 0.410000000
1.21000000 1.16000000 0.460000000
2.67000000 2.66000000 0.390000000
1.79000000 1.75000000 0.630000000
2.08000000 2.08000000 0.550000000
1.59000000 1.57000000 0.450000000
1.59000000 1.55000000 0.390000000
1.09000000 1.00000000 0.470000000
0.79000000 0.70000000 0.540000000
0.27000000 0.19000000 0.550000000
1.77000000 1.73000000 0.450000000
1.90000000 1.85000000 0.400000000
2.11000000 2.06000000 0.420000000
1.70000000 1.67000000 0.410000000
1.63000000 1.61000000 0.430000000
1.63000000 1.60000000 0.390000000
1.34000000 1.31000000 0.470000000
1.23000000 1.16000000 0.590000000
1.53000000 1.49000000 0.410000000
1.20000000 1.13000000 0.540000000
0.97000000 0.90000000 0.470000000
2.56000000 2.55000000 0.440000000
2.28000000 2.24000000 0.490000000
1.41000000 1.39000000 0.510000000
0.52000000 0.43000000 0.420000000
0.61000000 0.46000000 0.540000000
0.80000000 0.59000000 0.720000000
0.39000000 0.34000000 0.380000000
1.43000000 1.39000000 0.320000000
0.57000000 0.59000000 0.790000000
1.05000000 0.95000000 0.460000000
1.69000000 1.70000000 0.900000000
0.43000000 0.38000000 0.380000000
0.55000000 0.43000000 0.540000000
1.14000000 1.10000000 0.420000000
0.89000000 0.84000000 0.720000000
1.55000000 1.55000000 0.460000000
2.29000000 2.26000000 0.560000000
3.04000000 3.05000000 0.350000000
2.26000000 2.25000000 0.470000000
1.13000000 1.08000000 0.480000000
3.17000000 3.15000000 0.530000000
2.42000000 2.39000000 0.530000000
1.99000000 1.84000000 0.740000000
2.17000000 2.08000000 0.520000000
1.02000000 0.96000000 0.520000000
0.51000000 0.28000000 1.330000000
1.49000000 1.59000000 0.600000000
2.17000000 2.21000000 0.690000000
1.22000000 1.22000000 0.580000000
1.31000000 1.29000000 0.810000000
1.69000000 1.56000000 0.520000000
0.44000000 0.49000000 0.560000000
1.44000000 1.39000000 0.750000000
0.67000000 0.51000000 0.990000000
1.56000000 1.60000000 0.540000000
2.02000000 2.02000000 0.690000000
1.04000000 0.97000000 0.480000000
7.80000000 7.64000000 2.510000000
8.44000000 8.55000000 2.760000000
8.79000000 8.67000000 2.150000000
6.17000000 4.71000000 3.300000000
8.76000000 8.62000000 2.120000000
8.10000000 7.99000000 2.620000000
6.90000000 6.22000000 3.030000000
4.11000000 3.58000000 2.270000000
4.48000000 4.16000000 1.870000000
4.10000000 3.69000000 2.450000000
5.38000000 4.36000000 2.600000000
6.19000000 4.76000000 3.000000000
9.19000000 9.12000000 3.030000000
8.78000000 8.65000000 2.030000000
3.94493432 3.88536466 1.781054081
6.15000000 4.75000000 2.990000000
8.27000000 8.18000000 1.770000000
7.83000000 7.72000000 2.270000000
8.47000000 8.20000000 1.750000000
8.22000000 8.26000000 2.120000000
8.51000000 8.68000000 1.760000000
8.11000000 7.81000000 1.690000000
8.54000000 8.35000000 1.720000000
8.05000000 7.91000000 2.600000000
2.57000000 2.78000000 3.780000000
3.30000000 2.63000000 2.460000000
3.43000000 3.42000000 0.630000000
5.96975094 5.07210401 1.888409327
1.79000000 1.77000000 0.300000000
4.00000000 3.53000000 1.870000000
4.56000000 3.69000000 3.050000000
6.40000000 5.57000000 2.800000000
4.85000000 3.95000000 3.150000000
8.11000000 8.14000000 2.640000000
8.84000000 8.71000000 2.040000000
9.38000000 9.33000000 2.250000000
8.00000000 8.14000000 3.270000000
8.16000000 8.10000000 2.360000000
8.97000000 8.88000000 1.980000000
8.28000000 7.86000000 1.800000000
8.68000000 8.95000000 1.730000000
6.90000000 7.39000000 3.320000000
8.87000000 8.70000000 2.070000000
8.77000000 8.48000000 2.360000000
8.94000000 8.39000000 2.470000000
4.72000000 3.93000000 3.230000000
7.87000000 8.17000000 2.790000000
7.31000000 6.96000000 2.430000000
6.21000000 5.22000000 2.540000000
5.71292143 0.40062650 1.901674733
4.80000000 4.02000000 2.760000000
7.76000000 6.70000000 3.280000000
8.16000000 7.80000000 2.360000000
8.24000000 8.01000000 1.990000000
8.81000000 8.55000000 2.300000000
8.48000000 8.19000000 2.040000000
7.33000000 7.63000000 2.980000000
8.93000000 8.63000000 2.480000000
8.39000000 8.06000000 2.300000000
7.93000000 7.86000000 2.930000000
8.37000000 8.03000000 2.390000000
7.36000000 7.21000000 1.840000000
6.93000000 6.07000000 3.680000000
2.38659163 4.75330811 1.667494004
4.93000000 3.86000000 2.760000000
5.47000000 4.70000000 3.610000000
8.16000000 7.94000000 2.470000000
7.94000000 7.75000000 2.240000000
7.56000000 7.43000000 3.620000000
7.28000000 7.66000000 3.240000000
8.45000000 8.13000000 2.260000000
6.83000000 7.29000000 3.320000000
8.81000000 8.48000000 2.130000000
8.22000000 8.16000000 2.430000000
7.88000000 8.02000000 3.110000000
7.32000000 7.47000000 3.050000000
5.38000000 3.82000000 3.490000000
8.85000000 8.74000000 1.990000000
4.26000000 2.81000000 3.540000000
6.68000000 7.36000000 3.780000000
9.09000000 9.07000000 1.820000000
8.29000000 8.61000000 2.940000000
3.66000000 3.01000000 2.280000000
9.06000000 8.91000000 2.040000000
6.15000000 4.65000000 3.350000000
1.06000000 1.00000000 0.820000000
2.36000000 2.35000000 0.420000000
2.50000000 2.54000000 0.610000000
3.86000000 3.47000000 1.910000000
2.37000000 2.23000000 1.030000000
3.37000000 2.79000000 1.890000000
3.21000000 2.89000000 1.760000000
3.16000000 2.70000000 1.780000000
4.46000000 3.85000000 2.030000000
4.25000000 3.70000000 1.800000000
3.87000000 3.48000000 1.650000000
2.84000000 2.63000000 1.550000000
2.24000000 2.24000000 0.410000000
2.05000000 2.05000000 0.460000000
2.68000000 2.67000000 0.470000000
3.85000000 3.27000000 2.170000000
4.18000000 3.65000000 1.810000000
4.25000000 3.79000000 1.790000000
4.47000000 4.12000000 2.240000000
4.00000000 3.35000000 2.530000000
3.46000000 2.18000000 2.800000000
4.85000000 4.31000000 2.370000000
5.09000000 4.12000000 2.570000000
4.52000000 3.83000000 2.410000000
3.57000000 3.37000000 1.610000000
3.70000000 3.43000000 1.520000000
3.62000000 3.35000000 1.530000000
1.35000000 1.35000000 0.630000000
2.02000000 2.03000000 0.730000000
3.50000000 2.81000000 2.220000000
3.74000000 3.30000000 2.180000000
4.71000000 3.48000000 3.100000000
5.47000000 4.54000000 2.680000000
5.73000000 4.67000000 2.820000000
3.03000000 2.26000000 2.570000000
2.40000000 1.79000000 2.050000000
4.49000000 3.61000000 3.480000000
5.95000000 5.02000000 2.620000000
6.14000000 5.01000000 2.500000000
5.74000000 4.86000000 2.230000000
4.70000000 3.42000000 3.530000000
2.96000000 2.37000000 2.200000000
1.48000000 1.48000000 0.530000000
1.06000000 1.00000000 0.760000000
1.64000000 1.59000000 0.750000000
3.27000000 2.53000000 2.930000000
3.12000000 2.30000000 2.640000000
6.20000000 5.09000000 2.880000000
6.80000000 5.84000000 2.720000000
5.42000000 4.77000000 3.400000000
3.41000000 2.35000000 2.910000000
5.30000000 5.16000000 2.180000000
5.75000000 4.39000000 3.050000000
2.76000000 2.15000000 2.130000000
3.78000000 2.68000000 2.840000000
4.42000000 3.29000000 3.000000000
3.86000000 2.95000000 2.980000000
3.38000000 2.38000000 2.800000000
3.47000000 3.00000000 1.930000000
1.71000000 1.63000000 0.650000000
2.13000000 2.14000000 0.650000000
2.79000000 2.38000000 1.910000000
4.26000000 3.32000000 2.730000000
1.46000000 1.45000000 0.720000000
0.16000000 0.26000000 1.100000000
2.12000000 2.30000000 1.410000000
8.27000000 8.07000000 3.190000000
1.62000000 1.59000000 0.380000000
1.62000000 1.53000000 0.490000000
1.89000000 1.84000000 0.550000000
2.37000000 2.38000000 0.450000000
2.78000000 2.75000000 0.750000000
2.69000000 2.68000000 0.420000000
1.63000000 1.56000000 0.620000000
7.00000000 6.58000000 2.470000000
3.57277196 2.96094386 2.871606864
6.07000000 5.23000000 2.870000000
0.84147816 5.61940942 1.345389247
2.91000000 2.39000000 1.930000000
1.19000000 1.08000000 0.910000000
1.97000000 1.90000000 0.720000000
3.98888586 2.08145527 0.384753427
4.55000000 3.83000000 2.360000000
7.31000000 6.63000000 3.290000000
1.88897901 5.97328587 0.747674007
7.68000000 7.38000000 2.480000000
7.90000000 7.91000000 2.220000000
4.87343039 3.48547186 2.102773808
8.09000000 7.93000000 3.090000000
8.65000000 8.49000000 2.730000000
8.55000000 8.42000000 2.890000000
3.12000000 2.47000000 2.930000000
8.58000000 8.55000000 2.140000000
8.28000000 8.61000000 3.240000000
8.24000000 8.29000000 2.530000000
2.58000000 1.92000000 2.330000000
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1.18000000 1.23000000 0.640000000
3.58000000 3.49000000 0.840000000
3.37000000 3.38000000 0.660000000

5. GRÁFICA DE DISPERSIÓN

x1 <- TPV$x1
x2 <- TPV$x2
y <- TPV$y

Dispersion3D <- scatterplot3d(
  x1, x2, y,
  angle = 60,
  pch = 16,
  color = "blue",
  main = "Gráfica N°1: Diagrama de dispersión de MEAN, MEDIAN y STDEV",
  xlab = "MEDIAN",
  ylab = "STDEV",
  zlab = "MEAN"
)

6. CONJETURA DEL MODELO

Se conjetura un modelo de regresión lineal múltiple, donde el tamaño de grano promedio (MEAN) depende del tamaño típico del grano (MEDIAN) y de la variación de los granos (STDEV).

\[Y = a + bX_1 + cX_2\]

Donde:

  • \(Y\) representa MEAN.
  • \(X_1\) representa MEDIAN.
  • \(X_2\) representa STDEV.
  • \(a\), \(b\) y \(c\) son los parámetros del modelo.

7. CÁLCULO DE PARÁMETROS

regresion_multiple <- lm(y ~ x1 + x2, data = TPV)

coeficientes <- coef(regresion_multiple)

a <- round(coeficientes[1], 3)
b <- round(coeficientes[2], 3)
c <- round(coeficientes[3], 3)

summary(regresion_multiple)
## 
## Call:
## lm(formula = y ~ x1 + x2, data = TPV)
## 
## Residuals:
##      Min       1Q   Median       3Q      Max 
## -10.3338  -0.1912  -0.0032   0.2475   9.2407 
## 
## Coefficients:
##             Estimate Std. Error t value Pr(>|t|)    
## (Intercept) 0.141809   0.012679   11.19   <2e-16 ***
## x1          0.897947   0.002206  407.03   <2e-16 ***
## x2          0.213794   0.007227   29.58   <2e-16 ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
## 
## Residual standard error: 0.7882 on 24713 degrees of freedom
## Multiple R-squared:  0.8915, Adjusted R-squared:  0.8915 
## F-statistic: 1.015e+05 on 2 and 24713 DF,  p-value: < 2.2e-16
plot(1, type = "n", axes = FALSE, xlab = "", ylab = "")
text(
  x = 1,
  y = 1,
  labels = paste(
    "Ecuación Múltiple Lineal\n",
    "Y = a + bX1 + cX2\n",
    "Y =", a, "+", b, "X1 +", c, "X2"
  ),
  cex = 1.8,
  col = "blue",
  font = 2
)

8. REALIDAD Y MODELO

plot3d <- scatterplot3d(
  x1, x2, y,
  angle = 60,
  pch = 16,
  color = "blue",
  main = "Gráfica N°2: Comparación entre la realidad y el modelo lineal",
  xlab = "MEDIAN",
  ylab = "STDEV",
  zlab = "MEAN"
)

plot3d$plane3d(regresion_multiple)

9. TEST

r <- cor(y, x1 + x2)
r_porcentaje <- r * 100
r2 <- r^2 * 100

resultados_test <- data.frame(
  Indicador = c("Coeficiente de Pearson (%)", "Coeficiente de determinación R² (%)"),
  Valor = c(round(r_porcentaje, 3), round(r2, 3))
)

gt(resultados_test)
Indicador Valor
Coeficiente de Pearson (%) 92.826
Coeficiente de determinación R² (%) 86.166

10. RESTRICCIONES

El modelo de regresión lineal múltiple es válido únicamente dentro del rango de valores observados de las variables MEDIAN y STDEV, por lo que no se recomienda realizar extrapolaciones fuera del dominio muestral.

Al tratarse de un modelo lineal, se asume una relación lineal entre las variables, lo cual puede no representar completamente el comportamiento real del fenómeno en todos los casos.

Adicionalmente, el tamaño de grano promedio (MEAN) puede estar influenciado por otros factores sedimentológicos no considerados en el modelo, tales como la energía del medio, los procesos de transporte y las condiciones de deposición.

restricciones <- data.frame(
  Variable = c("MEDIAN", "STDEV", "MEAN", "MEAN predicho"),
  Minimo = c(min(x1), min(x2), min(y), min(y)),
  Maximo = c(max(x1), max(x2), max(y), max(y))
)

gt(restricciones)
Variable Minimo Maximo
MEDIAN 0.010000000 11.905149
STDEV 0.003922487 3.901149
MEAN 0.010000000 11.338564
MEAN predicho 0.010000000 11.338564

11. ESTIMACIÓN

¿Qué valor de MEAN se espera para MEDIAN = 2 y STDEV = 0.5?

MEAN_Est <- regresion_multiple$coefficients[1] +
  regresion_multiple$coefficients[2] * 2 +
  regresion_multiple$coefficients[3] * 0.5

MEAN_Est
## (Intercept) 
##    2.044601
plot(1, type = "n", axes = FALSE, xlab = "", ylab = "")

text(
  x = 1,
  y = 1,
  labels = paste(
    "¿Qué valor de MEAN se espera\n",
    "para MEDIAN = 2 y STDEV = 0.5?\n\n",
    "MEAN estimado =", round(MEAN_Est, 3)
  ),
  cex = 2,
  col = "blue",
  font = 2
)

12. CONCLUSIÓN

Entre la variable MEAN y la combinación de las variables MEDIAN y STDEV existe una relación de regresión lineal múltiple.

El valor de MEAN está influenciado por la combinación de MEDIAN y STDEV, lo que se evidencia en el coeficiente de determinación obtenido. Esto indica que el modelo explica de manera adecuada la variabilidad del tamaño de grano promedio.

Además, el modelo presenta coherencia estadística y física, ya que las variables utilizadas pertenecen al mismo fenómeno granulométrico, permitiendo una interpretación consistente del comportamiento del sedimento.

Por ejemplo, al considerar valores específicos de las variables independientes, es posible estimar el valor de MEAN mediante la ecuación del modelo, lo que demuestra su utilidad como herramienta de análisis y predicción.