Hasil
Eksplorasi Data
Awal
statdesk <- data.frame(
Mean = sapply(kopi_num, mean),
SD = sapply(kopi_num, sd),
Min = sapply(kopi_num, min),
Median = sapply(kopi_num, median),
Max = sapply(kopi_num, max)
)
kable(round(statdesk, 3), caption = "Statistik deskriptif skor sensori kopi arabika")
Statistik deskriptif skor sensori kopi arabika
| Aroma |
7.570 |
0.316 |
5.08 |
7.58 |
8.75 |
| Flavor |
7.524 |
0.342 |
6.08 |
7.58 |
8.83 |
| Aftertaste |
7.403 |
0.350 |
6.17 |
7.42 |
8.67 |
| Acidity |
7.539 |
0.320 |
5.25 |
7.50 |
8.75 |
| Body |
7.523 |
0.293 |
5.25 |
7.50 |
8.58 |
| Balance |
7.523 |
0.349 |
6.08 |
7.50 |
8.75 |
| Uniformity |
9.841 |
0.489 |
6.00 |
10.00 |
10.00 |
| Clean.Cup |
9.841 |
0.722 |
0.00 |
10.00 |
10.00 |
| Sweetness |
9.911 |
0.455 |
1.33 |
10.00 |
10.00 |
| Cupper.Points |
7.504 |
0.427 |
5.17 |
7.50 |
10.00 |
boxplot(kopi_num, las = 2, col = "lightblue",
main = "Boxplot Skor Sensori Kopi Arabika (Data Asli)")

kopi_num %>%
pivot_longer(everything(), names_to = "Variabel", values_to = "Skor") %>%
ggplot(aes(x = Skor)) +
geom_histogram(bins = 30, fill = "steelblue", color = "white") +
facet_wrap(~Variabel, scales = "free") +
labs(title = "Distribusi Skor Sensori Kopi Arabika",
x = "Skor", y = "Frekuensi") +
theme_minimal()

kor <- cor(kopi_num)
corrplot(kor, method = "color", type = "upper",
addCoef.col = "black", number.cex = 0.6,
tl.col = "black", tl.srt = 45)

Interpretasi eksplorasi. (Isi setelah melihat
hasil: bentuk sebaran tiap variabel, variabel yang hampir selalu
bernilai 10, keberadaan pencilan, dan kelompok variabel yang berkorelasi
tinggi sebagai dasar dilakukannya PCA.)
Preprocessing:
Standarisasi
Skor memiliki ragam yang berbeda antar variabel, sehingga dilakukan
standarisasi agar setiap variabel berkontribusi setara dan PCA berbasis
matriks korelasi.
kopi_scale <- scale(kopi_num)
boxplot(kopi_scale, las = 2, col = "lightgreen",
main = "Boxplot Skor Sensori Setelah Standarisasi")

Principal Component
Analysis
hasil_pca <- prcomp(kopi_num, scale. = TRUE)
eig <- hasil_pca$sdev^2
var_exp <- round(eig / sum(eig) * 100, 1)
tabel_eig <- data.frame(
PC = paste0("PC", seq_along(eig)),
Eigenvalue = round(eig, 4),
Varians_Persen = round(eig / sum(eig) * 100, 2),
Kumulatif_Persen = round(cumsum(eig / sum(eig) * 100), 2)
)
kable(tabel_eig, caption = "Eigenvalue dan proporsi varians tiap komponen utama")
Eigenvalue dan proporsi varians tiap komponen utama
| PC1 |
5.2303 |
52.30 |
52.30 |
| PC2 |
1.7027 |
17.03 |
69.33 |
| PC3 |
0.6153 |
6.15 |
75.48 |
| PC4 |
0.5638 |
5.64 |
81.12 |
| PC5 |
0.4698 |
4.70 |
85.82 |
| PC6 |
0.3922 |
3.92 |
89.74 |
| PC7 |
0.3707 |
3.71 |
93.45 |
| PC8 |
0.2916 |
2.92 |
96.36 |
| PC9 |
0.2313 |
2.31 |
98.68 |
| PC10 |
0.1324 |
1.32 |
100.00 |
df_scree <- data.frame(PC = seq_along(eig), Eigenvalue = eig,
Persen = eig / sum(eig) * 100)
ggplot(df_scree, aes(x = PC, y = Persen)) +
geom_col(fill = "steelblue", alpha = 0.8) +
geom_line() + geom_point() +
geom_text(aes(label = paste0(round(Persen, 1), "%")), vjust = -0.6, size = 3) +
scale_x_continuous(breaks = df_scree$PC) +
labs(title = "Scree Plot (Persen Varians)",
x = "Komponen Utama", y = "Persen Varians") +
theme_minimal()

ggplot(df_scree, aes(x = PC, y = Eigenvalue)) +
geom_line() + geom_point(size = 2) +
geom_hline(yintercept = 1, linetype = "dashed", color = "red") +
scale_x_continuous(breaks = df_scree$PC) +
labs(title = "Scree Plot (Eigenvalue) dengan Garis Kaiser",
x = "Komponen Utama", y = "Eigenvalue") +
theme_minimal()

# Kaiser (eigenvalue > 1) -> 2 PC; varians kumulatif 70-80% -> 3 PC.
# Dipakai 3 PC (ubah ke 2 bila ingin lebih ringkas; plot 3D butuh n_pc = 3).
n_pc <- 3
skor_pca <- as.data.frame(hasil_pca$x[, 1:n_pc])
Berdasarkan kriteria Kaiser, komponen dengan eigenvalue lebih dari 1
adalah 2 komponen, sedangkan 3 komponen utama pertama menjelaskan 75.48%
keragaman data. Karena itu dipertahankan 3 komponen
utama untuk analisis selanjutnya. PC1 menjelaskan 52.3% dan PC2
menjelaskan 17.03% keragaman.
loading <- round(hasil_pca$rotation[, 1:n_pc], 3)
kable(loading, caption = "Loading (koefisien eigenvector) komponen utama")
Loading (koefisien eigenvector) komponen utama
| Aroma |
-0.348 |
-0.098 |
-0.001 |
| Flavor |
-0.404 |
-0.045 |
-0.008 |
| Aftertaste |
-0.399 |
-0.052 |
0.009 |
| Acidity |
-0.357 |
-0.116 |
-0.020 |
| Body |
-0.338 |
-0.159 |
-0.143 |
| Balance |
-0.374 |
-0.042 |
0.019 |
| Uniformity |
-0.126 |
0.547 |
0.692 |
| Clean.Cup |
-0.148 |
0.555 |
0.015 |
| Sweetness |
-0.081 |
0.580 |
-0.705 |
| Cupper.Points |
-0.362 |
-0.039 |
0.045 |
rot <- hasil_pca$rotation
kontribusi <- data.frame(Variabel = rownames(rot),
PC1 = rot[, 1]^2 * 100,
PC2 = rot[, 2]^2 * 100)
buat_kontribusi <- function(kolom, judul) {
ggplot(kontribusi, aes(x = reorder(Variabel, .data[[kolom]]),
y = .data[[kolom]])) +
geom_col(fill = "steelblue") +
coord_flip() +
geom_hline(yintercept = 100 / nrow(kontribusi),
linetype = "dashed", color = "red") +
labs(title = judul, x = NULL, y = "Kontribusi (%)") +
theme_minimal()
}
buat_kontribusi("PC1", "Kontribusi Variabel terhadap PC1")

buat_kontribusi("PC2", "Kontribusi Variabel terhadap PC2")

koord <- data.frame(Variabel = rownames(rot),
PC1 = rot[, 1] * hasil_pca$sdev[1],
PC2 = rot[, 2] * hasil_pca$sdev[2])
lingkaran <- data.frame(x = cos(seq(0, 2 * pi, length.out = 200)),
y = sin(seq(0, 2 * pi, length.out = 200)))
ggplot() +
geom_path(data = lingkaran, aes(x = x, y = y), color = "grey60") +
geom_hline(yintercept = 0, linetype = "dashed", color = "grey70") +
geom_vline(xintercept = 0, linetype = "dashed", color = "grey70") +
geom_segment(data = koord, aes(x = 0, y = 0, xend = PC1, yend = PC2),
arrow = arrow(length = unit(0.2, "cm")), color = "red") +
geom_text(data = koord, aes(x = PC1 * 1.1, y = PC2 * 1.1, label = Variabel),
size = 3) +
coord_fixed(xlim = c(-1.2, 1.2), ylim = c(-1.2, 1.2)) +
labs(title = "Variabel pada Ruang PC1-PC2",
x = paste0("PC1 (", var_exp[1], "%)"),
y = paste0("PC2 (", var_exp[2], "%)")) +
theme_minimal()

faktor <- 0.8 * max(abs(skor_pca[, 1:2])) / max(abs(koord[, c("PC1", "PC2")]))
ggplot() +
geom_point(data = skor_pca, aes(x = PC1, y = PC2),
color = "grey50", alpha = 0.3, size = 1.2) +
geom_segment(data = koord,
aes(x = 0, y = 0, xend = PC1 * faktor, yend = PC2 * faktor),
arrow = arrow(length = unit(0.2, "cm")), color = "red") +
geom_text(data = koord,
aes(x = PC1 * faktor * 1.1, y = PC2 * faktor * 1.1, label = Variabel),
color = "red", size = 3) +
labs(title = "Biplot PCA",
x = paste0("PC1 (", var_exp[1], "%)"),
y = paste0("PC2 (", var_exp[2], "%)")) +
theme_minimal()

Interpretasi PCA. (Isi setelah melihat tabel
loading dan grafik: variabel apa yang memiliki loading terbesar pada
PC1, PC2, dan PC3, lalu beri nama tiap komponen sesuai maknanya.
Catatan: tanda positif atau negatif pada loading bersifat bebas dan
tidak mengubah interpretasi.)
Penentuan Jumlah
Cluster Optimal
Clustering dilakukan pada skor 3 komponen utama pertama.
jarak <- dist(skor_pca)
tabel_k <- data.frame(k = 1:10, WSS = NA_real_, Silhouette = NA_real_)
for (i in 1:10) {
set.seed(123)
km <- kmeans(skor_pca, centers = i, nstart = 25)
tabel_k$WSS[i] <- round(km$tot.withinss, 2)
if (i > 1) {
tabel_k$Silhouette[i] <- round(
mean(silhouette(km$cluster, jarak)[, "sil_width"]), 4)
}
}
kable(tabel_k, caption = "Nilai WSS dan rata-rata Silhouette untuk tiap jumlah cluster (k)")
Nilai WSS dan rata-rata Silhouette untuk tiap jumlah cluster
(k)
| 1 |
9880.79 |
NA |
| 2 |
6014.42 |
0.4422 |
| 3 |
4523.83 |
0.4415 |
| 4 |
3453.38 |
0.4317 |
| 5 |
2923.99 |
0.4106 |
| 6 |
2472.61 |
0.4247 |
| 7 |
2174.52 |
0.4270 |
| 8 |
1927.22 |
0.4081 |
| 9 |
1765.77 |
0.4048 |
| 10 |
1563.29 |
0.4058 |
ggplot(tabel_k, aes(x = k, y = WSS)) +
geom_line() + geom_point(size = 2) +
scale_x_continuous(breaks = 1:10) +
labs(title = "Elbow Method", x = "Jumlah Cluster (k)",
y = "Total Within Sum of Squares") +
theme_minimal()

sil_data <- tabel_k[tabel_k$k >= 2, ]
ggplot(sil_data, aes(x = k, y = Silhouette)) +
geom_line() + geom_point(size = 2) +
geom_vline(xintercept = sil_data$k[which.max(sil_data$Silhouette)],
linetype = "dashed", color = "blue") +
scale_x_continuous(breaks = 2:10) +
labs(title = "Silhouette Score", x = "Jumlah Cluster (k)",
y = "Rata-rata Silhouette") +
theme_minimal()

# Tetapkan k berdasarkan Elbow dan Silhouette (lihat tabel di atas).
k_opt <- 3
Penentuan k. (Isi setelah melihat hasil: k
dengan Silhouette tertinggi, ada atau tidaknya siku pada Elbow, dan
alasan memilih k = 3.)
Hasil K-Means
set.seed(123)
km_final <- kmeans(skor_pca, centers = k_opt, nstart = 50)
kopi_ara$Cluster <- factor(km_final$cluster)
kable(as.data.frame(table(Cluster = kopi_ara$Cluster)),
col.names = c("Cluster", "Jumlah Observasi"),
caption = "Ukuran tiap cluster (K-Means)")
Ukuran tiap cluster (K-Means)
| 1 |
651 |
| 2 |
600 |
| 3 |
59 |
Proporsi keragaman antar-cluster (between SS / total SS) sebesar
54.22%.
sil_km <- silhouette(km_final$cluster, jarak)
plot(sil_km, col = 2:(k_opt + 1), border = NA,
main = "Silhouette Plot K-Means")

skor_plot <- cbind(skor_pca, Cluster = kopi_ara$Cluster)
ggplot(skor_plot, aes(x = PC1, y = PC2, color = Cluster)) +
geom_point(alpha = 0.6, size = 1.8) +
stat_ellipse(level = 0.90) +
labs(title = "Hasil K-Means pada Ruang PCA (2D)",
x = paste0("PC1 (", var_exp[1], "%)"),
y = paste0("PC2 (", var_exp[2], "%)")) +
theme_minimal()

# Tampilan statis PC1 vs PC3 (selalu bisa tampil di HTML maupun PDF)
ggplot(skor_plot, aes(x = PC1, y = PC3, color = Cluster)) +
geom_point(alpha = 0.6, size = 1.8) +
labs(title = "Hasil K-Means pada Ruang PCA (PC1 vs PC3)",
x = paste0("PC1 (", var_exp[1], "%)"),
y = paste0("PC3 (", var_exp[3], "%)")) +
theme_minimal()

# Plot 3D interaktif hanya bisa tampil pada keluaran HTML.
# Untuk PDF: jalankan chunk ini di RStudio, ambil screenshot jendela Viewer,
# simpan sebagai output/cluster_3d.png, lalu knit ke PDF.
p_3d <- plot_ly(skor_plot, x = ~PC1, y = ~PC2, z = ~PC3,
color = ~Cluster, type = "scatter3d", mode = "markers",
marker = list(size = 3, opacity = 0.7)) %>%
layout(title = "Hasil K-Means pada Ruang PCA (3D)",
scene = list(
xaxis = list(title = paste0("PC1 (", var_exp[1], "%)")),
yaxis = list(title = paste0("PC2 (", var_exp[2], "%)")),
zaxis = list(title = paste0("PC3 (", var_exp[3], "%)"))))
if (knitr::is_html_output()) {
print(p_3d)
} else if (file.exists("output/cluster_3d.png")) {
knitr::include_graphics("output/cluster_3d.png")
} else {
cat("[Tambahkan screenshot plot 3D sebagai output/cluster_3d.png]")
}
Profil Cluster
profil <- kopi_ara %>%
group_by(Cluster) %>%
summarise(n = n(), across(all_of(vars), ~ round(mean(.x), 2)))
kable(profil, caption = "Rata-rata skor sensori (data asli) tiap cluster")
Rata-rata skor sensori (data asli) tiap cluster
| 1 |
651 |
7.76 |
7.76 |
7.64 |
7.74 |
7.71 |
7.75 |
9.90 |
9.94 |
9.94 |
7.77 |
| 2 |
600 |
7.40 |
7.33 |
7.21 |
7.36 |
7.35 |
7.34 |
9.91 |
9.96 |
9.97 |
7.28 |
| 3 |
59 |
7.17 |
6.94 |
6.82 |
7.14 |
7.25 |
6.96 |
8.52 |
7.55 |
8.98 |
6.83 |
kopi_ara %>%
select(Cluster, all_of(vars)) %>%
pivot_longer(-Cluster, names_to = "Variabel", values_to = "Skor") %>%
ggplot(aes(x = Cluster, y = Skor, fill = Cluster)) +
geom_boxplot(outlier.size = 0.8) +
facet_wrap(~Variabel, scales = "free_y") +
labs(title = "Profil Skor Sensori per Cluster") +
theme_minimal() +
theme(legend.position = "none")

Pembanding:
Hierarchical Clustering (Ward.D2)
hc <- hclust(jarak, method = "ward.D2")
plot(hc, labels = FALSE, hang = -1,
main = "Dendrogram Hierarchical (Ward.D2)", xlab = "", sub = "")
rect.hclust(hc, k = k_opt, border = 2:(k_opt + 1))

kopi_ara$Cluster_HC <- factor(cutree(hc, k = k_opt))
kable(as.data.frame.matrix(table(KMeans = kopi_ara$Cluster,
Hierarki = kopi_ara$Cluster_HC)),
caption = "Kesesuaian keanggotaan cluster: K-Means (baris) vs Hierarchical (kolom)")
Kesesuaian keanggotaan cluster: K-Means (baris) vs Hierarchical
(kolom)
| 249 |
389 |
13 |
| 0 |
428 |
172 |
| 0 |
0 |
59 |
sil_hc <- silhouette(cutree(hc, k = k_opt), jarak)
perbandingan <- data.frame(
Metode = c("K-Means", "Hierarchical (Ward.D2)"),
Silhouette = round(c(mean(sil_km[, "sil_width"]),
mean(sil_hc[, "sil_width"])), 4)
)
kable(perbandingan, caption = "Perbandingan rata-rata Silhouette kedua metode")
Perbandingan rata-rata Silhouette kedua metode
| K-Means |
0.4411 |
| Hierarchical (Ward.D2) |
0.4165 |
ggplot(cbind(skor_pca, Cluster = kopi_ara$Cluster_HC),
aes(x = PC1, y = PC2, color = Cluster)) +
geom_point(alpha = 0.6, size = 1.8) +
labs(title = "Hierarchical (Ward.D2) pada Ruang PCA",
x = paste0("PC1 (", var_exp[1], "%)"),
y = paste0("PC2 (", var_exp[2], "%)")) +
theme_minimal()

---
title: "Analisis Principal Component Analysis dan Clustering pada Data Kualitas Kopi Arabika"
author: "Riska Saputri - H051241080"
date: "`r format(Sys.Date(), '%d %B %Y')`"
output:
  html_document:
    toc: true
    toc_float: true
    number_sections: true
    df_print: paged
    code_folding: hide
    code_download: true
  pdf_document:
    toc: true
    number_sections: true
---

```{r setup, include=FALSE}
# echo = TRUE   : kode ikut tampil di laporan. Pada HTML, kode dilipat
#                 (code_folding: hide) dan pembaca bisa membukanya lewat
#                 tombol "Code". Ubah ke FALSE untuk menyembunyikan kode.
# fig.path      : semua gambar otomatis juga tersimpan sebagai file PNG
knitr::opts_chunk$set(
  echo = TRUE, warning = FALSE, message = FALSE,
  fig.align = "center", fig.width = 7, fig.height = 5, dpi = 150,
  fig.path = "output/gambar/"
)

library(dplyr)
library(tidyr)
library(ggplot2)
library(corrplot)
library(cluster)
library(plotly)
library(knitr)

dir.create("output", showWarnings = FALSE)
```

```{r impor, include=FALSE}
# File CSV harus berada di folder yang SAMA dengan file .Rmd ini.
kopi <- read.csv("arabica_data_cleaned.csv")

vars <- c("Aroma", "Flavor", "Aftertaste", "Acidity", "Body",
          "Balance", "Uniformity", "Clean.Cup", "Sweetness",
          "Cupper.Points")

kopi_ara <- kopi %>% filter(Aroma > 0)   # buang 1 baris data cacat (semua skor 0)
kopi_num <- kopi_ara[, vars]
```

# Pendahuluan dan Deskripsi Dataset

Laporan ini menerapkan Principal Component Analysis (PCA) dan clustering K-Means pada data penilaian sensori kopi arabika.

**Sumber data.** Coffee Quality Database dari Coffee Quality Institute (CQI), dikumpulkan oleh James LeDoux dan tersedia di GitHub (https://github.com/jldbc/coffee-quality-database) serta Kaggle (https://www.kaggle.com/datasets/volpatto/coffee-quality-database-from-cqi). Berkas yang dipakai: `arabica_data_cleaned.csv`.

**Ukuran data.** Berkas asli berisi `r nrow(kopi)` observasi dan `r ncol(kopi)` kolom. Setelah membuang `r nrow(kopi) - nrow(kopi_ara)` baris yang seluruh skornya bernilai 0 (data cacat), tersisa `r nrow(kopi_ara)` observasi dengan `r length(vars)` variabel numerik.

**Variabel yang dianalisis** adalah 10 skor sensori hasil cupping (skala 0-10):

| Variabel | Keterangan |
|---|---|
| Aroma, Flavor, Aftertaste | Penilaian aroma, rasa, dan kesan rasa setelah ditelan |
| Acidity, Body, Balance | Keasaman, kekentalan, dan keseimbangan |
| Uniformity, Clean.Cup, Sweetness | Konsistensi antar cangkir, kebersihan cangkir, dan kemanisan |
| Cupper.Points | Penilaian keseluruhan oleh penguji |

Variabel `Total.Cup.Points` tidak dipakai karena hampir sama dengan jumlah kesepuluh skor di atas sehingga akan menduplikasi informasi.

# Tahapan Analisis

1. Eksplorasi data (statistik deskriptif, boxplot, histogram, korelasi).
2. Preprocessing: standarisasi (mean 0, simpangan baku 1).
3. PCA dan penentuan jumlah komponen utama.
4. Penentuan jumlah cluster optimal (Elbow Method dan Silhouette Score) pada skor PCA.
5. K-Means sebagai metode utama dan Hierarchical Clustering (Ward.D2) sebagai pembanding.
6. Visualisasi cluster pada ruang PCA dan interpretasi profil cluster.

# Hasil

## Eksplorasi Data Awal

```{r statdesk}
statdesk <- data.frame(
  Mean   = sapply(kopi_num, mean),
  SD     = sapply(kopi_num, sd),
  Min    = sapply(kopi_num, min),
  Median = sapply(kopi_num, median),
  Max    = sapply(kopi_num, max)
)
kable(round(statdesk, 3), caption = "Statistik deskriptif skor sensori kopi arabika")
```

```{r boxplot-asli}
boxplot(kopi_num, las = 2, col = "lightblue",
        main = "Boxplot Skor Sensori Kopi Arabika (Data Asli)")
```

```{r histogram, fig.width=9, fig.height=6}
kopi_num %>%
  pivot_longer(everything(), names_to = "Variabel", values_to = "Skor") %>%
  ggplot(aes(x = Skor)) +
  geom_histogram(bins = 30, fill = "steelblue", color = "white") +
  facet_wrap(~Variabel, scales = "free") +
  labs(title = "Distribusi Skor Sensori Kopi Arabika",
       x = "Skor", y = "Frekuensi") +
  theme_minimal()
```

```{r korelasi, fig.width=7, fig.height=7}
kor <- cor(kopi_num)
corrplot(kor, method = "color", type = "upper",
         addCoef.col = "black", number.cex = 0.6,
         tl.col = "black", tl.srt = 45)
```

**Interpretasi eksplorasi.** *(Isi setelah melihat hasil: bentuk sebaran tiap variabel, variabel yang hampir selalu bernilai 10, keberadaan pencilan, dan kelompok variabel yang berkorelasi tinggi sebagai dasar dilakukannya PCA.)*

## Preprocessing: Standarisasi

Skor memiliki ragam yang berbeda antar variabel, sehingga dilakukan standarisasi agar setiap variabel berkontribusi setara dan PCA berbasis matriks korelasi.

```{r standarisasi}
kopi_scale <- scale(kopi_num)
boxplot(kopi_scale, las = 2, col = "lightgreen",
        main = "Boxplot Skor Sensori Setelah Standarisasi")
```

## Principal Component Analysis

```{r pca}
hasil_pca <- prcomp(kopi_num, scale. = TRUE)
eig <- hasil_pca$sdev^2
var_exp <- round(eig / sum(eig) * 100, 1)

tabel_eig <- data.frame(
  PC               = paste0("PC", seq_along(eig)),
  Eigenvalue       = round(eig, 4),
  Varians_Persen   = round(eig / sum(eig) * 100, 2),
  Kumulatif_Persen = round(cumsum(eig / sum(eig) * 100), 2)
)
kable(tabel_eig, caption = "Eigenvalue dan proporsi varians tiap komponen utama")
```

```{r scree}
df_scree <- data.frame(PC = seq_along(eig), Eigenvalue = eig,
                       Persen = eig / sum(eig) * 100)

ggplot(df_scree, aes(x = PC, y = Persen)) +
  geom_col(fill = "steelblue", alpha = 0.8) +
  geom_line() + geom_point() +
  geom_text(aes(label = paste0(round(Persen, 1), "%")), vjust = -0.6, size = 3) +
  scale_x_continuous(breaks = df_scree$PC) +
  labs(title = "Scree Plot (Persen Varians)",
       x = "Komponen Utama", y = "Persen Varians") +
  theme_minimal()
```

```{r kaiser}
ggplot(df_scree, aes(x = PC, y = Eigenvalue)) +
  geom_line() + geom_point(size = 2) +
  geom_hline(yintercept = 1, linetype = "dashed", color = "red") +
  scale_x_continuous(breaks = df_scree$PC) +
  labs(title = "Scree Plot (Eigenvalue) dengan Garis Kaiser",
       x = "Komponen Utama", y = "Eigenvalue") +
  theme_minimal()
```

```{r pilih-pc}
# Kaiser (eigenvalue > 1) -> 2 PC; varians kumulatif 70-80% -> 3 PC.
# Dipakai 3 PC (ubah ke 2 bila ingin lebih ringkas; plot 3D butuh n_pc = 3).
n_pc <- 3
skor_pca <- as.data.frame(hasil_pca$x[, 1:n_pc])
```

Berdasarkan kriteria Kaiser, komponen dengan eigenvalue lebih dari 1 adalah `r sum(eig > 1)` komponen, sedangkan `r n_pc` komponen utama pertama menjelaskan `r tabel_eig$Kumulatif_Persen[n_pc]`% keragaman data. Karena itu dipertahankan **`r n_pc` komponen utama** untuk analisis selanjutnya. PC1 menjelaskan `r tabel_eig$Varians_Persen[1]`% dan PC2 menjelaskan `r tabel_eig$Varians_Persen[2]`% keragaman.

```{r loading}
loading <- round(hasil_pca$rotation[, 1:n_pc], 3)
kable(loading, caption = "Loading (koefisien eigenvector) komponen utama")
```

```{r kontribusi, fig.width=7, fig.height=4.5}
rot <- hasil_pca$rotation
kontribusi <- data.frame(Variabel = rownames(rot),
                         PC1 = rot[, 1]^2 * 100,
                         PC2 = rot[, 2]^2 * 100)

buat_kontribusi <- function(kolom, judul) {
  ggplot(kontribusi, aes(x = reorder(Variabel, .data[[kolom]]),
                         y = .data[[kolom]])) +
    geom_col(fill = "steelblue") +
    coord_flip() +
    geom_hline(yintercept = 100 / nrow(kontribusi),
               linetype = "dashed", color = "red") +
    labs(title = judul, x = NULL, y = "Kontribusi (%)") +
    theme_minimal()
}
buat_kontribusi("PC1", "Kontribusi Variabel terhadap PC1")
buat_kontribusi("PC2", "Kontribusi Variabel terhadap PC2")
```

```{r lingkaran-variabel, fig.width=6.5, fig.height=6}
koord <- data.frame(Variabel = rownames(rot),
                    PC1 = rot[, 1] * hasil_pca$sdev[1],
                    PC2 = rot[, 2] * hasil_pca$sdev[2])
lingkaran <- data.frame(x = cos(seq(0, 2 * pi, length.out = 200)),
                        y = sin(seq(0, 2 * pi, length.out = 200)))

ggplot() +
  geom_path(data = lingkaran, aes(x = x, y = y), color = "grey60") +
  geom_hline(yintercept = 0, linetype = "dashed", color = "grey70") +
  geom_vline(xintercept = 0, linetype = "dashed", color = "grey70") +
  geom_segment(data = koord, aes(x = 0, y = 0, xend = PC1, yend = PC2),
               arrow = arrow(length = unit(0.2, "cm")), color = "red") +
  geom_text(data = koord, aes(x = PC1 * 1.1, y = PC2 * 1.1, label = Variabel),
            size = 3) +
  coord_fixed(xlim = c(-1.2, 1.2), ylim = c(-1.2, 1.2)) +
  labs(title = "Variabel pada Ruang PC1-PC2",
       x = paste0("PC1 (", var_exp[1], "%)"),
       y = paste0("PC2 (", var_exp[2], "%)")) +
  theme_minimal()
```

```{r biplot, fig.width=7, fig.height=6}
faktor <- 0.8 * max(abs(skor_pca[, 1:2])) / max(abs(koord[, c("PC1", "PC2")]))

ggplot() +
  geom_point(data = skor_pca, aes(x = PC1, y = PC2),
             color = "grey50", alpha = 0.3, size = 1.2) +
  geom_segment(data = koord,
               aes(x = 0, y = 0, xend = PC1 * faktor, yend = PC2 * faktor),
               arrow = arrow(length = unit(0.2, "cm")), color = "red") +
  geom_text(data = koord,
            aes(x = PC1 * faktor * 1.1, y = PC2 * faktor * 1.1, label = Variabel),
            color = "red", size = 3) +
  labs(title = "Biplot PCA",
       x = paste0("PC1 (", var_exp[1], "%)"),
       y = paste0("PC2 (", var_exp[2], "%)")) +
  theme_minimal()
```

**Interpretasi PCA.** *(Isi setelah melihat tabel loading dan grafik: variabel apa yang memiliki loading terbesar pada PC1, PC2, dan PC3, lalu beri nama tiap komponen sesuai maknanya. Catatan: tanda positif atau negatif pada loading bersifat bebas dan tidak mengubah interpretasi.)*

## Penentuan Jumlah Cluster Optimal

Clustering dilakukan pada skor `r n_pc` komponen utama pertama.

```{r pilih-k}
jarak <- dist(skor_pca)

tabel_k <- data.frame(k = 1:10, WSS = NA_real_, Silhouette = NA_real_)
for (i in 1:10) {
  set.seed(123)
  km <- kmeans(skor_pca, centers = i, nstart = 25)
  tabel_k$WSS[i] <- round(km$tot.withinss, 2)
  if (i > 1) {
    tabel_k$Silhouette[i] <- round(
      mean(silhouette(km$cluster, jarak)[, "sil_width"]), 4)
  }
}
kable(tabel_k, caption = "Nilai WSS dan rata-rata Silhouette untuk tiap jumlah cluster (k)")
```

```{r elbow}
ggplot(tabel_k, aes(x = k, y = WSS)) +
  geom_line() + geom_point(size = 2) +
  scale_x_continuous(breaks = 1:10) +
  labs(title = "Elbow Method", x = "Jumlah Cluster (k)",
       y = "Total Within Sum of Squares") +
  theme_minimal()
```

```{r silhouette-k}
sil_data <- tabel_k[tabel_k$k >= 2, ]
ggplot(sil_data, aes(x = k, y = Silhouette)) +
  geom_line() + geom_point(size = 2) +
  geom_vline(xintercept = sil_data$k[which.max(sil_data$Silhouette)],
             linetype = "dashed", color = "blue") +
  scale_x_continuous(breaks = 2:10) +
  labs(title = "Silhouette Score", x = "Jumlah Cluster (k)",
       y = "Rata-rata Silhouette") +
  theme_minimal()
```

```{r tetapkan-k}
# Tetapkan k berdasarkan Elbow dan Silhouette (lihat tabel di atas).
k_opt <- 3
```

**Penentuan k.** *(Isi setelah melihat hasil: k dengan Silhouette tertinggi, ada atau tidaknya siku pada Elbow, dan alasan memilih k = `r k_opt`.)*

## Hasil K-Means

```{r kmeans}
set.seed(123)
km_final <- kmeans(skor_pca, centers = k_opt, nstart = 50)
kopi_ara$Cluster <- factor(km_final$cluster)

kable(as.data.frame(table(Cluster = kopi_ara$Cluster)),
      col.names = c("Cluster", "Jumlah Observasi"),
      caption = "Ukuran tiap cluster (K-Means)")
```

Proporsi keragaman antar-cluster (between SS / total SS) sebesar `r round(km_final$betweenss / km_final$totss * 100, 2)`%.

```{r silhouette-plot, fig.height=6}
sil_km <- silhouette(km_final$cluster, jarak)
plot(sil_km, col = 2:(k_opt + 1), border = NA,
     main = "Silhouette Plot K-Means")
```

```{r cluster-2d, fig.width=7, fig.height=5.5}
skor_plot <- cbind(skor_pca, Cluster = kopi_ara$Cluster)

ggplot(skor_plot, aes(x = PC1, y = PC2, color = Cluster)) +
  geom_point(alpha = 0.6, size = 1.8) +
  stat_ellipse(level = 0.90) +
  labs(title = "Hasil K-Means pada Ruang PCA (2D)",
       x = paste0("PC1 (", var_exp[1], "%)"),
       y = paste0("PC2 (", var_exp[2], "%)")) +
  theme_minimal()
```

```{r cluster-pc13, fig.width=7, fig.height=5.5}
# Tampilan statis PC1 vs PC3 (selalu bisa tampil di HTML maupun PDF)
ggplot(skor_plot, aes(x = PC1, y = PC3, color = Cluster)) +
  geom_point(alpha = 0.6, size = 1.8) +
  labs(title = "Hasil K-Means pada Ruang PCA (PC1 vs PC3)",
       x = paste0("PC1 (", var_exp[1], "%)"),
       y = paste0("PC3 (", var_exp[3], "%)")) +
  theme_minimal()
```

```{r cluster-3d}
# Plot 3D interaktif hanya bisa tampil pada keluaran HTML.
# Untuk PDF: jalankan chunk ini di RStudio, ambil screenshot jendela Viewer,
# simpan sebagai output/cluster_3d.png, lalu knit ke PDF.
p_3d <- plot_ly(skor_plot, x = ~PC1, y = ~PC2, z = ~PC3,
                color = ~Cluster, type = "scatter3d", mode = "markers",
                marker = list(size = 3, opacity = 0.7)) %>%
  layout(title = "Hasil K-Means pada Ruang PCA (3D)",
         scene = list(
           xaxis = list(title = paste0("PC1 (", var_exp[1], "%)")),
           yaxis = list(title = paste0("PC2 (", var_exp[2], "%)")),
           zaxis = list(title = paste0("PC3 (", var_exp[3], "%)"))))

if (knitr::is_html_output()) {
  print(p_3d)
} else if (file.exists("output/cluster_3d.png")) {
  knitr::include_graphics("output/cluster_3d.png")
} else {
  cat("[Tambahkan screenshot plot 3D sebagai output/cluster_3d.png]")
}
```

## Profil Cluster

```{r profil}
profil <- kopi_ara %>%
  group_by(Cluster) %>%
  summarise(n = n(), across(all_of(vars), ~ round(mean(.x), 2)))
kable(profil, caption = "Rata-rata skor sensori (data asli) tiap cluster")
```

```{r profil-boxplot, fig.width=10, fig.height=7}
kopi_ara %>%
  select(Cluster, all_of(vars)) %>%
  pivot_longer(-Cluster, names_to = "Variabel", values_to = "Skor") %>%
  ggplot(aes(x = Cluster, y = Skor, fill = Cluster)) +
  geom_boxplot(outlier.size = 0.8) +
  facet_wrap(~Variabel, scales = "free_y") +
  labs(title = "Profil Skor Sensori per Cluster") +
  theme_minimal() +
  theme(legend.position = "none")
```

## Pembanding: Hierarchical Clustering (Ward.D2)

```{r hierarki, fig.height=5}
hc <- hclust(jarak, method = "ward.D2")
plot(hc, labels = FALSE, hang = -1,
     main = "Dendrogram Hierarchical (Ward.D2)", xlab = "", sub = "")
rect.hclust(hc, k = k_opt, border = 2:(k_opt + 1))
kopi_ara$Cluster_HC <- factor(cutree(hc, k = k_opt))
```

```{r bandingkan}
kable(as.data.frame.matrix(table(KMeans = kopi_ara$Cluster,
                                 Hierarki = kopi_ara$Cluster_HC)),
      caption = "Kesesuaian keanggotaan cluster: K-Means (baris) vs Hierarchical (kolom)")

sil_hc <- silhouette(cutree(hc, k = k_opt), jarak)
perbandingan <- data.frame(
  Metode     = c("K-Means", "Hierarchical (Ward.D2)"),
  Silhouette = round(c(mean(sil_km[, "sil_width"]),
                       mean(sil_hc[, "sil_width"])), 4)
)
kable(perbandingan, caption = "Perbandingan rata-rata Silhouette kedua metode")
```

```{r hierarki-pca, fig.width=7, fig.height=5.5}
ggplot(cbind(skor_pca, Cluster = kopi_ara$Cluster_HC),
       aes(x = PC1, y = PC2, color = Cluster)) +
  geom_point(alpha = 0.6, size = 1.8) +
  labs(title = "Hierarchical (Ward.D2) pada Ruang PCA",
       x = paste0("PC1 (", var_exp[1], "%)"),
       y = paste0("PC2 (", var_exp[2], "%)")) +
  theme_minimal()
```

# Diskusi

**Interpretasi PCA.** *(Jelaskan makna tiap komponen utama berdasarkan loading, besar varians yang dijelaskan, dan alasan memilih jumlah komponen.)*

**Interpretasi clustering.** *(Jelaskan karakteristik tiap cluster berdasarkan tabel profil dan boxplot, kualitas pemisahan cluster berdasarkan Silhouette, dan perbandingan dengan Hierarchical Clustering.)*

**Keterbatasan.** *(Contoh: banyak skor mendekati 10 pada Uniformity, Clean.Cup, dan Sweetness sehingga sebarannya miring; pengaruh pencilan terhadap K-Means; hasil K-Means bergantung pada inisialisasi sehingga dipakai set.seed dan nstart.)*

# Kesimpulan

*(Tuliskan 3-4 kalimat: jumlah komponen dan varians yang dijelaskan, makna komponen utama, jumlah cluster optimal beserta ciri tiap cluster, dan kesesuaian K-Means dengan Hierarchical.)*

# Lampiran: Kode Analisis

Kode analisis lengkap (R) dapat diakses melalui tautan Google Drive berikut: **[tempel tautan Google Drive di sini]**

```{r sesi, echo=TRUE}
sessionInfo()
```
