Standardmäßig ist der Prompt ausgewählt, der zuerst die Quelle prüft. Sie können zu einem direkten Befehl wechseln oder eine lokale Kopie herunterladen.
Quelldateien prüfen
Lesen Sie SKILL.md und alle von SkillsMP angezeigten Begleitdateien, bevor Sie sich für eine Installation entscheiden.
Mit Codex oder Claude installieren Kopieren Sie diesen Prompt, fügen Sie ihn in Codex, Claude oder einen anderen Assistant ein und lassen Sie die Skill-Seite prüfen und installieren.
Ein direkter Befehl überspringt den Prüf-Prompt. Prüfen Sie die Quelle, bevor Sie ihn ausführen.
One-line summary: Analyze cross-linguistic patterns using WALS (World Atlas of Language Structures): feature co-occurrence, typological implicational universals, and geographic distribution maps.
When to Use This Skill
When analyzing cross-linguistic typological features from WALS database
When testing Greenbergian implicational universals statistically
When mapping the geographic distribution of linguistic features
When computing feature correlations across language families
When studying word order typology (SOV, SVO, VSO, etc.)
When building phylogenetic controls for typological sampling
Trigger keywords: WALS, typology, Greenberg universals, implicational universal, word order, SOV SVO, cross-linguistic, linguistic geography, language features, feature co-occurrence, typological database, language families
Background & Key Concepts
WALS (World Atlas of Language Structures)
WALS contains 192 typological features for ~2,600 languages, organized in chapters covering phonology, morphology, syntax, and lexicon. Available at wals.info and as downloadable CSV.
Implicational Universals
If a language has feature A, then it has feature B (Greenberg 1963). Statistical test: $P(B | A) \gg P(B | \neg A)$.
Quantified by:
Conditional probability: $P(B|A)$
Yule's Q: $Q = (ad - bc)/(ad + bc)$ where $a,b,c,d$ are 2×2 contingency cells
Fisher's exact test: tests independence
Word Order Typology
Greenberg's Universal 1: "In declarative sentences with nominal subject and object, the dominant order is almost always one in which the subject precedes the object." (SOV ≈ 41%, SVO ≈ 35% of languages).
import pandas as pd
import numpy as np
import matplotlib.pyplot as plt
from scipy.stats import chi2_contingency, fisher_exact
# ------------------------------------------------------------------ ## Simulate WALS data (substitute with real WALS CSV)# Key features used: word order, morphology, phonology# ------------------------------------------------------------------ #
np.random.seed(42)
n_langs = 400# Language families (approximate real distribution)
families = np.random.choice(
['Indo-European', 'Niger-Congo', 'Austronesian', 'Sino-Tibetan',
'Afro-Asiatic', 'Nilo-Saharan', 'Dravidian', 'Uralic', 'Turkic', 'Other'],
n_langs,
p=[0.15, 0.20, 0.20, 0.10, 0.08, 0.05, 0.04, 0.03, 0.05, 0.10],
)
# Simulate WALS Feature 81A: Order of Subject, Object and Verb# Real distribution: SOV 41%, SVO 35%, VSO 9%, VOS 2%, OVS 1%, free/other 12%
word_orders = np.random.choice(
['SOV', 'SVO', 'VSO', 'VOS', 'OVS', 'No dominant order'],
n_langs,
p=[0.41, 0.35, 0.09, 0.02, 0.01, 0.12],
)
# Feature 85A: Order of Adposition and NP (preposition vs. postposition)# Correlated with word order (SOV → postpositional)
adposition = []
for wo in word_orders:
if wo == 'SOV':
adposition.append(np.random.choice(['Postpositions', 'Prepositions', 'Inpositions'], p=[0.75, 0.20, 0.05]))
elif wo == 'SVO':
adposition.append(np.random.choice(['Postpositions', 'Prepositions', 'Inpositions'], p=[0.25, 0.70, 0.05]))
else:
adposition.append(np.random.choice(['Postpositions', 'Prepositions', 'Inpositions'], p=[0.40, 0.50, 0.10]))
# Feature 13A: Tone (tonal vs. non-tonal)
tone = np.random.choice(['Simple tone system', 'Complex tone system', 'No tones'],
n_langs, p=[0.25, 0.20, 0.55])
# Geographic coordinates (rough approximation)
lat = np.random.uniform(-40, 65, n_langs)
lon = np.random.uniform(-150, 160, n_langs)
df_wals = pd.DataFrame({
'language_id': [f"L{i:04d}"for i inrange(n_langs)],
'family': families,
'word_order': word_orders,
'adposition': adposition,
'tone': tone,
'latitude': lat,
'longitude': lon,
})
print("Simulated WALS dataset:")
print(f" {len(df_wals)} languages, {df_wals['family'].nunique()} families")
# ---- Feature frequencies --------------------------------------- #
fig, axes = plt.subplots(1, 3, figsize=(16, 5))
# Word order
wo_counts = df_wals['word_order'].value_counts()
colors = ['#e74c3c','#3498db','#2ecc71','#9b59b6','#f39c12','#95a5a6']
axes[0].bar(wo_counts.index, wo_counts.values, color=colors[:len(wo_counts)], edgecolor='black', linewidth=0.7)
axes[0].set_title("Word Order Distribution\n(WALS Feature 81A)")
axes[0].set_xlabel("Word Order"); axes[0].set_ylabel("Number of Languages")
axes[0].tick_params(axis='x', rotation=20); axes[0].grid(axis='y', alpha=0.3)
# Adposition
adp_counts = df_wals['adposition'].value_counts()
axes[1].pie(adp_counts.values, labels=adp_counts.index,
autopct='%1.1f%%', startangle=90, colors=colors[:3])
axes[1].set_title("Adposition Type\n(WALS Feature 85A)")
# Tone
tone_counts = df_wals['tone'].value_counts()
axes[2].bar(tone_counts.index, tone_counts.values, color=['#3498db','#e74c3c','#2ecc71'],
edgecolor='black', linewidth=0.7)
axes[2].set_title("Tone System\n(WALS Feature 13A)")
axes[2].set_xlabel("Tone"); axes[2].set_ylabel("Number of Languages")
axes[2].grid(axis='y', alpha=0.3)
plt.suptitle("Typological Feature Distributions (Simulated WALS)")
plt.tight_layout()
plt.savefig("wals_features.png", dpi=150)
plt.show()
Step 2: Testing Implicational Universals
import numpy as np
import pandas as pd
import matplotlib.pyplot as plt
from scipy.stats import fisher_exact, chi2_contingency
# ------------------------------------------------------------------ ## Test Greenberg's Universal: SOV predicts Postpositions# (and vice versa)# ------------------------------------------------------------------ #deftest_implicational_universal(df, feature_a, value_a, feature_b, value_b):
"""
Test: if language has feature A = value_a, does it tend to have feature_b = value_b?
Returns
-------
dict with contingency table, conditional probabilities, Yule's Q, Fisher p-value
"""
has_a = df[feature_a] == value_a
has_b = df[feature_b] == value_b
# 2×2 contingency table
a = (has_a & has_b).sum() # Both A and B
b = (has_a & ~has_b).sum() # A but not B
c = (~has_a & has_b).sum() # Not A but B
d = (~has_a & ~has_b).sum() # Neither
table = np.array([[a, b], [c, d]])
# Statistical test
odds_ratio, p_fisher = fisher_exact(table, alternative='greater')
chi2, p_chi2, _, _ = chi2_contingency(table)
# Yule's Q
Q = (a*d - b*c) / (a*d + b*c) if (a*d + b*c) > 0else np.nan
# Conditional probability
P_b_given_a = a / (a + b) if (a + b) > 0else np.nan
P_b_given_na = c / (c + d) if (c + d) > 0else np.nan
return {
'A': f"{feature_a}={value_a}",
'B': f"{feature_b}={value_b}",
'n_AB': a, 'n_A_notB': b, 'n_notA_B': c, 'n_notA_notB': d,
'P(B|A)': round(P_b_given_a, 4),
'P(B|notA)': round(P_b_given_na, 4),
"Yule's Q": round(Q, 4),
'Fisher OR': round(odds_ratio, 4),
'Fisher p': round(p_fisher, 6),
'Significant': p_fisher < 0.05,
}
# ---- Test key universals --------------------------------------- #
universals_to_test = [
('word_order', 'SOV', 'adposition', 'Postpositions'),
('word_order', 'SVO', 'adposition', 'Prepositions'),
('word_order', 'VSO', 'adposition', 'Prepositions'),
]
results = [test_implicational_universal(df_wals, *u) for u in universals_to_test]
df_results = pd.DataFrame(results)
print("=== Implicational Universal Tests ===\n")
for _, row in df_results.iterrows():
sig = "✓ SIGNIFICANT"if row['Significant'] else"✗ not significant"print(f"Universal: If {row['A']} → {row['B']}")
print(f" Contingency: n(A∩B)={row['n_AB']}, n(A∩¬B)={row['n_A_notB']}, "f"n(¬A∩B)={row['n_notA_B']}, n(¬A∩¬B)={row['n_notA_notB']}")
print(f" P(B|A) = {row['P(B|A)']:.3f}, P(B|¬A) = {row['P(B|notA)']:.3f}")
print(f" Yule's Q = {row[\"Yule's Q\"]:.3f}, Fisher p = {row['Fisher p']:.4f} {sig}\n")
# ---- Visualization: conditional probability comparison --------- #
fig, ax = plt.subplots(figsize=(9, 5))
x = np.arange(len(df_results))
width = 0.35
bars1 = ax.bar(x - width/2, df_results["P(B|A)"], width, label='P(B|A)',
color='#3498db', edgecolor='black', linewidth=0.7)
bars2 = ax.bar(x + width/2, df_results["P(B|notA)"], width, label='P(B|¬A)',
color='#e74c3c', edgecolor='black', linewidth=0.7)
labels = [f"{r['A']}\n→ {r['B'].split('=')[1]}"for _, r in df_results.iterrows()]
ax.set_xticks(x); ax.set_xticklabels(labels, fontsize=8)
ax.set_ylabel("Conditional probability")
ax.set_title("Greenbergian Implicational Universals\n(Simulated WALS data)")
ax.legend(); ax.grid(axis='y', alpha=0.3)
for bar, row inzip(bars1, df_results.itertuples()):
if row.Significant:
ax.text(bar.get_x() + bar.get_width()/2, bar.get_height() + 0.01, '**',
ha='center', va='bottom', fontsize=14, color='green')
plt.tight_layout()
plt.savefig("implicational_universals.png", dpi=150)
plt.show()
Step 3: Geographic Distribution Maps
import numpy as np
import pandas as pd
import matplotlib.pyplot as plt
from matplotlib.patches import Patch
# ------------------------------------------------------------------ ## Map geographic distribution of word order types# ------------------------------------------------------------------ ## Try geopandas for proper world map; fallback to scatter plottry:
import geopandas as gpd
from shapely.geometry import Point
world = gpd.read_file(gpd.datasets.get_path('naturalearth_lowres'))
fig, ax = plt.subplots(figsize=(15, 8))
world.plot(ax=ax, color='lightgray', edgecolor='white', linewidth=0.5)
order_colors = {
'SOV': '#e74c3c', 'SVO': '#3498db', 'VSO': '#2ecc71',
'VOS': '#9b59b6', 'OVS': '#f39c12', 'No dominant order': '#95a5a6',
}
for wo, color in order_colors.items():
subset = df_wals[df_wals['word_order'] == wo]
ax.scatter(subset['longitude'], subset['latitude'],
c=color, s=25, alpha=0.7, label=f"{wo} (n={len(subset)})",
edgecolors='black', linewidths=0.2, zorder=5)
ax.set_xlim(-170, 175); ax.set_ylim(-55, 80)
ax.set_xlabel("Longitude"); ax.set_ylabel("Latitude")
ax.set_title("Geographic Distribution of Word Order Types (Simulated WALS)")
ax.legend(loc='lower left', fontsize=9, ncol=2, framealpha=0.9)
plt.tight_layout()
plt.savefig("wals_map_word_order.png", dpi=150)
plt.show()
except Exception as e:
print(f"geopandas unavailable ({e}); using scatter plot fallback")
fig, ax = plt.subplots(figsize=(13, 7))
order_colors = {
'SOV': '#e74c3c', 'SVO': '#3498db', 'VSO': '#2ecc71',
'VOS': '#9b59b6', 'OVS': '#f39c12', 'No dominant order': '#95a5a6',
}
for wo, color in order_colors.items():
subset = df_wals[df_wals['word_order'] == wo]
ax.scatter(subset['longitude'], subset['latitude'],
c=color, s=20, alpha=0.8,
label=f"{wo} (n={len(subset)})",
edgecolors='black', linewidths=0.2)
ax.set_xlabel("Longitude"); ax.set_ylabel("Latitude")
ax.set_title("Word Order Geographic Distribution (Simulated WALS)")
ax.legend(fontsize=9); ax.grid(alpha=0.3)
plt.tight_layout()
plt.savefig("wals_scatter_word_order.png", dpi=150)
plt.show()
# ---- Cross-tabulation by family -------------------------------- #
cross_tab = pd.crosstab(df_wals['family'], df_wals['word_order'], normalize='index') * 100print("\nWord order distribution by language family (%):")
print(cross_tab.round(1).to_string())
Advanced Usage
Phylogenetic Signal Test (Moran's I)
import numpy as np
from scipy.spatial.distance import cdist
# ------------------------------------------------------------------ ## Test whether typological feature clusters geographically# (geographic signal = Moran's I)# ------------------------------------------------------------------ #defmorans_i(values, coords, k_neighbors=10):
"""
Compute Moran's I spatial autocorrelation.
Parameters
----------
values : binary array — feature presence (1/0)
coords : (n,2) array — lat/lon
k_neighbors : int — nearest neighbors for spatial weights
"""
n = len(values)
y = values.astype(float) - values.mean()
# Build k-NN spatial weights matrix
dist = cdist(coords, coords)
W = np.zeros((n, n))
for i inrange(n):
neighbors = np.argsort(dist[i])[1:k_neighbors+1]
W[i, neighbors] = 1# Normalize weights
W = W / W.sum(axis=1, keepdims=True)
# Moran's I
num = n * np.sum(W * np.outer(y, y))
denom = W.sum() * np.sum(y**2)
return num / denom if denom > 0else0.0
coords = df_wals[['latitude', 'longitude']].values
is_sov = (df_wals['word_order'] == 'SOV').astype(int).values
is_tonal = (df_wals['tone'] != 'No tones').astype(int).values
I_sov = morans_i(is_sov, coords)
I_tonal = morans_i(is_tonal, coords)
print(f"Moran's I — SOV: {I_sov:.4f} (>0 = geographic clustering)")
print(f"Moran's I — Tonal: {I_tonal:.4f}")
Troubleshooting
Loading real WALS CLDF data
import pandas as pd
# After downloading WALS CLDF data:
values = pd.read_csv("wals/cldf/values.csv")
languages = pd.read_csv("wals/cldf/languages.csv")
parameters = pd.read_csv("wals/cldf/parameters.csv")
# Pivot: one row per language, columns = features
wals_wide = values.pivot_table(
index='Language_ID', columns='Parameter_ID', values='Value', aggfunc='first'
)
# Join with language metadata
wals_full = languages.set_index('ID').join(wals_wide)
print(f"WALS full matrix: {wals_full.shape}") # (~2600 languages × 192+ features)
Sparse data / many NaN values
Cause: Most WALS features are only coded for a subset of languages.
Fix: Filter to languages with sufficient coverage:
# Keep only languages with ≥20 features coded
coverage = (~wals_wide.isna()).sum(axis=1)
wals_filtered = wals_wide[coverage >= 20]
print(f"Languages with ≥20 features: {len(wals_filtered)}")
Greenberg, J.H. (1963). Some universals of grammar with particular reference to the order of meaningful elements. In Universals of Language, MIT Press.
Dryer, M.S. & Haspelmath, M. (2013). The World Atlas of Language Structures Online. MPI EVA.
