Add visualization

docs/api/index.rst

@@ -9,3 +9,4 @@ API Reference
     niaarm
     rule
     rule_list
+    visualize

docs/api/visualize.rst

@@ -0,0 +1,6 @@
+Visualize
+=========
+
+.. automodule:: niaarm.visualize
+    :members:
+    :show-inheritance:

niaarm/__init__.py

@@ -4,6 +4,7 @@
 from niaarm.feature import Feature
 from niaarm.mine import get_rules
 from niaarm.rule_list import RuleList
+from niaarm.visualize import tdf
 
 
 __all__ = ['NiaARM', 'Dataset', 'Feature', 'Rule', 'RuleList', 'get_rules']

niaarm/rule.py

@@ -162,10 +162,20 @@ def __init__(self, antecedent, consequent, fitness=0.0, transactions=None):
         self.antecedent = antecedent
         self.consequent = consequent
         self.fitness = fitness
-        self.num_transactions = len(transactions)
-        self.__inclusion = (len(self.antecedent) + len(self.consequent)) / len(transactions.columns)
-
-        self.__post_init__(transactions)
+        self.num_transactions = 0
+        self.__inclusion = 0
+        self.__amplitude = 0
+        self.antecedent_count = 0
+        self.consequent_count = 0
+        self.full_count = 0
+        self.ant_not_con = 0
+        self.con_not_ant = 0
+        self.not_ant_not_con = 0
+
+        if transactions is not None:
+            self.num_transactions = len(transactions)
+            self.__inclusion = (len(self.antecedent) + len(self.consequent)) / len(transactions.columns)
+            self.__post_init__(transactions)
 
     def __post_init__(self, transactions):
         min_ = transactions.min(numeric_only=True)

niaarm/visualize.py

@@ -0,0 +1,107 @@
+import matplotlib.pyplot as plt
+from matplotlib.cm import ScalarMappable
+from matplotlib.colors import Normalize
+import numpy as np
+
+
+def tdf(rule, transactions):
+    """Visualize rule as hill slopes.
+
+    **Reference:** Fister, I. et al. (2020). Visualization of Numerical Association Rules by Hill Slopes.
+    In: Analide, C., Novais, P., Camacho, D., Yin, H. (eds) Intelligent Data Engineering and Automated Learning – IDEAL 2020.
+    IDEAL 2020. Lecture Notes in Computer Science(), vol 12489. Springer, Cham. https://doi.org/10.1007/978-3-030-62362-3_10
+
+    Args:
+        rule (Rule): Association rule to visualize.
+        transactions (pandas.DataFrame): Transactions as a DataFrame.
+
+    Returns:
+        tuple[matplotlib.figure.Figure, matplotlib.axes.Axes]: Figure and Axes of plot.
+
+    """
+    features = rule.antecedent + rule.consequent
+    num_features = len(features)
+    support = np.empty(num_features)
+    max_index = -1
+    max_support = -1
+    match_x = None
+    x_count = 0
+    for i, f in enumerate(features):
+        if f.dtype != 'cat':
+            match = (transactions[f.name] <= f.max_val) & (transactions[f.name] >= f.min_val)
+        else:
+            match = transactions[f.name] == f.categories[0]
+
+        supp_count = match.sum()
+        supp = supp_count / len(transactions)
+        support[i] = supp
+        if supp >= max_support:
+            max_support = supp
+            max_index = i
+            match_x = match
+            x_count = supp_count
+
+    confidence = np.empty(num_features)
+    for i, y in enumerate(features):
+        if i == max_index:
+            confidence[i] = 2
+            continue
+        if y.dtype != 'cat':
+            match_y = (transactions[y.name] <= y.max_val) & (transactions[y.name] >= y.min_val)
+        else:
+            match_y = transactions[y.name] == y.categories[0]
+        supp_count = (match_x & match_y).sum()
+        confidence[i] = supp_count / x_count
+
+    indices = np.argsort(confidence)[::-1]
+    confidence = confidence[indices]
+    confidence[0] = max_support
+    support = support[indices]
+
+    length = np.sqrt(support ** 2 + confidence ** 2)
+    position = np.empty(num_features)
+    position[0] = length[0] / 2
+    for i, ln in enumerate(length[1:]):
+        position[i + 1] = position[i] + length[i] / 2 + confidence[i + 1] + ln / 2
+
+    s = (length + support + confidence) / 2
+    a = s * (s - length) * (s - support) * (s - confidence)
+
+    if np.all(a >= 0):
+        a = np.sqrt(a)
+        height = 2 * a / length
+        x = np.sqrt(support ** 2 - height ** 2)
+
+        vec = np.concatenate((-length / 2, -length / 2 + x, length / 2))
+        vec = (vec.reshape(3, num_features) + position).T.reshape(len(vec))
+
+        height = np.concatenate((height, np.zeros(len(vec) - num_features)))
+        height = np.reshape(height, (3, num_features)).T.reshape(len(vec))
+        height = np.concatenate((np.zeros(1), height))[:len(vec)]
+
+        fig, ax = ribbon(vec, height)
+        ax.set_ylabel('Location')
+        ax.set_yticks(range(num_features + 1))
+        ax.set_yticklabels(range(num_features + 1))
+        ax.set_zlabel('Height')
+        ax.view_init(30, 240)
+        return fig, ax
+
+
+def ribbon(x, z, width=0.5):
+    fig, ax = plt.subplots(subplot_kw={'projection': '3d'})
+
+    xi = np.linspace(x[:-1], x[1:], num=100, axis=1).flatten()
+    zi = np.interp(xi, x, z)
+
+    xx = np.column_stack((-np.ones(len(zi)), np.ones(len(zi)))) * width + 1
+    yy = np.column_stack((xi, xi))
+    zz = np.column_stack((zi, zi))
+
+    scalar_map = ScalarMappable(Normalize(vmin=0, vmax=zi.max()))
+    colors = scalar_map.to_rgba(zz)
+    ax.plot_surface(xx, yy, zz, rstride=1, cstride=1, facecolors=colors)
+
+    fig.colorbar(scalar_map, shrink=0.5, aspect=10)
+
+    return fig, ax