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In this colab, you will learn how to inspect and create the structure of a model directly. We assume you are familiar with the concepts introduced in the beginner and intermediate colabs.
In this colab, you will:
Train a Random Forest model and access its structure programmatically.
Create a Random Forest model by hand and use it as a classical model.
Setup
# Install TensorFlow Decision Forests.pip install tensorflow_decision_forests# Use wurlitzer to show the training logs.pip install wurlitzer
import os
# Keep using Keras 2
os.environ['TF_USE_LEGACY_KERAS'] = '1'
import tensorflow_decision_forests as tfdf
import numpy as np
import pandas as pd
import tensorflow as tf
import tf_keras
import matplotlib.pyplot as plt
import math
import collections
The hidden code cell limits the output height in colab.
from IPython.core.magic import register_line_magic
from IPython.display import Javascript
from IPython.display import display as ipy_display
# Some of the model training logs can cover the full
# screen if not compressed to a smaller viewport.
# This magic allows setting a max height for a cell.
@register_line_magic
def set_cell_height(size):
ipy_display(
Javascript("google.colab.output.setIframeHeight(0, true, {maxHeight: " +
str(size) + "})"))
Train a simple Random Forest
We train a Random Forest like in the beginner colab:
# Download the dataset
!wget -q https://storage.googleapis.com/download.tensorflow.org/data/palmer_penguins/penguins.csv -O /tmp/penguins.csv
# Load a dataset into a Pandas Dataframe.
dataset_df = pd.read_csv("/tmp/penguins.csv")
# Show the first three examples.
print(dataset_df.head(3))
# Convert the pandas dataframe into a tf dataset.
dataset_tf = tfdf.keras.pd_dataframe_to_tf_dataset(dataset_df, label="species")
# Train the Random Forest
model = tfdf.keras.RandomForestModel(compute_oob_variable_importances=True)
model.fit(x=dataset_tf)
species island bill_length_mm bill_depth_mm flipper_length_mm \ 0 Adelie Torgersen 39.1 18.7 181.0 1 Adelie Torgersen 39.5 17.4 186.0 2 Adelie Torgersen 40.3 18.0 195.0 body_mass_g sex year 0 3750.0 male 2007 1 3800.0 female 2007 2 3250.0 female 2007 Warning: The `num_threads` constructor argument is not set and the number of CPU is os.cpu_count()=32 > 32. Setting num_threads to 32. Set num_threads manually to use more than 32 cpus. WARNING:absl:The `num_threads` constructor argument is not set and the number of CPU is os.cpu_count()=32 > 32. Setting num_threads to 32. Set num_threads manually to use more than 32 cpus. Use /tmpfs/tmp/tmpadwizz7x as temporary training directory Reading training dataset... Training dataset read in 0:00:03.574049. Found 344 examples. Training model... Model trained in 0:00:00.092571 Compiling model... [INFO 24-04-20 11:24:50.3886 UTC kernel.cc:1233] Loading model from path /tmpfs/tmp/tmpadwizz7x/model/ with prefix 59499fe5fa654879 [INFO 24-04-20 11:24:50.4047 UTC decision_forest.cc:734] Model loaded with 300 root(s), 5080 node(s), and 7 input feature(s). [INFO 24-04-20 11:24:50.4047 UTC abstract_model.cc:1344] Engine "RandomForestGeneric" built [INFO 24-04-20 11:24:50.4048 UTC kernel.cc:1061] Use fast generic engine Model compiled. <tf_keras.src.callbacks.History at 0x7fb16472dbe0>
Note the compute_oob_variable_importances=True
hyper-parameter in the model constructor. This option computes the Out-of-bag (OOB)
variable importance during training. This is a popular
permutation variable importance for Random Forest models.
Computing the OOB Variable importance does not impact the final model, it will slow the training on large datasets.
Check the model summary:
%set_cell_height 300
model.summary()
<IPython.core.display.Javascript object>
Model: "random_forest_model"
_________________________________________________________________
Layer (type) Output Shape Param #
=================================================================
=================================================================
Total params: 1 (1.00 Byte)
Trainable params: 0 (0.00 Byte)
Non-trainable params: 1 (1.00 Byte)
_________________________________________________________________
Type: "RANDOM_FOREST"
Task: CLASSIFICATION
Label: "__LABEL"
Input Features (7):
bill_depth_mm
bill_length_mm
body_mass_g
flipper_length_mm
island
sex
year
No weights
Variable Importance: INV_MEAN_MIN_DEPTH:
1. "flipper_length_mm" 0.440513 ################
2. "bill_length_mm" 0.438028 ###############
3. "bill_depth_mm" 0.299751 #####
4. "island" 0.295079 #####
5. "body_mass_g" 0.256534 ##
6. "sex" 0.225708
7. "year" 0.224020
Variable Importance: MEAN_DECREASE_IN_ACCURACY:
1. "bill_length_mm" 0.151163 ################
2. "island" 0.008721 #
3. "bill_depth_mm" 0.000000
4. "body_mass_g" 0.000000
5. "sex" 0.000000
6. "year" 0.000000
7. "flipper_length_mm" -0.002907
Variable Importance: MEAN_DECREASE_IN_AP_1_VS_OTHERS:
1. "bill_length_mm" 0.083305 ################
2. "island" 0.007664 #
3. "flipper_length_mm" 0.003400
4. "bill_depth_mm" 0.002741
5. "body_mass_g" 0.000722
6. "sex" 0.000644
7. "year" 0.000000
Variable Importance: MEAN_DECREASE_IN_AP_2_VS_OTHERS:
1. "bill_length_mm" 0.508510 ################
2. "island" 0.023487
3. "bill_depth_mm" 0.007744
4. "flipper_length_mm" 0.006008
5. "body_mass_g" 0.003017
6. "sex" 0.001537
7. "year" -0.000245
Variable Importance: MEAN_DECREASE_IN_AP_3_VS_OTHERS:
1. "island" 0.002192 ################
2. "bill_length_mm" 0.001572 ############
3. "bill_depth_mm" 0.000497 #######
4. "sex" 0.000000 ####
5. "year" 0.000000 ####
6. "body_mass_g" -0.000053 ####
7. "flipper_length_mm" -0.000890
Variable Importance: MEAN_DECREASE_IN_AUC_1_VS_OTHERS:
1. "bill_length_mm" 0.071306 ################
2. "island" 0.007299 #
3. "flipper_length_mm" 0.004506 #
4. "bill_depth_mm" 0.002124
5. "body_mass_g" 0.000548
6. "sex" 0.000480
7. "year" 0.000000
Variable Importance: MEAN_DECREASE_IN_AUC_2_VS_OTHERS:
1. "bill_length_mm" 0.108642 ################
2. "island" 0.014493 ##
3. "bill_depth_mm" 0.007406 #
4. "flipper_length_mm" 0.005195
5. "body_mass_g" 0.001012
6. "sex" 0.000480
7. "year" -0.000053
Variable Importance: MEAN_DECREASE_IN_AUC_3_VS_OTHERS:
1. "island" 0.002126 ################
2. "bill_length_mm" 0.001393 ###########
3. "bill_depth_mm" 0.000293 #####
4. "sex" 0.000000 ###
5. "year" 0.000000 ###
6. "body_mass_g" -0.000037 ###
7. "flipper_length_mm" -0.000550
Variable Importance: MEAN_DECREASE_IN_PRAUC_1_VS_OTHERS:
1. "bill_length_mm" 0.083122 ################
2. "island" 0.010887 ##
3. "flipper_length_mm" 0.003425
4. "bill_depth_mm" 0.002731
5. "body_mass_g" 0.000719
6. "sex" 0.000641
7. "year" 0.000000
Variable Importance: MEAN_DECREASE_IN_PRAUC_2_VS_OTHERS:
1. "bill_length_mm" 0.497611 ################
2. "island" 0.024045
3. "bill_depth_mm" 0.007734
4. "flipper_length_mm" 0.006017
5. "body_mass_g" 0.003000
6. "sex" 0.001528
7. "year" -0.000243
Variable Importance: MEAN_DECREASE_IN_PRAUC_3_VS_OTHERS:
1. "island" 0.002187 ################
2. "bill_length_mm" 0.001568 ############
3. "bill_depth_mm" 0.000495 #######
4. "sex" 0.000000 ####
5. "year" 0.000000 ####
6. "body_mass_g" -0.000053 ####
7. "flipper_length_mm" -0.000886
Variable Importance: NUM_AS_ROOT:
1. "flipper_length_mm" 157.000000 ################
2. "bill_length_mm" 76.000000 #######
3. "bill_depth_mm" 52.000000 #####
4. "island" 12.000000
5. "body_mass_g" 3.000000
Variable Importance: NUM_NODES:
1. "bill_length_mm" 778.000000 ################
2. "bill_depth_mm" 463.000000 #########
3. "flipper_length_mm" 414.000000 ########
4. "island" 342.000000 ######
5. "body_mass_g" 338.000000 ######
6. "sex" 36.000000
7. "year" 19.000000
Variable Importance: SUM_SCORE:
1. "bill_length_mm" 36515.793787 ################
2. "flipper_length_mm" 35120.434174 ###############
3. "island" 14669.408395 ######
4. "bill_depth_mm" 14515.446617 ######
5. "body_mass_g" 3485.330881 #
6. "sex" 354.201073
7. "year" 49.737758
Winner takes all: true
Out-of-bag evaluation: accuracy:0.976744 logloss:0.068949
Number of trees: 300
Total number of nodes: 5080
Number of nodes by tree:
Count: 300 Average: 16.9333 StdDev: 3.10197
Min: 11 Max: 31 Ignored: 0
----------------------------------------------
[ 11, 12) 6 2.00% 2.00% #
[ 12, 13) 0 0.00% 2.00%
[ 13, 14) 46 15.33% 17.33% #####
[ 14, 15) 0 0.00% 17.33%
[ 15, 16) 70 23.33% 40.67% ########
[ 16, 17) 0 0.00% 40.67%
[ 17, 18) 84 28.00% 68.67% ##########
[ 18, 19) 0 0.00% 68.67%
[ 19, 20) 46 15.33% 84.00% #####
[ 20, 21) 0 0.00% 84.00%
[ 21, 22) 30 10.00% 94.00% ####
[ 22, 23) 0 0.00% 94.00%
[ 23, 24) 13 4.33% 98.33% ##
[ 24, 25) 0 0.00% 98.33%
[ 25, 26) 2 0.67% 99.00%
[ 26, 27) 0 0.00% 99.00%
[ 27, 28) 2 0.67% 99.67%
[ 28, 29) 0 0.00% 99.67%
[ 29, 30) 0 0.00% 99.67%
[ 30, 31] 1 0.33% 100.00%
Depth by leafs:
Count: 2690 Average: 3.53271 StdDev: 1.06789
Min: 2 Max: 7 Ignored: 0
----------------------------------------------
[ 2, 3) 545 20.26% 20.26% ######
[ 3, 4) 747 27.77% 48.03% ########
[ 4, 5) 888 33.01% 81.04% ##########
[ 5, 6) 444 16.51% 97.55% #####
[ 6, 7) 62 2.30% 99.85% #
[ 7, 7] 4 0.15% 100.00%
Number of training obs by leaf:
Count: 2690 Average: 38.3643 StdDev: 44.8651
Min: 5 Max: 155 Ignored: 0
----------------------------------------------
[ 5, 12) 1474 54.80% 54.80% ##########
[ 12, 20) 124 4.61% 59.41% #
[ 20, 27) 48 1.78% 61.19%
[ 27, 35) 74 2.75% 63.94% #
[ 35, 42) 58 2.16% 66.10%
[ 42, 50) 85 3.16% 69.26% #
[ 50, 57) 96 3.57% 72.83% #
[ 57, 65) 87 3.23% 76.06% #
[ 65, 72) 49 1.82% 77.88%
[ 72, 80) 23 0.86% 78.74%
[ 80, 88) 30 1.12% 79.85%
[ 88, 95) 23 0.86% 80.71%
[ 95, 103) 42 1.56% 82.27%
[ 103, 110) 62 2.30% 84.57%
[ 110, 118) 115 4.28% 88.85% #
[ 118, 125) 115 4.28% 93.12% #
[ 125, 133) 98 3.64% 96.77% #
[ 133, 140) 49 1.82% 98.59%
[ 140, 148) 31 1.15% 99.74%
[ 148, 155] 7 0.26% 100.00%
Attribute in nodes:
778 : bill_length_mm [NUMERICAL]
463 : bill_depth_mm [NUMERICAL]
414 : flipper_length_mm [NUMERICAL]
342 : island [CATEGORICAL]
338 : body_mass_g [NUMERICAL]
36 : sex [CATEGORICAL]
19 : year [NUMERICAL]
Attribute in nodes with depth <= 0:
157 : flipper_length_mm [NUMERICAL]
76 : bill_length_mm [NUMERICAL]
52 : bill_depth_mm [NUMERICAL]
12 : island [CATEGORICAL]
3 : body_mass_g [NUMERICAL]
Attribute in nodes with depth <= 1:
250 : bill_length_mm [NUMERICAL]
244 : flipper_length_mm [NUMERICAL]
183 : bill_depth_mm [NUMERICAL]
170 : island [CATEGORICAL]
53 : body_mass_g [NUMERICAL]
Attribute in nodes with depth <= 2:
462 : bill_length_mm [NUMERICAL]
320 : flipper_length_mm [NUMERICAL]
310 : bill_depth_mm [NUMERICAL]
287 : island [CATEGORICAL]
162 : body_mass_g [NUMERICAL]
9 : sex [CATEGORICAL]
5 : year [NUMERICAL]
Attribute in nodes with depth <= 3:
669 : bill_length_mm [NUMERICAL]
410 : bill_depth_mm [NUMERICAL]
383 : flipper_length_mm [NUMERICAL]
328 : island [CATEGORICAL]
286 : body_mass_g [NUMERICAL]
32 : sex [CATEGORICAL]
10 : year [NUMERICAL]
Attribute in nodes with depth <= 5:
778 : bill_length_mm [NUMERICAL]
462 : bill_depth_mm [NUMERICAL]
413 : flipper_length_mm [NUMERICAL]
342 : island [CATEGORICAL]
338 : body_mass_g [NUMERICAL]
36 : sex [CATEGORICAL]
19 : year [NUMERICAL]
Condition type in nodes:
2012 : HigherCondition
378 : ContainsBitmapCondition
Condition type in nodes with depth <= 0:
288 : HigherCondition
12 : ContainsBitmapCondition
Condition type in nodes with depth <= 1:
730 : HigherCondition
170 : ContainsBitmapCondition
Condition type in nodes with depth <= 2:
1259 : HigherCondition
296 : ContainsBitmapCondition
Condition type in nodes with depth <= 3:
1758 : HigherCondition
360 : ContainsBitmapCondition
Condition type in nodes with depth <= 5:
2010 : HigherCondition
378 : ContainsBitmapCondition
Node format: NOT_SET
Training OOB:
trees: 1, Out-of-bag evaluation: accuracy:0.964286 logloss:1.28727
trees: 13, Out-of-bag evaluation: accuracy:0.94863 logloss:1.38235
trees: 29, Out-of-bag evaluation: accuracy:0.963526 logloss:0.698239
trees: 39, Out-of-bag evaluation: accuracy:0.958824 logloss:0.37345
trees: 54, Out-of-bag evaluation: accuracy:0.973837 logloss:0.171543
trees: 72, Out-of-bag evaluation: accuracy:0.97093 logloss:0.171775
trees: 82, Out-of-bag evaluation: accuracy:0.973837 logloss:0.168111
trees: 92, Out-of-bag evaluation: accuracy:0.976744 logloss:0.167506
trees: 113, Out-of-bag evaluation: accuracy:0.976744 logloss:0.170507
trees: 124, Out-of-bag evaluation: accuracy:0.976744 logloss:0.07406
trees: 135, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0739305
trees: 145, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0741686
trees: 155, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0738562
trees: 166, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0727146
trees: 177, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0721128
trees: 195, Out-of-bag evaluation: accuracy:0.976744 logloss:0.070882
trees: 205, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0705714
trees: 216, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0697382
trees: 231, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0695581
trees: 244, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0683962
trees: 255, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0693447
trees: 267, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0689024
trees: 279, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0694214
trees: 296, Out-of-bag evaluation: accuracy:0.976744 logloss:0.0691636
trees: 300, Out-of-bag evaluation: accuracy:0.976744 logloss:0.068949
Note the multiple variable importances with name MEAN_DECREASE_IN_*.
Plotting the model
Next, plot the model.
A Random Forest is a large model (this model has 300 trees and ~5k nodes; see the summary above). Therefore, only plot the first tree, and limit the nodes to depth 3.
tfdf.model_plotter.plot_model_in_colab(model, tree_idx=0, max_depth=3)
Inspect the model structure
The model structure and meta-data is
available through the inspector created by make_inspector().
inspector = model.make_inspector()
For our model, the available inspector fields are:
[field for field in dir(inspector) if not field.startswith("_")]
['MODEL_NAME', 'dataspec', 'directory', 'evaluation', 'export_to_tensorboard', 'extract_all_trees', 'extract_tree', 'features', 'file_prefix', 'header', 'iterate_on_nodes', 'label', 'label_classes', 'metadata', 'model_type', 'num_trees', 'objective', 'specialized_header', 'task', 'training_logs', 'tuning_logs', 'variable_importances', 'winner_take_all_inference']
Remember to see the API-reference or use ? for the builtin documentation.
?inspector.model_type
Some of the model meta-data:
print("Model type:", inspector.model_type())
print("Number of trees:", inspector.num_trees())
print("Objective:", inspector.objective())
print("Input features:", inspector.features())
Model type: RANDOM_FOREST Number of trees: 300 Objective: Classification(label=__LABEL, class=None, num_classes=3) Input features: ["bill_depth_mm" (1; #1), "bill_length_mm" (1; #2), "body_mass_g" (1; #3), "flipper_length_mm" (1; #4), "island" (4; #5), "sex" (4; #6), "year" (1; #7)]
evaluate() is the evaluation of the model computed during training. The dataset used for this evaluation depends on the algorithm. For example, it can be the validation dataset or the out-of-bag-dataset .
inspector.evaluation()
Evaluation(num_examples=344, accuracy=0.9767441860465116, loss=0.06894904488784283, rmse=None, ndcg=None, aucs=None, auuc=None, qini=None)
The variable importances are:
print(f"Available variable importances:")
for importance in inspector.variable_importances().keys():
print("\t", importance)
Available variable importances:
MEAN_DECREASE_IN_PRAUC_3_VS_OTHERS
MEAN_DECREASE_IN_PRAUC_1_VS_OTHERS
INV_MEAN_MIN_DEPTH
MEAN_DECREASE_IN_AUC_1_VS_OTHERS
MEAN_DECREASE_IN_AP_2_VS_OTHERS
MEAN_DECREASE_IN_AUC_3_VS_OTHERS
MEAN_DECREASE_IN_AUC_2_VS_OTHERS
MEAN_DECREASE_IN_AP_1_VS_OTHERS
NUM_AS_ROOT
NUM_NODES
MEAN_DECREASE_IN_PRAUC_2_VS_OTHERS
MEAN_DECREASE_IN_ACCURACY
SUM_SCORE
MEAN_DECREASE_IN_AP_3_VS_OTHERS
Different variable importances have different semantics. For example, a feature
with a mean decrease in auc of 0.05 means that removing this feature from
the training dataset would reduce/hurt the AUC by 5%.
# Mean decrease in AUC of the class 1 vs the others.
inspector.variable_importances()["MEAN_DECREASE_IN_AUC_1_VS_OTHERS"]
[("bill_length_mm" (1; #2), 0.0713061951754389),
("island" (4; #5), 0.007298519736842035),
("flipper_length_mm" (1; #4), 0.004505893640351366),
("bill_depth_mm" (1; #1), 0.0021244517543865804),
("body_mass_g" (1; #3), 0.0005482456140351033),
("sex" (4; #6), 0.00047971491228060437),
("year" (1; #7), 0.0)]
Plot the variable importances from the inspector using Matplotlib
import matplotlib.pyplot as plt
plt.figure(figsize=(12, 4))
# Mean decrease in AUC of the class 1 vs the others.
variable_importance_metric = "MEAN_DECREASE_IN_AUC_1_VS_OTHERS"
variable_importances = inspector.variable_importances()[variable_importance_metric]
# Extract the feature name and importance values.
#
# `variable_importances` is a list of <feature, importance> tuples.
feature_names = [vi[0].name for vi in variable_importances]
feature_importances = [vi[1] for vi in variable_importances]
# The feature are ordered in decreasing importance value.
feature_ranks = range(len(feature_names))
bar = plt.barh(feature_ranks, feature_importances, label=[str(x) for x in feature_ranks])
plt.yticks(feature_ranks, feature_names)
plt.gca().invert_yaxis()
# TODO: Replace with "plt.bar_label()" when available.
# Label each bar with values
for importance, patch in zip(feature_importances, bar.patches):
plt.text(patch.get_x() + patch.get_width(), patch.get_y(), f"{importance:.4f}", va="top")
plt.xlabel(variable_importance_metric)
plt.title("Mean decrease in AUC of the class 1 vs the others")
plt.tight_layout()
plt.show()
Finally, access the actual tree structure:
inspector.extract_tree(tree_idx=0)
Tree(root=NonLeafNode(condition=(bill_length_mm >= 43.25; miss=True, score=0.5482327342033386), pos_child=NonLeafNode(condition=(island in ['Biscoe']; miss=True, score=0.6515106558799744), pos_child=NonLeafNode(condition=(bill_depth_mm >= 17.225584030151367; miss=False, score=0.027205035090446472), pos_child=LeafNode(value=ProbabilityValue([0.16666666666666666, 0.0, 0.8333333333333334],n=6.0), idx=7), neg_child=LeafNode(value=ProbabilityValue([0.0, 0.0, 1.0],n=104.0), idx=6), value=ProbabilityValue([0.00909090909090909, 0.0, 0.990909090909091],n=110.0)), neg_child=LeafNode(value=ProbabilityValue([0.0, 1.0, 0.0],n=61.0), idx=5), value=ProbabilityValue([0.005847953216374269, 0.3567251461988304, 0.6374269005847953],n=171.0)), neg_child=NonLeafNode(condition=(bill_depth_mm >= 15.100000381469727; miss=True, score=0.150658518075943), pos_child=NonLeafNode(condition=(flipper_length_mm >= 187.5; miss=True, score=0.036139510571956635), pos_child=LeafNode(value=ProbabilityValue([1.0, 0.0, 0.0],n=104.0), idx=4), neg_child=NonLeafNode(condition=(bill_length_mm >= 42.30000305175781; miss=True, score=0.23430533707141876), pos_child=LeafNode(value=ProbabilityValue([0.0, 1.0, 0.0],n=5.0), idx=3), neg_child=NonLeafNode(condition=(bill_length_mm >= 40.55000305175781; miss=True, score=0.043961383402347565), pos_child=LeafNode(value=ProbabilityValue([0.8, 0.2, 0.0],n=5.0), idx=2), neg_child=LeafNode(value=ProbabilityValue([1.0, 0.0, 0.0],n=53.0), idx=1), value=ProbabilityValue([0.9827586206896551, 0.017241379310344827, 0.0],n=58.0)), value=ProbabilityValue([0.9047619047619048, 0.09523809523809523, 0.0],n=63.0)), value=ProbabilityValue([0.9640718562874252, 0.03592814371257485, 0.0],n=167.0)), neg_child=LeafNode(value=ProbabilityValue([0.0, 0.0, 1.0],n=6.0), idx=0), value=ProbabilityValue([0.930635838150289, 0.03468208092485549, 0.03468208092485549],n=173.0)), value=ProbabilityValue([0.47093023255813954, 0.19476744186046513, 0.33430232558139533],n=344.0)), label_classes=None)
Extracting a tree is not efficient. If speed is important, the model inspection can be done with the iterate_on_nodes() method instead. This method is a Depth First Pre-order traversals iterator on all the nodes of the model.
For following example computes how many times each feature is used (this is a kind of structural variable importance):
# number_of_use[F] will be the number of node using feature F in its condition.
number_of_use = collections.defaultdict(lambda: 0)
# Iterate over all the nodes in a Depth First Pre-order traversals.
for node_iter in inspector.iterate_on_nodes():
if not isinstance(node_iter.node, tfdf.py_tree.node.NonLeafNode):
# Skip the leaf nodes
continue
# Iterate over all the features used in the condition.
# By default, models are "oblique" i.e. each node tests a single feature.
for feature in node_iter.node.condition.features():
number_of_use[feature] += 1
print("Number of condition nodes per features:")
for feature, count in number_of_use.items():
print("\t", feature.name, ":", count)
Number of condition nodes per features:
bill_length_mm : 778
bill_depth_mm : 463
flipper_length_mm : 414
island : 342
body_mass_g : 338
year : 19
sex : 36
Creating a model by hand
In this section you will create a small Random Forest model by hand. To make it extra easy, the model will only contain one simple tree:
3 label classes: Red, blue and green.
2 features: f1 (numerical) and f2 (string categorical)
f1>=1.5
├─(pos)─ f2 in ["cat","dog"]
│ ├─(pos)─ value: [0.8, 0.1, 0.1]
│ └─(neg)─ value: [0.1, 0.8, 0.1]
└─(neg)─ value: [0.1, 0.1, 0.8]
# Create the model builder
builder = tfdf.builder.RandomForestBuilder(
path="/tmp/manual_model",
objective=tfdf.py_tree.objective.ClassificationObjective(
label="color", classes=["red", "blue", "green"]))
Each tree is added one by one.
# So alias
Tree = tfdf.py_tree.tree.Tree
SimpleColumnSpec = tfdf.py_tree.dataspec.SimpleColumnSpec
ColumnType = tfdf.py_tree.dataspec.ColumnType
# Nodes
NonLeafNode = tfdf.py_tree.node.NonLeafNode
LeafNode = tfdf.py_tree.node.LeafNode
# Conditions
NumericalHigherThanCondition = tfdf.py_tree.condition.NumericalHigherThanCondition
CategoricalIsInCondition = tfdf.py_tree.condition.CategoricalIsInCondition
# Leaf values
ProbabilityValue = tfdf.py_tree.value.ProbabilityValue
builder.add_tree(
Tree(
NonLeafNode(
condition=NumericalHigherThanCondition(
feature=SimpleColumnSpec(name="f1", type=ColumnType.NUMERICAL),
threshold=1.5,
missing_evaluation=False),
pos_child=NonLeafNode(
condition=CategoricalIsInCondition(
feature=SimpleColumnSpec(name="f2",type=ColumnType.CATEGORICAL),
mask=["cat", "dog"],
missing_evaluation=False),
pos_child=LeafNode(value=ProbabilityValue(probability=[0.8, 0.1, 0.1], num_examples=10)),
neg_child=LeafNode(value=ProbabilityValue(probability=[0.1, 0.8, 0.1], num_examples=20))),
neg_child=LeafNode(value=ProbabilityValue(probability=[0.1, 0.1, 0.8], num_examples=30)))))
Conclude the tree writing
builder.close()
[INFO 24-04-20 11:24:54.9480 UTC kernel.cc:1233] Loading model from path /tmp/manual_model/tmp/ with prefix f938aac6d7ed44f5 [INFO 24-04-20 11:24:54.9483 UTC decision_forest.cc:734] Model loaded with 1 root(s), 5 node(s), and 2 input feature(s). [INFO 24-04-20 11:24:54.9483 UTC kernel.cc:1061] Use fast generic engine INFO:tensorflow:Assets written to: /tmp/manual_model/assets INFO:tensorflow:Assets written to: /tmp/manual_model/assets
Now you can open the model as a regular keras model, and make predictions:
manual_model = tf_keras.models.load_model("/tmp/manual_model")
[INFO 24-04-20 11:24:56.1029 UTC kernel.cc:1233] Loading model from path /tmp/manual_model/assets/ with prefix f938aac6d7ed44f5 [INFO 24-04-20 11:24:56.1032 UTC decision_forest.cc:734] Model loaded with 1 root(s), 5 node(s), and 2 input feature(s). [INFO 24-04-20 11:24:56.1032 UTC kernel.cc:1061] Use fast generic engine
examples = tf.data.Dataset.from_tensor_slices({
"f1": [1.0, 2.0, 3.0],
"f2": ["cat", "cat", "bird"]
}).batch(2)
predictions = manual_model.predict(examples)
print("predictions:\n",predictions)
2/2 [==============================] - 1s 3ms/step predictions: [[0.1 0.1 0.8] [0.8 0.1 0.1] [0.1 0.8 0.1]]
Access the structure:
yggdrasil_model_path = manual_model.yggdrasil_model_path_tensor().numpy().decode("utf-8")
print("yggdrasil_model_path:",yggdrasil_model_path)
inspector = tfdf.inspector.make_inspector(yggdrasil_model_path)
print("Input features:", inspector.features())
yggdrasil_model_path: /tmp/manual_model/assets/ Input features: ["f1" (1; #1), "f2" (4; #2)]
And of course, you can plot this manually constructed model:
tfdf.model_plotter.plot_model_in_colab(manual_model)