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Next, we give this configuration to Evaluator and run it.
# Use TFMA to compute a evaluation statistics over features of a model and # validate them against a baseline. # The model resolver is only required if performing model validation in addition # to evaluation. In this case we validate against the latest blessed model. If # no model has been blessed before (as in this c...
site/en-snapshot/tfx/tutorials/tfx/components.ipynb
tensorflow/docs-l10n
apache-2.0
Using the evaluation output we can show the default visualization of global metrics on the entire evaluation set.
context.show(evaluator.outputs['evaluation'])
site/en-snapshot/tfx/tutorials/tfx/components.ipynb
tensorflow/docs-l10n
apache-2.0
To see the visualization for sliced evaluation metrics, we can directly call the TensorFlow Model Analysis library.
import tensorflow_model_analysis as tfma # Get the TFMA output result path and load the result. PATH_TO_RESULT = evaluator.outputs['evaluation'].get()[0].uri tfma_result = tfma.load_eval_result(PATH_TO_RESULT) # Show data sliced along feature column trip_start_hour. tfma.view.render_slicing_metrics( tfma_result, ...
site/en-snapshot/tfx/tutorials/tfx/components.ipynb
tensorflow/docs-l10n
apache-2.0
This visualization shows the same metrics, but computed at every feature value of trip_start_hour instead of on the entire evaluation set. TensorFlow Model Analysis supports many other visualizations, such as Fairness Indicators and plotting a time series of model performance. To learn more, see the tutorial. Since we ...
blessing_uri = evaluator.outputs['blessing'].get()[0].uri !ls -l {blessing_uri}
site/en-snapshot/tfx/tutorials/tfx/components.ipynb
tensorflow/docs-l10n
apache-2.0
Pusher The Pusher component is usually at the end of a TFX pipeline. It checks whether a model has passed validation, and if so, exports the model to _serving_model_dir.
pusher = tfx.components.Pusher( model=trainer.outputs['model'], model_blessing=evaluator.outputs['blessing'], push_destination=tfx.proto.PushDestination( filesystem=tfx.proto.PushDestination.Filesystem( base_directory=_serving_model_dir))) context.run(pusher)
site/en-snapshot/tfx/tutorials/tfx/components.ipynb
tensorflow/docs-l10n
apache-2.0
Assume we have a FATE Flow Service in 127.0.0.1:9380(defaults in standalone), then exec
!pipeline init --ip 127.0.0.1 --port 9380
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
upload data Before start a modeling task, the data to be used should be uploaded. Typically, a party is usually a cluster which include multiple nodes. Thus, when we upload these data, the data will be allocated to those nodes.
from pipeline.backend.pipeline import PipeLine
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Make a pipeline instance: - initiator: * role: guest * party: 9999 - roles: * guest: 9999 note that only local party id is needed.
pipeline_upload = PipeLine().set_initiator(role='guest', party_id=9999).set_roles(guest=9999)
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Define partitions for data storage
partition = 4
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Define table name and namespace, which will be used in FATE job configuration
dense_data_guest = {"name": "breast_hetero_guest", "namespace": f"experiment"} dense_data_host = {"name": "breast_hetero_host", "namespace": f"experiment"} tag_data = {"name": "breast_hetero_host", "namespace": f"experiment"}
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Now, we add data to be uploaded. To create uuid as sid, turn on extend_sid option. Alternatively, set auto_increasing_sid to make extended sid starting at 0.
data_base = "/workspace/FATE/" pipeline_upload.add_upload_data(file=os.path.join(data_base, "examples/data/breast_hetero_guest.csv"), table_name=dense_data_guest["name"], # table name namespace=dense_data_guest["namespace"], # namespace...
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
We can then upload data
pipeline_upload.upload(drop=1)
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
After uploading, we can then start modeling. Here we build a Hetero SecureBoost model the same way as in this demo, but note how specificaiton of DataTransform module needs to be adjusted to crrectly load in match id.
from pipeline.backend.pipeline import PipeLine from pipeline.component import Reader, DataTransform, Intersection, HeteroSecureBoost, Evaluation from pipeline.interface import Data pipeline = PipeLine() \ .set_initiator(role='guest', party_id=9999) \ .set_roles(guest=9999, host=10000) reader_0 = Reade...
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Add components to pipeline, in order of execution: - data_transform_0 comsume reader_0's output data - intersect_0 comsume data_transform_0's output data - hetero_secureboost_0 consume intersect_0's output data - evaluation_0 consume hetero_secureboost_0's prediciton result on training data Then compile our pipeline t...
pipeline.add_component(reader_0) pipeline.add_component(data_transform_0, data=Data(data=reader_0.output.data)) pipeline.add_component(intersect_0, data=Data(data=data_transform_0.output.data)) pipeline.add_component(hetero_secureboost_0, data=Data(train_data=intersect_0.output.data)) pipeline.add_component(evaluation_...
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Now, submit(fit) our pipeline:
pipeline.fit()
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
Check data output on FATEBoard or download component output data to see now each data instance has a uuid as sid.
import json print(json.dumps(pipeline.get_component("data_transform_0").get_output_data(limits=3), indent=4))
doc/tutorial/pipeline/pipeline_tutorial_match_id.ipynb
FederatedAI/FATE
apache-2.0
First, data following a (zero-inflated) negative binomial (ZINB) distribution is created for testing purposes. Test size and distribution parameters can be specified. For a specified number of marker genes in a cluster, distribution of these genes follows a different ZINB distribution. We use the following notation: $z...
seed(1234) # n_cluster needs to be smaller than n_simulated_cells, n_marker_genes needs to be smaller than n_simulated_genes n_simulated_cells=1000 n_simulated_genes=100 n_cluster=100 n_marker_genes=10 # Specify parameter between 0 and 1 for zero_inflation and p, positive integer for r # Differential gene expression is...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
Create data. Both sample names and variable names are simply intgers starting from 0.
adata=AnnData(np.multiply(binomial(1,reference_zero_inflation,(n_simulated_cells,n_simulated_genes)), negative_binomial(reference_n,reference_p,(n_simulated_cells,n_simulated_genes)))) # adapt marker_genes for cluster adata.X[0:n_cluster,0:n_marker_genes]=np.multiply(binomial(1,cluster_zero_i...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
Cluster according to true grouping: The following code includes the true grouping such that it can be accessed by normal function calling of sc.tl.rank_genes_groups(adata,'true_groups') or, respectively, sc.tl.rank_genes_groups(adata,'true_groups', test_type='wilcoxon')
import pandas as pd smp='true_groups' true_groups_int=np.ones((n_simulated_cells,)) true_groups_int[0:n_cluster]=0 true_groups=list() for i,j in enumerate(true_groups_int): true_groups.append(str(j)) adata.smp['true_groups']=pd.Categorical(true_groups, dtype='category') adata.uns[smp + '_order']=np.asarray(['0','1...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
Testing Case 1: No mean difference, large variance difference. Using the data created above, we get the following expectation and variance $\mathbb{E}[Z_r]=\mathbb{E}[Z_c]=0.9$ $\mathbb{V}[Z_r]=8.19$ $\mathbb{V}[Z_c]=1.89$
sc.tl.rank_genes_groups(adata, 'true_groups') sc.pl.rank_genes_groups(adata, n_genes=20) sc.tl.rank_genes_groups(adata, 'true_groups', test_type='wilcoxon') sc.pl.rank_genes_groups(adata, n_genes=20)
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
As can be seen above, not on only does the wilcoxon-rank-sum test detect all marker genes, but there is also a clear difference to all other genes in ranking. Case 2: No mean difference, smaller variance difference
# n_cluster needs to be smaller than n_simulated_cells, n_marker_genes needs to be smaller than n_simulated_genes n_simulated_cells=1000 n_simulated_genes=100 n_cluster=100 n_marker_genes=10 # Specify parameter between 0 and 1 for zero_inflation and p, positive integer for r # Differential gene expression is simulated ...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
This parameter initialization leads to the following expectations/ variances: $\mathbb{E}[Z_r]=\mathbb{E}[Z_c]=0.9$ $\mathbb{V}[Z_r]=6.39$ $\mathbb{V}[Z_c]=1.89$
adata=AnnData(np.multiply(binomial(1,reference_zero_inflation,(n_simulated_cells,n_simulated_genes)), negative_binomial(reference_n,reference_p,(n_simulated_cells,n_simulated_genes)))) # adapt marker_genes for cluster adata.X[0:n_cluster,0:n_marker_genes]=np.multiply(binomial(1,cluster_zero_i...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
With smaller difference in variance, still all marker genes are detected, but less clearly. Case 3: Small difference in expectation, difference in variance
# n_cluster needs to be smaller than n_simulated_cells, n_marker_genes needs to be smaller than n_simulated_genes n_simulated_cells=1000 n_simulated_genes=100 n_cluster=100 n_marker_genes=10 # Specify parameter between 0 and 1 for zero_inflation and p, positive integer for r # Differential gene expression is simulated ...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
This parameter initialization leads to the following expectations/ variances: $\mathbb{E}[Z_r]=0.9$ $\mathbb{E}[Z_c]=1.47$ $\mathbb{V}[Z_r]=6.39$ $\mathbb{V}[Z_c]=2.92$
adata=AnnData(np.multiply(binomial(1,reference_zero_inflation,(n_simulated_cells,n_simulated_genes)), negative_binomial(reference_n,reference_p,(n_simulated_cells,n_simulated_genes)))) # adapt marker_genes for cluster adata.X[0:n_cluster,0:n_marker_genes]=np.multiply(binomial(1,cluster_zero_i...
171106_t-test_wilcoxon_comparison/Generic Comparison T-Test Wilcoxon-Rank-Sum Test.ipynb
theislab/scanpy_usage
bsd-3-clause
In AXON it will be formatted as: ``` yaml application: "myapp" version: "alpha-001" runtime: "python27" api_version: 1 threadsafe: true url handlers handlers: [ { url: "/" script: "home.app" } { url: "/index.html" script: "home.app" } { url: "/stylesheets" static_dir: "stylesheets" } { url: "/(..(gif|png|...
# print all urls import axon val = axon.load("example_config1.axon") print([entry["url"] for entry in val["handlers"]])
examples/axon_readable_as_yaml.ipynb
intellimath/pyaxon
mit
With AXON it can be also presented in the following form: ``` yaml _ application: "myapp" version: "alpha-001" runtime: "python27" api_version: 1 threadsafe: true # url handlers handlers _ url: "/" script: "home.app" _ url: "/index.html" script: "home.app" _ url: "...
# print all urls vals = axon.load("example_config2.axon") print([entry.url for entry in vals[0].handlers])
examples/axon_readable_as_yaml.ipynb
intellimath/pyaxon
mit
As shown above, I managed to collect data for 56 exams. It seems that the minimum mean mark was of 37, and the maximum was of 83.66. On average, it looks like exams tend to end up with a mark slightly above 60 (std of 9.39), about 66% percent have been closed exams, and I collected slightly more data from 3rd years (as...
# Create a quick function to allow reusing def scatter_plot(independent, dependent, title="", xlabel="", ylabel=""): plt.scatter(independent,dependent) plt.title(title) plt.xlabel(xlabel) plt.ylabel(ylabel) plt.show() scatter_plot(data['likes'],data['mean'], title="Relationsh...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Alright, there is very little structure here, but let's see how it looks when we use the percentage of students.
data['likes_normalised'] = (100 * data['likes'])/data['number_of_students'] scatter_plot(data['likes_normalised'],data['mean'], title="Relationship between percentage of likes and mean mark", xlabel="Percentage of students who liked the announcements", ...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Quite a bit better, but let's do it for the median as it seems like a more intuitive measurement here: half the students below the median got less than the mark indicated on the y axis. Also, the median is more resilient to outliers which may be helpful in this case.
scatter_plot(data['likes_normalised'],data['median'], title="Relationship between percentage of likes and median mark", xlabel="Percentage of students who liked the announcements", ylabel="Median mark")
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Alright, without starting to remove outliers, this seems to be the best I have. I will stay away from outlier detection, and from the graph there doesn't seem to be any really obvious one (maybe besides that one at 80+ median, but I won't go there). The structure looks like it can be fitted with a polynomial curve, so ...
from sklearn import linear_model # Convert series to dataframes to prepare them for fitting X = pd.DataFrame(data['likes_normalised']) y = pd.DataFrame(data['median']) # Add a squared feature X = pd.concat([X,pow(X,2)],axis=1) # Fit data with linear regression model_linear = linear_model.LinearRegression() model_lin...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Looks about right to me. I don't think stopping here would be a bad decision, but for the sake of it, I will try to fit it with a cubic polynomial.
# Add a 3rd power and fit the new data X_ = pd.concat([X,pow(X.iloc[:,0],3)],axis=1) model_linear.fit(X_,y) test_x_ = pd.concat([test_x, pow(test_x.iloc[:,0],3)],axis=1) plt.plot(test_x_.iloc[:,0],model_linear.predict(test_x_)) # Plot points scatter_plot(X_[[0]],y, title="Relationship between per...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Looks pretty, but it likely overfits. So let's try to add L2 regularization and find the regularization parameter through 10-fold cross validation.
from sklearn.linear_model import RidgeCV list_reg_params = np.linspace(0.00001, X_.max().max() * 100, 2000) model_ridge = linear_model.RidgeCV(alphas=list_reg_params, cv=10) model_ridge.fit(X_,y) reg_param = model_ridge.alpha_ print("The regularization parameter that provided the best results was {}.".format(reg_para...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
The regularization parameter introduced only a very subtle difference. It's also a very big number as I haven't normalised the data. Now let's see which of the 2 polynomial curves fit the data better. Evaluating the models
model_ridge_reg = linear_model.Ridge(alpha=reg_param) from sklearn import cross_validation scores_quadratic = abs(cross_validation.cross_val_score( model_linear, X, y, cv=10, scoring="mean_absolute_error")) scores_cubic = abs(cross_validation.cross_val_score( model_ridge_reg, X_, y, cv=10, scoring="me...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Not too bad. An error of less than 7 marks is better than I expected. Now for a comparison test, let's just predict that the median of a module is the mean of the medians of all the other modules (but using K-fold CV).
from sklearn.metrics import mean_absolute_error from sklearn.cross_validation import KFold kf = KFold(X.shape[0], n_folds=10) scores_naive = [] for train, test in kf: train_mean = data['median'][train].mean() scores_naive.append(mean_absolute_error(data['median'][test], [train_mean] * len(test))) print("A...
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
D'aww, the regression predictor is not much better than the naive one. At least it's not worse! As a last test, let's see what are the chances that the the regression results are better just by chance. For this, a paired one-tailed t-test will be performed, with the null hypothesis that the 2 algorithms perform the sam...
from scipy.stats import ttest_rel results = ttest_rel(scores_naive, scores_cubic) print("P-value: {:.4f}" .format(results.pvalue/2)) # Dividing by 2 because it's one-tailed
notebooks/predicting_marks_by_facebook_likes.ipynb
liviu-/notebooks
mit
Local team Happens to be the Carolina Panthers. So let's look at their offence.
car = df[(df.OffenseTeam=='CAR')]
nfl_viz.ipynb
fdion/infographics_research
mit
Pandas plot does a decent job, but doesn't know about categoricals. We can't use the game date string for X axis. Here we use the datetime we calculated from quarter, mins etc. But now it thinks it's a time series. Which it looks like one. Consider it instead a form of parallel plot, ignoring the slope graph between ea...
ax = car.plot(x='datetime', y='Yards')
nfl_viz.ipynb
fdion/infographics_research
mit
Not bad, but not completely helpful. Sure, pandas also has bar plots. But I think something else could be better visually. Let's see what Seaborn has to offer. How about a strip plot? It is a scatter plot for categorical data. We'll add jitter on the x axis to better see the data
g = sns.stripplot(x='GameDate', y='Yards', data=car, jitter=True) for item in g.get_xticklabels(): item.set_rotation(60) # We can also alter the look of the strip plot significantly g = sns.stripplot(x='Yards', y='GameDate', data=car, palette="Set2", size=6, marker="D", edgecolor="gray", alpha=.25)
nfl_viz.ipynb
fdion/infographics_research
mit
Dare to compare How about comparing two teams? Say, Carolina and Atlanta. Let's see how they do in yards (loss and gains) per quarters, for this season up to 9/13.
car_atl = df[(df.OffenseTeam=='CAR')|(df.OffenseTeam=='ATL')]
nfl_viz.ipynb
fdion/infographics_research
mit
Colors can really improve readability. Atlanta Falcons primary color is red and Carolina Panthers primary color is light blue. Using those (context manager with color_palette):
with sns.color_palette([sns.color_palette("muted")[2],sns.color_palette("muted")[5]]): g = sns.stripplot(x='Quarter', y='Yards', data=car_atl, hue='OffenseTeam', jitter=True) g.hlines(0,-1,6, color='grey')
nfl_viz.ipynb
fdion/infographics_research
mit
Distribution We can also look at the distribution using plot types that are specifically designed for this. One pandas dataframe method is boxplot. Does the job, although we can make something prettier than this.
ax = car.boxplot(column='Yards', by='GameDate') ax.set_title("Carolina offence Yardage by game")
nfl_viz.ipynb
fdion/infographics_research
mit
Let's have a look at the same thing using Seaborn. We'll fix the x axis tick labels too, rotating them.
g = sns.boxplot(data=car, y='Yards', x='GameDate') for item in g.get_xticklabels(): item.set_rotation(60)
nfl_viz.ipynb
fdion/infographics_research
mit
Finally, let's look at one more way to look at the distribution of data using Seaborn's violin plot.
g = sns.violinplot(data=car, x='Yards', y='GameDate', orient='h') g.vlines(0,-1,15, alpha=0.5)
nfl_viz.ipynb
fdion/infographics_research
mit
La pizza Prenons comme exemple le prix des pizzas par diametre.
Diametre = [[6], [9], [12], [15], [18], [30]] prix = [[7], [9], [13], [17.5], [18], [24]] plt.figure() plt.title('Pizza v diametre') plt.xlabel('Diametre (cm)') plt.ylabel(u'Prix (€)') plt.plot(Diametre, prix, 'k.') plt.axis([0, 32, 0, 25]) plt.grid(True) plt.show()
practicum/05_regression/regression-lineaire.ipynb
JeffAbrahamson/MLWeek
gpl-3.0
Et si on trouvait une pizza de 25 cm de diametre. Quel serait un prix raisonnable selon notre modèle?
from sklearn.linear_model import LinearRegression model = LinearRegression() X = Diametre y = prix model.fit(X, y) print(u'Une pizza à 25 cm doit coûter {px:.2f} €'.format( px=model.predict([[12]])[0][0]))
practicum/05_regression/regression-lineaire.ipynb
JeffAbrahamson/MLWeek
gpl-3.0
La class sklearn.linear_model.LinearRegression est un estimateur (estimator). Un estimateur prédit une valeur à partir de données observées. Brèf, ça crée un modèle. Tous les estimateurs en scikit-learn implémentent les méthodes fit() et predict(). Example : la diabète Scikit-learn propose des exemples d'ensemble de ...
# Code source: Jaques Grobler # License: BSD 3 clause import matplotlib.pyplot as plt import numpy as np from sklearn import datasets, linear_model # Load the diabetes dataset diabetes = datasets.load_diabetes() # Use only one feature diabetes_X = diabetes.data[:, np.newaxis] diabetes_X_temp = diabetes_X[:, :, 2] ...
practicum/05_regression/regression-lineaire.ipynb
JeffAbrahamson/MLWeek
gpl-3.0
Generate data
# adjacency matrix W = np.zeros((num_feats, num_feats)) for i in range(num_feats/mod_size): W[i*mod_size:(i+1)*mod_size, i*mod_size:(i+1)*mod_size] = np.ones((mod_size, mod_size)) if not i == (num_feats/mod_size - 1): W[(i+1)*mod_size-1, (i+1)*mod_size] = 1 W[(i+1)*mod_size, (i+1)*mod_size-1] = ...
StructuredSparsityDataGeneration.ipynb
chagaz/sfan
mit
Save generated data The data used in the StructuredSparsity.ipnb notebook is saved under data/struct_spars. Here it will be generated under data/my_struct_spars.
data_rep = 'data/my_struct_spars' X_fname = '%s/X.data' % data_rep y_fname = '%s/y.data' % data_rep W_fname = '%s/W.data' % data_rep causl_fname = '%s/causl.data' % data_rep wghts_fname = '%s/w_causl.data' % data_rep np.savetxt(X_fname, X, fmt='%d') np.savetxt(y_fname, y) np.savetxt(W_fname, W, fmt='%.1f') np.savetxt(...
StructuredSparsityDataGeneration.ipynb
chagaz/sfan
mit
對原始資料進行 Sacle to 0~1 之間,避免 weight 太劇烈變動,導至 learning rate 難以設定
from sklearn.preprocessing import scale,MinMaxScaler scaler1 = MinMaxScaler() scaler2 = MinMaxScaler() f1 = f2.reshape([f1.shape[0],1]) f2 = f2.reshape([f2.shape[0],1]) scaler1.fit(f1) scaler2.fit(f2) f1 = scaler1.transform(f1) f2 = scaler2.transform(f2) f1 = f1.reshape(f1.shape[0]) f2 = f2.reshape(f2.shape[0]) ...
LogisticRegression.ipynb
texib/deeplearning_homework
mit
LogisticRegression 公式推導如下 推導過程請參考 : http://speech.ee.ntu.edu.tw/~tlkagk/courses/ML_2017/Lecture/Logistic%20Regression%20(v4).pdf 中的 3~13 頁,其重點步驟如下 令 $y=sigmoid(w*x+b)=f_{w,b}$ 我們想要 Maxima右邊這個式之 => $ ArgMaxL_{w,b}= \prod\left( \hat yf_{w,b} + (1-\hat y)(1-f_{w,b}) \right) $ 但如果我們要看成 Lose Function 反過加上個負號並取 Log 方便計算,所以式...
import math w1 =1 w2 =1 b = 0 r = 0.001 def fx(x1,x2): temp = w1*x1 + w2*x2 + b y_head = 1. / (1. + math.exp(-1.*temp)) return y_head def cross_entropy(Y, A): m = len(A) cost = -(1.0 / m) * np.sum(Y * np.log(A) + (1 - Y) * np.log(1 - A)) return cost for i in range(10000): w1_delta=0 ...
LogisticRegression.ipynb
texib/deeplearning_homework
mit
Initiate experiment with this input file:
importlib.reload(pynoddy.history) importlib.reload(pynoddy.experiment) from pynoddy.experiment import monte_carlo ue = pynoddy.experiment.Experiment(history) ue.change_cube_size(100) ue.plot_section('y')
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Before we start to draw random realisations of the model, we should first store the base state of the model for later reference. This is simply possibel with the freeze() method which stores the current state of the model as the "base-state":
ue.freeze()
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
We now intialise the random generator. We can directly assign a random seed to simplify reproducibility (note that this is not essential, as it would be for the definition in a script function: the random state is preserved within the model and could be retrieved at a later stage, as well!):
ue.set_random_seed(12345)
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
The next step is to define probability distributions to the relevant event parameters. Let's first look at the different events:
ue.info(events_only = True) ev2 = ue.events[2] ev2.properties
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Next, we define the probability distributions for the uncertain input parameters:
param_stats = [{'event' : 2, 'parameter': 'Slip', 'stdev': 300.0, 'type': 'normal'}, {'event' : 2, 'parameter': 'Dip', 'stdev': 10.0, 'type': 'normal'},] ue.set_parameter_statistics(param_stats) resolution = 100 ue.cha...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
This example shows how the base module for reproducible experiments with kinematics can be used. For further specification, child classes of Experiment can be defined, and we show examples of this type of extension in the next sections. Adjustments to generate training set First step: generate more layers and randomly ...
ue.random_draw() s1 = ue.get_section('y') s1.block.shape s1.block[np.where(s1.block == 3)] = 1 s1.plot_section('y', cmap='Greys')
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Idea: generate many layers, then randomly extract a couple of these and also assign different density/ color values:
nm = pynoddy.history.NoddyHistory() # add stratigraphy n_layers = 8 strati_options['num_layers'] = n_layers strati_options['layer_names'] = [] strati_options['layer_thickness'] = [] for n in range(n_layers): strati_options['layer_names'].append("layer %d" % n) strati_options['layer_thickness'].append(5000./...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
All in one function Generate images for normal faults
# back to before: re-initialise model: nm = pynoddy.history.NoddyHistory() # add stratigraphy n_layers = 18 strati_options['num_layers'] = n_layers strati_options['layer_names'] = [] strati_options['layer_thickness'] = [] for n in range(n_layers): strati_options['layer_names'].append("layer %d" % n) strati_...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Generate training set for normal faults:
n_train = 10000 F_train = np.empty((n_train, 28*28)) ue.change_cube_size(100) for i in range(n_train): # randomly select layers: ue.random_draw() s1 = ue.get_section('y') # create "feature" model: f1 = s1.block.copy() # randomly select layers: f1 = np.squeeze(f1) # n_featuers: number o...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Generate reverse faults And now: the same for reverse faults:
# back to before: re-initialise model: nm = pynoddy.history.NoddyHistory() # add stratigraphy n_layers = 18 strati_options['num_layers'] = n_layers strati_options['layer_names'] = [] strati_options['layer_thickness'] = [] for n in range(n_layers): strati_options['layer_names'].append("layer %d" % n) strati_...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Generate simple layer structure No need for noddy, in this simple case - just adapt a numpy array:
l1 = np.empty_like(s1.block[:,0,:]) n_layers = 18 for i in range(l1.shape[0]): l1[:,i] = i l1_ori = np.floor(l1*n_layers/l1.shape[0]) F_train_line = np.empty((n_train, 28*28)) for i in range(n_train): n_features = 4 vals = np.random.randint(0,255,size=n_features) l1 = l1_ori.copy() for n in ran...
docs/notebooks/Training_Set_3.ipynb
flohorovicic/pynoddy
gpl-2.0
Using 8 estimators (usage of one per core if 8 cores (jobs) are used) One RandomForestClassifier (RFC) for each number of jobs (1 to 8 (inclusive)) is instantiated and trained on the training set of 200k elements. During the training the train time is measured with the magic %timeit function and stored in an array.
# Create Random Forest Classifier estimators = 8 # For mapping one estimator per core in case of max 8 cores jobs = 8 time_it_results = [] for _ in range(jobs): rf_class = RandomForestClassifier(n_estimators=estimators, n_jobs=(_+1)) tr = %timeit -o rf_class.fit(X_train, Y_train) time_it_results.append(tr)...
notebooks/henrik_ueb01/02_Classification.ipynb
hhain/sdap17
mit
Plot of the training time in seconds of each RFC against the number of used cores (number of jobs)
x = np.arange(1,9) labels = ['%i. Core' % i for i in x] fig = plt.figure() fig.suptitle('Training Time per number of cores') ax = fig.add_subplot(111) ax.set_xlabel('Number of cores') ax.set_ylabel('Training time (s)') ax.plot(x, best_times) plt.xticks(x, labels, rotation='vertical') plt.show()
notebooks/henrik_ueb01/02_Classification.ipynb
hhain/sdap17
mit
特徴量列を使用して構造化データを分類する <table class="tfo-notebook-buttons" align="left"> <td> <a target="_blank" href="https://www.tensorflow.org/tutorials/structured_data/feature_columns"><img src="https://www.tensorflow.org/images/tf_logo_32px.png">TensorFlow.org で表示</a> </td> <td> <a target="_blank" href="https://colab.re...
!pip install sklearn import numpy as np import pandas as pd import tensorflow as tf from tensorflow import feature_column from tensorflow.keras import layers from sklearn.model_selection import train_test_split
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
Pandasを使ったデータフレーム作成 Pandasは、構造化データの読み込みや操作のための便利なユーティリティを持つPythonのライブラリです。ここでは、Pandasを使ってURLからデータをダウンロードし、データフレームに読み込みます。
URL = 'https://storage.googleapis.com/applied-dl/heart.csv' dataframe = pd.read_csv(URL) dataframe.head() dataframe.head()
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
ターゲット変数を作成する 元のデータセットでは、ペットが引き取られるまでの期間 (1 週目、1 か月目、3 か月目など) を予測することがタスクとなっていますが、このチュートリアルでは、このタスクを単純化します。ここでは、このタスクを二項分類問題にし、単にペットが引き取られるかどうかのみを予測します。 ラベルの列を変更すると、0 は引き取られなかった、1 は引き取られたことを示すようになります。
# In the original dataset "4" indicates the pet was not adopted. dataframe['target'] = np.where(dataframe['AdoptionSpeed']==4, 0, 1) # Drop un-used columns. dataframe = dataframe.drop(columns=['AdoptionSpeed', 'Description'])
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
データフレームを、訓練用、検証用、テスト用に分割 ダウンロードしたデータセットは1つのCSVファイルです。これを、訓練用、検証用、テスト用のデータセットに分割します。
train, test = train_test_split(dataframe, test_size=0.2) train, val = train_test_split(train, test_size=0.2) print(len(train), 'train examples') print(len(val), 'validation examples') print(len(test), 'test examples')
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
tf.dataを使った入力パイプラインの構築 次に、tf.data を使ってデータフレームをラップします。こうすることで、特徴量の列を Pandas データフレームの列からモデルトレーニング用の特徴量へのマッピングするための橋渡し役として使うことができます。(メモリに収まらないぐらいの) 非常に大きな CSV ファイルを扱う場合には、tf.data を使ってディスクから直接 CSV ファイルを読み込むことになります。この方法は、このチュートリアルでは取り上げません。
# Pandasデータフレームからtf.dataデータセットを作るためのユーティリティメソッド def df_to_dataset(dataframe, shuffle=True, batch_size=32): dataframe = dataframe.copy() labels = dataframe.pop('target') ds = tf.data.Dataset.from_tensor_slices((dict(dataframe), labels)) if shuffle: ds = ds.shuffle(buffer_size=len(dataframe)) ds = ds.batch(...
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
入力パイプラインを理解する 入力パイプラインを構築したので、それが返すデータのフォーマットを見るために呼び出してみましょう。出力を読みやすくするためにバッチサイズを小さくしてあります。
for feature_batch, label_batch in train_ds.take(1): print('Every feature:', list(feature_batch.keys())) print('A batch of ages:', feature_batch['Age']) print('A batch of targets:', label_batch )
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
ご覧のとおり、データセットは、データフレームの行から列の値にマップしている列名の (データフレームの列名) のディクショナリを返しています。 特徴量列の様々な型のデモ TensorFlow には様々な型の特徴量列があります。このセクションでは、いくつかの型の特徴量列を作り、データフレームの列をどのように変換するかを示します。
# いくつかの型のfeature columnsを例示するためこのバッチを使用する example_batch = next(iter(train_ds))[0] # feature columnsを作りデータのバッチを変換する # ユーティリティメソッド def demo(feature_column): feature_layer = layers.DenseFeatures(feature_column) print(feature_layer(example_batch).numpy())
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
数値コラム 特徴量列の出力はモデルへの入力になります (上記で定義したデモ関数を使うと、データフレームの列がどのように変換されるかを見ることができます)。数値列は、最も単純な型の列です。数値列は実数特徴量を表現するのに使われます。この列を使う場合、モデルにはデータフレームの列の値がそのまま渡されます。
photo_count = feature_column.numeric_column('PhotoAmt') demo(photo_count)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
PetFinder データセットでは、データフレームのほとんどの列がカテゴリカル型です。 バケット化コラム 数値をそのままモデルに入力するのではなく、値の範囲に基づいた異なるカテゴリに分割したいことがあります。例えば、人の年齢を表す生データを考えてみましょう。バケット化列を使うと年齢を数値列として表現するのではなく、年齢をいくつかのバケットに分割できます。以下のワンホット値が、各行がどの年齢範囲にあるかを表していることに注目してください。
age = feature_column.numeric_column('Age') age_buckets = feature_column.bucketized_column(age, boundaries=[1, 3, 5]) demo(age_buckets)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
カテゴリー型コラム このデータセットでは、型は (「犬」や「猫」などの) 文字列として表現されています。文字列を直接モデルに入力することはできません。まず、文字列を数値にマッピングする必要があります。カテゴリカル語彙列を使うと、(上記で示した年齢バケットのように) 文字列をワンホットベクトルとして表現することができます。語彙はcategorical_column_with_vocabulary_list を使ってリストで渡すか、categorical_column_with_vocabulary_file を使ってファイルから読み込むことができます。
thal = feature_column.categorical_column_with_vocabulary_list( 'thal', ['fixed', 'normal', 'reversible']) thal_one_hot = feature_column.indicator_column(thal) demo(thal_one_hot)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
埋め込み型コラム 数種類の文字列ではなく、カテゴリごとに数千 (あるいはそれ以上) の値があるとしましょう。カテゴリの数が多くなってくると、様々な理由から、ワンホットエンコーディングを使ってニューラルネットワークをトレーニングすることが難しくなります。埋め込み列を使うと、こうした制約を克服することが可能です。埋め込み列は、データを多次元のワンホットベクトルとして表すのではなく、セルの値が 0 か 1 かだけではなく、どんな数値でもとれるような密な低次元ベクトルとして表現します。埋め込みのサイズ (下記の例では 8) は、チューニングが必要なパラメータです。 重要ポイント: カテゴリカル列が多くの選択肢を持つ場合、埋め込み列を使用する...
# この埋込み型コラムの入力は、先程作成したカテゴリ型コラムであることに注意 thal_embedding = feature_column.embedding_column(thal, dimension=8) demo(thal_embedding)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
ハッシュ化特徴量列 値の種類が多いカテゴリカル列を表現するもう一つの方法として、categorical_column_with_hash_bucket を使うことができます。この特徴量列は入力のハッシュ値を計算し、文字列をエンコードするために hash_bucket_size バケットの 1 つを選択します。この列を使用する場合には、語彙を用意する必要はありません。また、スペースの節約のために、実際のカテゴリ数に比べて極めて少ない hash_buckets 数を選択することも可能です。 重要ポイント: この手法の重要な欠点の一つは、異なる文字列が同じバケットにマッピングされ、衝突が発生する可能性があるということです。しかしながら、デ...
thal_hashed = feature_column.categorical_column_with_hash_bucket( 'thal', hash_bucket_size=1000) demo(feature_column.indicator_column(thal_hashed))
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
フィーチャークロス列 複数の特徴量をまとめて1つの特徴量にする、フィーチャークロスとして知られている手法は、モデルが特徴量の組み合わせの一つ一つに別々の重みを学習することを可能にします。ここでは年齢と型を交差させて新しい特徴量を作ってみます。(crossed_column) は、起こりうるすべての組み合わせ全体の表 (これは非常に大きくなる可能性があります) を作るものではないことに注意してください。フィーチャークロス列は、代わりにバックエンドとして hashed_column を使用しているため、表の大きさを選択することができます。
crossed_feature = feature_column.crossed_column([age_buckets, animal_type], hash_bucket_size=10) demo(feature_column.indicator_column(crossed_feature))
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
使用するコラムを選択する これまで、いくつかの特徴量列の使い方を見てきました。これからモデルのトレーニングにそれらを使用します。このチュートリアルの目的は、特徴量列を使うのに必要な完全なコード (いわば仕組み) を示すことです。以下ではモデルをトレーニングするための列を適当に選びました。 キーポイント:正確なモデルを構築するのが目的である場合には、できるだけ大きなデータセットを使用して、どの特徴量を含めるのがもっとも意味があるのかや、それらをどう表現したらよいかを、慎重に検討してください。
feature_columns = [] # 数値コラム for header in ['age', 'trestbps', 'chol', 'thalach', 'oldpeak', 'slope', 'ca']: feature_columns.append(feature_column.numeric_column(header)) # バケット化コラム age_buckets = feature_column.bucketized_column(age, boundaries=[18, 25, 30, 35, 40, 45, 50, 55, 60, 65]) feature_columns.append(age_bu...
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
特徴量層の構築 特徴量列を定義したので、次に DenseFeatures レイヤーを使って Keras モデルに入力します。
feature_layer = tf.keras.layers.DenseFeatures(feature_columns)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
これまでは、feature columnsの働きを見るため、小さなバッチサイズを使ってきました。ここではもう少し大きなバッチサイズの新しい入力パイプラインを作ります。
batch_size = 32 train_ds = df_to_dataset(train, batch_size=batch_size) val_ds = df_to_dataset(val, shuffle=False, batch_size=batch_size) test_ds = df_to_dataset(test, shuffle=False, batch_size=batch_size)
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
モデルの構築、コンパイルと訓練
model = tf.keras.Sequential([ feature_layer, layers.Dense(128, activation='relu'), layers.Dense(128, activation='relu'), layers.Dense(1, activation='sigmoid') ]) model.compile(optimizer='adam', loss='binary_crossentropy', metrics=['accuracy']) model.fit(train_ds, validat...
site/ja/tutorials/structured_data/feature_columns.ipynb
tensorflow/docs-l10n
apache-2.0
Write a function named draw_circle that draws a circle using SVG. Your function should take the parameters of the circle as function arguments and have defaults as shown. You will have to write the raw SVG code as a Python string and then use the IPython.display.SVG object and IPython.display.display function.
from IPython.display import HTML def draw_circle(width=100, height=100, cx=25, cy=25, r=5, fill='red'): """Draw an SVG circle. Parameters ---------- width : int The width of the svg drawing area in px. height : int The height of the svg drawing area in px. cx : int ...
assignments/assignment06/InteractEx05.ipynb
sthuggins/phys202-2015-work
mit
Use interactive to build a user interface for exploing the draw_circle function: width: a fixed value of 300px height: a fixed value of 300px cx/cy: a slider in the range [0,300] r: a slider in the range [0,50] fill: a text area in which you can type a color's name Save the return value of interactive to a variable n...
w = interactive(draw_circle, width=fixed(300),height=fixed(300),cx=(0,300), cy=(0,300), r=(0,50), fill="red") c = w.children assert c[0].min==0 and c[0].max==300 assert c[1].min==0 and c[1].max==300 assert c[2].min==0 and c[2].max==50 assert c[3].value=='red'
assignments/assignment06/InteractEx05.ipynb
sthuggins/phys202-2015-work
mit
We have 2 banners promoting a new sport club. The first banner is aggressive: it focuses on the weight equipment we have and is very attractive to crossfitters, but completely can't convince runners. Another one makes the main focus on the cardio trainers we have and is much more attractive for runners. The neutral ban...
crossfitters_ratio = .48 aggressive = {"crossfitters": .68, "runners": .04} neutral = {"crossfitters": .28, "runners": .4} def test_banner(banner, shows): runners_dist = stats.bernoulli(banner["runners"]) crossfitters_dist = stats.bernoulli(banner["crossfitters"]) crossfitters_cnt = stats.bernoulli(cross...
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
To decide which banner is better we run experiment. We show both banners to random clients and make the conclusions out of the data we get. Imagine we ran an experiment and computed the Convertion Rate as #Convertions / #Shows. That's a point estimation = 💩 To make some statistically significant conclusions we need to...
%%time revenue_agressive = [test_banner(aggressive, 100) for _ in range(1000)] revenue_neutral = [test_banner(neutral, 100) for _ in range(1000)] sns.distplot(revenue_agressive, label="agressive") sns.distplot(revenue_neutral, label="neutral") plt.legend() %%time revenue_agressive = [test_banner(aggressive, 1000) for ...
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
Regret - the money we lost on an experiment. If we have a magic oracle that tells you which banner is the best without any experiments you save ~ 347k - 343k = 4k € You also may compute regret in counts of the "bad" banner shows. The loss in each show is the same. So, regret is 1M shows. Due to we know how the real wor...
.48 * .68 + .52 * .04, .48 * .28 + .52 * .4
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
Usually you have too many factors and it's hard to say if two banners have real different conversion rate. The less difference the more audience you need to find the difference. So, you want to have some early stopping method + the tool to compare more than 2 banners the same time. There are some tools in classis stati...
xs = np.linspace(0, 1, 100) plt.plot(xs, stats.beta(1, 1).pdf(xs), label="alpha = 1 beta = 1") plt.plot(xs, stats.beta(.1, .1).pdf(xs), label="alpha = .1 beta = .1") plt.plot(xs, stats.beta(7, 3).pdf(xs), label="alpha = 7 beta = 3") plt.legend()
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
$Pr(A|B) = \frac{Pr(B|A)Pr(A)}{Pr(B)}$ $X$ - events (click/no-click) CTR is a distribution, obviously it's defined on [0,1] (dom of Beta distribution). $Pr(CTR|X) = \frac{Pr(X|CTR)Pr(CTR)}{Pr(X)} = \frac{Binomial(CTR) * Beta(\alpha, \beta)}{\int{Binomial(CTR) * Beta(\alpha, \beta)}} = \frac{Bernoulli(CTR) * Beta(\alpha...
xs = np.linspace(0, 1, 100) plt.plot(xs, stats.beta(7, 3).pdf(xs), label="alpha = 7 beta = 3") plt.plot(xs, stats.beta(70, 30).pdf(xs), label="alpha = 21 beta = 9") plt.plot(xs, stats.beta(700, 300).pdf(xs), label="alpha = 70 beta = 30") plt.axvline(.7, 0, 1, color="red") plt.legend()
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
What banner to show Let's create a lottery. On each show <s>sample</s> draw a dice out of Beta distribution and have a CTR point estimation.
crossfitters_ratio = .48 aggressive = {"crossfitters": .68, "runners": .04} neutral = {"crossfitters": .28, "runners": .4} agressive_beta = {"alpha": 1, "beta": 1} neutral_beta = {"alpha": 1, "beta": 1} regret = 0 revenue = 0 for _ in tqdm(range(2000000)): aggresive_score = stats.beta(agressive_beta["alpha"], ag...
Thompson Sampling.ipynb
dmittov/misc
apache-2.0
Define the objective function
# Set the objective function from pyai.optimize.functions import sphere1d from pyai.optimize.functions import sphere2d
python_scipy_optimize_brute_force_en.ipynb
jdhp-docs/python-notebooks
mit
Minimize using the "Brute force" algorithm Uses the "brute force" method, i.e. computes the function's value at each point of a multidimensional grid of points, to find the global minimum of the function. See https://docs.scipy.org/doc/scipy/reference/generated/scipy.optimize.brute.html#scipy.optimize.brute First examp...
%%time search_ranges = (slice(-3., 3.5, 0.5),) res = optimize.brute(sphere1d, search_ranges, #args=params, full_output=True, finish=None) # optimize.fmin) print("x* =", res[0]) print("f(x*) =", res[1]) print(res[2].shape) print(...
python_scipy_optimize_brute_force_en.ipynb
jdhp-docs/python-notebooks
mit
Second example: the 2D sphere function
%%time search_ranges = (slice(-2., 2.5, 0.5), slice(-2., 2.5, 0.5)) res = optimize.brute(sphere2d, search_ranges, #args=params, full_output=True, finish=None) # optimize.fmin) print("x* =", res[0]) print("f(x*) =", res[1]) print...
python_scipy_optimize_brute_force_en.ipynb
jdhp-docs/python-notebooks
mit
Retrieving training and test data The MNIST data set already contains both training and test data. There are 55,000 data points of training data, and 10,000 points of test data. Each MNIST data point has: 1. an image of a handwritten digit and 2. a corresponding label (a number 0-9 that identifies the image) We'll cal...
# mnist fails to load, so got this patch from the nd101 slack def patched_read32(bytestream): dt = np.dtype(np.uint32).newbyteorder('>') return np.frombuffer(bytestream.read(4), dtype=dt)[0] mnist._read32 = patched_read32 # Retrieve the training and test data trainX, trainY, testX, testY = mnist.load_data(one...
Handwritten Digit Recognition with TFLearn.ipynb
khalido/nd101
gpl-3.0
Visualize the training data Provided below is a function that will help you visualize the MNIST data. By passing in the index of a training example, the function show_digit will display that training image along with it's corresponding label in the title.
# Visualizing the data import matplotlib.pyplot as plt %matplotlib inline # Function for displaying a training image by it's index in the MNIST set def show_digit(index): label = trainY[index].argmax(axis=0) # Reshape 784 array into 28x28 image image = trainX[index].reshape([28,28]) plt.title('Training...
Handwritten Digit Recognition with TFLearn.ipynb
khalido/nd101
gpl-3.0
Building the network TFLearn lets you build the network by defining the layers in that network. For this example, you'll define: The input layer, which tells the network the number of inputs it should expect for each piece of MNIST data. Hidden layers, which recognize patterns in data and connect the input to the ou...
# Define the neural network def build_model(): # This resets all parameters and variables, leave this here tf.reset_default_graph() #### Your code #### # Include the input layer, hidden layer(s), and set how you want to train the model #input layer net = tflearn.input_data([None, 784])...
Handwritten Digit Recognition with TFLearn.ipynb
khalido/nd101
gpl-3.0
هذه الدالة تعطينا توصيف كامل للبيانات و تكشف لنا في ما إذا كانت هناك قيم مفقودة
df.info()
Pima Project/Pima Project 2.0.ipynb
Faris137/MachineLearningArabic
mit
سيبورن مكتبة جميلة للرسوميات سهلة في الكتابة لكن مفيدة جداً في المعلومات التي ممكن ان نقراءها عبر الهيستوقرام فائدها ممكن ان تكون في 1- تلخيص توزيع البينات في رسوميات 2- فهم او الإطلاع على القيم الفريدة 3- تحمل الرسوميات معنى اعمق من الكلمات
sb.countplot(x='Outcome',data=df, palette='hls') sb.countplot(x='Pregnancies',data=df, palette='hls') sb.countplot(x='Glucose',data=df, palette='hls') sb.heatmap(df.corr()) sb.pairplot(df, hue="Outcome") from scipy.stats import kendalltau sb.jointplot(df['Pregnancies'], df['Glucose'], kind="hex", stat_func=kendall...
Pima Project/Pima Project 2.0.ipynb
Faris137/MachineLearningArabic
mit
تجربة استخدام تقييس و تدريج الخواص لتحسين اداء النموذج
columns = ['Pregnancies', 'Glucose', 'BloodPressure', 'SkinThickness', 'Insulin', 'BMI', 'DiabetesPedigreeFunction', 'Age'] labels = df['Outcome'].values features = df[list(columns)].values X_train, X_test, y_train, y_test = train_test_split(features, labels, test_size=0.30) clf = RandomForestClassifier(n_estimators=...
Pima Project/Pima Project 2.0.ipynb
Faris137/MachineLearningArabic
mit
تجربة تحسين اداء النموذج باستخدام طريقة standard scaler
#scaling scaler = StandardScaler() # Fit only on training data scaler.fit(X_train) X_train = scaler.transform(X_train) # apply same transformation to test data X_test = scaler.transform(X_test) clf = RandomForestClassifier(n_estimators=1) clf = clf.fit(X_train, y_train) accuracy = clf.score(X_train, y_train) print '...
Pima Project/Pima Project 2.0.ipynb
Faris137/MachineLearningArabic
mit
تجربة تحسين اداء النموذج بطريقة min-max scaler
columns = ['Pregnancies', 'Glucose', 'BloodPressure', 'SkinThickness', 'Insulin', 'BMI', 'DiabetesPedigreeFunction', 'Age'] labels = df['Outcome'].values features = df[list(columns)].values X_train, X_test, y_train, y_test = train_test_split(features, labels, test_size=0.30) scaler = preprocessing.MinMaxScaler() sca...
Pima Project/Pima Project 2.0.ipynb
Faris137/MachineLearningArabic
mit
유니코드 문자열 <table class="tfo-notebook-buttons" align="left"> <td> <a target="_blank" href="https://www.tensorflow.org/tutorials/load_data/unicode"><img src="https://www.tensorflow.org/images/tf_logo_32px.png" /> TensorFlow.org에서 보기</a> </td> <td> <a target="_blank" href="https://colab.research.google.com/gi...
import tensorflow as tf
site/ko/tutorials/load_data/unicode.ipynb
tensorflow/docs-l10n
apache-2.0