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Lets see how the data looks like.
bins = 200 plt.hist(exp_A, bins=200, histtype='step', label='Exeriment A') plt.hist(exp_B, bins=200, histtype='step', label='Exeriment B') plt.hist(exp_C, bins=200, histtype='step', label='Exeriment C') plt.hist(exp_D, bins=200, histtype='step', label='Exeriment D') plt.ylabel('Counts') plt.xlabel('Energy (keV)') plt.legend() plt.show()
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
We save the data in a simple txt format.
np.savetxt('experiment_A.txt', exp_A) np.savetxt('experiment_B.txt', exp_B) np.savetxt('experiment_C.txt', exp_C)
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
For one of the experiments, we save the binned file only.
hist_D, bins_D = np.histogram(exp_D, bins=300, range=(0,40)) np.savetxt('experiment_D.txt', np.column_stack([bins_D[:-1], bins_D[1:], hist_D]))
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
Efficiency Data We create the efficiency curves on an already binned grid.
grid = np.arange(0.002, 20, 0.002) eff_A = (np.ones(grid.shape) - np.exp(-grid))*0.8 + 0.2 eff_B = 0.9*np.ones(grid.shape) eff_C = (np.sqrt(grid) / np.sqrt(grid[-1]) * 0.7*np.ones(grid.shape))*0.8 + 0.2 eff_D = np.ones(grid.shape)
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
Lets plot the curves.
plt.plot(eff_A, label='Efficiency A') plt.plot(eff_B, label='Efficiency B') plt.plot(eff_C, label='Efficiency C') plt.plot(eff_D, label='Efficiency D') plt.xlabel('Energy (keV)') plt.ylabel('Survival Probability') plt.legend() plt.show()
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
Now lets plot the re-weighted histogram.
# put the exposures exposure_A = 1 exposure_B = 0.2 exposure_C = 15 exposure_D = np.random.uniform(size=len(hist_D)) + 1 # make histograms hist_A, bins_A = np.histogram(exp_A, bins) hist_B, bins_B = np.histogram(exp_B, bins) hist_C, bins_C = np.histogram(exp_C, bins) # reweight with efficiencies hist_A = hist_A / np.interp(bins_A[:-1], grid, eff_A) hist_B = hist_B / np.interp(bins_B[:-1], grid, eff_B) hist_C = hist_C / np.interp(bins_C[:-1], grid, eff_C) hist_D = hist_D / np.interp(bins_D[:-1], grid, eff_D) # plot - comment the lines of experiments to not show them plt.hist(bins_A[:-1], bins_A, weights=hist_A/exposure_A, histtype='step', label='Experiment A', color='C0') plt.hist(bins_B[:-1], bins_B, weights=hist_B/exposure_B, histtype='step', label='Experiment B', color='C1') plt.hist(bins_C[:-1], bins_C, weights=hist_C/exposure_C, histtype='step', label='Experiment C', color='C2') plt.hist(bins_D[:-1], bins_D, weights=hist_D/exposure_D, histtype='step', label='Experiment D', color='C3') plt.xlabel('Energy (keV)') plt.ylabel('Counts') plt.legend() plt.show()
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
And save the efficiency curves to files as well.
np.savetxt('experiment_A_eff.txt', np.column_stack([grid, eff_A])) np.savetxt('experiment_B_eff.txt', np.column_stack([grid, eff_B])) np.savetxt('experiment_C_eff.txt', np.column_stack([grid, eff_C])) np.savetxt('experiment_D_eff.txt', np.column_stack([grid, eff_D]))
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
Finally, write the exposures to files.
np.savetxt('experiment_A_exposure.txt', [exposure_A]) np.savetxt('experiment_B_exposure.txt', [exposure_B]) np.savetxt('experiment_C_exposure.txt', [exposure_C]) np.savetxt('experiment_D_exposure.txt', np.column_stack([(bins_D[1:] - bins_D[:-1])/2 + bins_D[:-1], exposure_D]))
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CC-BY-4.0
data/test_data/generate_data.ipynb
fewagner/excess
# Google Colab Instructions from google.colab import drive drive.mount('/content/drive') !ls /content/drive/My\ Drive/Colab\ Notebooks # What version of python do you have? import sys import tensorflow.keras import pandas as pd import sklearn as sk import tensorflow as tf print(f"Python Version: {sys.version}") print(f"Tensorflow Version: {tf.__version__}") print(f"Keras Version: {tensorflow.keras.__version__}") print(f"Scikit-Learn Version: {sk.__version__}") print("GPU is ", "Available" if tf.test.is_gpu_available() else "Not Available")
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MIT
Utility_References.ipynb
chakra-ai/DeepNeuralNetworks
Wind Statistics Introduction:The data have been modified to contain some missing values, identified by NaN. Using pandas should make this exerciseeasier, in particular for the bonus question.You should be able to perform all of these operations without usinga for loop or other looping construct.1. The data in 'wind.data' has the following format:
""" Yr Mo Dy RPT VAL ROS KIL SHA BIR DUB CLA MUL CLO BEL MAL 61 1 1 15.04 14.96 13.17 9.29 NaN 9.87 13.67 10.25 10.83 12.58 18.50 15.04 61 1 2 14.71 NaN 10.83 6.50 12.62 7.67 11.50 10.04 9.79 9.67 17.54 13.83 61 1 3 18.50 16.88 12.33 10.13 11.17 6.17 11.25 NaN 8.50 7.67 12.75 12.71 """
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Apache-2.0
pandas/06_Stats/Wind_Stats/Solutions.ipynb
eric999j/Udemy_Python_Hand_On
The first three columns are year, month and day. The remaining 12 columns are average windspeeds in knots at 12 locations in Ireland on that day. More information about the dataset go [here](wind.desc). Step 1. Import the necessary libraries
import pandas as pd import datetime
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Apache-2.0
pandas/06_Stats/Wind_Stats/Solutions.ipynb
eric999j/Udemy_Python_Hand_On
Agenda1. Recap: list and loops // Questions about assignment2. List comprehension3. Dictionaries4. Pandas datatypes5. Read data with Pandas6. Explore data with Pandas7. Work with missing values List comprehension
my_list = ['wordA', 'wordB'] #normal loop new_list1 = [] for item in my_list: new_list1.append(item.upper()) #list comprehension new_list2 = [item.upper() for item in my_list] print(new_list1, new_list2)
['WORDA', 'WORDB'] ['WORDA', 'WORDB']
MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Python dictionaries- Dictionary is a python datatype that is used to store key-value pairs. It enables you to quickly retrieve, add, remove, modify values using a key. Dictionary is very similar to what we call associative array or hash in other languages.- {} and seprated by ,Dictionaries and lists share the following characteristics:- Both are mutable (can be changed)- Both are dynamic. They can grow and shrink as needed.- Both can be nested. A list can contain another list. A dictionary can contain another dictionary. A dictionary can also contain a list, and vice versa.- Dictionaries differ from lists primarily in how elements are accessed:List elements are accessed by their position in the list, via indexing.Dictionary elements are accessed via keys.
mydict = {"name": "Demi", "birth_year": 1994, "hobby": "programming"} print(mydict['name']) mydict[0] mydict.keys() mydict.values() for key, value in mydict.items(): print(key.upper()) for item in mydict.values(): print(item) #change a value mydict['name'] = "DeeJay" mydict.items() # dictonaries can contain any data type mydict = {"names": ["Demi", "DeeJay"], "birth_year": 1994, "hobby": ["programming", "yoga", "drinking wine"]}
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Exercise- Create a dictionary about yourself, list at least 2 hobbies- Print only your second hobby- What is your birth_year? Pandas- Pandas stands for “Python Data Analysis Library"- pandas is a fast, powerful, flexible and easy to use open source data analysis and manipulation tool, it takes data (like a CSV or TSV file, or a SQL database) and creates a Python object with rows and columns called dataframe that looks very similar to table in a statistical software (think Excel or SPSS for example). - similar to R- pandas is a libary or module, therefore if we want to use it, we need to instal and import it. You can make use of the functions that are defined in the module by calling them with . (dot), like you did with list.split() or string.strip()
# Install a conda package in the current Jupyter kernel import sys !conda install --yes --prefix {sys.prefix} pandas
Collecting package metadata (current_repodata.jsodone Solving envidone ## Package Plan ## environment location: /usr/local/Caskroom/miniconda/base/envs/testj added / updated specs: - pandas The following NEW packages will be INSTALLED: blas pkgs/main/osx-64::blas-1.0-mkl intel-openmp pkgs/main/osx-64::intel-openmp-2020.1-216 libgfortran pkgs/main/osx-64::libgfortran-3.0.1-h93005f0_2 mkl pkgs/main/osx-64::mkl-2019.4-233 mkl-service pkgs/main/osx-64::mkl-service-2.3.0-py37hfbe908c_0 mkl_fft pkgs/main/osx-64::mkl_fft-1.0.15-py37h5e564d8_0 mkl_random pkgs/main/osx-64::mkl_random-1.1.0-py37ha771720_0 numpy pkgs/main/osx-64::numpy-1.18.1-py37h7241aed_0 numpy-base pkgs/main/osx-64::numpy-base-1.18.1-py37h6575580_1 pandas pkgs/main/osx-64::pandas-1.0.3-py37h6c726b0_0 pytz pkgs/main/noarch::pytz-2020.1-py_0 Preparing transaction:done Verifying transact| WARNING conda.core.path_actions:verify(963): Unable to create environments file. Path not writable. environment location: /Users/alyonagalyeva/.conda/environments.txt done Execut\ WARNING conda.core.envs_manager:register_env(52): Unable to register environment. Path not writable or missing. environment location: /usr/local/Caskroom/miniconda/base/envs/testj registry file: /Users/alyonagalyeva/.conda/environments.txt done
MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
- after the installation we need to import the libary, you need to do import for every Jupyter notebook. - `as pd` is an alias, if you do not do 'as' you will have to type pandas everytime. Programmers are lazy, so we use shortcuts such as pd
import pandas as pd
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Pandas datatypesThere are two core objects in Pandas: the DataFrame and the Series. SeriesPandas Series is a one-dimensional labeled array, capable of holding data of any type (integer, string, float, python objects, etc.). The axis labels are collectively called index. Pandas Series is nothing, but a column in an Excel sheet. Like in Excel every row in the sheet has - an index- a value or datapoint (if you entered a value)**img from: https://codechalleng.es/bites/251/*** Did we already told you, you can do amazing stuff with markdown? https://about.gitlab.com/handbook/markdown-guide/
# assign the variable s to Series s = pd.Series(data, index=index) # lets define data data = [2,4,6,5] # lets try it again s = pd.Series(data, index=index) # we need to have the same amount of indexes as data points my_index = [0,1,2,3] # try to change my_index pd.Series(data, index=my_index)
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
ExerciseHow can you use python functions to define the index? Remember, you're lazy!- Hint: - Length of the data and the index needs to be the same - Have you used the range function before? DataFrameA DataFrame is a table. It contains an array of individual entries, each of which has a certain value. Each entry corresponds to a row (or record) and a column.- not limited to integers also strings ** image from = https://www.geeksforgeeks.org/ and https://www.learndatasci.com/For example, consider the following simple DataFrame
df_with_numbers = pd.DataFrame({'Yes': [53, 21], 'No': [13, 1]}) df_with_numbers pd.DataFrame({'Bob': ['I liked it.', 'It was awful.'], 'Sue': ['Pretty good.', 'Boring.']})
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Read dataBeing able to create a DataFrame or Series manually is handy. But, most of the time, we won't actually create our own data manually. Instead, we'll be working with data that already exists.Data can be stored in any number of different forms and formats. By far the most basic is a CSV file. When you open a CSV file you get something that looks like this:Product A,Product B,Product C,30,21,9,35,34,1,41,11,11Download data from Kaggle or take a look at this data descriprion:https://www.kaggle.com/kimjihoo/ds4c-what-is-this-dataset-detailed-description
# read the data and store it in df variable path = 'data/coronavirusdataset/Case.csv' df = pd.read_csv(path)
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Viewing and Inspecting DataNow that you’ve loaded your data, it’s time to take a look at it. How does the dataframe look like? Running the name of the data frame would give you the entire table, but you can also use functions
# get the first n rows with df.head(n), or the last n rows with df.tail(n) df.head() len(df) # check the number of rows and columns df.shape # important to check non-null values df.info() # check only the columns df.columns df.group #df['group'] df['city'].describe() df['province'].unique() # view unique values and counts for a series (like a column or a few columns) df['city'].value_counts()
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Exercise1. How many individual provinces does this dataset contain?2. Display the top three MENTIONED provinces Slices
df[1:4] cases_in_gurogu = df[df.city == 'Guro-gu'] cases_in_gurogu df.confirmed.sum()
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Exercise1. How many confirmed cases are there in Eunpyeong-gu ? Missing dataEntries with missing values are given the value NaN, short for "Not a Number". For technical reasons these NaN values are always float64 dtype. Copying dataframeIn Pandas, indexing a DataFrame returns a reference to the initial DataFrame. By changing the subset we change the initial DataFrame. Thus, you'd want to use the copy if you want to make sure the initial DataFrame shouldn't be changed. Consider the following code:
# index, column missing_data_df = df.copy() missing_data_df # create missing values missing_data_df.at[0, 'confirmed'] = None missing_data_df
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Pandas provides some methods specific to manipulating the missing data. To select NaN entries you can use pd.isnull() (or its companion pd.notnull()).
df[pd.isnull(df.city)] # df.isnull().values.any() # df.info
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Replacing missing values is a common operation. Pandas provides a really handy method for this problem: fillna~(). fillna() provides a few different strategies for mitigating such data. For example, we can simply replace each NaN with an "Unknown":
# if any non value exsist, fill with unknown df.city.fillna("Unknown")
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Exercise1. fill the missing values of the confirmed cases with the average of the confirmed cases Missing values are not always NaN, they can also be ["n/a", "na", "-", ""]. If needed we can also replace these values.
# df.latitude df.latitude.unique() # check the - # replace values df.latitude.replace('-', "unknown")
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MIT
lessons/Week3-lesson.ipynb
pyladiesams/Bootcamp-Data-Analysis-beginner-apr-may2020
Intervalos de Confiança Francisco A. Rodrigues, University of São Paulo. https://sites.icmc.usp.br/[email protected] Esse notebook é relacionado à aula: https://www.youtube.com/watch?v=AkmyfLc-EOs Podemos interpretaro intervalo de confiança de $(1-\alpha)100\%$ através de simulações.
import numpy as np import matplotlib.pyplot as plt n = 50 # tamanho da amostra Ns = 100 # numero de intervalos mu = 2 # media populacional sigma = 2 # desvio padrão populacional beta = 0.95 # nivel de confianca zalpha = 1.96 # valor de z (a partir de beta) c = 0 # conta o numero de intervalos que contem a media plt.figure(figsize=(14,10)) for s in range(1,Ns): x = np.random.normal(mu, sigma, n) # sorteia uma amostra de tamanho n IC1 = np.mean(x) - zalpha*sigma/np.sqrt(n) #intervalo inferior IC2 = np.mean(x) + zalpha*sigma/np.sqrt(n) #intervalo superior if(mu > IC1 and mu < IC2): c = c + 1 # mostra o intervalo em cinza se continar a media plt.vlines(s, ymin=IC1, ymax=IC2, color = 'gray') plt.plot(s,np.mean(x), 'o', color = 'gray', markersize=5) else: # mostra o intervalo que nao contem a media plt.vlines(s, ymin=IC1, ymax=IC2, color = 'black', linestyles = 'dashed') plt.plot(s,np.mean(x), 'o', color = 'black', markersize=5) plt.axhline(y = mu, color = 'black') # mostra a media populacional plt.xlabel('Amostra', fontsize=20) plt.show() print('Nível de confiança:', beta) print('Fraçao de intervalos que contém a média:', c/Ns)
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CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
Calculo do Intervalo de confiança Podemos implementar uma função para calcular o intervalo de confiança automaticamente.
import scipy.stats import numpy as np def confident_interval(Xs, n, confidence = 0.95, sigma = -1, s = -1): zalpha = abs(scipy.stats.norm.ppf((1 - confidence)/2.)) if(sigma != -1): # se a variancia eh conhecida IC1 = Xs - zalpha*sigma/np.sqrt(n) IC2 = Xs + zalpha*sigma/np.sqrt(n) else: # se a variancia eh desconhecida if(n >= 50): # se o tamanho da amostra eh maior do que 50 # Usa a distribuicao normal IC1 = Xs - zalpha*s/np.sqrt(n) IC2 = Xs + zalpha*s/np.sqrt(n) else: # se o tamanho da amostra eh menor do que 50 # Usa a distribuicao t de Student talpha = scipy.stats.t.ppf((1 + confidence) / 2., n-1) IC1 = Xs - talpha*s/np.sqrt(n) IC2 = Xs + talpha*s/np.sqrt(n) return [IC1, IC2]
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CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
**Exemplo**: Em uma empresa de distribuição de alimentos pela internet, verificou-se que o tempo necessário para uma entrega tem distribuição normal com média $\mu = 30$ minutos e desvio padrão $\sigma = 10$ minutos. Em uma amostra de 50 entregadores, observou-se um tempo médio de entrega $\bar{X}_{50} = 25$ minutos. Determine o intervalo de 95\% de confiança para a média $\mu$ de todos os entregadores da empresa.
Xs = 25 n = 50 confidence =0.95 sigma = 10 IC = confident_interval(Xs,n, confidence, sigma) print('Confidence interval:', IC)
Confidence interval: [22.228192351300645, 27.771807648699355]
CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
**Exemplo** Em um provedor de videos na Internet, verificou-se que para uma amostra de 15 usuários, o tempo médio de exibição é igual a $\bar{X}_{15} = 39,3$ minutos e o desvio padrão da amostra $S_{15} = 2,6$ minutos. Encontre um intervalo de 90\% para a média populacional $\mu$.
Xs = 39.3 s = 2.6 n = 15 confidence =0.9 IC = confident_interval(Xs,n, confidence, -1, s) print('Confidence interval:', IC)
Confidence interval: [38.117602363950525, 40.48239763604947]
CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
Para um conjunto de dados, temos a função abaixo.
import scipy.stats import numpy as np def confident_interval_data(X, confidence = 0.95, sigma = -1): def S(X): #funcao para calcular o desvio padrao amostral s = 0 for i in range(0,len(X)): s = s + (X[i] - np.mean(X))**2 s = np.sqrt(s/(len(X)-1)) return s n = len(X) # numero de elementos na amostra Xs = np.mean(X) # media amostral s = S(X) # desvio padrao amostral zalpha = abs(scipy.stats.norm.ppf((1 - confidence)/2)) if(sigma != -1): # se a variancia eh conhecida IC1 = Xs - zalpha*sigma/np.sqrt(n) IC2 = Xs + zalpha*sigma/np.sqrt(n) else: # se a variancia eh desconhecida if(n >= 50): # se o tamanho da amostra eh maior do que 50 # Usa a distribuicao normal IC1 = Xs - zalpha*s/np.sqrt(n) IC2 = Xs + zalpha*s/np.sqrt(n) else: # se o tamanho da amostra eh menor do que 50 # Usa a distribuicao t de Student talpha = scipy.stats.t.ppf((1 + confidence) / 2., n-1) IC1 = Xs - talpha*s/np.sqrt(n) IC2 = Xs + talpha*s/np.sqrt(n) return [IC1, IC2]
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CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
Executando para um exemplo.
X = [1, 2, 3, 4, 5] confidence = 0.95 IC = confident_interval_data(X, confidence) print('Confidence interval:', IC)
Confidence interval: [1.0367568385224393, 4.9632431614775605]
CC0-1.0
Intervalo-de-confianca.ipynb
franciscoicmc/simulacao
This notebook will help you practice some of the skills and concepts you learned in chapter 2 of the book:- Strings, Numbers- Variables- Lists, Sets, Dictionaries- Loops and list comprehensions- Control Flow- Functions- Classes- Packages/Modules- Debugging an error- Using documentation Here we have some data on the number of books read by different people who work at Bob's Book Emporium. Create Python code that loops through each of the people and prints out how many books they have read. If someone has read 0 books, print out "___ has not read any books!" instead of the number of books.
people = ['Krishnang', 'Steve', 'Jimmy', 'Mary', 'Divya', 'Robert', 'Yulia'] books_read = [12, 6, 0, 7, 4, 10, 15] for i in range(len(people)): if books_read[i] == 0: print(people[i] + "has not read any books!") else: print(people[i] + " has read " + str(books_read[i]) + " books!")
Krishnang has read 12 books! Steve has read 6 books! Jimmyhas not read any books! Mary has read 7 books! Divya has read 4 books! Robert has read 10 books! Yulia has read 15 books!
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
There are several ways to solve this -- you could look at the `zip()` function, use `enumerate()`, use `range` and `len`, or use other methods. To print the names and values, you can use string concatenation (+), f-string formatting, or other methods.
# your code here
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MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Turn the loop we just created into a function that takes the two lists (books read and people) as arguments. Be sure to try out your function to make sure it works.
def people_books(people, books_read): for i in range(len(people)): if books_read[i] == 0: print(people[i] + "has not read any books!") else: print(people[i] + " has read " + str(books_read[i]) + " books!") people_books(people, books_read)
Krishnang has read 12 books! Steve has read 6 books! Jimmyhas not read any books! Mary has read 7 books! Divya has read 4 books! Robert has read 10 books! Yulia has read 15 books!
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Challenge: Sort the values of `books_read` from greatest to least and print the top three people with the number of books they have read. This is a tougher problem. Some possible ways to solve it include using NumPy's argsort, creating a dictionary, and creating tuples.
new_dict = {} for i in range(len(books_read)): new_dict[people[i]] = books_read[i] sorted_dicctionary = sorted(new_dict.items(), key = lambda x: x[1], reverse=True) print(sorted_dicctionary)
[('Yulia', 15), ('Krishnang', 12), ('Robert', 10), ('Mary', 7), ('Steve', 6), ('Divya', 4), ('Jimmy', 0)]
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Bob's books gets a discount for every multiple of 3 books their employees buy and read. Find out how many multiples of 3 books they have read, and how many more books need to be read to get to the next multiple of 3. Python has a built-in `sum` function that may be useful here, and don't forget about the modulo operator.
sum_books = sum(books_read) discounted = sum_books//3 remaining = sum_books % 3
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MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Create a dictionary for the data where the keys are people's names and the values are the number of books. An advanced way to do this would be with a dictionary comprehension, but you can also use a loop.
# your code here dicctionary = {person : books for person,books in zip(people, books_read)} print(dicctionary)
{'Krishnang': 12, 'Steve': 6, 'Jimmy': 0, 'Mary': 7, 'Divya': 4, 'Robert': 10, 'Yulia': 15}
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Challenge: Use the dictionary to print out the top 3 people with the most books read. This is where Stack Overflow and searching the web might come in handy -- try searching 'sort dictionary by value in Python'.
# your code here sorted_dicctionary = sorted(dicctionary.items(), key = lambda x:x[1], reverse = True)[:3] sorted_dicctionary
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MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Using sets, ensure there are no duplicate names in our data. (Yes, this is trivial since our data is small and we can manually inspect it, but if we had thousands of names, we could use the same method as we do here.)
set_people = set(people) print(set_people)
{'Yulia', 'Robert', 'Steve', 'Mary', 'Divya', 'Jimmy', 'Krishnang'}
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Create a class for storing the books read and people's names. The class should also include a function for printing out the top three book readers. Test out your class to make sure it works.
class books_people: def __init__(self, people, books_read): self.people = people self.books_read = books_read def print_top_readers(self): book_tuples = ((b,p) for b,p in zip(self.books_read, self.people)) for b,p in sorted(book_tuples, reverse= True)[:3]: print(f'{p} has read {b} books!') br = books_people(people, books_read) br.print_top_readers()
Yulia has read 15 books! Krishnang has read 12 books! Robert has read 10 books!
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Use the time module to see how long it takes to make a new class and print out the top three readers.
import time start = time.time() br=books_people(people, books_read) br.print_top_readers() elapsed = time.time() - start print(f'It has elapsed {elapsed} seconds')
Yulia has read 15 books! Krishnang has read 12 books! Robert has read 10 books! It has elapsed 0.0005550384521484375 seconds
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Another way to do this is with the %%timeit magic command: The code below is throwing a few errors. Debug and correct the error so the code runs.
for b, p in list(zip(books_read, people))[:3]: if b > 0 and b < 10: print(p + ' has only read ' + str(b) + ' books')
Steve has only read 6 books
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
Use the documentation (https://docs.python.org/3/library/stdtypes.htmlstring-methods) to understand how the functions `rjust` and `ljust` work, then modify the loop below so the output looks something like:```Krishnang------12 booksSteve---------- 6 booksJimmy---------- 0 booksMary----------- 7 booksDivya---------- 4 booksRobert---------10 booksYulia----------15 books```
for b, p in zip(books_read, people): print(f'{p.ljust(15, "-")}{str(b).rjust(2)} books')
Krishnang------12 books Steve---------- 6 books Jimmy---------- 0 books Mary----------- 7 books Divya---------- 4 books Robert---------10 books Yulia----------15 books
MIT
2-Chapter-2/Test_your_knowledge.ipynb
DiegoMerino28/Practical-Data-Science-with-Python
A/B test 4 - loved journeys, control vs LLRThis related links B/C test (ab4) was conducted from 22nd-28th March 2019.The data used in this report are 23rd-27th Mar 2019 because the test was started partway through 22nd Ma, and ended partway through 28th Mar.The test compared the existing related links (where available) to links generated using LLR algorithm Import
%load_ext autoreload %autoreload 2 import os import pandas as pd import numpy as np import ast import re # z test from statsmodels.stats.proportion import proportions_ztest # bayesian bootstrap and vis import matplotlib.pyplot as plt import seaborn as sns import bayesian_bootstrap.bootstrap as bb from astropy.utils import NumpyRNGContext # progress bar from tqdm import tqdm, tqdm_notebook from scipy import stats from collections import Counter import sys sys.path.insert(0, '../../src' ) import analysis as analysis # set up the style for our plots sns.set(style='white', palette='colorblind', font_scale=1.3, rc={'figure.figsize':(12,9), "axes.facecolor": (0, 0, 0, 0)}) # instantiate progress bar goodness tqdm.pandas(tqdm_notebook) pd.set_option('max_colwidth',500) # the number of bootstrap means used to generate a distribution boot_reps = 10000 # alpha - false positive rate alpha = 0.05 # number of tests m = 4 # Correct alpha for multiple comparisons alpha = alpha / m # The Bonferroni correction can be used to adjust confidence intervals also. # If one establishes m confidence intervals, and wishes to have an overall confidence level of 1-alpha, # each individual confidence interval can be adjusted to the level of 1-(alpha/m). # reproducible seed = 1337
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
File/dir locations Processed journey data
DATA_DIR = os.getenv("DATA_DIR") filename = "full_sample_loved_947858.csv.gz" filepath = os.path.join( DATA_DIR, "sampled_journey", "20190323_20190327", filename) filepath CONTROL_GROUP = "B" INTERVENTION_GROUP = "C" VARIANT_DICT = { 'CONTROL_GROUP':'B', 'INTERVENTION_GROUP':'C' } # read in processed sampled journey with just the cols we need for related links df = pd.read_csv(filepath, sep ="\t", compression="gzip") # convert from str to list df['Event_cat_act_agg']= df['Event_cat_act_agg'].progress_apply(ast.literal_eval) df['Page_Event_List'] = df['Page_Event_List'].progress_apply(ast.literal_eval) df['Page_List'] = df['Page_List'].progress_apply(ast.literal_eval) # drop dodgy rows, where page variant is not A or B. df = df.query('ABVariant in [@CONTROL_GROUP, @INTERVENTION_GROUP]') df[['Occurrences', 'ABVariant']].groupby('ABVariant').sum() df['Page_List_Length'] = df['Page_List'].progress_apply(len)
100%|██████████| 772387/772387 [00:00<00:00, 786616.91it/s]
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Nav type of page lookup - is it a finding page? if not it's a thing page
filename = "document_types.csv.gz" # created a metadata dir in the DATA_DIR to hold this data filepath = os.path.join( DATA_DIR, "metadata", filename) print(filepath) df_finding_thing = pd.read_csv(filepath, sep="\t", compression="gzip") df_finding_thing.head() thing_page_paths = df_finding_thing[ df_finding_thing['is_finding']==0]['pagePath'].tolist() finding_page_paths = df_finding_thing[ df_finding_thing['is_finding']==1]['pagePath'].tolist()
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
OutliersSome rows should be removed before analysis. For example rows with journey lengths of 500 or very high related link click rates. This process might have to happen once features have been created. Derive variables journey_click_rateThere is no difference in the proportion of journeys using at least one related link (journey_click_rate) between page variant A and page variant B. \begin{equation*}\frac{\text{total number of journeys including at least one click on a related link}}{\text{total number of journeys}}\end{equation*}
# get the number of related links clicks per Sequence df['Related Links Clicks per seq'] = df['Event_cat_act_agg'].map(analysis.sum_related_click_events) # map across the Sequence variable, which includes pages and Events # we want to pass all the list elements to a function one-by-one and then collect the output. df["Has_Related"] = df["Related Links Clicks per seq"].map(analysis.is_related) df['Related Links Clicks row total'] = df['Related Links Clicks per seq'] * df['Occurrences'] df.head(3)
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
count of clicks on navigation elementsThere is no statistically significant difference in the count of clicks on navigation elements per journey between page variant A and page variant B.\begin{equation*}{\text{total number of navigation element click events from content pages}}\end{equation*} Related link counts
# get the total number of related links clicks for that row (clicks per sequence multiplied by occurrences) df['Related Links Clicks row total'] = df['Related Links Clicks per seq'] * df['Occurrences']
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Navigation events
def count_nav_events(page_event_list): """Counts the number of nav events from a content page in a Page Event List.""" content_page_nav_events = 0 for pair in page_event_list: if analysis.is_nav_event(pair[1]): if pair[0] in thing_page_paths: content_page_nav_events += 1 return content_page_nav_events # needs finding_thing_df read in from document_types.csv.gz df['Content_Page_Nav_Event_Count'] = df['Page_Event_List'].progress_map(count_nav_events) def count_search_from_content(page_list): search_from_content = 0 for i, page in enumerate(page_list): if i > 0: if '/search?q=' in page: if page_list[i-1] in thing_page_paths: search_from_content += 1 return search_from_content df['Content_Search_Event_Count'] = df['Page_List'].progress_map(count_search_from_content) # count of nav or search clicks df['Content_Nav_or_Search_Count'] = df['Content_Page_Nav_Event_Count'] + df['Content_Search_Event_Count'] # occurrences is accounted for by the group by bit in our bayesian boot analysis function df['Content_Nav_Search_Event_Sum_row_total'] = df['Content_Nav_or_Search_Count'] * df['Occurrences'] # required for journeys with no nav later df['Has_No_Nav_Or_Search'] = df['Content_Nav_Search_Event_Sum_row_total'] == 0
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Temporary df file in case of crash Save
df.to_csv(os.path.join( DATA_DIR, "ab3_loved_temp.csv.gz"), sep="\t", compression="gzip", index=False) df = pd.read_csv(os.path.join( DATA_DIR, "ab3_loved_temp.csv.gz"), sep="\t", compression="gzip")
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Frequentist statistics Statistical significance
# help(proportions_ztest) has_rel = analysis.z_prop(df, 'Has_Related', VARIANT_DICT) has_rel has_rel['p-value'] < alpha
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Practical significance - uplift
# Due to multiple testing we used the Bonferroni correction for alpha ci_low,ci_upp = analysis.zconf_interval_two_samples(has_rel['x_a'], has_rel['n_a'], has_rel['x_b'], has_rel['n_b'], alpha = alpha) print(' difference in proportions = {0:.2f}%'.format(100*(has_rel['p_b']-has_rel['p_a']))) print(' % relative change in proportions = {0:.2f}%'.format(100*((has_rel['p_b']-has_rel['p_a'])/has_rel['p_a']))) print(' 95% Confidence Interval = ( {0:.2f}% , {1:.2f}% )' .format(100*ci_low, 100*ci_upp))
difference in proportions = 2.20% % relative change in proportions = 62.91% 95% Confidence Interval = ( 2.12% , 2.28% )
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Bayesian statistics Based on [this](https://medium.com/@thibalbo/coding-bayesian-ab-tests-in-python-e89356b3f4bd) blog To be developed, a Bayesian approach can provide a simpler interpretation. Bayesian bootstrap
analysis.compare_total_searches(df, VARIANT_DICT) fig, ax = plt.subplots() plot_df_B = df[df.ABVariant == VARIANT_DICT['INTERVENTION_GROUP']].groupby( 'Content_Nav_or_Search_Count').sum().iloc[:, 0] plot_df_A = df[df.ABVariant == VARIANT_DICT['CONTROL_GROUP']].groupby( 'Content_Nav_or_Search_Count').sum().iloc[:, 0] ax.set_yscale('log') width =0.4 ax = plot_df_B.plot.bar(label='B', position=1, width=width) ax = plot_df_A.plot.bar(label='A', color='salmon', position=0, width=width) plt.title("loved journeys") plt.ylabel("Log(number of journeys)") plt.xlabel("Number of uses of search/nav elements in journey") legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.savefig('nav_counts_loved_bar.png', dpi = 900, bbox_inches = 'tight') a_bootstrap, b_bootstrap = analysis.bayesian_bootstrap_analysis(df, col_name='Content_Nav_or_Search_Count', boot_reps=boot_reps, seed = seed, variant_dict=VARIANT_DICT) np.array(a_bootstrap).mean() np.array(a_bootstrap).mean() - (0.05 * np.array(a_bootstrap).mean()) np.array(b_bootstrap).mean() print("A relative change of {0:.2f}% from control to intervention".format((np.array(b_bootstrap).mean()-np.array(a_bootstrap).mean())/np.array(a_bootstrap).mean()*100)) # ratio is vestigial but we keep it here for convenience # it's actually a count but considers occurrences ratio_stats = analysis.bb_hdi(a_bootstrap, b_bootstrap, alpha=alpha) ratio_stats ax = sns.distplot(b_bootstrap, label='B') ax.errorbar(x=[ratio_stats['b_ci_low'], ratio_stats['b_ci_hi']], y=[2, 2], linewidth=5, c='teal', marker='o', label='95% HDI B') ax = sns.distplot(a_bootstrap, label='A', ax=ax, color='salmon') ax.errorbar(x=[ratio_stats['a_ci_low'], ratio_stats['a_ci_hi']], y=[5, 5], linewidth=5, c='salmon', marker='o', label='95% HDI A') ax.set(xlabel='mean search/nav count per journey', ylabel='Density') sns.despine() legend = plt.legend(frameon=True, bbox_to_anchor=(0.75, 1), loc='best') frame = legend.get_frame() frame.set_facecolor('white') plt.title("loved journeys") plt.savefig('nav_counts_loved.png', dpi = 900, bbox_inches = 'tight') # calculate the posterior for the difference between A's and B's ratio # ypa prefix is vestigial from blog post ypa_diff = np.array(b_bootstrap) - np.array(a_bootstrap) # get the hdi ypa_diff_ci_low, ypa_diff_ci_hi = bb.highest_density_interval(ypa_diff) # the mean of the posterior print('mean:', ypa_diff.mean()) print('low ci:', ypa_diff_ci_low, '\nhigh ci:', ypa_diff_ci_hi) ax = sns.distplot(ypa_diff) ax.plot([ypa_diff_ci_low, ypa_diff_ci_hi], [0, 0], linewidth=10, c='k', marker='o', label='95% HDI') ax.set(xlabel='Content_Nav_or_Search_Count', ylabel='Density', title='The difference between B\'s and A\'s mean counts times occurrences') sns.despine() legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.show(); # We count the number of values greater than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # greater than 0, could act a bit like a p-value (ypa_diff > 0).sum() / ypa_diff.shape[0] # We count the number of values less than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # less than 0, could act a bit like a p-value (ypa_diff < 0).sum() / ypa_diff.shape[0] (ypa_diff>0).sum() (ypa_diff<0).sum()
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
proportion of journeys with a page sequence including content and related links onlyThere is no statistically significant difference in the proportion of journeys with a page sequence including content and related links only (including loops) between page variant A and page variant B \begin{equation*}\frac{\text{total number of journeys that only contain content pages and related links (i.e. no nav pages)}}{\text{total number of journeys}}\end{equation*} Overall
# if (Content_Nav_Search_Event_Sum == 0) that's our success # Has_No_Nav_Or_Search == 1 is a success # the problem is symmetrical so doesn't matter too much sum(df.Has_No_Nav_Or_Search * df.Occurrences) / df.Occurrences.sum() sns.distplot(df.Content_Nav_or_Search_Count.values);
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Frequentist statistics Statistical significance
nav = analysis.z_prop(df, 'Has_No_Nav_Or_Search', VARIANT_DICT) nav
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Practical significance - uplift
# Due to multiple testing we used the Bonferroni correction for alpha ci_low,ci_upp = analysis.zconf_interval_two_samples(nav['x_a'], nav['n_a'], nav['x_b'], nav['n_b'], alpha = alpha) diff = 100*(nav['x_b']/nav['n_b']-nav['x_a']/nav['n_a']) print(' difference in proportions = {0:.2f}%'.format(diff)) print(' 95% Confidence Interval = ( {0:.2f}% , {1:.2f}% )' .format(100*ci_low, 100*ci_upp)) print("There was a {0: .2f}% relative change in the proportion of journeys not using search/nav elements".format(100 * ((nav['p_b']-nav['p_a'])/nav['p_a'])))
There was a 0.29% relative change in the proportion of journeys not using search/nav elements
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Average Journey Length (number of page views)There is no statistically significant difference in the average page list length of journeys (including loops) between page variant A and page variant B.
length_B = df[df.ABVariant == VARIANT_DICT['INTERVENTION_GROUP']].groupby( 'Page_List_Length').sum().iloc[:, 0] lengthB_2 = length_B.reindex(np.arange(1, 501, 1), fill_value=0) length_A = df[df.ABVariant == VARIANT_DICT['CONTROL_GROUP']].groupby( 'Page_List_Length').sum().iloc[:, 0] lengthA_2 = length_A.reindex(np.arange(1, 501, 1), fill_value=0) fig, ax = plt.subplots(figsize=(100, 30)) ax.set_yscale('log') width = 0.4 ax = lengthB_2.plot.bar(label='B', position=1, width=width) ax = lengthA_2.plot.bar(label='A', color='salmon', position=0, width=width) plt.xlabel('length', fontsize=1) legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.show();
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Bayesian bootstrap for non-parametric hypotheses
# http://savvastjortjoglou.com/nfl-bayesian-bootstrap.html # let's use mean journey length (could probably model parametrically but we use it for demonstration here) # some journeys have length 500 and should probably be removed as they are liekely bots or other weirdness #exclude journeys of longer than 500 as these could be automated traffic df_short = df[df['Page_List_Length'] < 500] print("The mean number of pages in an loved journey is {0:.3f}".format(sum(df.Page_List_Length*df.Occurrences)/df.Occurrences.sum())) # for reproducibility, set the seed within this context a_bootstrap, b_bootstrap = analysis.bayesian_bootstrap_analysis(df, col_name='Page_List_Length', boot_reps=boot_reps, seed = seed, variant_dict=VARIANT_DICT) a_bootstrap_short, b_bootstrap_short = analysis.bayesian_bootstrap_analysis(df_short, col_name='Page_List_Length', boot_reps=boot_reps, seed = seed, variant_dict=VARIANT_DICT) np.array(a_bootstrap).mean() np.array(b_bootstrap).mean() print("There's a relative change in page length of {0:.2f}% from A to B".format((np.array(b_bootstrap).mean()-np.array(a_bootstrap).mean())/np.array(a_bootstrap).mean()*100)) print(np.array(a_bootstrap_short).mean()) print(np.array(b_bootstrap_short).mean()) # Calculate a 95% HDI a_ci_low, a_ci_hi = bb.highest_density_interval(a_bootstrap) print('low ci:', a_ci_low, '\nhigh ci:', a_ci_hi) ax = sns.distplot(a_bootstrap, color='salmon') ax.plot([a_ci_low, a_ci_hi], [0, 0], linewidth=10, c='k', marker='o', label='95% HDI') ax.set(xlabel='Journey Length', ylabel='Density', title='Page Variant A Mean Journey Length') sns.despine() plt.legend(); # Calculate a 95% HDI b_ci_low, b_ci_hi = bb.highest_density_interval(b_bootstrap) print('low ci:', b_ci_low, '\nhigh ci:', b_ci_hi) ax = sns.distplot(b_bootstrap) ax.plot([b_ci_low, b_ci_hi], [0, 0], linewidth=10, c='k', marker='o', label='95% HDI') ax.set(xlabel='Journey Length', ylabel='Density', title='Page Variant B Mean Journey Length') sns.despine() legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.show(); ax = sns.distplot(b_bootstrap, label='B') ax = sns.distplot(a_bootstrap, label='A', ax=ax, color='salmon') ax.set(xlabel='Journey Length', ylabel='Density') sns.despine() legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.title("loved journeys") plt.savefig('journey_length_loved.png', dpi = 900, bbox_inches = 'tight') ax = sns.distplot(b_bootstrap_short, label='B') ax = sns.distplot(a_bootstrap_short, label='A', ax=ax, color='salmon') ax.set(xlabel='Journey Length', ylabel='Density') sns.despine() legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.show();
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
We can also measure the uncertainty in the difference between the Page Variants's Journey Length by subtracting their posteriors.
# calculate the posterior for the difference between A's and B's YPA ypa_diff = np.array(b_bootstrap) - np.array(a_bootstrap) # get the hdi ypa_diff_ci_low, ypa_diff_ci_hi = bb.highest_density_interval(ypa_diff) # the mean of the posterior ypa_diff.mean() print('low ci:', ypa_diff_ci_low, '\nhigh ci:', ypa_diff_ci_hi) ax = sns.distplot(ypa_diff) ax.plot([ypa_diff_ci_low, ypa_diff_ci_hi], [0, 0], linewidth=10, c='k', marker='o', label='95% HDI') ax.set(xlabel='Journey Length', ylabel='Density', title='The difference between B\'s and A\'s mean Journey Length') sns.despine() legend = plt.legend(frameon=True) frame = legend.get_frame() frame.set_facecolor('white') plt.show();
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
We can actually calculate the probability that B's mean Journey Length was greater than A's mean Journey Length by measuring the proportion of values greater than 0 in the above distribution.
# We count the number of values greater than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # greater than 0, could act a bit like a p-value (ypa_diff > 0).sum() / ypa_diff.shape[0] # We count the number of values greater than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # greater than 0, could act a bit like a p-value (ypa_diff < 0).sum() / ypa_diff.shape[0]
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Some other analysisSome of these results raised more questions, so here's some analysis (with metrics that weren't defined before looking at the other results, so not sure they are statistically valid, but may be interesting nevertheless) Perhaps journey length is increasing because we're seeing fewer bouncers (journey length = 1) because tey are seeing a relevant lnk on their first page instead of giving up Proportion of journeys that are length 1
def is_one(x): """Compute whether a journey's length is 1.""" return x == 1 df['journey_length_1'] = df['Page_List_Length'].progress_apply(is_one)
100%|██████████| 772387/772387 [00:00<00:00, 846978.07it/s]
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Statistical significance
is_length_1 = analysis.z_prop(df, 'journey_length_1', VARIANT_DICT) is_length_1 is_length_1['p-value'] < alpha
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MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Practical significance
# Due to multiple testing we used the Bonferroni correction for alpha ci_low,ci_upp = analysis.zconf_interval_two_samples(is_length_1['x_a'], is_length_1['n_a'], is_length_1['x_b'], is_length_1['n_b'], alpha = alpha) print(' difference in proportions = {0:.2f}%'.format(100*(is_length_1['p_b']-is_length_1['p_a']))) print(' % relative change in proportions = {0:.2f}%'.format(100*((is_length_1['p_b']-is_length_1['p_a'])/is_length_1['p_a']))) print(' 95% Confidence Interval = ( {0:.2f}% , {1:.2f}% )' .format(100*ci_low, 100*ci_upp))
difference in proportions = -0.31% % relative change in proportions = -0.63% 95% Confidence Interval = ( -0.49% , -0.13% )
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
Average journey length where length > 1
# for reproducibility, set the seed within this context a_bootstrap_gt_1, b_bootstrap_gt_1 = analysis.bayesian_bootstrap_analysis(df[df['journey_length_1'] == False], col_name='Page_List_Length', boot_reps=boot_reps, seed = seed, variant_dict=VARIANT_DICT) # a_bootstrap_short_gt_1, b_bootstrap_short_gt_1 = analysis.bayesian_bootstrap_analysis(df_short, col_name='Page_List_Length', boot_reps=boot_reps, seed = seed, variant_dict=VARIANT_DICT) np.array(a_bootstrap_gt_1).mean() np.array(b_bootstrap_gt_1).mean() print("There's a relative change in page length of {0:.2f}% from A to B".format((np.array(b_bootstrap_gt_1).mean()-np.array(a_bootstrap_gt_1).mean())/np.array(a_bootstrap_gt_1).mean()*100)) # calculate the posterior for the difference between A's and B's YPA ypa_diff = np.array(b_bootstrap_gt_1) - np.array(a_bootstrap_gt_1) # get the hdi ypa_diff_ci_low, ypa_diff_ci_hi = bb.highest_density_interval(ypa_diff) print('low ci:', ypa_diff_ci_low, '\nhigh ci:', ypa_diff_ci_hi) # We count the number of values greater than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # greater than 0, could act a bit like a p-value (ypa_diff > 0).sum() / ypa_diff.shape[0] # We count the number of values greater than 0 and divide by the total number # of observations # which returns us the the proportion of values in the distribution that are # greater than 0, could act a bit like a p-value (ypa_diff < 0).sum() / ypa_diff.shape[0]
_____no_output_____
MIT
notebooks/analyses_reports/2019-03-23_to_03-27_ab4_llr_i_loved.ipynb
alphagov/govuk_ab_analysis
LeNet 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)
import torch import random import numpy as np random.seed(0) np.random.seed(0) torch.manual_seed(0) torch.cuda.manual_seed(0) torch.backends.cudnn.deterministic = True import torchvision.datasets MNIST_train = torchvision.datasets.MNIST('./', download=True, train=True) MNIST_test = torchvision.datasets.MNIST('./', download=True, train=False) X_train = MNIST_train.train_data y_train = MNIST_train.train_labels X_test = MNIST_test.test_data y_test = MNIST_test.test_labels X_train X_train.shape len(y_train), len(y_test) import matplotlib.pyplot as plt plt.imshow(X_train[0, :, :]) plt.show() print(y_train[0])
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MIT
module05_mnist_conv.ipynb
YUMVOLKOVA/Neural_Networks_and_CV
хотим передавать картинку, как трехмерный тензор
X_train = X_train.unsqueeze(1).float() X_test = X_test.unsqueeze(1).float() X_train.shape X_train class LeNet5(torch.nn.Module): def __init__(self): super(LeNet5, self).__init__() self.conv1 = torch.nn.Conv2d( in_channels=1, out_channels=6, kernel_size=5, padding=2) # у нас 28 на 28, чтобы не терять размерность картинки, делаем паддинг self.act1 = torch.nn.Tanh() self.pool1 = torch.nn.AvgPool2d(kernel_size=2, stride=2) self.conv2 = torch.nn.Conv2d( in_channels=6, out_channels=16, kernel_size=5, padding=0) self.act2 = torch.nn.Tanh() self.pool2 = torch.nn.AvgPool2d(kernel_size=2, stride=2) self.fc1 = torch.nn.Linear(5 * 5 * 16, 120) self.act3 = torch.nn.Tanh() self.fc2 = torch.nn.Linear(120, 84) self.act4 = torch.nn.Tanh() self.fc3 = torch.nn.Linear(84, 10) def forward(self, x): x = self.conv1(x) x = self.act1(x) x = self.pool1(x) x = self.conv2(x) x = self.act2(x) x = self.pool2(x) x = x.view(x.size(0), x.size(1) * x.size(2) * x.size(3)) x = self.fc1(x) x = self.act3(x) x = self.fc2(x) x = self.act4(x) x = self.fc3(x) return x lenet5 = LeNet5()
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MIT
module05_mnist_conv.ipynb
YUMVOLKOVA/Neural_Networks_and_CV
У PyTorch-тензоров есть функция view, которая наш тензор преобразует к нужной размерности. Первая размерность будет x.size[0] -- это размер батча, а дальше тензор будет одномерный, соответственно мы вот эти три размерности должны просто перемножить и получить вот здесь 400.
device = torch.device('cuda:0' if torch.cuda.is_available() else 'cpu') lenet5 = lenet5.to(device) loss = torch.nn.CrossEntropyLoss() optimizer = torch.optim.Adam(lenet5.parameters(), lr=1.0e-3) batch_size = 100 test_accuracy_history = [] test_loss_history = [] X_test = X_test.to(device) y_test = y_test.to(device) for epoch in range(10000): order = np.random.permutation(len(X_train)) for start_index in range(0, len(X_train), batch_size): optimizer.zero_grad() batch_indexes = order[start_index:start_index+batch_size] X_batch = X_train[batch_indexes].to(device) y_batch = y_train[batch_indexes].to(device) preds = lenet5.forward(X_batch) loss_value = loss(preds, y_batch) loss_value.backward() optimizer.step() test_preds = lenet5.forward(X_test) test_loss_history.append(loss(test_preds, y_test).data.cpu()) accuracy = (test_preds.argmax(dim=1) == y_test).float().mean().data.cpu() test_accuracy_history.append(accuracy) print(accuracy) lenet5.forward(X_test) plt.plot(test_accuracy_history); # plt.plot(test_loss_history);
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MIT
module05_mnist_conv.ipynb
YUMVOLKOVA/Neural_Networks_and_CV
Здача
import torch N = 4 C = 3 C_out = 10 H = 8 W = 16 x = torch.ones((N, C, H, W)) x.shape # torch.Size([4, 10, 8, 16]) out1 = torch.nn.Conv2d(C, C_out, kernel_size=(3, 3), padding=1)(x) print(out1.shape) # для самопроверки # torch.Size([4, 10, 8, 16]) out2 = torch.nn.Conv2d(C, C_out, kernel_size=(5, 5), padding=2)(x) print(out2.shape) # для самопроверки # torch.Size([4, 10, 8, 16]) out3 = torch.nn.Conv2d(C, C_out, kernel_size=(7, 7), padding=3)(x) print(out3.shape) # для самопроверки # torch.Size([4, 10, 8, 16]) out4 = torch.nn.Conv2d(C, C_out, kernel_size=(9, 9), padding=4)(x) print(out4.shape) # для самопроверки # torch.Size([4, 10, 8, 16]) out5 = torch.nn.Conv2d(C, C_out, kernel_size=(3, 5), padding=(1,2))(x) print(out5.shape) # для самопроверки # torch.Size([4, 10, 22, 30]) out6 = torch.nn.Conv2d(C, C_out, kernel_size=(3, 3), padding=(8,8))(x) print(out6.shape) # для самопроверки # torch.Size([4, 10, 7, 15]) out7 = torch.nn.Conv2d(C, C_out, kernel_size=(4, 4), padding=1)(x) print(out7.shape) # для самопроверки # torch.Size([4, 10, 9, 17]) out8 = torch.nn.Conv2d(C, C_out, kernel_size=(2, 2), padding=1)(x) print(out8.shape) # для самопроверки
torch.Size([4, 10, 9, 17])
MIT
module05_mnist_conv.ipynb
YUMVOLKOVA/Neural_Networks_and_CV
In this note book the following steps are taken:1. Find the best hyper parameters for estimator2. Find the most important features by tunned random forest3. Comapring r2 of the tuuned full model and model with selected features4. Furthur step is finding tuned model with selected features and comparing the hyper parameters
#import data Data=pd.read_csv("St.Johns-Transfomed-Data.csv") X = Data.iloc[:,:-1] y = Data.iloc[:,-1] #split test and training set. total number of data is 330 so the test size cannot be large np.random.seed(60) X_train, X_test, y_train, y_test = train_test_split(X, y, test_size = 0.20, random_state = 1000) regressors = {} regressors.update({"XGBoost": XGBRegressor(random_state=1000)}) FEATURE_IMPORTANCE = {"XGBoost"} #Define range of hyperparameters for estimator np.random.seed(60) parameters = {} parameters.update({"XGBoost": { "regressor__learning_rate":[0.001,0.01,0.02,0.1,0.25,0.5,1], "regressor__gamma":[0.001,0.01,0.02,0.1,0.25,0.5,1], "regressor__max_depth" : [1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20], "regressor__reg_alpha":[0.001,0.01,0.02,0.1], "regressor__reg_lambda":[0.001,0.01,0.02,0.1], "regressor__min_child_weight":[0.001,0.01,0.02,0.1]} }) # Make correlation matrix corr_matrix = X_train.corr(method = "spearman").abs() # Draw the heatmap sns.set(font_scale = 1.0) f, ax = plt.subplots(figsize=(11, 9)) sns.heatmap(corr_matrix, cmap= "YlGnBu", square=True, ax = ax) f.tight_layout() plt.savefig("correlation_matrix.png", dpi = 1080) # Select upper triangle of matrix upper = corr_matrix.where(np.triu(np.ones(corr_matrix.shape), k = 1).astype(np.bool)) # Find index of feature columns with correlation greater than 0.8 to_drop = [column for column in upper.columns if any(upper[column] > 0.8)] # Drop features X_train = X_train.drop(to_drop, axis = 1) X_test = X_test.drop(to_drop, axis = 1) X_train FEATURE_IMPORTANCE = {"XGBoost"} selected_regressor = "XGBoost" regressor = regressors[selected_regressor] results = {} for regressor_label, regressor in regressors.items(): # Print message to user print(f"Now tuning {regressor_label}.") scaler = StandardScaler() steps = [("scaler", scaler), ("regressor", regressor)] pipeline = Pipeline(steps = steps) #Define parameters that we want to use in gridsearch cv param_grid = parameters[selected_regressor] # Initialize GridSearch object for estimator gscv = RandomizedSearchCV(pipeline, param_grid, cv = 3, n_jobs= -1, verbose = 1, scoring = r2_score, n_iter=20) # Fit gscv (Tunes estimator) print(f"Now tuning {selected_regressor}. Go grab a beer or something.") gscv.fit(X_train, np.ravel(y_train)) #Getting the best hyperparameters best_params = gscv.best_params_ best_params #Getting the best score of model best_score = gscv.best_score_ best_score #Check overfitting of the estimator from sklearn.model_selection import cross_val_score mod = XGBRegressor(gamma= 0.001, learning_rate= 0.5, max_depth=3, min_child_weight= 0.001, reg_alpha=0.1, reg_lambda = 0.1 ,random_state=10000) scores_test = cross_val_score(mod, X_test, y_test, scoring='r2', cv=5) scores_test tuned_params = {item[11:]: best_params[item] for item in best_params} regressor.set_params(**tuned_params) #Find r2 of the model with all features (Model is tuned for all features) results={} model=regressor.set_params(gamma= 0.001, learning_rate= 0.5, max_depth=3, min_child_weight= 0.001, reg_alpha=0.1, reg_lambda = 0.1 ,random_state=10000) model.fit(X_train,y_train) y_pred = model.predict(X_test) R2 = metrics.r2_score(y_test, y_pred) results = {"classifier": model, "Best Parameters": best_params, "Training r2": best_score*100, "Test r2": R2*100} results # Select Features using RFECV class PipelineRFE(Pipeline): # Source: https://ramhiser.com/post/2018-03-25-feature-selection-with-scikit-learn-pipeline/ def fit(self, X, y=None, **fit_params): super(PipelineRFE, self).fit(X, y, **fit_params) self.feature_importances_ = self.steps[-1][-1].feature_importances_ return self steps = [("scaler", scaler), ("regressor", regressor)] pipe = PipelineRFE(steps = steps) np.random.seed(60) # Initialize RFECV object feature_selector = RFECV(pipe, cv = 5, step = 1, verbose = 1) # Fit RFECV feature_selector.fit(X_train, np.ravel(y_train)) # Get selected features feature_names = X_train.columns selected_features = feature_names[feature_selector.support_].tolist() performance_curve = {"Number of Features": list(range(1, len(feature_names) + 1)), "R2": feature_selector.grid_scores_} performance_curve = pd.DataFrame(performance_curve) # Performance vs Number of Features # Set graph style sns.set(font_scale = 1.75) sns.set_style({"axes.facecolor": "1.0", "axes.edgecolor": "0.85", "grid.color": "0.85", "grid.linestyle": "-", 'axes.labelcolor': '0.4', "xtick.color": "0.4", 'ytick.color': '0.4'}) colors = sns.color_palette("RdYlGn", 20) line_color = colors[3] marker_colors = colors[-1] # Plot f, ax = plt.subplots(figsize=(13, 6.5)) sns.lineplot(x = "Number of Features", y = "R2", data = performance_curve, color = line_color, lw = 4, ax = ax) sns.regplot(x = performance_curve["Number of Features"], y = performance_curve["R2"], color = marker_colors, fit_reg = False, scatter_kws = {"s": 200}, ax = ax) # Axes limits plt.xlim(0.5, len(feature_names)+0.5) plt.ylim(0.60, 1) # Generate a bolded horizontal line at y = 0 ax.axhline(y = 0.625, color = 'black', linewidth = 1.3, alpha = .7) # Turn frame off ax.set_frame_on(False) # Tight layout plt.tight_layout() #Define new training and test set based based on selected features by RFECV X_train_rfecv = X_train[selected_features] X_test_rfecv= X_test[selected_features] np.random.seed(60) regressor.fit(X_train_rfecv, np.ravel(y_train)) #Finding important features np.random.seed(60) feature_importance = pd.DataFrame(selected_features, columns = ["Feature Label"]) feature_importance["Feature Importance"] = regressor.feature_importances_ feature_importance = feature_importance.sort_values(by="Feature Importance", ascending=False) feature_importance # Initialize GridSearch object for model with selected features np.random.seed(60) gscv = RandomizedSearchCV(pipeline, param_grid, cv = 3, n_jobs= -1, verbose = 1, scoring = r2_score, n_iter=20) #Tuning random forest classifier with selected features np.random.seed(60) gscv.fit(X_train_rfecv,y_train) #Getting the best parameters of model with selected features best_params = gscv.best_params_ best_params #Getting the score of model with selected features best_score = gscv.best_score_ best_score #Check overfitting of the tuned model with selected features from sklearn.model_selection import cross_val_score mod = XGBRegressor(gamma= 0.001, learning_rate= 0.5, max_depth=3, min_child_weight= 0.001, reg_alpha=0.1, reg_lambda = 0.1 ,random_state=10000) scores_test = cross_val_score(mod, X_test_rfecv, y_test, scoring='r2', cv=5) scores_test results={} model=regressor.set_params(gamma= 0.001, learning_rate= 0.5, max_depth=3, min_child_weight= 0.001, reg_alpha=0.1, reg_lambda = 0.1 ,random_state=10000) model.fit(X_train_rfecv,y_train) y_pred = model.predict(X_test_rfecv) R2 = metrics.r2_score(y_test, y_pred) results = {"classifier": model, "Best Parameters": best_params, "Training r2": best_score*100, "Test r2": R2*100} results
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Unlicense
XGBoost-RFECV-RoF-St.Johns.ipynb
SadafGharaati/Important-factors
Building and submitting search queries to AGRISThis script is used with the aim to submit a search query to the (AGRIS database) and retrieve the list of the URLs (or a subset of the returned URLs) directing to the search results. The result URLs that are obtained are stored in a txt file in order to be used for scraping the AGRIS database for relevant content (i.e., abstracts of publications available from the specific database) to be used for text annotation-related purposes. The first step in the process of submitting a search query to the AGRIS database and receiving the result URLs is to import the Python libraries and packages that are necessary for the execution of this task.
import requests from bs4 import BeautifulSoup
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
The findNumOfTokens function is defined and used with the aim to enable the retrieval of the number of the search results returned from the submission of the query to the AGRIS database (by making use of the search parameters presented and explained below).
def findNumOfTokens(string): numOfTokens = len(string.split()) return numOfTokens
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
When builing a search query to submit to the AGRIS database, there is a list of search parameters that need to be configured. In other words, these parameters need to be assigned the values that will be used for the execution of the search task and the retrieval of the result URLs. These parameters are the following: subject (i.e., the subject of the results to be identified and returned - what the text documents/abstracts to be eventually retrieved need to be about); result type (AGRIS allows to execute searches in regard to a list of predefined types; these types are "Publications" and "Databsets"); start year (i.e., the year from which results for the search query should be identified and returned); end year (i.e., the year till which results for the search query should be identified and returned); country name (i.e., the name of the country that the content of the resources to be identifed and retrieved with the help of the search results should relate to); language (i.e., the language of the content of the resources made available from the search results that are identified and retrieved); content type (i.e., the type of the content of the resources -theses, journal papers, reports, etc.- made available from the search results that are identified and retrieved); To build the search query by taking account of the values provided to the search parameters listed above (i.e., the configurable part of the search query), we define and use the buildConfigurableQueryStr function. The input provided to the function are the values of the search parameters. In addition, the function takes into consideration the number of tokens included in the search query when "constructing" the value to be finally provided to the subject parameter.
def buildConfigurableQueryStr (subject, resultType, startYear, endYear, countryName, language, contentType): numOfTokensInSubj = findNumOfTokens(subject) if numOfTokensInSubj == 1: filterString = "filterString=%2Bsubject%3A%28" + subject + "%29" else: filterString = "" for subjectToken in subject.split(): filterString = filterString + "filterString=%2Bsubject%3A%28" + subjectToken + "%29" typeresultsField = "typeresultsField=" + resultType fromDate = "fromDate=" + str(startYear) toDate = "toDate=" + str(endYear) if countryName == "0": country = "country=" + str(countryName) else: country = "country=" + countryName if language == "0": lang = "lang=" + str(0) else: lang = "lang=" + language if contentType == "0": typeToAdd = "typeToAdd=" + str(0) else: typeToAdd = "typeToAdd=" + contentType configurableQueryStr = filterString + "&" + typeresultsField + "&" + fromDate + "&" + toDate + "&" + country + "&" + lang + "&" + typeToAdd return configurableQueryStr
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Apart from the configurable part of the search query to be submitted to the AGRIS database, there is also a part of the search query consisting of parameters that receive default values (more specifically, most of those parameters receive no values at all!). This part of the search query can be named as the default part of the search query. The parameters receiving no values at all or specific values by default are: (i) agrovocString; (ii) agrovocToRemove; (iii) advQuery; (iv) centerString; (v) centerToRemove; (vi) filterToRemove; (vii) typeString; (viii) typeToRemove; and (ix) filterQuery.
def AGRISqueryBuilder (): queryStr = "" # list of query parameters receiving no values paramsWithNullValues = ["agrovocString=", "agrovocToRemove=", "advQuery=", "centerString=", "centerToRemove=", "filterToRemove=", "typeString=", "typeToRemove=", "filterQuery="] # concatenating the parameters with no values to start assemblying the AGRIS query string for param in paramsWithNullValues: queryStr = queryStr + param + "&" # list of query parameters with default values, such as onlyFullText, enableField and aggregatorField # onlyFullText = false --> access resources that may not provide access to a full-text version! # enableField = Disable --> multi-lingual search is disabled! # aggregatorField = Disable --> include records from aggregators! paramsWithDefaultValues = ["onlyFullText=false", "operator=Required", "field=0", "enableField=Disable", "aggregatorField=Disable"] for param in paramsWithDefaultValues: queryStr = queryStr + param + "&" return queryStr
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
By calling the AGRISqueryBuilder function, we are able to create the first part of the search query that will be submitted to the AGRIS database (i.e., the default part of the search query containing the search parameters that receive default values or no value at all).
queryStr_1 = AGRISqueryBuilder()
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Assignment of values to the search parameters to be used for creating the configurable part of the serch query Step 1: Subject of the search query.
subject = input("Type in the subject of your search in AGRIS: ")
Type in the subject of your search in AGRIS: agriculture
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 2: Type of the results to be retrieved (namely: "Publications", "Datasets" or both).
resultType = input("Type in the type of results (i.e., 'Publications', 'Datasets', 'Both') you are interested in: ")
Type in the type of results (i.e., 'Publications', 'Datasets', 'Both') you are interested in: Publications
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 3: Starting year from which results should become available.
startYear = input("Find resources that have become available from this year and on: ")
Find resources that have become available from this year and on: 2000
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 4: Year till which results should become available (i.e., end year).
endYear = input("Find resources that have become available up until this year: ")
Find resources that have become available up until this year: 2021
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 5: The name of the country that the content of the resources to be retrieved should relate to.
countryName = input("Type in the name of the country the resource's content relates to. If not relevant, provide 0 as a value: ")
Type in the name of the country the resource's content relates to. If not relevant, provide 0 as a value: 0
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 6: The language of the content that will become available from the resources to be retreved.
language = input("Type in the language in which content should be made available. In the case of no particular preference provide 0 as a value: ")
Type in the language in which content should be made available. In the case of no particular preference provide 0 as a value: English
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Step 7: The type of the content to be retrived (pertinent to the "Publications" result type - potential values are: theses, journal papers, reports, etc.).
contentType = input("Provide the type of content you are interested in (applies only to Publications). If not relevant, provide 0 as a value: ")
Provide the type of content you are interested in (applies only to Publications). If not relevant, provide 0 as a value: 0
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
By calling the buildConfigurableQueryStr function, we are able to create the second part of the search query that will be submitted to the AGRIS database (i.e., the configurable part of the search query containing the values provided to the search parameters as part of the steps executed above).
queryStr_2 = buildConfigurableQueryStr(subject, resultType, startYear, endYear, countryName, language, contentType)
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
The search query (i.e., the baseQueryStr) is built by concatenating the default (i.e., queryStr_1) and the configurable part (queryStr_2) of it.
baseQueryStr = queryStr_1 + queryStr_2
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Display the search query (i.e, the baseQueryStr) to be finally submitted to the AGRIS database.
baseQueryStr
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
The constructed search query gets submitted to the AGRIS database.
response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr)
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Printing out the status code of the response provided to the query that has been submitted in order to receive feedback on whether the query submission has been successful or not (a response value equal to 200 reveals a successful query submission attempt!).
response.status_code
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Parsing content The page of the AGRIS database that has been retrieved and contains the results related to the submitted query is parsed with the aim to fetch the number of the search results.To do so, a parsing object (namely, an instance of the BeautifulSoup class) aiming to find the classes having the "pull-left grey-scale-1 last" label (this is the section/part of the results page where the number of the search results becomes available) is created. The execution of the find method called on the parsing object will allow to get the record in which the number of the search results is contained.
soup = BeautifulSoup(response.content, "html.parser") numOfResultsRecord = soup.find("div", class_ = "pull-left grey-scale-1 last")
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
The number of the search results is eventually retrieved by splitting the respective record into pieces and retrieving the appropriate one (i.e., piece) after converting it to an integer. A check is also made to figure out the existence of the "," character in the results' number. If this is the case, the "," sign is removed.
if "," in numOfResultsRecord.find("p").find("strong").text.split()[-1]: numOfResults = int(numOfResultsRecord.find("p").find("strong").text.split()[-1].replace(",", ""))
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Displaying the number of the search results that have been retrieved.
numOfResults
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
A quick check is done to make sure that there are indeed results that have been retrieved from the execution of the search query. If the number of search results is not 0, then there is a request for the number of the search results to keep (in the case that there are too may and all of them are needed!).
if numOfResults != 0: numOfResultsToKeep = int(input("Type in the number of results to keep: ")) else: print("No results have been found!")
Type in the number of results to keep: 1000
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
The section of the script provided below is about the calculation of the number of iterations to be made in order to skim through all the search results to be kept (based on the number of the search results to be kept provided above). This part is necessary because of the fact the search results provided by the AGRIS database become available in batches of 10. The following cases are considered:The number of the search results that have been returned is exactly 10. The number of the search results that have been returned is more than 0 and less than 10. The number of the search results that have been returned is a multiple of 10. The number of the search results that have been returned is more than 10 but not an exact multiple of it.
if (numOfResultsToKeep // 10 == 1): numOfIterations = 1 elif (numOfResultsToKeep // 10 == 0) and (numOfResultsToKeep % 10 > 0 and numOfResultsToKeep % 10 < 10): numOfIterations = 1 else: if numOfResultsToKeep % 10 == 0: numOfIterations = numOfResultsToKeep // 10 else: numOfIterations = (numOfResultsToKeep // 10) + 1
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Priniting out the number of the iterations that are needed to retrieve the required number of the search result URLs.
numOfIterations
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Creating a text file to store the search result URLs.
fileName = input("Type in the name of the file to use of storing the query result URLs: ") fullFileName = fileName + ".txt" file = open (fullFileName, "w")
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Iterating over the search results, retrieving the search result URLs, and writing/storing the search result URLs into the text file. To execute the iteration, the index from which results should be scanned from is asked.
startIndex = int(input("Index to start the retrieval of search results from: "))
Index to start the retrival of search results from: 0
MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Iteration over the search results (from the index that has been provided and on) and storage of the result URLs that get retrieved into the text file.
if numOfResultsToKeep >= 10: if startIndex == 0: iteration = 1 response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr + "&" + "startIndexSearch=") soup = BeautifulSoup(response.content, "html.parser") resultUrls = soup.find_all("div", class_="col-md-10 col-sm-10 col-xs-12 inner") for resultUrl in resultUrls: url = resultUrl.find("a") file.write(url["href"] + "\n") iteration +=1 while iteration <= numOfIterations: startIndex += 10 response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr + "&" + "startIndexSearch=" + str(startIndex)) soup = BeautifulSoup(response.content, "html.parser") resultUrls = soup.find_all("div", class_="col-md-10 col-sm-10 col-xs-12 inner") for resultUrl in resultUrls: url = resultUrl.find("a") file.write(url["href"] + "\n") iteration +=1 else: iteration = 1 while iteration <= numOfIterations: response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr + "&" + "startIndexSearch=" + str(startIndex)) soup = BeautifulSoup(response.content, "html.parser") resultUrls = soup.find_all("div", class_="col-md-10 col-sm-10 col-xs-12 inner") for resultUrl in resultUrls: url = resultUrl.find("a") file.write(url["href"] + "\n") iteration += 1 startIndex +=10 else: if startIndex == 0: response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr + "&" + "startIndexSearch=") soup = BeautifulSoup(response.content, "html.parser") resultUrls = soup.find_all("div", class_="col-md-10 col-sm-10 col-xs-12 inner") counter = 0 for resultUrl in resultUrls: if counter < numOfResultsToKeep: counter +=1 url = resultUrl.find("a") file.write(url["href"] + "\n") else: break else: response = requests.get("https://agris.fao.org/agris-search/biblio.do?" + baseQueryStr + "&" + "startIndexSearch=" + str(startIndex)) soup = BeautifulSoup(response.content, "html.parser") resultUrls = soup.find_all("div", class_="col-md-10 col-sm-10 col-xs-12 inner") counter = 0 for resultUrl in resultUrls: if counter < numOfResultsToKeep: counter +=1 url = resultUrl.find("a") file.write(url["href"] + "\n") else: break
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
Closing the text file.
file.close()
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MIT
Building_and_submitting_search_queries_to_AGRIS.ipynb
herculespan/customNERforAgriEntities
ENGR 202 Solver
# importing the needed modules import cmath as c import math as m
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MIT
Applications/ENGR 202 Solver.ipynb
smithrockmaker/ENGR213
Solve for $X_C$
# Where f is frequency, cap is the value of the capacitor, and xcap is the capacitive reactance f = 5*10**3 cap = 50*(10**-9) xcap = 1/-(2*m.pi*f*cap) print("Xc =",xcap)
Xc = -636.6197723675813
MIT
Applications/ENGR 202 Solver.ipynb
smithrockmaker/ENGR213
Solve for $X_L$
# Where f is the frequency, l is the inductor value, and xind is the inductive reactance f = 5*10**3 l = 200*(10**-3) xind = 2*m.pi*f*l print("XL =",xind)
XL = 6283.185307179587
MIT
Applications/ENGR 202 Solver.ipynb
smithrockmaker/ENGR213
Define A complex number in rectangular form
# All values except r pulled from previous cells # Solutions are given in Rectangular form # Negative value for Xc already accounted for r = 100 # Resistor value x_c = r + 1j*(xcap) print("For capacitor -",x_c) x_i = r + 1j*(xind) print("For inductor -",x_i)
For capacitor - (100-636.6197723675813j) For inductor - (100+6283.185307179587j)
MIT
Applications/ENGR 202 Solver.ipynb
smithrockmaker/ENGR213
Convert from Rectangular to Polar
# Answers are given in magnitude and radians. Convert if degrees are necessary. y = c.polar(x_c) print("Magnitude, radians",y) y = c.polar(x_i) print("Magnitude, radians",y)
Magnitude, radians (644.4258953280439, -1.414989826825355) Magnitude, radians (6283.981031508405, 1.5548821760954434)
MIT
Applications/ENGR 202 Solver.ipynb
smithrockmaker/ENGR213