N-D labeled arrays and datasets in Python
Watch the talk on Youtube:
https://www.youtube.com/watch?v=X0pAhJgySxk
For more info:
http://xray.readthedocs.org
http://github.com/xray/xray
This document discusses algorithms analysis and complexity including:
1) Common sorting algorithms have quadratic time complexity O(N^2) while searching algorithms can have exponential complexity like O(2^N).
2) It provides an example of determining the complexity of two functions, showing one is O(N) while the other is O(N^N).
3) Vectors in Lisp can be used to initialize a data structure of a given length by applying a function to each index, and operations on vectors have constant time complexity.
This document provides an R tutorial for an undergraduate climate workshop. It introduces key concepts in R including data types, arrays, matrices, data frames, packages, and basic plotting. It demonstrates how to perform calculations, subset data, install and load packages, create different plot types like histograms and maps, and use functions like quantile and quilt.plot. Exercises include drawing a histogram of ozone values and calculating quantiles.
The document contains examples of algebraic expressions that can be factorized. Specifically, it lists 14 different expressions involving variables like x, y, z, a, b, c, m, n, and coefficients. The expressions include differences of terms, sums of terms, products of terms with common factors that can be pulled out, and expressions within parentheses that can be distributed and combined.
The document outlines the functional specifications for a creditor aging report. It takes in input parameters like vendor number, date range, and generates a report with 10 columns showing amounts owed in different aging periods: current, 1-30 days, 31-60 days, 61-90 days, 91-180 days, 181-365 days, 1-2 years, 2-3 years, 3-5 years, and over 5 years. The logic places the amount owed in the appropriate column based on the number of days between the invoice date and current date.
This document discusses calculating the number of digits needed to write out large numbers. It finds that 11 digits are needed for 43,000,000,000. It also calculates that 95 digits are needed for 999, 369,693,100 digits for 9(9)9, 78 digits for (99)9, and 18 digits for 999. It concludes by showing the relative sizes of these numbers.
A player is running from first to second base at 25 ft/s when they are 10 ft from second base. The distance from home plate to each base is 60 ft. To find the rate of change of the player's distance from home plate, the Pythagorean theorem is used to relate the distances. Plugging in the known values of 50 ft from first base and 10 ft from second base yields that the rate of change of the player's distance from home plate is 125 ft/s.
R is a programming language and software environment for statistical analysis and graphics. It allows users to analyze data, create visualizations, and perform statistical tests. Common R commands include functions to get and set the working directory, list objects in the workspace, remove objects, view and set options, save and load the command history, and save and load the entire workspace. R supports various data structures like vectors, arrays, matrices, data frames, and lists to store and manipulate different types of data. Data can be input into R from files, databases, and Excel spreadsheets. Graphs and visualizations created in R can be exported to file formats like PNG, JPEG, PDF and others.
1) The document outlines assignments due on Tuesday May 11th including an odds math worksheet and turning in math CDs. It also provides a warm up with probability and geometry problems.
2) The lesson discusses simplifying square roots using the product property of square roots. It gives examples of simplifying square root expressions including 20, 24, 27, 125, 48, 216, 210, and 1000.
3) Additional context is provided about converting between square feet and square inches using multiplication.
This document discusses algorithms analysis and complexity including:
1) Common sorting algorithms have quadratic time complexity O(N^2) while searching algorithms can have exponential complexity like O(2^N).
2) It provides an example of determining the complexity of two functions, showing one is O(N) while the other is O(N^N).
3) Vectors in Lisp can be used to initialize a data structure of a given length by applying a function to each index, and operations on vectors have constant time complexity.
This document provides an R tutorial for an undergraduate climate workshop. It introduces key concepts in R including data types, arrays, matrices, data frames, packages, and basic plotting. It demonstrates how to perform calculations, subset data, install and load packages, create different plot types like histograms and maps, and use functions like quantile and quilt.plot. Exercises include drawing a histogram of ozone values and calculating quantiles.
The document contains examples of algebraic expressions that can be factorized. Specifically, it lists 14 different expressions involving variables like x, y, z, a, b, c, m, n, and coefficients. The expressions include differences of terms, sums of terms, products of terms with common factors that can be pulled out, and expressions within parentheses that can be distributed and combined.
The document outlines the functional specifications for a creditor aging report. It takes in input parameters like vendor number, date range, and generates a report with 10 columns showing amounts owed in different aging periods: current, 1-30 days, 31-60 days, 61-90 days, 91-180 days, 181-365 days, 1-2 years, 2-3 years, 3-5 years, and over 5 years. The logic places the amount owed in the appropriate column based on the number of days between the invoice date and current date.
This document discusses calculating the number of digits needed to write out large numbers. It finds that 11 digits are needed for 43,000,000,000. It also calculates that 95 digits are needed for 999, 369,693,100 digits for 9(9)9, 78 digits for (99)9, and 18 digits for 999. It concludes by showing the relative sizes of these numbers.
A player is running from first to second base at 25 ft/s when they are 10 ft from second base. The distance from home plate to each base is 60 ft. To find the rate of change of the player's distance from home plate, the Pythagorean theorem is used to relate the distances. Plugging in the known values of 50 ft from first base and 10 ft from second base yields that the rate of change of the player's distance from home plate is 125 ft/s.
R is a programming language and software environment for statistical analysis and graphics. It allows users to analyze data, create visualizations, and perform statistical tests. Common R commands include functions to get and set the working directory, list objects in the workspace, remove objects, view and set options, save and load the command history, and save and load the entire workspace. R supports various data structures like vectors, arrays, matrices, data frames, and lists to store and manipulate different types of data. Data can be input into R from files, databases, and Excel spreadsheets. Graphs and visualizations created in R can be exported to file formats like PNG, JPEG, PDF and others.
1) The document outlines assignments due on Tuesday May 11th including an odds math worksheet and turning in math CDs. It also provides a warm up with probability and geometry problems.
2) The lesson discusses simplifying square roots using the product property of square roots. It gives examples of simplifying square root expressions including 20, 24, 27, 125, 48, 216, 210, and 1000.
3) Additional context is provided about converting between square feet and square inches using multiplication.
This document describes the process of distributing reciprocal space grid points (G-vectors) across multiple processors for parallel computation in density functional theory (DFT) calculations. It involves 4 steps:
1) Initializing FFT descriptors and allocating data across processors
2) Mapping G-vectors to processors by iterating through grid points and checking if the vector satisfies cutoff criteria
3) Counting the number of G-vectors assigned to each processor
4) Sorting and distributing the G-vectors to optimize load balancing across processors
This document contains 3 sections describing quadratic functions f(x) with their vertex, y-intercept, zeros, domain, and range. The first function is f(x) = 10 - 3x - x^2, the second is f(x) = 2x^2 - 12x, and the third is f(x) = (2 - x)(5 + x). For each function, the document lists the relevant properties to be determined but does not show the calculations or results.
The trapezoidal rule is used to approximate the area under a curve by dividing it into trapezoids. It takes the average of the function values at the beginning and end of each sub-interval. The area is calculated as the sum of the areas of each trapezoid multiplied by the width of the sub-interval. An example calculates the area under y=1+x^3 from 0 to 1 using n=4 sub-intervals, giving an approximate result of 1.26953125. The document also provides an example of using the trapezoidal rule with n=8 sub-intervals to estimate the area under the curve of the function y=x from 0 to 3.
The document contains an assignment list, reminders for SAT testing, and math problems and examples for Lesson 74. It provides instructions to complete Set 74 of even problems by Monday and mentions the possibility of extra credit on Test #10. Students are reminded to bring a calculator and SSR book for upcoming SAT testing. The math problems cover probability, geometry, simplifying fractions and percentages. Examples show how to simplify square roots using properties.
This document discusses calculating the limit of the composition of two functions f and g as x approaches a value. For part (a), as x approaches 0 from the positive side, g(x) approaches 2 from the positive side and f(x) approaches negative infinity as x approaches 2 from the positive side. For part (b), as x approaches 5 from the negative side, g(x) approaches positive infinity and as x approaches positive infinity, f(x) approaches 2.
The document discusses two calculations of the volume of a solid:
1) The volume of a disc bounded by the parabola x + y = 3 and the x-axis is 9π.
2) The volume of the shell bounded by the same parabola and the planes y = 0 and y = 3 is also 9π.
Scientific notation is used to write very large or small numbers in a normalized way as the product of a number between 1 and 10 and a power of 10. It has useful properties for calculators, scientists, mathematicians and engineers. Some examples of numbers in scientific notation and their standard decimal form are provided. Conversions between scientific notation and standard decimal notation are demonstrated.
This lecture discusses Python's datetime and OS modules. It shows how to use datetime to work with dates, times, and datetimes, including creating, formatting, and manipulating them. It also demonstrates various OS module functions for working with directories and files, such as getting/changing the current directory, listing contents, creating/removing directories, renaming files, checking file attributes, and more.
This document contains a log-log plot with x and y values listed. It also contains instructions to (a) plot the points on log-log axes with a uniform scale, draw a line of best fit, (b) use the y-intercept to determine p, use the gradient to determine q, and use the line equation to determine y.
This document contains several algebra problems involving factoring and expanding expressions. It provides the steps to solve equations like (x+3)(x+7)=x^2 +10x+21 and determines coefficients of expressions like (x+3)(x-5)=x^2 -2x-15. It also covers topics like simplifying radicals, finding coefficients from expanded forms, and using formulas for factoring cubic expressions.
This document contains 8 math problems of varying difficulty including multiplication, addition, subtraction and division. The problems range from single digit operations like 6x9+8 to longer multi-digit problems such as 967-878 and 9876+1899. Solving all the problems completely would require showing the step-by-step work and calculations.
This document discusses convolutional neural networks (CNNs) for classifying images from the MNIST dataset. It begins with an introduction to MNIST, then describes the basic architecture of a CNN including convolution, ReLU, pooling, affine transformations, and softmax layers. It also discusses implementing CNNs in Python using frameworks like TensorFlow and Keras. The goal is to classify MNIST images with a CNN running on a GPU to take advantage of deep learning.
Ejercicios de ecuaciones diferencialesJimena Perez
1. This document lists 20 differential equations problems assigned as homework for a class.
2. The problems cover a range of differential equation types including separable, exact, linear, and higher order equations.
3. The document provides the list of problems but no further context or explanations for solving the equations.
New Capabilities in the PyData EcosystemTuri, Inc.
This document summarizes new capabilities in the PyData ecosystem of tools for scientific computing and data science in Python. It focuses on Bokeh and Dask, which enable interactive visualization and out-of-core parallel computing respectively. Bokeh allows creating interactive web-based visualizations without writing JavaScript, while Dask enables parallel computing on large datasets that exceed memory using task scheduling. The document also briefly mentions related tools like Blaze, NumPy, Pandas, Jupyter notebooks, and conda for package and environment management.
Numba is a just-in-time compiler for Python that can optimize numerical code to achieve speeds comparable to C/C++ without requiring the user to write C/C++ code. It works by compiling Python functions to optimized machine code using type information. Numba supports NumPy arrays and common mathematical functions. It can automatically optimize loops and compile functions for CPU or GPU execution. Numba allows users to write high-performance numerical code in Python without sacrificing readability or development speed.
This document discusses tools for making NumPy and Pandas code faster and able to run in parallel. It introduces the Dask library, which allows users to work with large datasets in a familiar Pandas/NumPy style through parallel computing. Dask implements parallel DataFrames, Arrays, and other collections that mimic their Pandas/NumPy counterparts. It can scale computations across multiple cores on a single machine or across many machines in a cluster. The document provides examples of using Dask to analyze large CSV and text data in parallel through DataFrames and Bags. It also discusses scaling computations from a single laptop to large clusters.
Numba: Flexible analytics written in Python with machine-code speeds and avo...PyData
Numba provides a way to write high performance Python code using NumPy-like syntax. It works by compiling Python code with NumPy arrays and loops into fast machine code using the LLVM compiler. This allows code written in Python to achieve performance comparable to C/C++ with little or no code changes required. Numba supports CPU and GPU execution via backends like CUDA. It can improve performance of numerical Python code with features like releasing the global interpreter lock during compilation.
Este documento describe la evolución de IPython y Jupyter, desde sus inicios como un shell interactivo de Python hasta convertirse en una plataforma multi-lenguaje para computación interactiva y publicación de documentos. Se explica cómo el protocolo REPL genérico de Jupyter permite ejecutar código en múltiples lenguajes y cómo herramientas como JupyterHub, nbviewer y notebooks han impulsado su adopción en educación, investigación y comunicación científica.
I am lokesh kanna from Anna University Regional Campus Tirunelveli make use of the resource you got
Machine learning is the ability of machine to understand languages to machine it is a low level language that is used by humans to give command
A variety of algorithms may be applied depending on the nature of the earth science exploration. Some algorithms may perform significantly better than others for particular objectives. For example, convolutional neural networks (CNN) are good at interpreting images, artificial neural networks (ANN) perform well in soil classification[4] but more computationally expensive to train than support-vector machine (SVM) learning. The application of machine learning has been popular in recent decades, as the development of other technologies such as unmanned aerial vehicles (UAVs),[5] ultra-high resolution remote sensing technology and high-performance computing units[6] lead to the availability of large high-quality datasets and more advanced algorithms.
Apache Cassandra for Timeseries- and Graph-DataGuido Schmutz
Apache Cassandra has proven to be one of the best solutions for storing and retrieving data at high velocity and high volume.
In the first part of the talk we will discuss how the storage model of Cassandra is ideal for time series use cases, which are often of high velocity and high volume. Time series data is everywhere today: Internet of Things, sensor data, transactional data, social media streams. We go over examples of how to best build data models.
We will also cover pairing Apache Spark with Apache Cassandra to create a real time data analytics platform.
The second part of the talk will present Titan:db, an open source distributed graph database build on top of Cassandra that can power real-time applications with thousands of concurrent users over graphs with billions of edges. It exposes a property graph data model directly atop Cassandra which makes storing and querying relationship data fast, easy, and scalable to huge graphs. This talk demonstrates how Titan's features enable complex, multi-relational databases in Cassandra and discusses how Titan:db has been used in a customer case to store social network data.
This document describes the process of distributing reciprocal space grid points (G-vectors) across multiple processors for parallel computation in density functional theory (DFT) calculations. It involves 4 steps:
1) Initializing FFT descriptors and allocating data across processors
2) Mapping G-vectors to processors by iterating through grid points and checking if the vector satisfies cutoff criteria
3) Counting the number of G-vectors assigned to each processor
4) Sorting and distributing the G-vectors to optimize load balancing across processors
This document contains 3 sections describing quadratic functions f(x) with their vertex, y-intercept, zeros, domain, and range. The first function is f(x) = 10 - 3x - x^2, the second is f(x) = 2x^2 - 12x, and the third is f(x) = (2 - x)(5 + x). For each function, the document lists the relevant properties to be determined but does not show the calculations or results.
The trapezoidal rule is used to approximate the area under a curve by dividing it into trapezoids. It takes the average of the function values at the beginning and end of each sub-interval. The area is calculated as the sum of the areas of each trapezoid multiplied by the width of the sub-interval. An example calculates the area under y=1+x^3 from 0 to 1 using n=4 sub-intervals, giving an approximate result of 1.26953125. The document also provides an example of using the trapezoidal rule with n=8 sub-intervals to estimate the area under the curve of the function y=x from 0 to 3.
The document contains an assignment list, reminders for SAT testing, and math problems and examples for Lesson 74. It provides instructions to complete Set 74 of even problems by Monday and mentions the possibility of extra credit on Test #10. Students are reminded to bring a calculator and SSR book for upcoming SAT testing. The math problems cover probability, geometry, simplifying fractions and percentages. Examples show how to simplify square roots using properties.
This document discusses calculating the limit of the composition of two functions f and g as x approaches a value. For part (a), as x approaches 0 from the positive side, g(x) approaches 2 from the positive side and f(x) approaches negative infinity as x approaches 2 from the positive side. For part (b), as x approaches 5 from the negative side, g(x) approaches positive infinity and as x approaches positive infinity, f(x) approaches 2.
The document discusses two calculations of the volume of a solid:
1) The volume of a disc bounded by the parabola x + y = 3 and the x-axis is 9π.
2) The volume of the shell bounded by the same parabola and the planes y = 0 and y = 3 is also 9π.
Scientific notation is used to write very large or small numbers in a normalized way as the product of a number between 1 and 10 and a power of 10. It has useful properties for calculators, scientists, mathematicians and engineers. Some examples of numbers in scientific notation and their standard decimal form are provided. Conversions between scientific notation and standard decimal notation are demonstrated.
This lecture discusses Python's datetime and OS modules. It shows how to use datetime to work with dates, times, and datetimes, including creating, formatting, and manipulating them. It also demonstrates various OS module functions for working with directories and files, such as getting/changing the current directory, listing contents, creating/removing directories, renaming files, checking file attributes, and more.
This document contains a log-log plot with x and y values listed. It also contains instructions to (a) plot the points on log-log axes with a uniform scale, draw a line of best fit, (b) use the y-intercept to determine p, use the gradient to determine q, and use the line equation to determine y.
This document contains several algebra problems involving factoring and expanding expressions. It provides the steps to solve equations like (x+3)(x+7)=x^2 +10x+21 and determines coefficients of expressions like (x+3)(x-5)=x^2 -2x-15. It also covers topics like simplifying radicals, finding coefficients from expanded forms, and using formulas for factoring cubic expressions.
This document contains 8 math problems of varying difficulty including multiplication, addition, subtraction and division. The problems range from single digit operations like 6x9+8 to longer multi-digit problems such as 967-878 and 9876+1899. Solving all the problems completely would require showing the step-by-step work and calculations.
This document discusses convolutional neural networks (CNNs) for classifying images from the MNIST dataset. It begins with an introduction to MNIST, then describes the basic architecture of a CNN including convolution, ReLU, pooling, affine transformations, and softmax layers. It also discusses implementing CNNs in Python using frameworks like TensorFlow and Keras. The goal is to classify MNIST images with a CNN running on a GPU to take advantage of deep learning.
Ejercicios de ecuaciones diferencialesJimena Perez
1. This document lists 20 differential equations problems assigned as homework for a class.
2. The problems cover a range of differential equation types including separable, exact, linear, and higher order equations.
3. The document provides the list of problems but no further context or explanations for solving the equations.
New Capabilities in the PyData EcosystemTuri, Inc.
This document summarizes new capabilities in the PyData ecosystem of tools for scientific computing and data science in Python. It focuses on Bokeh and Dask, which enable interactive visualization and out-of-core parallel computing respectively. Bokeh allows creating interactive web-based visualizations without writing JavaScript, while Dask enables parallel computing on large datasets that exceed memory using task scheduling. The document also briefly mentions related tools like Blaze, NumPy, Pandas, Jupyter notebooks, and conda for package and environment management.
Numba is a just-in-time compiler for Python that can optimize numerical code to achieve speeds comparable to C/C++ without requiring the user to write C/C++ code. It works by compiling Python functions to optimized machine code using type information. Numba supports NumPy arrays and common mathematical functions. It can automatically optimize loops and compile functions for CPU or GPU execution. Numba allows users to write high-performance numerical code in Python without sacrificing readability or development speed.
This document discusses tools for making NumPy and Pandas code faster and able to run in parallel. It introduces the Dask library, which allows users to work with large datasets in a familiar Pandas/NumPy style through parallel computing. Dask implements parallel DataFrames, Arrays, and other collections that mimic their Pandas/NumPy counterparts. It can scale computations across multiple cores on a single machine or across many machines in a cluster. The document provides examples of using Dask to analyze large CSV and text data in parallel through DataFrames and Bags. It also discusses scaling computations from a single laptop to large clusters.
Numba: Flexible analytics written in Python with machine-code speeds and avo...PyData
Numba provides a way to write high performance Python code using NumPy-like syntax. It works by compiling Python code with NumPy arrays and loops into fast machine code using the LLVM compiler. This allows code written in Python to achieve performance comparable to C/C++ with little or no code changes required. Numba supports CPU and GPU execution via backends like CUDA. It can improve performance of numerical Python code with features like releasing the global interpreter lock during compilation.
Este documento describe la evolución de IPython y Jupyter, desde sus inicios como un shell interactivo de Python hasta convertirse en una plataforma multi-lenguaje para computación interactiva y publicación de documentos. Se explica cómo el protocolo REPL genérico de Jupyter permite ejecutar código en múltiples lenguajes y cómo herramientas como JupyterHub, nbviewer y notebooks han impulsado su adopción en educación, investigación y comunicación científica.
I am lokesh kanna from Anna University Regional Campus Tirunelveli make use of the resource you got
Machine learning is the ability of machine to understand languages to machine it is a low level language that is used by humans to give command
A variety of algorithms may be applied depending on the nature of the earth science exploration. Some algorithms may perform significantly better than others for particular objectives. For example, convolutional neural networks (CNN) are good at interpreting images, artificial neural networks (ANN) perform well in soil classification[4] but more computationally expensive to train than support-vector machine (SVM) learning. The application of machine learning has been popular in recent decades, as the development of other technologies such as unmanned aerial vehicles (UAVs),[5] ultra-high resolution remote sensing technology and high-performance computing units[6] lead to the availability of large high-quality datasets and more advanced algorithms.
Apache Cassandra for Timeseries- and Graph-DataGuido Schmutz
Apache Cassandra has proven to be one of the best solutions for storing and retrieving data at high velocity and high volume.
In the first part of the talk we will discuss how the storage model of Cassandra is ideal for time series use cases, which are often of high velocity and high volume. Time series data is everywhere today: Internet of Things, sensor data, transactional data, social media streams. We go over examples of how to best build data models.
We will also cover pairing Apache Spark with Apache Cassandra to create a real time data analytics platform.
The second part of the talk will present Titan:db, an open source distributed graph database build on top of Cassandra that can power real-time applications with thousands of concurrent users over graphs with billions of edges. It exposes a property graph data model directly atop Cassandra which makes storing and querying relationship data fast, easy, and scalable to huge graphs. This talk demonstrates how Titan's features enable complex, multi-relational databases in Cassandra and discusses how Titan:db has been used in a customer case to store social network data.
The document summarizes a student's course project presentation on creating a calendar program. The program displays a calendar for any given year, showing month names, days of the week, and dates. It allows the user to input the year to display. The presentation describes the motivation, implementation requirements, algorithms, demonstration of code, inputs, outputs, future improvements, references, and concludes with a thank you.
Paul Dix [InfluxData] The Journey of InfluxDB | InfluxDays 2022InfluxData
The document summarizes the evolution of InfluxDB from its initial version 1.0 in 2013 to the current version 2.0 called IOx. It started as a time series database that stored time series data and associated metadata. Over time it incorporated features like tags, line protocol, TSM storage engine, and an inverted index to improve querying capabilities. Version 2.0 refocused it as an all-in-one platform with a new query language called Flux, and aims to be cloud-first. The latest version IOx leverages a columnar database and federated architecture to solve challenges of scale, providing SQL support and the ability to deploy on cloud or edge environments.
Time series analysis in R allows one to analyze how a variable changes over time. The ts() function is used to create time series objects by specifying the data vector, start and end dates, and frequency. Common applications include sales analysis, inventory analysis, and analyzing trends in variables like COVID-19 cases over time. Multivariate time series can also be created to analyze multiple related time series in a single plot.
As the leap second approaches, there is no better time to reflect on our misconceptions about time and numerals, past catastrophes and possible mitigation techniques.
Computer Science Presentation for various MATLAB toolboxesThinHunh47
The document describes modeling a satellite constellation using ephemeris data. It allows defining a constellation mission with start/end dates and duration. Ephemeris data for satellite position and velocity over time is loaded from a file. A satellite scenario is created using the ephemeris data to model the satellite positions. Ground stations in the US, Germany and India are defined. Access coverage between the satellites and ground stations over the scenario duration can then be analyzed.
The document describes a scenario to analyze access between a constellation of 40 low-Earth orbit satellites and a ground station located at MathWorks Natick. A satellite scenario is created in MATLAB and the constellation satellites are added along with their orbital parameters. Each satellite is equipped with a conical sensor camera with a 90-degree field of view. The ground station representing MathWorks Natick is also added with a minimum elevation angle of 30 degrees. Access analysis is performed between each camera and the ground station to determine the times each camera can photograph the site. The results show the start and end times of access intervals for each camera over the 6-hour period from 1:00 PM to 7:00 PM UTC on May 12,
The document describes a scenario to analyze access between a constellation of 40 low-Earth orbit satellites and a ground station located at MathWorks Natick. A satellite scenario is created in MATLAB and the constellation satellites are added along with their orbital parameters. Each satellite is equipped with a conical sensor camera with a 90-degree field of view. The ground station representing MathWorks Natick is also added with a minimum elevation angle of 30 degrees. Access analysis is performed between each camera and the ground station to determine the times each camera can photograph the site. The results show the start and end times of each access interval over the 6-hour period.
論文紹介:Is Space-Time Attention All You Need for Video Understanding?Toru Tamaki
Gedas Bertasius, Heng Wang, Lorenzo Torresani, "Is Space-Time Attention All You Need for Video Understanding?" ICML2021
https://proceedings.mlr.press/v139/bertasius21a.html
R is an open source statistical computing platform that is rapidly growing in popularity within academia. It allows for statistical analysis and data visualization. The document provides an introduction to basic R functions and syntax for assigning values, working with data frames, filtering data, plotting, and connecting to databases. More advanced techniques demonstrated include decision trees, random forests, and other data mining algorithms.
D3.js - A picture is worth a thousand wordsApptension
This document provides an overview of D3.js, a JavaScript library for data visualization. It discusses why data visualization is useful, some key concepts in D3 like selections, entering and updating data, and creating reusable components. It also covers transitions, scales, axes, SVG, and common layouts. The document encourages exploring more examples on the bl.ocks website and concludes by thanking the audience.
Fun with D3.js: Data Visualization Eye Candy with Streaming JSONTomomi Imura
The document discusses creating dynamic bubble charts using D3.js and streaming JSON data from PubNub. It explains how to (1) create a static bubble chart with D3, (2) make the chart dynamic by subscribing to a PubNub data stream and updating the bubbles on new data, and (3) add smooth transitions as bubbles enter, update, and exit using D3's data binding and transition methods. The full article provides more details on implementing this dynamic bubble chart with animated transitions between data updates.
Datastax day 2016 : Cassandra data modeling basicsDuyhai Doan
This document discusses data modeling with Apache Cassandra. It covers:
1. The objectives of data modeling like reducing query latency and avoiding disasters
2. Choosing the right partition key which is the main entry point for queries and helps distribute data
3. Using clustering columns to simulate one-to-many relationships and enable sorting and range queries
4. Other critical details like avoiding huge partitions, sub-partitioning techniques, and how deletes create tombstones
This document provides an overview of random decision forests for classification using Apache Spark's MLlib. It begins with an introduction to decision trees using sample datasets. It then demonstrates how to build and evaluate a decision tree model on the Covertype dataset using MLlib. The document discusses techniques for improving decision trees such as hyperparameter tuning. It introduces the idea of random decision forests as an ensemble method that leverages multiple decision trees to improve accuracy. It explains how random decision forests create diversity among trees and shows how to train a random forest classifier on the Covertype data, achieving around 96% accuracy.
A Century Of Weather Data - Midwest.ioRandall Hunt
This document summarizes the key considerations and performance tests for storing and querying a large weather dataset containing over 2.5 billion data points. It describes the schema design using MongoDB to embed data and index on location. Bulk loading of data was 10 hours on a single server but only 3 hours on a sharded cluster. Queries for a single data point were fastest on the cluster at under 1ms while worldwide queries were faster at 310/second. Analytics like maximum temperature took 2.5 hours on a single server but only 2 minutes on the cluster. The cluster provided much higher throughput and better performance for complex queries while being more expensive.
data_selectionOctober 19, 2022[1] # Data Selection.docxrichardnorman90310
data_selection
October 19, 2022
[1]: # Data Selection
[2]: import numpy as np
[3]: # This is weather data recorded in Memphis during summer (June to September).
# Column 0: month
# Column 1: temperature in Farenheit
# Column 2: precipitation in inches
data = np.array([
[6, 70, 3],
[7, 75, 3],
[6, 85, 4],
[7, 90, 4],
[7, 91, 5],
[8, 85, 2],
[8, 87, 4],
[6, 83, 5],
[8, 77, 3],
[6, 69, 6],
[9, 68, 1],
[6, 80, 6],
[9, 65, 3],
[9, 75, 4],
[9, 80, 5]])
[4]: data.shape
[4]: (15, 3)
[5]: # Select the data for the row 0:
data[0, :]
# row_selection: 0
# column_selection: all
[5]: array([ 6, 70, 3])
1
[6]: # Select the data of column 2:
data[:, 2]
# row_selection: all
# column_selection: 2
[6]: array([3, 3, 4, 4, 5, 2, 4, 5, 3, 6, 1, 6, 3, 4, 5])
[7]: # Get the data for the first five rows.
data[0:5, :]
[7]: array([[ 6, 70, 3],
[ 7, 75, 3],
[ 6, 85, 4],
[ 7, 90, 4],
[ 7, 91, 5]])
[8]: # Get the data for the first five rows,
# and the first two columns.
data[0:5, 0:2]
[8]: array([[ 6, 70],
[ 7, 75],
[ 6, 85],
[ 7, 90],
[ 7, 91]])
[9]: # Get the data for the last two columns,
# and the first five rows.
data[0:5, 1:3]
[9]: array([[70, 3],
[75, 3],
[85, 4],
[90, 4],
[91, 5]])
[10]: # or can be written as
data[:5, 1:]
[10]: array([[70, 3],
[75, 3],
[85, 4],
[90, 4],
[91, 5]])
[11]: # or can be written as
data[:5, -2:]
2
[11]: array([[70, 3],
[75, 3],
[85, 4],
[90, 4],
[91, 5]])
[12]: # Get the last 4 rows
data[-4:, :]
[12]: array([[ 6, 80, 6],
[ 9, 65, 3],
[ 9, 75, 4],
[ 9, 80, 5]])
[13]: # Find the temperature values, and store them in a variable
temp = data[:, 1]
[14]: temp
[14]: array([70, 75, 85, 90, 91, 85, 87, 83, 77, 69, 68, 80, 65, 75, 80])
[15]: # Find the month values, and store them in a variable
month = data[:, 0]
[16]: month
[16]: array([6, 7, 6, 7, 7, 8, 8, 6, 8, 6, 9, 6, 9, 9, 9])
[17]: # Find the maximum temperature
np.max(temp)
[17]: 91
[18]: # Find the index (or position) of the maximum temperature
np.argmax(temp)
[18]: 4
[19]: # Find the month that corresponds to the maximum temperature
data[np.argmax(temp), 0]
[19]: 7
[20]: m = np.argmax(temp)
data[m, 0]
[20]: 7
3
[21]: # boolean selection
[22]: # Find all the temperatures below 70 degrees
data[temp < 70, 1]
[22]: array([69, 68, 65])
[23]: # Find the months with temperatures below 70 degrees
data[temp < 70, 0]
[23]: array([6, 9, 9])
[24]: np.unique(data[temp < 70, 0])
[24]: array([6, 9])
[25]: # Find all the temperatures for the month of August
data[month == 8, 1]
[25]: array([85, 87, 77])
[26]: # Find the average temperature for August
np.average(data[month == 8, 1])
[26]: 83.0
[27]: # Find the temperatures above 80 for June
data[(month == 6) & (temp > 80), 1]
# & means and
[27]: array([85, 83])
[28]: # Find the temperatures for the months of June, July, and August
data[month != 9, 1]
[28]: array([70, 75, 85, 90, 91, 85, 87, 83, 77, 69, 80])
[29]: data[(month == 6) | (month == 7) | (month == 8), 1]
[29]: array([70, 75, 85, 90.
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Overview
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Key Topics Covered
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2. Understanding Edge (IoT)
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3. What is ArgoCD?
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4. Deployment Using ArgoCD for Edge Devices
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5. Introduction to Apache Kafka and S3
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6. Viewing Kafka Messages in the Data Lake
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11. What is a Jupyter Notebook?
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12. Jupyter Notebooks with Code Examples
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5th Power Grid Model Meet-up
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Power Grid Model
The global energy transition is placing new and unprecedented demands on Distribution System Operators (DSOs). Alongside upgrades to grid capacity, processes such as digitization, capacity optimization, and congestion management are becoming vital for delivering reliable services.
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What to expect
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