{"id":8776,"date":"2023-10-07T11:24:50","date_gmt":"2023-10-07T03:24:50","guid":{"rendered":"https:\/\/swimangels.org\/?p=8776"},"modified":"2025-10-21T16:21:46","modified_gmt":"2025-10-21T08:21:46","slug":"scipy-scientific-library-for-python-download","status":"publish","type":"post","link":"https:\/\/swimangels.org\/?p=8776","title":{"rendered":"SciPy: Scientific Library for Python download"},"content":{"rendered":"<p>Return a dataset transformed by a Box-Cox power transformation. Performs the (one-sample or two-sample) Kolmogorov-Smirnov test for goodness of fit. Performs the two-sample Kolmogorov-Smirnov test for goodness of fit. Perform the two-sample Cram\u00e9r-von Mises test for goodness of fit. These tests are often used to assess whether there is a relationship (e.g.<br \/>\nlinear) between paired observations in multiple samples or among the<br \/>\ncoordinates of multivariate observations. Performs the one-sample Kolmogorov-Smirnov test for goodness of fit.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.globalcloudteam.com\/wp-content\/uploads\/2022\/01\/big-data-trends-for-2021-2022-you-should-know-1-1.jpg\" width=\"300px\" alt=\"scipy library in python\"\/><\/p>\n<p>To specify user defined time points for the solution of solve_ivp, solve_ivp<br \/>\noffers two possibilities that can also be used complementarily. By passing the t_eval<br \/>\noption to the function call solve_ivp returns the solutions of these time points<br \/>\nof t_eval in its output. The solution of solve_ivp with its standard parameters shows a big deviation<br \/>\nto the airy function.<\/p>\n<h2>Best Python Web Frameworks<\/h2>\n<p>After this, a moving average helps condense and bring out significant features from the data. In conclusion, CuPy provides a simple way to accelerate NumPy code on NVIDIA GPUs. By making just a few modifications to swap out NumPy for CuPy, you can experience order-of-magnitude speedups on array computations. This performance boost allows you to work with much larger datasets and models, enabling more advanced machine learning and scientific computing. Time series data can be defined as a sequence of data points that need to be seen with respect to the time stamp for each sample. Data samples are indexed by the timestamps or are highly dependent on them in time series.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"307px\" alt=\"scipy library in python\"\/><\/p>\n<p>They install packages for the entire computer, often use older versions,<br \/>\nand don\u2019t have as many available versions. Python distributions provide the language itself, along with the most<br \/>\ncommonly used packages and tools. These downloadable files require<br \/>\nlittle configuration, work on almost all setups, and provide all the<br \/>\ncommonly used scientific Python tools. The reference guide contains a detailed description of<br \/>\nthe SciPy API.<\/p>\n<h2>Trust-Region Truncated Generalized Lanczos \/ Conjugate Gradient Algorithm (method=&#8217;trust-krylov&#8217;)#<\/h2>\n<p>A Lomax (Pareto of the second kind) continuous random variable. The mechanics for double and triple integration have been wrapped up into the<br \/>\nfunctions dblquad and tplquad. <a href=\"https:\/\/forexaggregator.com\/software-development\/1-best-android-developers-experts-for-hire\/\">Android Developers Experts For Hire<\/a> These functions take the function<br \/>\nto integrate and four, or six arguments, respectively. The limits of all<br \/>\ninner integrals need to be defined as functions.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.globalcloudteam.com\/wp-content\/uploads\/2021\/02\/image-fXnR7WJEOiUT91Zj.png\" width=\"307px\" alt=\"scipy library in python\"\/><\/p>\n<p>Compute the interquartile range of the data along the specified axis. Return mean of array after trimming distribution from both tails. Contingency tables from independent samples with fixed marginal sums. Limiting distribution of scaled Kolmogorov-Smirnov two-sided test statistic. Which gives a means to check the integrator using special.airy.<\/p>\n<h2>Project description<\/h2>\n<p>It is common for the objective function and its gradient to share parts of the<br \/>\ncalculation. The code editor lets you write and practice different types of computer languages. It includes<br \/>\nPython, but you can use it for other languages too.<\/p>\n<div style='text-align:center'><iframe width='568' height='314' src='https:\/\/www.youtube.com\/embed\/JWLgpwn4Ll4' frameborder='0' alt='scipy library in python' allowfullscreen><\/iframe><\/div>\n<p>If the p-value is less than this level, then the data is stationary; else, the differencing order is incremented by one. Suppose the past values in your data affect the current or future values or can foretell future trends based on recent fluctuations. In that case, time-series forecasting is the solution for such a regression problem. Several other time-series forecasting models rely on incorporating successive changes or more recent developments in the data to predict future trends. On the other hand, some other models use purely statistical quantities that often incorporate trends from historical data that might not be as relevant in the present or future values. These assumptions and approaches have a valid rationale but often fail in real life.<\/p>\n<h2>How to use ARIMA to forecast in Python?<\/h2>\n<p>Therefore, we will proceed to install the cupy-cuda11x version. If you want to work with the latest development version, you can directly install it from GitHub. To do that, it is recommended to first install all the dependencies using conda. We&#8217;ve just scratched the surface of the world of Python machine-learning libraries.<\/p>\n<ul>\n<li>Special functions in the SciPy module include commonly used computations and algorithms.<\/li>\n<li>This guide will describe how to set up your<br \/>\nbuild environment, and how to build SciPy itself, including the many<br \/>\noptions for customizing that build.<\/li>\n<li>It is also supported by NumFOCUS, a community foundation for supporting reproducible and accessible science.<\/li>\n<li>Since we have truncated 20 samples, the model has a tough task of predicting the exponential rise in its test set.<\/li>\n<li>As we kept the value of the MA parameter or \u201cq\u201d as 2, we have two trained coefficients for MA and one for AR.<\/li>\n<li>MAE finds the absolute difference between predicted and actual values and averages them over all samples in the test set.<\/li>\n<li>As far as the parameters c, \u00cf\u2022i, and \u03b8i are concerned, they are updated using maximum likelihood estimation (MLE), just like in linear regression.<\/li>\n<\/ul>\n<p>The computational power is fast because  NumPy uses C for evaluation. The SciPy library is currently distributed under the BSD license, and its development is sponsored and supported by an open community of developers. It is also supported by NumFOCUS, a community foundation for supporting reproducible and accessible science.<\/p>\n<h2>Scalar functions#<\/h2>\n<p>For best results, consider using integration<br \/>\nlimits that tightly surround the important part of the integrand. We need to choose a student for each of the four swimming styles such that<br \/>\nthe total relay time is minimized. Sometimes, it may be useful to use a custom method as a (multivariate<br \/>\nor univariate) minimizer, for example, when using some library wrappers<br \/>\nof minimize (e.g., basinhopping). We now use the global optimizers to obtain the minimum and the function value<br \/>\nat the minimum. We\u2019ll store the results in a dictionary so we can compare<br \/>\ndifferent optimization results later. The Jacobian of the constraints can be approximated by finite differences as well.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src=\"https:\/\/www.globalcloudteam.com\/wp-content\/uploads\/2019\/10\/frameworks-for-javascript-mobile-development-768x512.webp\" width=\"306px\" alt=\"scipy library in python\"\/><\/p>\n<p>The knapsack problem is a well known combinatorial optimization problem. Given a set of items, each with a size and a value, the problem is to choose<br \/>\nthe items that maximize the total value under the condition  that the total size<br \/>\nis below a certain threshold. Because student \u201cC\u201d is the best swimmer in both \u201cbreaststroke\u201d and \u201cbutterfly\u201d style. We cannot assign student \u201cC\u201d to both styles, so we assigned student C to the \u201cbreaststroke\u201d style<br \/>\nand D to the \u201cbutterfly\u201d style to minimize the total time. We need some mathematical manipulations to convert the target problem to the form accepted by linprog. Using a preconditioner reduced the number of evaluations of the<br \/>\nresidual function by a factor of 4.<\/p>\n<h2>Hashes for scipy-1.11.3-cp39-cp39-manylinux_2_17_aarch64.manylinux2014_aarch64.whl<\/h2>\n<p>Differencing the data d times creates a d-order differenced data. To calculate the difference, we will divide NumPy time with CuPy time and It seems like we got above 500X performance boost while using CuPy. It allows passing of ndarrays to existing CUDA C\/C++ programs using RawKernels, streamlines performance with Streams, and enables direct calling of CUDA Runtime APIs. Tesspy depends on geopandas, which could make the installation sometimes tricky because of the conflicts with the current packages. Therefore, we recommend creating a new clean environment and installing the dependencies from the conda-forge channel.<\/p>\n<h2>Bounded minimization (method=&#8217;bounded&#8217;)#<\/h2>\n<p>System package managers, like apt-get, install<br \/>\nacross the entire computer, often have older versions, and don&#8217;t have<br \/>\nas many available versions. Source compilation is much more difficult<br \/>\nbut is necessary for debugging and development. If you don&#8217;t know which<br \/>\ninstallation method you need or prefer, we recommend the Scientific<br \/>\nPython Distribution Anaconda. But first, we need some test samples to compare our predicted samples. We can split our time-series data into train and test samples and infer the test set. Beyond visual analysis, we can use various error measures and metrics to evaluate the performance of our ARIMA model in Python.<\/p>\n<p>Based on NumPy, SciPy includes tools to solve scientific problems. Scientists created this library to address their growing needs for solving complex issues. But for future use on a large number of predictions, we cannot evaluate the samples manually.<\/p>\n<p><script>;<\/script><script>;<\/script><script>;<\/script><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Return a dataset transformed by a Box-Cox power transfo&hellip;<\/p>\n","protected":false},"author":3,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[46],"tags":[],"_links":{"self":[{"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/posts\/8776"}],"collection":[{"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/users\/3"}],"replies":[{"embeddable":true,"href":"https:\/\/swimangels.org\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=8776"}],"version-history":[{"count":4,"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/posts\/8776\/revisions"}],"predecessor-version":[{"id":11690,"href":"https:\/\/swimangels.org\/index.php?rest_route=\/wp\/v2\/posts\/8776\/revisions\/11690"}],"wp:attachment":[{"href":"https:\/\/swimangels.org\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=8776"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/swimangels.org\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=8776"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/swimangels.org\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=8776"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}