archive for 2 million scholarly articles in the fields of physics, mathematics, computer science, quantitative biology, quantitative finance, statistics, electrical engineering and systems science, and economics.This notebook shows how to load scientific articles from Arxiv.org into a document format that we can use downstream.Installation‚ÄãFirst, you need to install arxiv python package.#!pip install arxivSecond, you need to install PyMuPDF python package which transforms PDF files downloaded from the arxiv.org site into the text format.#!pip install pymupdfExamples‚ÄãArxivLoader has these arguments:query: free text which used to find documents in the Arxivoptional load_max_docs: default=100. Use it to limit number of downloaded documents. It takes time to download all 100 documents, so use a small number for experiments.optional load_all_available_meta: default=False. By default only the most important fields downloaded: Published (date when document was published/last updated), Title, Authors, Summary. If True, other fields also downloaded.from langchain.document_loaders import ArxivLoaderdocs = ArxivLoader(query="1605.08386", load_max_docs=2).load()len(docs)docs[0].metadata  # meta-information of the Document    {'Published': '2016-05-26',     'Title': 'Heat-bath random walks with Markov bases',     'Authors': 'Caprice Stanley, Tobias Windisch',     'Summary': 'Graphs on lattice points are studied whose edges come from a finite set of\nallowed moves of arbitrary length. We show that the diameter of these graphs on\nfibers of a fixed integer matrix can be bounded from above by a constant. We\nthen study the mixing behaviour of heat-bath random walks on these graphs. We\nalso state explicit conditions on the set of moves so that the heat-bath random\nwalk, a generalization of the Glauber dynamics, is an expander in fixed\ndimension.'}docs[0].page_content[:400]  # all pages of the Document content    'arXiv:1605.08386v1  [math.CO]  26 May 2016\nHEAT-BATH RANDOM
arXiv is an open-access archive for 2 million scholarly articles in the fields of physics, mathematics, computer science, quantitative biology, quantitative finance, statistics, electrical engineering and systems science, and economics.
arXiv is an open-access archive for 2 million scholarly articles in the fields of physics, mathematics, computer science, quantitative biology, quantitative finance, statistics, electrical engineering and systems science, and economics. ->: archive for 2 million scholarly articles in the fields of physics, mathematics, computer science, quantitative biology, quantitative finance, statistics, electrical engineering and systems science, and economics.This notebook shows how to load scientific articles from Arxiv.org into a document format that we can use downstream.Installation‚ÄãFirst, you need to install arxiv python package.#!pip install arxivSecond, you need to install PyMuPDF python package which transforms PDF files downloaded from the arxiv.org site into the text format.#!pip install pymupdfExamples‚ÄãArxivLoader has these arguments:query: free text which used to find documents in the Arxivoptional load_max_docs: default=100. Use it to limit number of downloaded documents. It takes time to download all 100 documents, so use a small number for experiments.optional load_all_available_meta: default=False. By default only the most important fields downloaded: Published (date when document was published/last updated), Title, Authors, Summary. If True, other fields also downloaded.from langchain.document_loaders import ArxivLoaderdocs = ArxivLoader(query="1605.08386", load_max_docs=2).load()len(docs)docs[0].metadata  # meta-information of the Document    {'Published': '2016-05-26',     'Title': 'Heat-bath random walks with Markov bases',     'Authors': 'Caprice Stanley, Tobias Windisch',     'Summary': 'Graphs on lattice points are studied whose edges come from a finite set of\nallowed moves of arbitrary length. We show that the diameter of these graphs on\nfibers of a fixed integer matrix can be bounded from above by a constant. We\nthen study the mixing behaviour of heat-bath random walks on these graphs. We\nalso state explicit conditions on the set of moves so that the heat-bath random\nwalk, a generalization of the Glauber dynamics, is an expander in fixed\ndimension.'}docs[0].page_content[:400]  # all pages of the Document content    'arXiv:1605.08386v1  [math.CO]  26 May 2016\nHEAT-BATH RANDOM