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- Gregory_number abstract "In mathematics, a Gregory number, named after James Gregory, is a real number of the form: where x is any rational number greater or equal to 1. Considering the power series expansion for arctangent, we have Setting x = 1 gives the well-known Leibniz formula for pi.".
- Gregory_number wikiPageID "15992030".
- Gregory_number wikiPageRevisionID "545169171".
- Gregory_number hasPhotoCollection Gregory_number.
- Gregory_number subject Category:Sets_of_real_numbers.
- Gregory_number type Abstraction100002137.
- Gregory_number type Collection107951464.
- Gregory_number type Group100031264.
- Gregory_number type Set107996689.
- Gregory_number type SetsOfRealNumbers.
- Gregory_number comment "In mathematics, a Gregory number, named after James Gregory, is a real number of the form: where x is any rational number greater or equal to 1. Considering the power series expansion for arctangent, we have Setting x = 1 gives the well-known Leibniz formula for pi.".
- Gregory_number label "Gregory number".
- Gregory_number sameAs m.03qk5hz.
- Gregory_number sameAs Q5607239.
- Gregory_number sameAs Q5607239.
- Gregory_number sameAs Gregory_number.
- Gregory_number wasDerivedFrom Gregory_number?oldid=545169171.
- Gregory_number isPrimaryTopicOf Gregory_number.