000			a
999			_c33751 _d33751
008			250227b xxu||||| |||| 00| 0 eng d
020			_a9783031462696 _c(hbk)
082			_a510.285 _bCHO
100			_aChongchitnan, Siri
245			_aExploring university mathematics with Python
260			_bSpringer, _c2023 _aCham :
300			_axiii, 514 p. ; _bill., (chiefly col.), _c25 cm
365			_b74.99 _c€ _d93.20
504			_aIncludes bibliographical references and index.
520			_aThis book provides a unique tour of university mathematics with the help of Python. Written in the spirit of mathematical exploration and investigation, the book enables students to utilise Python to enrich their understanding of mathematics through: Calculation: performing complex calculations and numerical simulations instantly Visualisation: demonstrating key theorems with graphs, interactive plots and animations Extension: using numerical findings as inspiration for making deeper, more general conjectures. This book is for all learners of mathematics, with the primary audience being mathematics undergraduates who are curious to see how Python can enhance their understanding of core university material. The topics chosen represent a mathematical overview of what students typically study in the first and second years at university, namely analysis, calculus, vector calculus and geometry, differential equations and dynamical systems, linear algebra, abstract algebra and number theory, probability and statistics. As such, it can also serve as a preview of university mathematics for high-school students. The prerequisites for reading the book are a familiarity with standard A-Level mathematics (or equivalent senior high-school curricula) and a willingness to learn programming. For mathematics lecturers and teachers, this book is a useful resource on how Python can be seamlessly incorporated into the mathematics syllabus, assuming only basic knowledge of programming.
650			_aCayley table
650			_aDouble pendulum
650			_aEigenvalues
650			_aImport numpy
650			_aMandelbrot set
650			_aMatplotlib
650			_aRandom variables
650			_aRank-nullity theorem
650			_aSimpson's Rule
650			_aTaylor series
650			_aTrapezium Rule
942			_2ddc _cBK