Titlebook: Mathematics in Everyday Life; John Haigh Textbook 2019Latest edition Springer Nature Switzerland AG 2019 Business.Equations.Money.Social.S

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modish

ulate common situations precisely using mathematics.Request How does mathematics impact everyday events? Through concrete examples from business, sport, games, computing, and society, this book explores the mathematics underpinning our everyday lives..The examples covered in the book include game sh

栖息地

Differential Equations,ods. We look at linked systems, with applications to predator–prey equations, and models for the spread of epidemics or rumours, with Exercises on topics such as carbon dating, cooling of objects, evaporation of mothballs, mixing of liquids and Lanchester’s Square Law of conflicts.

清澈

Business Applications,large organisation give more practice in matrix algebra, including inverting small upper triangular matrices and a hint at eigenvalue/eigenvector work that students can expect to meet later. The Kelly strategy for investing under conditions of uncertainty is derived (this section could equally well be incorporated in Chap. . or  .).

Fretful

一窝小鸟

Gambling,, we describe the operation of UK Premium Bonds. None of this material is taken as an encouragement to students to gamble: on the contrary, by showing how to analyse commercial gambling games, we hope they will become well informed about the widely differing rates of return that are offered.

excursion

Money, the limit of the sequence ., L’Hôpital’s Rule, summing geometric series, numerical solution to diverse equations of the forms .(.) = 0 or .(.) = ., sensible approximations, recurrence relations, and the relation between integrals and sums.

Pandemic

Computer Applications, that some messages you send should be encrypted, and look at ways in which you can do so securely; the usefulness of classical results in the field of Number Theory is noted. How a computer search engine selects the order in which relevant web pages are displayed is described and illustrated.

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trajectories will be the same for all times. However, for the case of deterministic chaos, a tiny difference in the initial condition can lead to a completely different long-term behavior. In contrast to deterministic systems, for . not even the short-term behavior is predictable, not even in princi

Forsake

John Haighse models are considered in several investigations on neuromorphic systems. Some work is devoted to take advantage of peculiar nonlinear dynamics emerging in memristors to extend or improve the functionalities of state-of-the-art circuits and systems, both in the digital domain, where their use has