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Twenty-Eighth Colorado Mathematical Olympiad
Three New Olympians Win, while the Second Olympiad Book is born -
Twenty-Seventh Colorado Mathematical Olympiad
Colorado Springs Allan Gardne r wins again! -
Norma G. Hernandez: A Pioneer
This chapter highlights some of the accomplishments of Norma G. Hernandez. She earned her B.A. in Mathematics in 1954, and received her Ph.D. in... -
Twenty-Second Colorado Mathematical Olympiad
Mark Heim of Loveland Wins for the Third Straight Time! -
Twenty-First Colorado Mathematical Olympiad
Mark Heim of Loveland Wins Again -
Florence Nightingale (1820–1910): A Pioneer of Data Visualisation
In this chapter Florence Nightingale is positioned not just as a mathematician and statistician but also as a forerunner of the modern-day areas now... -
Adolf Lindenbaum, Metric Spaces and Decompositions
This paper revisits the life of Adolf Lindenbaum in light of new research findings, then looks at two areas among many—metric spaces, and... -
Corruption Suppression Models: the Role of Inspectors’ Moral Level
Controllers and auditors often encounter corruption in organizations, which involves mutually profitable collusion between the audited agent and the...
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A Kronecker limit formula for totally real fields and arithmetic applications
We establish a Kronecker limit formula for the zeta function ζ F ( s , A ) of a wide ideal class A of a totally real number field F of degree n . This...
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Weierstrass mock modular forms and elliptic curves
Mock modular forms , which give the theoretical framework for Ramanujan’s enigmatic mock theta functions, play many roles in mathematics. We study...
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The 1943 programs for elementary schools: mathematics
In 1943, immediately after the Allied landing in Sicily, the Allied Military Government deemed it necessary to modify the programs of Italian...
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Mathematics Teaching Practices
How have teachers structured lessons? How have they attempted to assess student learning? What similarities and differences in methods of teaching... -
Order-preserving derivative approximation with periodic radial basis functions
In this exploratory paper we study the convergence rates of an iterated method for approximating derivatives of periodic functions using radial basis...
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The method of Cholesky for linear systems
This chapter is devoted to the method of Cholesky for solving systems of linear equations with a symmetric (and positive definite) matrix. In Section... -
The Evolution of Mathematics Education-forwarding the research and practice of teaching knot theory in mathematics education-
Our project team has compiled the report ‘Teaching Knot Theory in Mathematics Education’ written in Japanese into three issues since 2005. Luckily,...