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Articles 1021 - 1050 of 1133
Full-Text Articles in Applied Mathematics
Newton And Saccheri: Case Studies In The Interplay Of Mathematics And Religion, Tommy Leavelle
Newton And Saccheri: Case Studies In The Interplay Of Mathematics And Religion, Tommy Leavelle
ACMS Conference Proceedings 1989
In the course of this paper I will try to present to you the basic facts and some of the subsequent assessments of the life and work of two mathematicians for whom the interplay of mathematics and religion was influential: Issac Newton and Girolamo Saccheri.
Augustine's Mathematical Realism, Paul J. Zwier
Augustine's Mathematical Realism, Paul J. Zwier
ACMS Conference Proceedings 1989
After a review of Philip Kitcher's argument against Mathematical Realism, this paper presents the case for Mathematical Realism by looking at the life and writings of Saint Augustine.
Beauty In Mathematics: Some Theological Implications, David L. Neuhouser
Beauty In Mathematics: Some Theological Implications, David L. Neuhouser
ACMS Conference Proceedings 1989
It may come as a surprise to some that science or mathematics could be considered beautiful, but many prominent sciences and mathematicians from around the world have made such claims. Furthermore, the beauty of mathematics and order of the universe inspired some of the greatest developments in science and mathematics. This paper examines the beauty of mathematics and what scientists and other individuals have said about the subject.
Using Writing In The Mathematics Classroom, Dr. Barbara J. Rose
Using Writing In The Mathematics Classroom, Dr. Barbara J. Rose
ACMS Conference Proceedings 1989
No abstract provided.
Mathematics Between The Lines Of Ecclesiates, Donald A. Joesphson
Mathematics Between The Lines Of Ecclesiates, Donald A. Joesphson
ACMS Conference Proceedings 1989
No abstract provided.
Writing Across The Curriculum Using Statistics, Carlos A. Pereira
Writing Across The Curriculum Using Statistics, Carlos A. Pereira
ACMS Conference Proceedings 1989
No abstract provided.
Written Assignments In College Freshman And Sophomore Mathematics Courses, Jean Alliman
Written Assignments In College Freshman And Sophomore Mathematics Courses, Jean Alliman
ACMS Conference Proceedings 1989
No abstract provided.
Mathematical Modeling In The Classroom, Jefferson Hartzler
Mathematical Modeling In The Classroom, Jefferson Hartzler
ACMS Conference Proceedings 1989
No abstract provided.
The Fourth Dimension And The Theology Of Edwin Abbot Abbott, Thomas F. Banchoff
The Fourth Dimension And The Theology Of Edwin Abbot Abbott, Thomas F. Banchoff
ACMS Conference Proceedings 1989
No abstract provided.
Schedule (1989), Association Of Christians In The Mathematical Sciences
Schedule (1989), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
Introduction (1989), Gene B. Chase
Introduction (1989), Gene B. Chase
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
Table Of Contents (1989), Association Of Christians In The Mathematical Sciences
Table Of Contents (1989), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1989
A Seventh Conference on Mathematics from a Christian Perspective
Gene B. Chase, Editor
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
ACMS Conference Proceedings 1989
This paper is a brief biography of Edwin Abbott Abbott, author of Flatland, and a sketch of the main ideas in the book. It also incorporates some personal reflections.
Augustine’S Mathematical Realism, Paul Zwier
Augustine’S Mathematical Realism, Paul Zwier
ACMS Journal 2004
This paper begins by outlining an argument advanced against mathematical realism by Philip Kitcher. It then sketches the life and work of the great Christian philosopher and theologian, Augustine of Hippo. It discusses Augustine’s view that there exist eternal ideas in the mind of God that God used as templates in his creation of material objects. Among these are ideas about numbers and other mathematical objects. It also discusses Augustine’s understanding of how human beings have access to such ideas. It concludes with a discussion of some possible objections to Augustine’s perspective.
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
The Fourth Dimension And The Theology Of Edwin Abbott Abbott, Thomas Banchoff
ACMS Journal 2004
This paper is a brief biography of Edwin Abbott Abbott, author of Flatland, and a sketch of the main ideas in the book. It also incorporates some personal reflections.
Weak Bipolarizable Graphs, Stephan Olariu
Weak Bipolarizable Graphs, Stephan Olariu
Computer Science Faculty Publications
We characterize a new class of perfectly orderable graphs and give a polynomial-time recognition algorithm, together with linear-time optimization algorithms for this class of graphs.
Matrix Methods Of Approximating Classical Predator-Prey Problems, E. Y. Rodin, R. Greenberg, B. Nelson
Matrix Methods Of Approximating Classical Predator-Prey Problems, E. Y. Rodin, R. Greenberg, B. Nelson
Computer Science: Faculty Publications and Other Works
No abstract provided.
Mathematical Reflections: Standing On The Shoulders Of Giants, Karl J. Smith
Mathematical Reflections: Standing On The Shoulders Of Giants, Karl J. Smith
ACMS Conference Proceedings 1987
The layperson's response to mathematics is often that of desperation. When we tell people our occupation, do we more often than not hear about their unpleasant experiences with mathematics. They often tell us, "I studied algebra in high school and haven't used it since!" Indeed, that may be true. However, we can reply, "How many times has algebra been used on you?" We are all restricted, and protected, by the formulas of mathematics. In the mysterious metaphors we have agreed to cal mathematics, all creation is involved, from the symbol-happy logician down to the cunning geometers, the bees. When I …
Observations On Mathematics And The Christian Faith, W. David Laverell, Carl J. Sinke
Observations On Mathematics And The Christian Faith, W. David Laverell, Carl J. Sinke
ACMS Conference Proceedings 1987
There is little doubt that mathematicians are becoming more concerned with the foundations on which their discipline rests, the meaning of their work, and the philosophical stance implicit in what they do. This concern is prompted by serious questions which have been raised in recent years, questions dealing with the nature of mathematical truth, the nature of proof, certainty (or lack thereof) in mathematics, and the relationship of mathematics to the physical world. This has been particularly true for those of us involved in teaching since it is apparent that good mathematics education cannot ignore these issures.
Proof And Intution, Michael Detlefsen
Proof And Intution, Michael Detlefsen
ACMS Conference Proceedings 1987
This paper discusses various perspectives on proof and intuition by examing two epistemic systems, Intuition Intensive and Logic Intensive, and Jules Henri Poincaré's objections to the latter.
Logic And Proof For Mathematics: A Twentieth Century Perspective, Calvin Jongsma
Logic And Proof For Mathematics: A Twentieth Century Perspective, Calvin Jongsma
ACMS Conference Proceedings 1987
This talk reports on the author's experience in teaching college mathematics students the basics of logic and proof in preparation for their transitioning to upper-level proof-based mathematics courses, following that up with a philosophical and historical analysis of mathematicians' attitudes toward such a project going back to nineteenth- and twentieth-century developments in logic and foundations (De Morgan, Boole, Frege, Russell, and Hilbert). The natural deduction approach to logic and inference developed in the mid-twentieth century by Jaskowski and Fitch is recommended as a much better focused approach for learning how to do proofs in mathematics. This idea is systematically developed …
Riesz Spaces And Their Applications In Economics, Calvin E. Piston
Riesz Spaces And Their Applications In Economics, Calvin E. Piston
ACMS Conference Proceedings 1987
We will examine an economic model of pure exchange and some results concerning different notions of equilibrium. In particular, we will focus on the role played by the theory of Riesz space.
Variations On A Theme, Robert Creighton Buck
Variations On A Theme, Robert Creighton Buck
ACMS Conference Proceedings 1987
An autobiographical narration by Robert Creighton Buck, detailing his experiences in the field of mathematics, and the various questions and themes reoccurring in the mathematical sciences.
Another Look At Pick's Theorem, Dale Varberg
Another Look At Pick's Theorem, Dale Varberg
ACMS Conference Proceedings 1987
In this paper, the author discusses his experience building a proof for Pick's Theorem and theorem's history.
An Activist Model Of The Metaphysics Of Mathematics, Christopher Menzel
An Activist Model Of The Metaphysics Of Mathematics, Christopher Menzel
ACMS Conference Proceedings 1987
No abstract provided.
Conic Sections In Ip, Richard Laatsch
Conic Sections In Ip, Richard Laatsch
ACMS Conference Proceedings 1987
No abstract provided.
3:16 - An Approach To Bible Study, Donald E. Knuth
3:16 - An Approach To Bible Study, Donald E. Knuth
ACMS Conference Proceedings 1987
No abstract provided.
Introduction (1987), Paul Zwier
Introduction (1987), Paul Zwier
ACMS Conference Proceedings 1987
A Sixth Conference on Mathematics from a Christian Perspective
Edited by Robert L. Brabenec
Table Of Contents (1987), Association Of Christians In The Mathematical Sciences
Table Of Contents (1987), Association Of Christians In The Mathematical Sciences
ACMS Conference Proceedings 1987
A Sixth Conference on Mathematics from a Christian Perspective
Edited by Robert L. Brabenec
Proof And Intuition, Michael Detlefsen
Proof And Intuition, Michael Detlefsen
ACMS Journal 2004
This paper aims to give a clear exposition of two critiques of logicism. The intuitionist, Brouwer, is best known for rejecting the law of the excluded middle (his "special critique.") The paper argues that Brouwer's "general critique" is deeper and more extensive than this. That is, Brouwer is arguing that mathematical knowledge requires a kind of direct mathematical experience, analogous to sensory experience and this cannot be attained simply by linguistic operations independently of experience. It also discusses Poincare's critiques - that there is a huge difference between genuine mathematical insight and an ability to logically manipulate mathematical truths and …