A huge list of resources in various topics of mathematics and math education.
Material Type:
Reference Material
Author:
The Math Forum
Date Added:
Aug 08, 2000
Date Modified:
Aug 25, 2016
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Thousands of FREE, short, online videos that are focused on explaining and modeling the learning of specific topics in math...
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Thousands of FREE, short, online videos that are focused on explaining and modeling the learning of specific topics in math (basic arithmetic and math to calculus), statistics, biology, physics, chemistry, finance, and other topics. The topics cover K-12 levels and higher education. The simple and clear presented information enables learners to see and review the topics and how to solve the problems at their pace with as much practice as they wish. Â In particular there are over a thousand videos just for mathematics. Â The site also contains a handful of interactive mathematics learning objects that are of the drill and practice type.
Material Type:
Collection
Author:
Salman Khan, Salman Khan
Date Added:
Mar 06, 2009
Date Modified:
Oct 22, 2015
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WeUseMath.org is a non-profit website that helps to answer this question. This website describes the importance of...
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WeUseMath.org is a non-profit website that helps to answer this question. This website describes the importance of mathematics and many rewarding career opportunities available to students who study mathematics. Includes a video and teacher resources.Â
Material Type:
Reference Material
Author:
Brigham Young University, Department of Mathematics
Date Added:
Sep 02, 2011
Date Modified:
Apr 20, 2015
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Proof designer is a tool intended to help students who are beginning to learn how to write proofs. While proving theorems...
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Proof designer is a tool intended to help students who are beginning to learn how to write proofs. While proving theorems certainly is a creative task, there are many steps that actually are schematic and mathematicians have internalized them. For example, to prove a universally quantified statement we need to pick an arbitrary element and prove the statement for it. These types of nestings are not automatically done by novices and they take time to internalize. In proof designer such steps are created upon selection with the characteristic start (×´Let a be ") and the characteristic ending (×´Since a was arbitrary "). The user still has to fill in the steps in between. In the above fashion proof designer can be used to keep track of and demonstrate the macroscopic structure of the proof as well as the nesting of sub-proofs within a proof.
Material Type:
Simulation
Author:
Daniel J. Velleman
Date Added:
Feb 10, 2003
Date Modified:
Nov 11, 2010
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Cogent Mathematics is a fully peer-reviewed, open access, international scholarly journal with a mission to help researchers...
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Cogent Mathematics is a fully peer-reviewed, open access, international scholarly journal with a mission to help researchers communicate with a global audience and interact with experts across the mathematics community and beyond. Cogent Mathematics considers original research articles in any of the following branches of mathematical and statistical research:Â Apllied and Interdisciplinary Mathematics; Computational Science; Pure Mathematics; and Statistics. Cogent Mathematics open access articles are distributed under a Creative Commons Attribution (CC-BY) 4.0 International license agreement.
Material Type:
Open Journal-Article
Author:
Kok Lay Teo and Yong Hong Wu (Editors-in-Chief)
Date Added:
Dec 26, 2015
Date Modified:
Jun 13, 2016
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This site provides an extremely large encyclopedia-style collection of material related to mathematics at the college level...
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This site provides an extremely large encyclopedia-style collection of material related to mathematics at the college level and beyond. Much of the material deals with advanced topics. A large number of animated GIFs and java applets are presented as visual aids and the site has won numerous web awards. The World of Mathematics is hosted by Wolfram Research, Inc., and is offered as a free service to the mathematics community.
Material Type:
Reference Material
Author:
Eric Weisstein
Date Added:
Jan 23, 2002
Date Modified:
Apr 02, 2015
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This is a 'two-volume introduction to formal logic. Volume I presents sentence logic and Volume II covers predicate logic and...
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This is a 'two-volume introduction to formal logic. Volume I presents sentence logic and Volume II covers predicate logic and metatheory.' It 'features easy-to-understand explanations and graded exercises.''Each volume is broken into individual chapters. And each volume has an associated solutions manual (the last item under each volume). There is a file with corrections to both the text and the answer manual. Also note a file with the diagrammatic summary of the rules that appeared on the inside cover of the published version of the primmer. All files are in Adobe Acrobat PDF 6 format. – they require version 6, or newer, of Adobe, which can be down loaded here. All files are fully searchable.'
Material Type:
Open Textbook
Author:
Paul Teller
Date Added:
Nov 25, 2008
Date Modified:
Aug 03, 2016
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'forall x is an introduction to sentential logic and first-order predicate logic with identity, logical systems that...
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'forall x is an introduction to sentential logic and first-order predicate logic with identity, logical systems that significantly influenced twentieth-century analytic philosophy. After working through the material in this book, a student should be able to understand most quantified expressions that arise in their philosophical reading. This books treats symbolization, formal semantics, and proof theory for each language. The discussion of formal semantics is more direct than in many introductory texts. Although forall x does not contain proofs of soundness and completeness, it lays the groundwork for understanding why these are things that need to be proven.In formal logic, sentences and arguments are translated into mathematical languages with well-defined properties. If all goes well, properties of the argument that were hard to discern become clearer. This text describes two formal languages which have been of special importance to philosophers: truth-functional sentential logic and quantified predicate logic. The book covers translation, formal semantics, and proof theory for both languages. This can be used as the textbook for a semester long course in logic, for a unit on logic, or for self-directed study. Each chapter contains practice exercises; solutions to selected exercises appear in an appendix.'
Material Type:
Open Textbook
Author:
P.D. Magnus
Date Added:
Apr 13, 2008
Date Modified:
Aug 30, 2016
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This is an 'undergraduate college level textbook covering first order predicate logic with identity but omitting metalogical...
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This is an 'undergraduate college level textbook covering first order predicate logic with identity but omitting metalogical proofs.'Brief ContentsPreliminariesSentential LogicPredicate LogicIdentity Theory
Material Type:
Open Textbook
Author:
Multiple Authors
Date Added:
Nov 17, 2008
Date Modified:
Aug 03, 2016
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This is 'an introduction to reasoning with propositional and first-order logic, with applications to computer science. It is...
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This is 'an introduction to reasoning with propositional and first-order logic, with applications to computer science. It is Part of the TeachLogic Project (www.teachlogic.org).'Contents include:IntroductionPropositional LogicRelations and ModelsFirst-Order LogicConclusion, AcknowledgementsAppendices and Reference Sheets
Material Type:
Open Textbook
Author:
John Greiner, et al.
Date Added:
Nov 25, 2008
Date Modified:
Nov 03, 2015
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