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Abstract Math: Gate

Help with abstract math. All the work on this site is licensed under a. Creative Commons Attribution - ShareAlike 3.0 License . The languages of math. The unreliability of numerical evidence. Finding factors, or not. Gyre&Gimble, a blog about math and language. This work is licensed under a Creative Commons Attribution-ShareAlike 2.5 License.

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Abstract Math: Gate | abstractmath.org Reviews
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Help with abstract math. All the work on this site is licensed under a. Creative Commons Attribution - ShareAlike 3.0 License . The languages of math. The unreliability of numerical evidence. Finding factors, or not. Gyre&Gimble, a blog about math and language. This work is licensed under a Creative Commons Attribution-ShareAlike 2.5 License.
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Abstract Math: Gate | abstractmath.org Reviews

https://abstractmath.org

Help with abstract math. All the work on this site is licensed under a. Creative Commons Attribution - ShareAlike 3.0 License . The languages of math. The unreliability of numerical evidence. Finding factors, or not. Gyre&Gimble, a blog about math and language. This work is licensed under a Creative Commons Attribution-ShareAlike 2.5 License.

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abstractmath.org abstractmath.org
1

Table of Contents

http://www.abstractmath.org/MM/MMTOC.htm

Abstractmath.org 2.0. Help with abstract math. Produced by Charles Wells. Revised 2015-09-07 Introduction to this website. This is a list of all the major articles on this site. The index. Gives a more detailed access to the topics covered. The languages of math. The symbolic language of math. Some symbols used in math. More about math languages. And, or, not. Other aspects of understanding math. Dysfunctional attitudes and behaviors. Sets: Rules of Inference. Sets: Metaphors and images.

2

The languages of math

http://www.abstractmath.org/MM/MMLangMath.htm

The languages of math. Abstractmath.org 2.0. Help with abstract math. Produced by Charles Wells. Revised 2015-12-03 Introduction to this website. THE LANGUAGES OF MATH. In science one tries to tell people, in such a way as to be understood by every­one, something that no one ever knew before. But in poetry, it's the exact opposite. Mathematics in the English-speaking world is communicated using two languages:. Is a special form of English. It uses ordinary words with special meanings. Earliest Known Uses...

3

Doing Math

http://www.abstractmath.org/MM/MMDoingMath.htm

Abstractmath.org 2.0. Help with abstract math. Produced by Charles Wells. Revised 2015-09-26 Introduction to this website. Mathematics is not a spectator sport. This is the top page of the chapter on doing math. Includes all the following activities and others:. Carry out an algebraic calculation. Think through math statements you read. Work through examples to understand a concept. Think of a statement that might be a theorem. Find counterexamples to a statement. Come up with a proof of a statement.

4

Functions

http://www.abstractmath.org/MM/MMFunctions.htm

Abstractmath.org 2.0. Help with abstract math. Produced by Charles Wells. Revised 2015-10-19 Introduction to this website. The concept of function in mathe­matics is as important as any mathe­matical idea. The mathe­matician's concept of function includes the kinds of functions you studied in calculus but is much more abstract and general. Like every part of abstract­math, the chapter on functions is designed to get you started thinking about functions. This chapter has five sections:.

5

SETS

http://www.abstractmath.org/MM/MMSets.htm

Abstractmath.org 2.0. Help with abstract math. Produced by Charles Wells. Revised 2016-07-23 Introduction to this website. This is the head of the chapter on Sets. The concept of set was introduced in the late nineteenth century by Georg Cantor. It was initially fiercely resisted, but has had such clarifying power that it is now used everywhere in mathematics. Informally, a set is a collection of items. The items which constitute a particular set are called the elements. But not math objects.

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Model schema and the ‘structuralist’ interpretation of ‘for all’: the uniformity of what? | Not a Research Blog

https://omaclaren.com/2015/10/06/model-schema-and-the-structuralist-interpretation-of-for-all

Not a Research Blog. Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science & #8230;what else is there? Model schema and the ‘structuralist’ interpretation of ‘for all’: the uniformity of what? A short note mentioning an update of a previous post, as well as an additional comment. As well as added an additional comment after. What is the domain of the ‘for all’? Are schematic/structural and only implicitly determine the. This can ...

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Matematika kaip kultūros reiškinys. Studentai apie matematiką ir filosofiją. Šiame įraše yra keletas studentų rašto darbų jų laisvai pasirinktomis temomis. Esė autoriais yra VU Filsofijos fakulteto pirmųjų kursų studentai. Darbai parašyti atsiskaitymui už išklausytą pasirenkamąjį dalyką , Matematika ir filosofija". Rokas Gasparaitis. Ontologinis Dievo buvimo argumentas kaip galimybė mąstyti apie begalybę matematikoje. Citata iš darbo: , Šiame darbe [.] norima įrodyti, kad egzistuo...Tiksliau, šis įrašas ...

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Recent reading: a miscellany of slightly obscure things | Not a Research Blog

https://omaclaren.com/2016/02/14/recent-reading-a-miscellany-of-slightly-obscure-things

Not a Research Blog. Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science & #8230;what else is there? Recent reading: a miscellany of slightly obscure things. Sometimes I forget which things I’m currently reading (i.e. dipping in and out of). So, here are a few notes, mainly to myself and mainly about books and more obscure sources than the usual current research papers. Related to the above, a few books (and a paper or two) on ...

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Closure: objective and subjective, truth and approximation | Not a Research Blog

https://omaclaren.com/2015/10/13/closure-objective-and-subjective-truth-and-approximation

Not a Research Blog. Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science & #8230;what else is there? Closure: objective and subjective, truth and approximation. A sketch of a few thoughts on ‘objective’ vs ‘subjective’ and ‘truth’ vs ‘approximation’ in the context of what I’ve been calling ‘ model closure. 8216; Taking a roughly/informally category theory perspective. Includes more discussion of how the. As well as issues of.

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‘For all’ is not ‘catch all’: closure, model schema and how a Bayesian can be a Falsificationist | Not a Research Blog

https://omaclaren.com/2015/09/28/for-all-is-not-catch-all-relevant-and-irrelevant-hypotheses-in-mathematical-and-computational-models

Not a Research Blog. Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science & #8230;what else is there? 8216;For all’ is not ‘catch all’: closure, model schema and how a Bayesian can be a Falsificationist. The practice of mathematical and computational modelling. These are written by a mathematical modeller grappling with philosophical questions, rather than by a philosopher, so bear that in mind! Current version: 8.0]. Is a nice ...

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Not a Research Blog | Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science &…what else is there? | Page 2

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Not a Research Blog. Distracting thoughts on mathematics, modelling, simulation, inference, epistemology, causality, statistics, data science, science & #8230;what else is there? Asymptotics, renormalization and scientific theories. Intermediate Asymptotics and Renormalization Group Theory’. By Goldenfeld, Martin, Oono (1989). Thus if we consider a set of transformations that alters only the microscopic parameters of a model…the macroscopic universal features should remain unchanged. Therefore,...If this...

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Abstract Math: Gate

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