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Logicians do it with Models | A self-guided jaunt in philosophical logic

A self-guided jaunt in philosophical logic (by @logicians)

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Logicians do it with Models | A self-guided jaunt in philosophical logic | logiciansdoitwithmodels.com Reviews
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A self-guided jaunt in philosophical logic (by @logicians)
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1 nominalism
2 platonism
3 leave a comment
4 peano arithmetic
5 update
6 see this
7 notes
8 references
9 modal structuralism
10 philosophy of mathematics
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nominalism,platonism,leave a comment,peano arithmetic,update,see this,notes,references,modal structuralism,philosophy of mathematics,structuralism,is possibility,and therefore,means ‘,abbreviates,where,is provable then,is provable,provability,universals
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Logicians do it with Models | A self-guided jaunt in philosophical logic | logiciansdoitwithmodels.com Reviews

https://logiciansdoitwithmodels.com

A self-guided jaunt in philosophical logic (by @logicians)

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1

Infinity | Logicians do it with Models

http://logiciansdoitwithmodels.com/category/infinity

Logicians do it with Models. A self-guided jaunt in philosophical logic. Archive for the ‘Infinity’ Category. A Survey of Proofs on the Uncountability of the Unit Interval. January 23, 2014. If you have an infinitely long line of points, a segment that is. Unit long has as many points as the whole line. Such a segment is not only infinite, but it’s infinite in a way that it cannot be counted with the counting numbers,. 8220;The Uncountability of the Unit Interval”, by C. Knapp, C. Silva. Tim Gower’...

2

Nominalism | Logicians do it with Models

http://logiciansdoitwithmodels.com/category/nominalism

Logicians do it with Models. A self-guided jaunt in philosophical logic. Archive for the ‘Nominalism’ Category. Clarification on “Reflections on a piece by Frenkel, Part I”. March 24, 2014. During a short exchange the other day on Twitter (tweets 1. Ed Frenkel emphasized something that I regret was unclear in my post here. It’s perhaps a shortcoming of my training, and certainly an indication of my nominalist sympathies in the philosophy of mathematics that when the objectivity, persistence, timele...

3

Axiomatizations of Arithmetic | Logicians do it with Models

http://logiciansdoitwithmodels.com/category/axiomatizations-of-arithmetic

Logicians do it with Models. A self-guided jaunt in philosophical logic. Archive for the ‘Axiomatizations of Arithmetic’ Category. Axiomatizations of Arithmetic and the First-order/Second-order Divide. March 21, 2014. Catarina Novaes’ exciting paper on axiomatizations of arithmetic and the first-order/second-order divide, in four parts. Http:/ m-phi.blogspot.nl/2014/02/axiomatizations-of-arithmetic-and-first.html. Http:/ m-phi.blogspot.nl/2014/02/the-descriptive-use-of-logic-in.html. Axioms of Set Theory.

4

Education | Logicians do it with Models

http://logiciansdoitwithmodels.com/tag/education

Logicians do it with Models. A self-guided jaunt in philosophical logic. Posts Tagged ‘Education’. The Nonsense Math Effect. December 28, 2012. An article suggesting that non-math academics are impressed by equations even if the equations are nonsense:. Http:/ journal.sjdm.org/12/12810/jdm12810.pdf. Axioms of Set Theory. Godel’s Incompleteness Theorems. Metatheory of First Order Logic. An open problem of D’Agostino, Policriti, Omodeo, and Tomescu. andrescaicedo.wordpress.com/2016/08/27/on-.

5

Philosophy of Mathematics | Logicians do it with Models

http://logiciansdoitwithmodels.com/category/philosophy-of-mathematics

Logicians do it with Models. A self-guided jaunt in philosophical logic. Archive for the ‘Philosophy of Mathematics’ Category. Philosophy and New Ways of Teaching Mathematics: Reflections on a piece by Frenkel, Part I. March 16, 2014. For a clarification from Ed Frenkel regarding this post! The LA Times recently published an article titled “ How our 1,000-year-old math curriculum cheats America’s kids. I’m thinking of this claim:. The important philosophical ideas to discuss are:. The relative timelessne...

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Logicians do it with Models | A self-guided jaunt in philosophical logic

Logicians do it with Models. A self-guided jaunt in philosophical logic. Clarification on “Reflections on a piece by Frenkel, Part I”. March 24, 2014. During a short exchange the other day on Twitter (tweets 1. Ed Frenkel emphasized something that I regret was unclear in my post here. It’s perhaps a shortcoming of my training, and certainly an indication of my nominalist sympathies in the philosophy of mathematics that when the objectivity, persistence, timelessness, and universality of mathematica...

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