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Gentzen translated | very partial | gentzen.wordpress.com Reviews

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Gentzen’s consistency proof is more impressive than you expect | Gentzen translated

https://gentzen.wordpress.com/2013/12/05/gentzens-consistency-proof-is-more-impressive-than-you-expect

Algebraic characterizations of inverse semigroups and strongly regular rings →. Gentzen’s consistency proof is more impressive than you expect. December 5, 2013. I recently said something. About the impossibility to prove the consistency of PA, and that Gentzen proved just this in 1936. Because I got critizised quite a bit, and realized that even famous mathematicians get critizized. If they dare to mention. Logic, Logic, and Logic. View all posts by gentzen →. This entry was posted in logic. If I rememb...

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About | Gentzen translated

https://gentzen.wordpress.com/about

If you need to contact me privately, you can try. Jacques dot gentzen at gmail dot com. Volker Diekert, Manfred Kufleitner, Gerhard Rosenberger: “Diskrete algebraische Methoden: Arithmetik, Kryptographie, Automaten und Gruppen”. And Heinz-Dieter Ebbinghaus, Jörg Flum, Wolfgang Thomas: “Einführung in die mathematische Logik”. I cite these books, because they managed to teach me advanced material, which I already tried to learn with less success before. January 26, 2016 at 10:44 pm. Thx for the link! Ajit ...

3

Algebraic characterizations of inverse semigroups and strongly regular rings | Gentzen translated

https://gentzen.wordpress.com/2014/12/06/algebraic-characterizations-of-inverse-semigroups-and-strongly-regular-rings

Gentzen’s consistency proof is more impressive than you expect. Reversibility of binary relations, substochastic matrices, and partial functions →. Algebraic characterizations of inverse semigroups and strongly regular rings. December 6, 2014. A good place to learn about inverse semigroups are Tero Harju’s Lecture Notes on Semigroups. The real text is in a short pdf. The original proofs were mostly found via google, but after a conversation with a real guru. Input files. The companion program mace4 t...

4

Reversibility of binary relations, substochastic matrices, and partial functions | Gentzen translated

https://gentzen.wordpress.com/2015/03/22/reversibility-of-binary-relations-substochastic-matrices-and-partial-functions

Algebraic characterizations of inverse semigroups and strongly regular rings. Reversibility of binary relations, substochastic matrices, and partial functions. March 22, 2015. After the last post, I decided that the next post should contain images. Next I decided that the time to publish another post has come. Here is an image of an acceptor finite-state machine. Parsing the string “nice”. How can we revert this machine, such that it parses the string “ecin”? Is a very nice book. Its chapter 7. Similarit...

5

Groupoids | Gentzen translated

https://gentzen.wordpress.com/2015/08/03/groupoids

Reversibility of binary relations, substochastic matrices, and partial functions. On Zeros of a Polynomial in a Finite Grid: the Alon-Furedi bound →. August 3, 2015. My current top candidate for a mathematical concept that should be and is not (as far as I can tell) consistently taught at the advanced undergraduate / beginning graduate level is the notion of a groupoid. Today’s post is a very brief introduction to groupoids together with some suggestions for further reading. 1,848 more words. The more tr...

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Provably considered harmful | Mathematics and Computation

http://math.andrej.com/2015/08/05/provably-considered-harmful

August 5, 2015. This is officially a rant and should be read as such. Here is my pet peeve: theoretical computer scientists misuse the word “provably”. Stop it. Stop it! But theoretical computer scientists say things like (I just googled these randomly) “A Provably Optimal Algorithm for Crowdsourcing”. And “A Provably Correct Learning Algorithm for Latent-Variable PCFGs”. And even “provably true”. So what is a “provably optimal algorithm”? I can think of several reasons:. Your paper is an intricate piece...

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Anurag Bishnoi | Anurag's Math Blog

https://anuragbishnoi.wordpress.com/author/anuragbishnoi

Anurag's Math Blog. Author Archives: Anurag Bishnoi. Currently a maths PhD student at Ghent University working in the Incidence Geometry research group. I am broadly interested in combinatorics, finite geometry and group theory. Incidence Bounds and Interlacing Eigenvalues. September 26, 2016. Generalized hexagons containing a subhexagon. July 5, 2016. Applications of Alon-Furedi to finite geometry. May 27, 2016. In a previous post I discussed how the Alon-Furedi theorem serves as a common generalisation...

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PhD Thesis | Anurag's Math Blog

https://anuragbishnoi.wordpress.com/phd-thesis

Anurag's Math Blog. I defended my PhD thesis titled “Some contributions to Incidence Geometry and Polynomial Method” on 20th of December 2016 at Ghent University. A pdf version of the thesis is available here. And a video recording of my defence can be seen here. My jury members were Bart De Bruyn. My PhD supervisor), Simeon Ball. And Marnix Van Daele. Chair of the committee). The images on the front and back cover of the thesis are drawings of the split Cayley hexagon. E Kowalski's blog. Mathematics is ...

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Incidence Bounds and Interlacing Eigenvalues | Anurag's Math Blog

https://anuragbishnoi.wordpress.com/2016/09/26/incidence-bounds-and-interlacing-eigenvalues

Anurag's Math Blog. Generalized hexagons containing a subhexagon. Incidence Bounds and Interlacing Eigenvalues. September 26, 2016. The Szemerédi Trotter theorem. Is one of the central results in discrete geometry. Which gives us a (tight) bound on the number of incidences, i.e., the number of point-line pairs with the point lying on the line, between finite sets of points and lines in the Euclidean plane. More precisely, let. Be finite sets of points and lines, respectively, in. In 2011, Vinh proved that.

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Generalized hexagons containing a subhexagon | Anurag's Math Blog

https://anuragbishnoi.wordpress.com/2016/07/05/generalized-hexagons-containing-a-subhexagon

Anurag's Math Blog. Applications of Alon-Furedi to finite geometry. Incidence Bounds and Interlacing Eigenvalues →. Generalized hexagons containing a subhexagon. July 5, 2016. I have recently uploaded a joint paper with Bart, “On generalized hexagons of order. Containing a subhexagon”,on arXiv. And submitted it for publication. In this work we extend the results of my first paper, which I discussed here. By proving the following:. Be a generalized hexagon isomorphic to the split Cayley hexagon. There is ...

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Math notes | Anurag's Math Blog

https://anuragbishnoi.wordpress.com/math-notes

Anurag's Math Blog. Very few Moore graphs. Some basic concepts in finite geometries. 8211; old stuff from my internship with Bhaskar Bagchi. Grid reduction of polynomials, Combinatorial Nullstellensätze and Chevalley-Warning theorems. Symmetric polynomials and finite fields. The cap set problem using the polynomial method. 8211; notes on the result by Ellenberg-Gijswijt based on the techniques of Croot-Lev-Pach which is discussed here. Leave a Reply Cancel reply. Enter your comment here. For the love of ...

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Jakito im Geisterhaus: September 2016

http://jakitoimgeisterhaus.blogspot.com/2016_09_01_archive.html

Freitag, 9. September 2016. Dies ist eine deutsche Übersetzung meines im Original englischen Blogposts. Von meinem  Blog über Logik (und partielle Funktionen). Eigentlich sinnlos, war mein Ziel doch meine deutschen Texte ins Englische zu übersetzen. Aber der Titel hat mir so gut gefallen. Und es ist doch wirklich spannend, ob eine Logik ohne Wahrheit sinnvoll sein kann. Trotzdem sinnlos, insbesondere da alle Referenzen immer noch auf englische Texte verweisen (und dies unvermeidbar ist).

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Honor Thy Fathers Correctly | Gödel's Lost Letter and P=NP

https://rjlipton.wordpress.com/2014/06/15/honor-thy-fathers-correctly

Gödel’s Lost Letter and P=NP. A personal view of the theory of computation. About P=NP and SAT. Conventional Wisdom and P=NP. Honor Thy Fathers Correctly. June 15, 2014. Partly a rant from today’s New York Times. 8212;note the “ cdots”. Aryabhata is often called. The father of Indian mathematics, and can be regarded. As the progenitor of many modern features of mathematics. He completed his short great textbook, the Aryabhatiya. To 4 decimal places, and interestingly, hinted by his choice of words that.

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Gentzen translated | very partial

August 3, 2015. Originally posted on Annoying Precision. My current top candidate for a mathematical concept that should be and is not (as far as I can tell) consistently taught at the advanced undergraduate / beginning graduate level is the notion of a groupoid. Today’s post is a very brief introduction to groupoids together with some suggestions for further reading. 1,848 more words. Reversibility of binary relations, substochastic matrices, and partial functions. March 22, 2015. A non-deterministic ma...

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Gentz Family

Sunday, March 17, 2013. Oh how the Gentz family has changed! There was once 2 and now this is 4. Life sure has changed since my last Blog entry! My good friend said to me last week" you havent blogged since Sept 2010. Are you sure dont have anything to blog about? Ron and Betsie Gentz. Saturday, September 4, 2010. Summer is coming to an end. It is September 4 and summer is coming to an end. It sure doesn't. Feel like it in Arizona.maybe because we have a heat advisory for the day? Stayed at our house dur...

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