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Lost in TechnopolisA blog on the Bahá’í Faith, philosophy and spiritual topics
http://www.newartisans.com/
A blog on the Bahá’í Faith, philosophy and spiritual topics
http://www.newartisans.com/
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Wiegley, John John Wiegley
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Lost in Technopolis | newartisans.com Reviews
https://newartisans.com
A blog on the Bahá’í Faith, philosophy and spiritual topics
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Temporary mirror of comonad.com. Until the Comonad Reader comes back online, I have a temporary mirror setup at http:/ comonad.newartisans.com. It’s a bit old (Sep 2012), but has some classics like Free Monads for Less . It is missing the Algebra of Applicatives , though, since I hadn’t run the mirror in a while. [.]. Posted on June 19, 2013 read more. Nightly builds of GHC HEAD for OS X 10.8. While the fulltest and nofib logs are in. Posted on June 12, 2013 read more. An experiment: shorter posts. Is a ...
Update of gitlib libraries on Hackage, plus git-monitor
http://www.newartisans.com/2013/06/update-of-gitlib-libraries-on-hackage-plus-git-monitor
Update of gitlib libraries on Hackage, plus git-monitor. Posted by John Wiegley. On June 30, 2013 with labels:. I’ve decided after many months of active development to release version 1.0.1 of gitlib and its related libraries to Hackage. There is still more code review to done, and. Documentation to be written, but this gets the code out there, which has been working very nicely at FP Complete for about six months now. The more exciting tool for users may be the. Emacs: Pattern Matching with pcase.
Temporary mirror of comonad.com
http://www.newartisans.com/2013/06/temporary-mirror-of-comonad-com
Temporary mirror of comonad.com. Posted by John Wiegley. On June 19, 2013 with labels:. Until the Comonad Reader. Comes back online, I have a temporary mirror setup at http:/ comonad.newartisans.com. It’s a bit old (Sep 2012), but has some classics like Free Monads for Less . It is missing the Algebra of Applicatives , though, since I hadn’t run the mirror in a while. Emacs: Pattern Matching with pcase. Simpler conduit library based on monadic folds. Using monad-control with monad transformers.
Simpler conduit library based on monadic folds
http://www.newartisans.com/2014/06/simpler-conduit-library
Simpler conduit library based on monadic folds. Posted by John Wiegley. On June 6, 2014 with labels: haskell. Recently I was playing around with the core types in the. Library (attempting to change leftovers so you could only unget values you had read), when I stumbled across a formulation of those types that lead to some interesting simplifications. Before I jump in, let’s review what any effectful streaming library should aim to accomplish. The basics are:. Here is the type of. SumC : (Num a, Monad m) ...
Git from the bottom up
http://www.newartisans.com/2008/04/git-from-the-bottom-up
Git from the bottom up. Posted by John Wiegley. On April 27, 2008 with labels:. In my pursuit to understand Git, it’s been helpful for me to understand it from the bottom up rather than look at it only in terms of its high-level commands. And since Git is so beautifully simple when viewed this way, I thought others might be interested to read what I’ve found, and perhaps avoid the pain I went through finding it. Here is a summary from the table of contents:. Repository: Directory content tracking.
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The Blind Guru - Code
https://blind.guru/category/code.html
Scraping the web with Python and XQuery. Thu 21 April 2016. During a JAWS for Windows. Training, I was introduced to the. Feature of that screen reader. To do all the heavy lifting. This also means that the Research It Rulesets. Are theoretically also useable on other platforms. I was immediately hooked, because I always had a love for XPath. Looking at XQuery code is totally self-explanatory for me. I just like the syntax and semantics. So I immediately checked out XQilla on Debian, and found #821329.
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Lost in Technopolis
May 4, 2017. Monads are monoid objects. Lately I’ve been working again on my Category Theory formalization in Coq, and just now proved, in a completely general setting, the following statement: Monads are monoid (objects) in the (monoidal) category of endofunctors (which is monoidal with respect to functor composition). The proof, using no axioms, is here. Now, just how much category theory was needed to establish this [.]. April 22, 2017. Putting lenses to work. April 18, 2017. X - f x (g x). Based on a...
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نقاشيهاي من
مرجع دانلود نرم افزار. من مريم هستم متولد سال 1357 . 16 سال است كه نقاشي مي كشم .از سال 76 به صورت حرفه اي نزد استاد ايرج شافعي تكنيكهاي رنگ و روغن-گواش-مدادرنگي و پاستل را آموختم. 5 نمايشگاه در گالريهاي آوا و سيحون داشتم. تصميم گرفتم نقاشيهايم را در اين وبلاگ بگذارم تا از نظرات خوبتون استفاده كنم. در صورت تمايل به خريد تابلو با ايميل مديريت مكاتبه نماييد. جهت اطلاع از تنظیمات و ویرایش این قالب اینجا را کلیک کنید. تاريخ : یکشنبه یکم تیر 1393. تاريخ : سه شنبه نهم اردیبهشت 1393. ۱- پاكسازي پوست : ابتدا پوس...
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