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A Short Overview of Typed Template Haskell

Extend your Template Haskell knowledge by learning about typed Template Haskell, a part of TH that lets you provide stronger, static guarantees about the correctness of your meta-programs. ....

Template Haskell ,

An Ideal Data-Model-First Development Approach

Data Model-driven application development requires writing lots of boilerplate code and is error prone and difficult to maintain. We are exploring the ways to have a better approach to it by using a more powerful Type System than current mainstream languages provide. Write your Pure Types once, get Persistence and UI layers. ....

Whoisauthor Findposts , Anton Antich , First Development , Type Theory , Java Beans , Pure Types , Template Haskell , Type System , Sum Types , Type Familes ,

Continued Fractions: Haskell, Equational Reasoning, Property Testing, and Rewrite Rules in Action

Introduction to continued fractions
Let’s start with a challenge. Assume I know how to write down an integer. Now, how can I write down a real number? In school, we’ve all learned a few answers to this question. The big two are
fractions and
decimals.
Fractions have simple forms for rational numbers. Just write two integers, for the numerator and denominator. That’s great! But alas, they are no good at all for irrational numbers like pi, or the square root of 2. I could, of course, write a fraction that’s close to the irrational number, such as 22/7 as an approximation of pi. But this is only good up to a certain limit precision. I could even write an infinite sequence of fractions which converge to the rational number; yet, in the end, I will have wasted a lot of effort. Indeed, ....

David Lester , Joachim Breitner , Mark Dominu , Canonical Inf , Canonicalcont Inf , Nonnegative Rational , Convergents Inf , Negative Rational , Semigroup Mobius , Monoid Mobius , Arbitrary Mobius , Todecimal Inf , Rosetta Code , Nonnegative Inf , Integer Valarg , Type Integerrule , Template Haskell , டேவிட் லெஸ்டர் , ரொசெட்டா குறியீடு , வார்ப்புரு ஹ்யாஸ்கல் ,

Research in Programming Languages

Is there still research to be done in Programming Languages? This essay touches both on the topic of programming languages and on the nature of research work. I am mostly concerned in analyzing this question in the context of Academia, i.e. within the expectations of academic programs and research funding agencies that support research work in the STEM disciplines (Science, Technology, Engineering, and Mathematics). This is not the only possible perspective, but it is the one I am taking here.
PLs are dear to my heart, and a considerable chunk of my career was made in that area. As a designer, there is something fundamentally interesting in designing a language of any kind. It’s even more interesting and gratifying when people actually start exercising those languages to create non-trivial software systems. As a user, I love to use programming languages that I haven’t used before, even when the languages in question make me curse every other line. ....

United States , City Of , United Kingdom , San Francisco , Jim Fuller , Tim Daly , Herbert Simon , Miller Puckette , Rasmus Lerdorf , Fadi El , Simon Thompson , Alan Kay , Bill Thomas , Ashton Tate , Jeevesa Scala , Jonathan Edwards , Seo Sanghyeon , Howard Cunningham , Kevan Jones , Kathy Boherer , Kyle Murray , Stefan Lang , Osvaldo Pinali Doederlein , Chuck Moore , Odersky Wadler , Verner Tate ,