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Learn Haskell

Study Haskell using smart web & mobile flashcards created by top students, teachers, and professors. Prep for a quiz or learn for fun!

Top Haskell Flashcards Ranked by Quality

  • Haskell 101
    Haskell 101

    Haskell 101

    By: Ram Iyer
    115 Cards – 
    7 Decks – 
    149 Learners
    Sample Decks: Getting Started, Starting Out, Lists
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  • haskell functions
    haskell functions

    haskell functions

    By: Paul Spencer
    47 Cards – 
    2 Decks – 
    30 Learners
    Sample Decks: infinite lists, haskell notes
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  • Haskell
    Haskell

    Haskell

    By: Hana Mahmoud
    25 Cards – 
    3 Decks – 
    1 Learner
    Sample Decks: Basic library functions, Types and classes, Defining functions
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  • Haskell
    Haskell

    Haskell

    By: Burhan Apaydin
    32 Cards – 
    2 Decks – 
    13 Learners
    Sample Decks: functions, more functions
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  • 1. Haskell
    1. Haskell

    1. Haskell

    By: Wouter van Scheijen
    77 Cards – 
    11 Decks – 
    1 Learner
    Sample Decks: 2. First steps, 3. Types and classes, 4. Defining functions
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  • Haskell
    Haskell

    Haskell

    By: Ivan Jovanovic
    15 Cards – 
    2 Decks – 
    6 Learners
    Sample Decks: Laziness / non-strictness, Basic functions
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  • 481 - Haskell
    481 - Haskell

    481 - Haskell

    By: Jon Steele
    80 Cards – 
    1 Decks – 
    1 Learner
    Sample Decks: Haskell Practice Prompts
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  • Haskell
    Haskell

    Haskell

    By: Thea Söderstjerna
    56 Cards – 
    2 Decks – 
    2 Learners
    Sample Decks: Week 35, Week 36
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  • 383
    383

    383

    By: tomi hi
    410 Cards – 
    7 Decks – 
    2 Learners
    Sample Decks: haskell, comparative, portuguese
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  • Computer Science
    Computer Science

    Computer Science

    By: Josh Kay
    272 Cards – 
    15 Decks – 
    3 Learners
    Sample Decks: C#, Haskell, History and Synopsis of AI
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  • Programovacie jazyky
    Programovacie jazyky

    Programovacie jazyky

    By: Erik Řehulka
    317 Cards – 
    12 Decks – 
    1 Learner
    Sample Decks: Uvod, Haskell – úvod do jazyka, zoznamy, λ-kalkul, funkcie
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  • Declarative
    Declarative

    Declarative

    By: Hao Le
    142 Cards – 
    3 Decks – 
    5 Learners
    Sample Decks: Haskell Types, Haskell Values, Prolog Predicates
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  • 新聞、書籍
    新聞、書籍

    新聞、書籍

    By: Katsumi Kita
    124 Cards – 
    4 Decks – 
    1 Learner
    Sample Decks: Financial Times, ラジオ英会話, Haskell
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  • Compsci 3342
    Compsci 3342

    Compsci 3342

    By: Gavin Lu
    541 Cards – 
    18 Decks – 
    5 Learners
    Sample Decks: Ruby, Programming Languages, Scala
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  • functional Programming
    functional Programming

    functional Programming

    By: Kaya Stone
    123 Cards – 
    8 Decks – 
    5 Learners
    Sample Decks: week 1, Intro to Haskell, Typing and Programming with Functions
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  • Functional Programming
    Functional Programming

    Functional Programming

    By: Maryam Sonnie
    64 Cards – 
    8 Decks – 
    4 Learners
    Sample Decks: What is functional programming, Lecture 2 - FP, The functional style
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  • Programming Before
    Programming Before

    Programming Before

    By: james wakefield
    167 Cards – 
    8 Decks – 
    1 Learner
    Sample Decks: Composing Programs One, CS:APP One, SICP One
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  • Functional Programming
    Functional Programming

    Functional Programming

    By: Aiden Dawes
    37 Cards – 
    1 Decks – 
    2 Learners
    Sample Decks: GPT Haskell
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  • A1_UoG_FP
    A1_UoG_FP

    A1_UoG_FP

    By: Pa Broon
    79 Cards – 
    11 Decks – 
    1 Learner
    Sample Decks: Sample exam 2017 Q1, Classes, Haskell Operators and other Lexical Notation
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  • Books
    Books

    Books

    By: james wakefield
    19 Cards – 
    3 Decks – 
    1 Learner
    Sample Decks: Happiness, Ricard, Elementary Number Theory, Haskell
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  • statnice
    statnice

    statnice

    By: Martin Mikan
    480 Cards – 
    63 Decks – 
    3 Learners
    Sample Decks: 1 - Jazyk a sémantika predikátové logiky (termy, formule, realizace jazyka, pravdivost formulí), 2 - Formální systém predikátové logiky (axiomy a odvozovací pravidla, dokazatelnost, model a důsledek teorie, věty o úplnosti a kompaktnosti, prenexní tvar formulí), 3 - Algebraické struktury (grupy, okruhy, obory integrity a tělesa, svazy a Boolovy algebry, univerzální algebry)
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