Abstract Algebra flashcards
39 flashcard decks by 25 users
This GoConqr page gathers over 33 community-made resources on Abstract Algebra flashcards: quizzes, mind maps, flashcards and notes to revise and practise with.
Flashcards
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23 cardsAbstract Algebra Definitions
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79 cardsAbstract Algebra Definitions Order of permutation
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14 cardsCh. 4: Cyclic Groups Def: Cyclic Group
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31 cardsGalois Chapter 1 What is an integral domain?
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67 cardsGroups Definition of a group
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66 cardsGroup Theory
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11 cardsCh. 6: Group Isomorphisms Define: Group Isomorphism
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44 cardsAbstract Algebra DEFINITIONS Definition 1: What is a RELATION?
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39 cardsMT4003, Ch1&2: Fundamental groups, subgroups, homomorphisms, quotients
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28 cardsMath Proofs Prove that if G is a group, G has a unique inverse
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35 cardsALGEBRA DEFINITIONS
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25 cardsMath 225 Abstract Algebra Define a function f: X → Y
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30 cardsPermutation Groups
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25 cardsFlash Cards on Sets, Binary Operations, and Groups by Jeremy Cruz This is my first ever virtual flash cards as a pre-service teacher in University. The flash cards cover top...
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78 cardsMath Final True/False The rational numbers under addition are a group
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20 cardsRings: Ideal Homomorphisms If a and b are in the kernel of f, i.e. f(a)=f(b)=0 , and r is any element of R, then
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36 cardsUntitled What's a ring?
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85 cardsAbstract Algebra Review
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25 cardsRings: Intro and Definitions A ring is
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9 cardsMATH 228 Midterm 1 Content Define an integral domain.
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14 cards§2 Groups Definition 2.4: Group axioms
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10 cardsRings: Homomorphisms
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7 cardsMATH 228 Final - Definitions Let R be an integral domain. Define an irreducible element in R.
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14 cards§3 Cyclic Groups Definition 3.2: Subgroup
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51 cardsAbstract Algebra Review
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13 cardsRings: Ideals A subring I of R is a left ideal if
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10 cardsExam 2 Definitions Permutation of a set A
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9 cardsCh. 3 Finite Groups and Subgroups Define: Order of a Group
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5 cardsDefinitions : Rings Definitions for the subtopic Rings
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6 cardsCayley Tables A Cayley table can be used to show.....
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7 cardsCh. 2: Groups Define: binary operation
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2 cardsChapter 6 - Isomorphisms
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8 cardsUntitled Do you know what the N, Z, Q sets are?
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21 cardsUntitled Binary Operations What are they? When are they associative? What is an Identity element for them? When are ...
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6 cardsUntitled permutation of set A, permutation group of A
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11 cardsCh. 5: Permutation Groups Define: Permutation of A Define: Permutation Group of A
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5 cardsGroup Theory Group- Closure, Associative, Inverse and Identity
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25 cardsFlashy Flash Cards on Abstract Aglebra (AT02_Bayron)
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1 cardsChapter 5 - Permutations Permutation of A, Permutation Group of A
More Abstract Algebra resources
About abstract algebra flashcards
GoConqr OriginalUsing abstract algebra flashcards
These decks offer different ways into the unit. Group Theory covers terms including subgroups, cosets, homomorphisms and kernels. Galois Chapter 1 asks questions about integral domains and fields. Other decks focus on rings, ideals and permutations.
For a starting point, try Abstract Algebra Definitions. It includes equivalence relations, binary operations and groups, so you can check a range of terms in one deck. If you are working on a particular topic, choose a narrower deck such as Permutation Groups or Rings: Intro and Definitions.
Plan a revision session
Work through a deck and try to recall each answer before looking at it. Return to the cards you find difficult, then use another deck to practise related terms. If you want a visual overview, switch to a mind map on the unit page; use the quiz there for another way to check your knowledge. Pick a topic and explore its flashcards.
Frequently asked questions
Which flashcard deck should I start with?
Try Abstract Algebra Definitions for a range of terms, including binary operations, identity elements and groups. If you already have a topic in mind, Group Theory covers subgroups, cosets and homomorphisms, while Galois Chapter 1 includes questions on integral domains and fields.
Are these flashcards free to use?
Yes. Every deck listed here is free to open and study without an account. The resources were made by GoConqr users. A free account also lets you make your own flashcards, quizzes, mind maps and notes, and save your quiz scores.
What topics do the flashcards cover?
The decks cover definitions and theorems on groups, subgroups, cyclic groups, permutations, isomorphisms, rings and fields. Some focus on a specific topic, such as Rings: Ideals, while others, such as Group Theory, bring together a wider selection of terms.