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Question on binary operations

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#binary-operations
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Is the graph of the following type possible?

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#elementary-set-theory #graph-theory #binary-operations #semigroup-homomorphism
74
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Prove that certain operation is commutative

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#abstract-algebra #binary-operations
76
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Does this graph join like operation have a known name? Any special algebraic property?

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#abstract-algebra #graph-theory #terminology #binary-operations #algebraic-graph-theory
454
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If not associative, then what?

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#abstract-algebra #binary-operations #associativity #magma
33
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Is it possible to define some form of relationship between two operations?

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#abstract-algebra #recreational-mathematics #intuition #group-isomorphism #binary-operations
56
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For which type of input does this operation repeat the outcome eventually and run forever?

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#sequences-and-series #functions #algorithms #binary-operations #pattern-recognition
1.1k
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Is there a deeper reason why exponentiation is not associative?

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#exponentiation #binary-operations #associativity
28
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Arithmetic operation

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#arithmetic #binary-operations
192
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Addition vs multiplication as binary operators

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#arithmetic #recreational-mathematics #binary-operations
99
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Given, (F,+,•) and (F,+,×) are fields; then • and × are same binary operations

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#field-theory #binary-operations
324
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Find path through binary tree to get to desired node #

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#binary #binary-operations
291
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Why 1 isn’t $a*b=max(a,b)$ identity element?

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#algebraic-groups #binary-operations
489
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Does distributivity implies commutativity of one operation

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#abstract-algebra #binary-operations #associativity
87
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Given a set A in which all elements are of the form: $x+y \sqrt3$; $x,y \in \mathbb{Q}$. What structure can you define...

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#abstract-algebra #group-theory #ring-theory #field-theory #binary-operations

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