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1 - Videoaula sobre Álvares de Campos 2 - Biografia de Álvaro tem como fazer deposito no nubank de Campos 3 - Características da poesia de Álvaro de Campos 4 - Poemas de Álvaro de Campos 5 - Heterônimos de Fernando Pessoa. Here 1 denotes the set with one element 1 = > , which allows one to identify elements x ∈ G with morphisms 1 → G . Then this can be expressed with commutative diagrams: [1] [2] α : 1 + G + G × G → G , ∗ ↦ 1 , x ↦ x − 1 , ( x , y ) ↦ x ⋅ y . \alpha :+G+G\times G&\to &G,\\*&\mapsto &1,\\x&\mapsto &x^,\\(x,y)&\mapsto &x\cdot y.\end>> The above construction is used to define group objects over an arbitrary category with finite products and a terminal object 1 . When the category admits finite coproducts, the group objects are F -algebras. For example, finite groups are F -algebras in the category of finite sets and Lie groups are F -algebras in the category of smooth manifolds with smooth maps. Going one step ahead of universal algebra, most algebraic structures are F -algebras. For example, abelian groups are F -algebras for the same functor F ( G ) = 1 + G + G × G as for groups, with an additional axiom for commutativity: m ∘ t = m , where t ( x , y ) = ( y , x ) is the transpose on G x G . Rings, domains and fields are also F -algebras with a signature involving two laws +,•: R × R → R, an additive identity 0: 1 → R , a multiplicative identity 1: 1 → R , and an additive inverse for each element -: R → R . As all these functions share the same codomain R they can be glued into a single signature function 1 + 1 + R + R × R + R × R → R , with axioms to express associativity, distributivity, and so on. This makes rings F -algebras on the category of sets with signature 1 + 1 + R + R × R + R × R .

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