Download 39 Escritores y Medio by Jesús Marchamalo, Damian Flores PDF

By Jesús Marchamalo, Damian Flores

Author note: Damian Flores (Illustrator)

Estas 39 biografias y media de escritores, ilustradas con sus retratos, nos cuentan por ejemplo que Baroja iba a menudo al Retiro (en otono) a recoger castanas, que Valle-Inclan salia algunas noches a despertar al rey (de madrugada) o que Lezama Lima y Virgilio Pinera se pelearon una noche (a pedradas). Ademas... Zambrano y los gatos; Lorca y los angeles muerte; los angeles brevedad sutil de Monterroso; el silencio de Rulfo... Durante casi tres anos, Jesus Marchamalo y Damian Flores publicaron en los angeles seccion «Rinconete» del centro digital Cervantes casi medio centenar de «retratos» de escritores espanoles y latinoamericanos, ahora convertidos en libro. Un recorrido por aspectos ineditos, insolitos a veces, de sus biografias, con el convencimiento de que conocer a los escritores ayuda, por supuesto, a acercarse a sus libros.

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Furthermore, given a nonzero vector z and spread set components M and N then z M # zN if and only if M - N is nonsingular. In this particular case, since the matrices are additive,we merely have to check that each is nonsingular or equivalently that each determinant is nonzero. Thedeterminant of [ '1" 'r ] nonsquare whereas both u2 and Notice that { IC = 0,y = x [ is u2 tU+lare ] whichis nonzero since y is square. for all U E K l is the vector version of a regulus. 0 We conclude this chapter with a basic isomorphism result.

Let k* be a kernel endomorphism. Since k* fixes x = 0 and y = 0, define the k*-image of (x,O) as (kx,O) and the k*-image of (0,y) as (0, hy). Since k* is additive and fixes y = x it follows that k = h. ~ CHAPTER 4. SPREADS 36 We define the sum and product of the mappings Ic acting on X in the standard way and then note that K = {k ; k* in the kernel endomorphisms maps (x,y) to (Icx,Icy)} is a field isomorphic to the kernel. It follows that X is a K-vector space. 19 The full collineation group G of the translation plane is a semi-direct product of the translation group T by the subgroup Go which fixes the zero vector 0.

Choose x = 0 to realize that a * m Hence, we have + f = e + b. 7 A ‘left quasi-field’ is a spstem (C,+, *) with the following properties: ( l ) (C,+) is an Abelian group. (2) If a, b, c E C then ( a b) * c = a * c b * c. (8) a * 0 = 0 for all a E C. (4) For a , c E C with a # 0, thereexists a unique x E C such that a*x=c. (5) For a, b, c E C , and a # b, there exists exactly one x E C such that + + x*a-x*b=c, (6) there exists an element 1 E C all a E C . - (0) such that 1* a = a = a * 1for Thus, we have that a coordinate structure for a translation plane can be chosen to be linear and a left-quasifield.

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