By Czeslaw Milosz
"A selection of three hundred poems from writers worldwide, chosen and edited via Nobel laureate Czeslaw Milosz Czesław Miłosz's A ebook of Luminous Things—his own collection of poems from the prior and present—is a testomony to the beautiful forms of human adventure, provided up in order that we might even see the myriad ways in which event should be shared in phrases and pictures. Miłosz offers a preface to every of those poems, divided into thematic (and frequently beguiling) sections, comparable to “Travel,” “History,” and “The mystery of a Thing,” that make the studying as educational because it is inspirational and remind us how powerfully poetry can contact our minds and hearts. "
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Extra resources for A Book of Luminous Things: An International Anthology of Poetry
2^ if, f = Till T S HI sfll invariant under equivalence. is it k. 6). and only uniquely defined, since is implies Sl^Sf^ crossnorm on on V^ ^1^ uniform is T-^ Tk^. satisfies the condition *P;^J^ tf/T|/| OL* Tgc/^^J^i . crossnorms are those which shall see later that the interesting satisfy condition VI. 3. The bound as a crossnorm. 4. 6. 8/^ into 2Ci F fJ G(g^ ( is *)^ = or 2T^,F(fJg^ g ~ *^ = d satisfies condition That define numbers obtained when all J= F the expression 2E^ f f c a uniform crossnorm.
4. 6. 8/^ into 2Ci F fJ G(g^ ( is *)^ = or 2T^,F(fJg^ g ~ *^ = d satisfies condition That define numbers obtained when all J= F the expression 2E^ f f c a uniform crossnorm. "^ for all as represents the bound of the operator l^determined by Proof. 4 gives 2l7I|f we 1 ^ if, T? varies in T ^, and Irrespectively. 8. Thus, I. satisfies conditions if, if immediate. We and if, 9^ CROSSNORMS II. 4. shall check condition V: >(f = g) (8)1 -UPJJ JJ G|[ F(f)| I " ffl Finally we shall prove that ^ represent operators onl^, and Irrespectively.
Fll we are running through extreme = ) k ' a implies T^ 2-^, ^T Sh> Tk ') This concludes the proof. is the "jj follows that remains invariant. 3. fl left of the last inequality THEOREM ' greatest crossnorm. CROSSNORMS II. That Proof. crossnorm was proved is a "Jj o(/ 39 denote any crossnorm and Z^, Lemma. 13. Now, let Then for any fj* g^ a fixed expression. 5 gives, This concludes the proof. 3. notice that that is, for any two given 1 , ^ (as in the case of "y Banach spaces *)^ is of ) "general and T^^without any special restrictions the unique greatest crossnorm can be always constructed.
A Book of Luminous Things: An International Anthology of Poetry by Czeslaw Milosz