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Attribute groups enable us to reuse code in a way similar to the benefits of using element-related groups. It enables us to declare a group of attributes that we might want to reuse in several places in the same schema or that we want to use in a type library so that the group can be referenced from other XSD schemas. The elements to enable reuse of information contained in external schemas are described in 10, Bringing the Parts Together. A simple invoice document might look like that shown in Listing 7.13. The <InvoiceNumber> element has two attributes: checkedBy and Department. We could add the attribute declarations separately in the schema. Alternatively, we could group the attributes using an <xsd:attributeGroup> element so that we could reuse them, as a group, in some other setting. A schema using a simple attribute grouping is shown in Listing 7.14. Note that the <xsd:attributeGroup> element must be global in order to be referenced correctly.

surface, involves two Finally, SU(3), exemplified by transformations in a space with several complex variables, requires four Adding one, two, and four yields seven Combining this with the four dimensions of space-time produces the value of eleven for the minimum number, precisely the dimensionality of supergravity Taken in conjunction with Nahm s assertion that eleven is the maximum number of dimensions, this finding placed the theory of Cremmer, Julia, and Scherk on especially good footing Their dice had rolled the lucky number For a couple getting married, booking a hall and realizing that it was indeed the right size comes as quite a relief But then, well after the guests have left, arrive the more mundane worries having to do with establishing a new household.

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if ((new = _malloc_unlocked(size)) != NULL) { CLRBITS01(ts); if (ts > size) ts = size; MEMCOPY(new, old, ts); _free_unlocked(old); (void) _mutex_unlock(&__malloc_lock); return (new); } /* * Attempt special case recovery allocations since malloc() failed: * * 1. size <= SIZE(tp) < MINSIZE * Simply return the existing block * 2. SIZE(tp) < size < MINSIZE * malloc() may have failed to allocate the chunk of * small blocks. Try asking for MINSIZE bytes. * 3. size < MINSIZE <= SIZE(tp) * malloc() may have failed as with 2. Change to * MINSIZE allocation which is taken from the beginning * of the current block. * 4. MINSIZE <= SIZE(tp) < size * If the previous block is free and the combination of * these two blocks has at least size bytes, then merge * the two blocks copying the existing contents backwards. */ CLRBITS01(SIZE(tp)); if (SIZE(tp) < MINSIZE) { if (size < SIZE(tp)) { /* case 1. */ SETOLD01(SIZE(tp), ts); (void) _mutex_unlock(&__malloc_lock); return (old); } else if (size < MINSIZE) { /* case 2. */ size = MINSIZE; goto call_malloc; } } else if (size < MINSIZE) { /* case 3. */ size = MINSIZE; goto chop_big; } else if (ISBIT1(ts) && (SIZE(np = LAST(tp)) + SIZE(tp) + WORDSIZE) >= size) { ASSERT(!ISBIT0(SIZE(np))); t_delete(np); SIZE(np) += SIZE(tp) + WORDSIZE; /* * Since the copy may overlap, use memmove() if available. * Otherwise, copy by hand. */ (void) memmove(DATA(np), old, SIZE(tp)); old = DATA(np);

Over the next couple of years, Einstein contacted other professors in attempts to secure an academic position for Kaluza In one such letter, he wrote glowingly to the Austrian migr physicist Karl Herzfeld of Johns Hopkins: The internal relationship between gravitation and electricity I believe to have found now after long erring travels, in close connection to an idea of Kaluza, which appeared some years ago (1921) in our academy reports One should try to provide for him favorable possibilities for employment 26 Alas, Herzfeld couldn t hire Kaluza He had just joined the Hopkins faculty himself and was not in the best position to promote an unknown instructor Finally, Einstein learned about an opening at the University of Kiel The director there was Adolf Fraenkel, a mathematician specializing in set theory Trusting Einstein s judgment, he gladly appointed Kaluza to be professor at Kiel.

Similarly, after Witten resolved the number of dimensions issue, he raised a host of more technical dilemmas having to do with the chirality (right- or left-handedness) of fermions, the spontaneous breaking of all the different symmetry groups, the values of various constants, and so forth Of these, he identified the chirality issue as the most formidable The chiral fermion dilemma concerns Yang and Lee s Nobel Prize winning discovery that parity is violated during processes involving the weak interaction Parity is a symmetry between righthanded and left-handed particles implying that if one exists, the other must be present as well.

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