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ABERSAND LEE (1973) E S Abers and B W Lee, Phys Rep C9, 1 (1973) ABBOTTAND PI (1986) L F Abbott and s-Y Pi (eds), Inflationary Cosmology (World Scientific, 1986) ADKINS AND NAPPI (1984) G S Adkins and C R Nappi, Nucl Phys B233, 109 (1984) ADKINS, NAPPI,AND WITTEN (1983) G S Adkins, C R Nappi, and E Witten, Nucl Phys B228,552 (1983) AGUILAR-BENITEZ AL (1986) M Aguilar-Benitez et al, Review of Particle ET Properties , Phys Lett 170B, 1 (1986) AGUILAR-BENITEZ AL (1988) M Aguilar-Benitez et al, Review of Particle ET Properties , Phys Lett 204B,1 (1988) AITCHISON (1972) I J R Aitchison, Relativistic Quantum Mechanics (MacMilIan, 1972) AITCHISON (1982) I J R Aitchison, An Informal Introduction t o Gauge Field Theories (Cambridge University Press, 1982) AITCHISON N D HEY (1982) I J R Aitchison and A J G.



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where 8 is any real number. This is obviously an Abelian group. Symmetry under U (1) implies an invariance under global phase transformations, which is generally linked t o a global conservation law (52.8). For example, the QED Hamiltonian is invariant under the unitary transformations





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Hey, Gauge Theories A in Particle Physics (Adam Hilger Ltd, 1982) ALBRECHTN D STEINHARDT A (1982) A Albrecht and P J Steinhardt, Phys Rev Lett 48, 1220 (1982) ALTARELLI (1986) G Altarelli, in Proc XXIIZ Int Conf on High Energy Physics, Vol 1 (ed by S C Loken; World Scientific, 1986) ALTARELLI PARIS1 (1977) G Altarelli and G Parisi, Nucl Phys B126,298 AND (1977) ANDERSON (1963) P W Anderson, Phys Rev 130,439 (1963) ARNISON AL (1983) G Arnison et al, Phys Lett 122B, 103 (1983) ET AUCUSTIN AL (1974) J-E Augustin et al, Phys Rev Lett 33,1406 (1974) ET AUBERT AL (1974) J J Aubert et al, Phys Rev Lett 33, 1404 (1974) ET BAGNAIA AND ELLIS (1988) PBagnaia and S D Ellis, Annu Rev Nucl Part Sci 38,659 (1988) BALACHANDRAN (1986) A P Balachandran, in High Energy Physics 1985, Vol 1 (ed by M.

J Bowick and F Gursey; World Scientific, 1986) A P Balachandran, V P Nair, S G Rajeev, BALACHANDRANAL (1982) ET and A Stern, Phys Rev Lett 49, 1124 (1982)..

You can then later replace the text shown in a TextField object by assigning a new value to the text property. For example:

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f you ever used a typewriter, you may remember pressing the Tab key to indent each paragraph. And you may have pounded on it repeatedly to align columns of data. In InDesign, you use first-line indents to distinguish the first line of a new paragraph, and you reserve tabs for separating columns of data. Although InDesign has a built-in table editor, you can create simple tables using regular tabs quickly with the tabs feature. For more sophisticated tables, use the table editor. In InDesign, tabs are part of paragraph formats meaning that when you set them, they apply to all the text in selected paragraphs rather than to selected characters within a paragraph. By default, when you start typing in a paragraph or you create a new paragraph style, there are invisible, automatic tab stops every half-inch. Regardless of the measurement system your rulers are set to use, when you press Tab you jump to the next 0.5-inch increment on the ruler. As soon as you set a tab stop of your own, it overrides any of the automatic tab stops to its left. The automatic tab stops remain to the right until you override all of them.

The object on the left has all its graphic styles and attributes. The object on the right has been reduced to a basic appearance.

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Dreamweaver s DOM makes available, or exposes, virtually every element on a Web page. The DOM is often described using a tree metaphor, with the HTML document as the trunk. Instead of regarding the <head> and the <body> as the major branches, however, Dreamweaver s DOM, like the W3C DOM, uses four separate branches, or nodes, to divide the document: DOCUMENT_NODE: Enables access to objects directly relating to the overall document ELEMENT_NODE: Contains references to all tags in the HTML document TEXT_NODE: Describes the contiguous block of text within tags COMMENT_NODE: Represents the comments within an HTML document and the text strings they contain Just as one tree branch can lead to another, nodes can contain other nodes. For example, a layer can contain a table that holds table rows that, in turn, hold table data. One node containing another is said to be in a parent-child relationship, and a node that cannot contain any other nodes is referred to as a leaf node because it is incapable of supporting any more branches. Figure 34-3 illustrates the node concept.

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