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Here is the informal calculus statement representing the logic depicted in Figure 5-12: I m going to look at every row (m) in the Member table and will write out m.LastName if there exists some other row (c) in the Member table where c.MemberID is the same as m.Coach and m.Handicap is less than c.Handicap.

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To summarize the examples above, let s work through the operations using the binary representations for each of the numbers. 14 & 27 = 00001110 and 00011011 = 00001010 (The integer 10) 14 | 27 = 00001110 or 000110011 = 00011111 (The integer 31) 14 ^ 27 = 00001110 xor 000110011 = 00010101 (The integer 21) ~14 = 00001110 = 11110001 (The integer -15) The shift operators (see Table 3-5) are similar in that they work with the binary bit representation of a number. The left shift operator moves the left operand s value to the left by the number of bits

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From Flash Player 6 and above, restrictions apply to the loading of external data, including XML documents. You can only load content that comes from the same domain as the Flash movie. In Flash Player 7 and above, you can t load data from subdomains. This means that if the SWF file resides at http://www.apress.com, you can only load content that is also from http://www.apress.com. Users with Flash Player 7 and above won t be able to load data from subdomains such as http://books.apress.com or https:// www.apress.com. The restriction doesn t apply when you re working in the Flash Integrated Development Environment (IDE). However, it comes into effect when the SWF file is located on a web server. You can get around the restriction by including a cross-domain policy file in the root of the web server hosting the data. That topic is a little beyond the scope of this book, but you can find out more in the Flash help files.

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specified by the right operand. The right shift operator does the exact opposite as it shifts the left operand's value to the right by the number of bits specified by the right operand. Essentially this translates to the left shift operator multiplying the operand on the left by the number two as many times as specified by the right operand. The opposite holds true for the right shift operator that divides the operand on the left by the number two as many times as specified by the right operand. Table 3-5. Shift Operators x<<n x>>n Shift left (The equivalent of multiplying the number x by 2, n times) Shift right (The equivalent of dividing the number x by 2, n times)

If we start with our finger (labeled m) at the top of the table and check each row, the first row that satisfies our condition is for Deborah Bridges. We can find another row (labeled c in Figure 5-12), which is for Deborah s coach, William Cooper (m.Coach = c.MemberID). Deborah s handicap (m.Handicap) is less than her coach s handicap (c.Handicap). We can carry on with finger m checking the rest of the rows to see if any other rows satisfy the condition (another three do). The more formal expression for the calculus statement is shown in Listing 5-9.

Summary

More specifically, the left shift operator (<<) will multiply a number by two n times, n being the number that is to the right of the shift operator. The right shift operator will divide a number by two n times, n being the number to the right of the shift operator. The __future__division import does not make a difference in the outcome of such operations. Listing 3-10. Shift Operator Examples # Shift left, in this case 3*2 >>> 3<<1 6 # Equivalent of 3*2*2 >>> 3<<2 12 # Equivalent of 3*2*2*2*2*2 >>> 3<<5 96 # Shift right # Equivalent of >>> 3>>1 1 # Equivalent of >>> 9>>1 4 # Equivalent of >>> 10>>1 5 # Equivalent of >>> 10>>2 2 3/2 9/2 10/2 10/2/2

While bitwise operators are not the most commonly used operators, they are good to have on hand. They are especially important if you are working in mathematical situations.

Listing 5-9. Calculus Expression to Find the People with a Lower Handicap Than Their Coach {m.FirstName | Member(m) and (c) Member(c) and c.MemberID = m.Coach and m.Handicap < c.Handicap}

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