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As shown in Figure 32, each box corresponds to a value of 2 raised to the power shown The value of the byte (8-bit number) is the sum of the powers of 2 of all of the eight bits that are set to 1

Solution 12.13. Basis: the basis is the case n = 1. This is because there are individual definitions of F.O and F.I. We have F.(l + l ) x F . ( l - l ) - (F.I) 2



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The binary translation just described is significantly different for signed numbers Signed numbers (long, short, int) are represented using a 2s complement notation This is so that addition continues to work when adding a negative number to a positive number as though both were positive operands With this notation, negative numbers behave differently than positive numbers Negative numbers are identified by a 1 in the leftmost location If the leftmost location contains a 1, you add the locations with 0s rather than the locations with 1s Each location corresponds to the negative power of 2 value Furthermore, from the result, it is also necessary to subtract 1 This is demonstrated in Figure 33

internal partial class NoLoopClassDocData : NoLoopClassDocDataBase { protected override void Load(string fileName, bool isReload) { baseLoad(fileName, isReload); RuleManager ruleManager = thisStoreRuleManager; ruleManagerEnableRule( typeof(CJKWExamplesNoLoopClassCyclicInheritanceAddRule)); } }

0 = -4

definition } arithmetic } arithmetic }

1 +0





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Therefore, 1111 1111 1111 1111 corresponds to 1 and 1111 1111 1111 1001 holds the value 7 1000 0000 0000 0000 corresponds to the lowest negative value that a 16-bit integer can hold

You ll notice that this code in the DslPackage project is referring to the rule that is de ned as being internal to the Dsl project This wouldn t normally be allowed, but in order for the two packages to work together as one while still presenting an uncluttered public API, it is typical to make the DslPackage project a friend of the Dsl project To do this, add an attribute like the following to your Dsl project s Properties\AssemblyInfocs file:

{ -1

Shift Operators (<<, >>, <<=, >>=) Sometimes you want to shift the binary value of a number to the right or left In executing a left shift, all bits in a number s binary representation are shifted to the left by the number of locations specified by the operand on the right of the shift operator Zeroes are then used to backfill the locations on the right side of the binary number A right-shift operator does almost the

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Bitwise Operators ( <<, >>, |, &, ^, ~)

Induction Step: care must be taken in the induction step when expanding the definition of F. Assuming that n ^ 1, the definitions of F. (n+2) and F.(n+l) are given by the rule F.(k+2) = F.(fc+l) + F.fe, for all k, k ^ 0. (This is not the case for the definition of F.n.) { { arithmetic } definition: F.(k+2) = F.(k+l) + F.k applied to the cases k = n and k = n-1. } (F. (n+l) + F.n) x F.n - (F.n + F.(n-l)) xF.(n+l) { arithmetic }

[assembly: InternalsVisibleTo("CJKWExamplesNoLoopClass DslPackage, PublicKey=00240000048000009400000006020000002400005253413100 040000010001009b498f24fcd75c6a243ae1831202e2da959d2c51662c94 8c0491e96bb4e924522f583e5149366919102d3c7b2b64fe6e70c282b065 a99cd0a79f30ad02a12e266aa2375b0d912408ec11ea924c1c617d1cd7f0 1e8cf56943fef1227c6d02568767b21a669e12de23f89c350faf638c04fa a20131e7b4436d9ffc31ccd0c0fe9d")]

same thing in the opposite direction However, if the number is negative, then the values used to backfill the left side of the binary number are ones and not zeroes The shift operators are >> and <<, the right-shift and leftshift operators, respectively In addition, there are combined shift and assignment operators, <<= and >>= Consider the following example Suppose you had the int value -7, which would have a binary representation of 1111 1111 1111 1111 1111 1111 1111 1001 In Listing 337, you right-shift the binary representation of the number 7 by two locations

int x; x = (-7 >> 2); // 11111111111111111111111111111001 becomes // 11111111111111111111111111111110 // Write out "x is -2" SystemConsoleWriteLine("x = {0}", x);

F.(n+2)xF.n - (F.(n+l)) 2

OUTPUT 317:

You can retrieve the very unwieldy PublicKey entry for this attribute by using the sn -Tp <assembly> command on your designer s assemblies from a Visual Studio command prompt

x = -2

(F.n)2 - F.(n-l)x { -(-l) n { (-l)

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