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The binary-to-BCD conversion procedure described by Algorithm 7.3 basically consists in doubling the BCD partial result bcd(i) and adding the next bit from the binary expression to be converted. Two basic procedures have to be de ned: 1. Add a 1-bit number to a BCD number. 2. Multiplication by two of a BCD number. Since the binary digit x also stands for the BCD number 000x, the rst procedure is just a straight BCD sum. The multiplication by two is less straightforward for BCD numbers than for binary numbers (shift). The procedure BCDx2_step, described in 7, may be carried out in parallel on each BCD digit. Assuming that each digit is 1-bit left shifted, a carry is computed and set to 0 whenever the shifted digit is not greater than 9; otherwise the carry is set to 1 and a correction of (0110)2 is added modulo 16 to the shifted BCD digit. The computed carry can be used to feed the correction input of the mod 16 adder. Since the next left neighbor digit has also been 1-bit shifted, the carry will stand at the rightmost position of the next digit without generating carry propagation. The Boolean expression ( 7) y(i 1)0 x(i)3 _ (x(i)2 :(x(i)1 _ x(i)0 )) (14:12)

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Generate Barcode and QR code in Windows Universal app ...
20 Mar 2016 ... Many times we need to create/scan Barcode and QR code in mobile apps. So we will see how to generate barcode / QR code in Windows ...

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the earlier list displays as follows:

(7)( 8 5 3 2 1 1 0 )

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (218 / 1065) [2001-3-29 11:32:05]

list1concat( list2 );

(c (t))

(8)( 0 1 1 2 2 3 5 8 )

To make list1 a true Fibonacci sequence, we can apply remove():

list1remove( 2 );

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Create QR Code in Windows 10 UWP - Edi.Wang
4 Feb 2017 ... A year ago, I wrote an UWP application that can generate QR Code . However, at that time, the QR Code library I used was ZXing.Net, the last ...

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Windows-universal-samples/Samples/ BarcodeScanner at master ...
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Once we have defined the behavior of our list class, our next step is to proceed with its implementation We have chosen to represent a list and list_item as separate class abstractions (We are constraining our implementation at this point simply to hold values of type int Our classes are therefore named ilist and ilist_item) Our list contains a member _at_front that addresses the front of the list, a member _at_end that addresses the end of the list, and a member _size that holds the current size of the list When a list object is first defined, these three members must be initialized to zero We guarantee this with a default constructor:

(t), 0]

class ilist_item; class ilist { public: // default constructor ilist() : _at_front( 0 ), _at_end( 0 ), _size( 0 ) {} // private: ilist_item *_at_front; ilist_item *_at_end; int _size; };

generates a carry y(i 1)0 0 whenever the BCD digit X(i) is not greater than 4, that is, (x(i)3 x(i)2 x(i)1 x(i)0 ) (0100),

ilist mylist;

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (219 / 1065) [2001-3-29 11:32:05]

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but nothing else as yet Let's add support for a query as to the size of the list After declaring the member function size() in the public section of the class definition, we can define the member function as follows:

a,b ab (P, S(t))Wab (t)

inline int ilist::size() { return _size; }

int size = mylistsize();

For the moment, we do not wish to permit one list object to be initialized or assigned to another (we'll change that later the change won't require changes to user programs) To prevent both the initialization and the assignment, we declare the ilist copy constructor and copy assignment operator to be private members and do not provide a definition of either Here is our revised ilist class definition:

class ilist { public: // definitions not shown ilist(); int size(); // private: // prohibiting assignment and initialization // of one ilist object with another ilist( const ilist& ); ilist& operator=( const ilist& ); // data members as before };

ab (P(t), S(t)), 0,

Using this definition, both of the following result in compile-time errors because main() cannot access the private members of our ilist class:

int main() { ilist yourlist( mylist ); // error mylist = mylist; // error }

y(i 1)0 1 otherwise. Figure 14.5a shows the carry circuit. Figure 14.5b displays the BCDx2_step circuit. The circuits of Figure 14.6 implement the full conversion process described in Algorithm 7.3. Observe that the rst three steps are trivial, so one can initialize the computation scheme with the partial result bcd(n 2 3) (0 xn21 xn22 xn23); the next partial results bcd(n 2 j) are then iteratively multiplied by two and added to (0 0 0 xn2j21). The cost C(n) and computation time T(n) of the combinational

Our next step is to support the insertion of an item We've chosen to represent an item as an independent class abstraction containing a member _value holding the value and a member _next holding the address of the next item on the list, if any:

class ilist_item { public:

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