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When more than one chosen plaintext pair is used, the primary and secondary attacks in Tables 412 and 413, respectively, both require slight modifications In the primary phase, we want to save only those (ao, u l ) that satisfy the necessary conditions for all plaintext and ciphertext pairs Then in the secondary phase we will have a small number of survivors (ideally, only one) and these, again, must satisfy the necessary conditions for all of the plaintext and ciphertext pairs The precise details of this attack are left as an exercise; see Problem 30 After successful completion of this differential attack, we will have recovered K3, or a small number of putative K3 values For simplicity, we assume a single K3 is obtained Now we must recover the remaining subkey values.



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Rather than having to remember and reconstruct transformation matrices of the correct form, you can use convenience methods of Matrix to apply transformations. These transformations are immediately concatenated to (multiplied with) the contents of the Matrix instance, so their effects are cumulative. The Matrix methods that correspond to af ne transforms are

These methods should be self-explanatory. The angle parameter to rotate() is measured in radians. You can also set a combination of transformations with one method:

The objective of an analysis of these data was to determine as a percentage the efficiency of correct recognition of an artery stenosis, and to determine its size using the grammar introduced On the image data tested, the efficiency of.





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This can be accomplished by unzipping the cipher to successively obtain K2, K1, K O , and, finally, K4 and Kg With K3 available, we can determine the input and the output to the third F function in Figure 416 and we can then determine K2 in a similar manner as was used to find K3 Once K3 and K2 are known, we can then effectively rcniove the last two rounds of the cipher and attack K1, and so on There are several subtle points to this attack that we leave as exercises; see Problem 31 for more details Before we move on to consider linear cryptanalysis, there is one issue regarding differential cryptanalysis that is worth pondering In this differential attack on FEAL-4, the characteristic we used to determine K:i occurs with.

function createBox(scaleX:Number, scaleY:Number, rotation:Number = 0, tx:Number = 0, ty:Number = 0):void

Note that, at minimum, you must include values for scale. The result of createBox() is equivalent to that of calling identity(), rotate(), scale(), then translate() with the appropriate parameters. The order that transformations are applied is important. More on order of applications later.

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// Characteristic is 0x8080000080800000 PO= random 64-bit value = P @ 0~8080000080800000 o // Given corresponding ciphertexts // c = (Lo,Ro) and c = (L1,Rl) o 1 Y = Lo CB Ro o Yi = Li CB Ri L = Lo @ L1 2 = L @ 0x02000000 for (ao, a l ) = (OXOO,OXOO) to (Oxff,Oxff) Qo = F ( M ( Y 0 ) (0x00, (~1,oxoO)) CB ao, &I = F(M(Yi) @ (0x00, a i r0x00)) ao, if (Qo CB Q l ) 8 ...23 == (2 )8 ...23 then Save (ao,al) end if

The Matrix class has a few more methods used to reset the matrix, test its effects, and set a combination of transformations.

identity():void Resets the transformation matrix to an identity matrix invert():void Performs the opposite of the transform in the transformation matrix clone():Matrix Returns a new copy of the matrix transformPoint(p:Point):Point Suitable for testing the transformation matrix;

Table 14.1 Definition of grammar rules from production set SP. Changes Stenosis Grammar rules 1. 2. 3. 4. STENOSIS D H U D U D H H H h h D D d d U U u u Semantic actions Lesion = Stenosis wsym = wsym + wh hsym = hsym +hh

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The order in which you apply transformations is critical. You can t reorder a series of transformations and expect the nal orientation to be the same. A simple example consists of a translation and a rotation. If you translate an object right and then rotate it clockwise 45 degrees, you expect it to appear to the right of where it was, rotated. However, if you rotate the object and then move it to the right, after the rotation it has a new frame of reference, in which the translation doesn t go objectively to the right any more. In the new coordinate system, right has been rotated 45 degrees. Now right is diagonally down and to the right to the objective frame of reference, that is! In Example 34-2, two identical objects go through the same transformations in opposite order, pausing after every transform so that you can see how they diverge. EXAMPLE 34-2

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