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Only recently has research begun to focus on measurement issues in this body of research. A number of recent reviews have noted some of the problems in measuring key constructs within this literature, and empirical research is beginning to appear that may have implications for measurement in future research. These measurement issues focus on the assessment of two major variables: HR practices and rm performance.
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Application can be by liberal swabbing with brush (see for your own protection below), or if time allows, by dipping the cut ends to give good end grain penetration. Allow to dry before handling.
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In 1917 the American engineer Gilbert S. Vernam suggested an important variant of ` the Vigenere cipher [1, 3]. He considered a random sequence of equiprobable binary digits that he added positionwise modulo 2 to a plaintext consisting of binary digits; see Figure 6.5. If the key digit is 0, then the plaintext digit passes unaltered through the system, while if the key digit is 1, the plaintext digit is complemented twice, both by the encrypter and by the decrypter. The drawback with the Vernam cipher is that it requires a key of the same length as the plaintext. By adding the coin ipping sequence modulo 2 in the Vernam cipher, we introduce randomness to at least the same degree as it is reduced by the structure between the plaintext symbols, thereby eliminating the correlation between the ciphertext symbols. The statistics on which the successful methods for cryptanalysis of the ` Vigenere cipher is based are simply destroyed. Almost 30 years after Vernam s invention Claude Shannon proved that Vernam s intuition about the unbreakability of his cipher was correct. Shannon de ned a cryptosystem to provide perfect secrecy if the plaintext and the ciphertext are independent random variables [4]. For such systems we obtain no information at all about the plaintext by observing only the ciphertext. We could do just as well by guessing the plaintext without observing the ciphertext and trusting to luck!
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When we analyze an electric circuit that consists of resistors, inductors, and capacitors, as well as voltage and current sources, we often use Kirchhoff s laws. They state general restrictions on the voltages and currents in a circuit. Kirchhoff s current law (KCL) states that the algebraic sum of the currents entering any node is identically zero at all instants of time. By node we mean any connection point. Algebraic sum means that we take the sign (direction) of the current into account; that is, we can alternatively express KCL as: Sum of currents owing into a node sum of currents leaving the node. Kirchhoff s voltage law (KVL) states that the algebraic sum of the voltages around any closed path, or loop, in a circuit is identically zero at all instants of time. Let us for simplicity rst study a circuit with a battery, that is, a direct current (DC or frequency f0 0) source. The circuit has three resistors.
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This is the corresponding procedure for constructs. (1) Examine the constructs: notice how they have been reordered. (2) Look at the shape of the construct dendrogram. (3) Identify element similarities and differences. (4) What does this mean Discuss the implications with your interviewee. (5) Find the highest % similarity score. (6) Examine the remaining scores.
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