A Short Account of the Destruction of the Indies by Bartolomé de Las Casas

By Bartolomé de Las Casas

Bartolomé de Las Casas was once the 1st and fiercest critic of Spanish colonialism within the New global. An early visitor to the Americas who sailed on considered one of Columbus's voyages, Las Casas used to be so horrified by means of the wholesale bloodbath he witnessed that he devoted his lifestyles to retaining the Indian group. He wrote a brief Account of the Destruction of the Indies in 1542, a surprising catalogue of mass slaughter, torture and slavery, which confirmed that the evangelizing imaginative and prescient of Columbus had descended below later conquistadors into genocide. devoted to Philip II to alert the Castilian Crown to those atrocities and insist that the Indians be entitled to the fundamental rights of humankind, this passionate paintings of documentary vividness outraged Europe and contributed to the belief of the Spanish 'Black Legend' that may final for centuries.

Edited and Translated by way of NIGEL GRIFFIN
With an advent by way of ANTHONY PAGDEN

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This explains why the sum is equal to 1/(1 − K). 19 20 CH A P T E R 0: From the Ground Up! 4 COMPLEX OR REAL? Most of the theory of signals and systems is based on functions of a complex variable. Clearly, signals are functions of a real variable corresponding to time or space (if the signal is two-dimensional, like an image) so why would one need complex numbers in processing signals? As we will see later, time-dependent signals can be characterized by means of frequency and damping. These two characteristics are given by complex variables such as s = σ + j (where σ is the damping factor and is the frequency) in the representation of analog signals in the Laplace transform, or z = rejω (where r is the damping factor and ω is the discrete frequency) in the representation of discrete-time signals in the Z-transform.

01 for each case instead of 1 as in the case when Ts = 1. Thus, whenever the rate of change of the signal is faster, the difference gets closer to the derivative by making Ts smaller. It becomes clear that the faster the signal changes, the smaller the sampling period Ts should be in order to get a better approximation of the signal and its derivative. As we will learn in Chapters 4 and 5 the frequency content of a signal depends on the signal variation over time. A constant signal has frequency zero, while a signal that changes very fast over time would have high frequencies.

The first one is where the entries of one vector are multiplied by the corresponding entries of the other. ∗x % multiplication of entries of two vectors v= 1 4 9 16 The other type of multiplication is the conventional multiplication allowed in linear algebra. For instance, with that of a row vector by a column vector, w = x∗x’ % multiplication of x (row vector) by x’(column vector) w = 30 the result is a constant—in this case, the length of the row vector should coincide with that of the column vector.

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