Forte [Name • Colloquial Term]
A magus of the Association.
A rare magus who experienced gruesome melees such as protecting Seal-Designed Magi and recovering grimoire.
Forte favoured spells called Aero Strikes, and the sword acted as the magical staff.
There were three orifices on the body of the sword, thus the sword was not quite fit for slashing. The purpose of the orifices was to generate sound. Slashing the sword generated a resonant effect, producing an invisible impact on the target.
IMPORTANT: Do not use it for transactions LARGER THAN $15,000!!! If you exceed that amount, they will ask for your ID and hold your swap until your identity is verified - and we dont want that. Personally I have been doing multiple $15,000 swaps so far, and worked just fine (none of them triggered KYC/AML checks).
In the meantime, Fett's trip to Teth would not be wasted. He'd checked with the Guild, and there was an open bounty here on their books, a rich, reclusive businessman who had a high-guarded and "secure" estate in the mountains of Teth. "Secure" that is, insofar as ordinary bounty hunters went, but Boba Fett was in a class by himself. The businessman's activities had
been so predictable that planning was laughably easy. The man was a creature of habit. Boba Fett wouldn't even have to go up against his bodyguards, since this was a bounty permitting disintegrations. Only the kill was required. Boba Fett had found a vantage
point in a laakwal tree that would allow him to erect a temporary blind, make the kill, then slip away
before the bodyguards or security forces could even pinpoint his location. One shot would be all that he
needed....-Chpt.4
Bubble Sort Algoritmo de ordenamiento simple que intercambia repetidamente elementos adyacentes si están en el orden incorrecto. Es lento pero fácil de entender.\n\nPseudocódigo:\npara i desde 0 hasta n-1\n para j desde 0 hasta n-i-2\n si A[j] > A[j+1]\n intercambiar A[j] y A[j+1]
Selection Sort Algoritmo que selecciona repetidamente el elemento mínimo y lo coloca en su posición correcta. Reduce intercambios pero sigue siendo ineficiente.\n\nPseudocódigo:\npara i desde 0 hasta n-2\n min = i\n para j desde i+1 hasta n-1\n si A[j] < A[min]\n min = j\n intercambiar A[i] y A[min]
Insertion Sort Algoritmo que construye la lista ordenada insertando cada nuevo elemento en su posición correcta. Muy eficiente para listas pequeñas.\n\nPseudocódigo:\npara i desde 1 hasta n-1\n clave = A[i]\n j = i-1\n mientras j >= 0 y A[j] > clave\n A[j+1] = A[j]\n j = j-1\n A[j+1] = clave
Quick Sort Algoritmo divide y vencerás que elige un pivote y divide el arreglo en menores y mayores al pivote. Muy rápido en la práctica.\n\nPseudocódigo:\nquickSort(A, inicio, fin)\n si inicio < fin\n p = particionar(A, inicio, fin)\n quickSort(A, inicio, p-1)\n quickSort(A, p+1, fin)
Merge Sort Algoritmo divide y vencerás que divide el arreglo en mitades, las ordena y luego las combina. Garantiza buen rendimiento.\n\nPseudocódigo:\nmergeSort(A)\n si tamaño(A) > 1\n dividir A en izquierda y derecha\n mergeSort(izquierda)\n mergeSort(derecha)\n combinar izquierda y derecha
