THREE:This fulmination reached Milan on January 15, 1765, and on the 21st the Risposta, or reply, was[17] ready for publication.[7] This defence was the work of his friends, the Verris, and was published, like the original, anonymously; as it was written in the first person throughout, it was generally at the time and even till lately ascribed to the same author as the original, but the fact is now established beyond doubt that the real authors were Pietro and his brother. The writers wisely refrained from the use of retaliatory language, confining themselves in their defence solely to charges of irreligion and sedition, responding to six which accused Beccaria of the latter, and to twenty-three which declared him guilty of the former.
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THREE:There seem to be three principal reasons why, under our present system, crime still keeps its general level, irrespective of all changes in our degrees of punishment.
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THREE:In every criminal case a judge ought to form a complete syllogistic deduction, in which the statement of the general law constitutes the major premiss; the conformity or non-conformity of a particular action with the law, the minor premiss; and acquittal or punishment, the conclusion. When a judge is obliged, or of his own accord wishes, to make even no more than two syllogisms, the door is opened to uncertainty.CHAPTER XXXII. OF DEBTORS.
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THREE:Even the idea of public utility as the final test and standard of morality is derived from Beccaria, and the famous expression, ��the greatest happiness of the greatest number,�� occurs, in capital letters, in the very first page of the ��Delitti e delle Pene.��[30] Bentham himself fully acknowledged this. ��Priestley was the first,�� he says, ��unless it was Beccaria, who taught my lips to pronounce this sacred truth: that the[47] greatest happiness of the greatest number is the foundation of morals and happiness.�� And with reference to his idea of the measurable value of different pains and pleasures, he says: ��It was from Beccaria��s little treatise on Crimes and Punishments that I drew, as I well remember, the first hint of this principle, by which the precision and clearness and incontestableness of mathematical calculations are introduced for the first time into the field of morals.��
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