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Comparing Hume And Relation Ideas

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According to Hume, all the objects of human reason enquiry can be divided into two groups, Relation of Ideas and Matter of Facts. Relation of Ideas are intuitively or demonstrably certain. Thus, they are ideas that can be known based on pure reasoning. In addition, Relation ideas function in such a way that the denial of the idea or proposition leads to a contradiction. Examples of Relation of Ideas are mathematical truths, such as geometry, Arithmetic, and Algebra. These sorts of ideas remain truthful even if someone has not experienced them. For example, 1+1 is always equal to 2. On the other hand, Matter of Facts deal with ideas and propositions that one can only know through experience. To deny one of these truths, do not result in contradiction …show more content…

He suggests that by cause and effect we know things about Matters of Fact even if we don’t directly observe them. He illustrates this by offering an example of how a person would know if their friend is in the country or in France. He suggests that a person would explain how they know where their friend was based on other facts such as the friend may have left a letter or the friend may have had knowledge of where the friend was prior to the conversation. Given this, Hume poses the question of how we come to know the principle of Cause and Effect. Hume answers himself by concluding that we know the principle from our experience of past events. He offers the example, if one finds a watch on a deserted island, one would conclude that there had been a man on the island at some point in time. He urges that we draw conclusions and predictions of future experiences based on past experiences. Another example of this is that we expect the sun to rise everyday based on our experience that the sun has risen every day of our lives. However, the sun rising is a Matter of Fact, thus it is possible for the sun to never rise again. For this reason, Hume concludes that we do infer connections between past and future events but there is no form of reasoning that can confirm the inferences that are

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