Descartes starts his second proof for God by looking at the properties of a triangle. By definition a triangle is something with three sides. This cannot be denied about a triangle since it is the definition. But there are certain properties that hold true for all triangle that will also alway hold true for triangles that are not derived from its definition. For example, sin of an angle will always be equal to the opposite side of the angle divided by the hypotenuse of the right triangle. This will be true for all right triangles and the property cannot be separated from the triangle itself. These properties that considered true ideas. True ideas are properties that cannot be separated from the object and do not come from the definition of the …show more content…
If any other being is more perfect than they are by definition God. Thus the most perfect being will always be God. Most people would agree that the idea of a magical machine of endless food would be better than just imagining this machine. Due to this, Descartes then claims that something that exists is better than sometime that does not exist. In regards to this, existence in itself is a perfection. Since God by definition must hold all perfections by definition, it must also hold the perfection of existing. Thus God must exist. Descartes finds that God’s properties work very similarly to a triangle’s as he says, “it is clear that i can no more separate God’s existence from His essence that I can separate the essence of the triangle from its angles equaling two right angles…”(Descartes 173). Just like a triangle’s properties are inseparable from the triangle, God’s existence is a property that is inseparable from God. Thus God must