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True score and false score
Let's start with a real number. The definition of real fraction is that denominator is greater than numerator. This is the definition of true score. For example, for example, three-fifths are true scores, and the benchmark of three-fifths is one-fifth. On the number axis, the true score is jumping from zero to the right, jumping by three-fifths, and jumping to the third new position, which is three-fifths. Another method is to divide a whole into five parts on average, and three of them, that is, three-fifths of the true points, are also added and subtracted. For example, one fifth plus one fifth equals two fifths. Why is it equal to two fifths and not equal to two fifths of 10? Because the denominator is equivalent to the number of the whole article, and the above is the divided number, the number cannot be changed, but the number can be increased. So is subtraction.
There is also a fake score. A false fraction is defined as a number whose numerator is greater than the denominator. For example, three fifths is an incorrect score. Is there a difference between a false score and a true score on the number axis? Let's talk about the first one, that is, jump from zero to the right five times. The fifth new position that one third jumped to, that is, five thirds of its benchmark, why is it still one third? Because one-third is the number of objects, it is impossible to change one-third, and another is to divide a whole into three parts on average, and five parts is five-thirds.
But can this score be completely hidden? No, it's not. What if the numerator is the same as the denominator? Should he get a true score or a false score? Why did he get a wrong score? Because scores are the same as numbers. The numerator and denominator are the same, so their methods are the same, so leaves with the same numerator and denominator are false fractions.
There are not only true scores and false scores, but also scores, and there may be more and more.
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