Induction, deduction and reduction

1. Description 1 induction refers to induction, which will be summed up in a specific conclusion, and this conclusion is not necessarily correct. Deduction deduction refers to a more specific description based on a known verdict, so, in a way, they are both opposite
2. Description 2 Induction: Induction refers to the process of the universal law inferred from special facts or examples, which is the two-part method used to prove the theorem involving positive integer variables. The first is to prove that the theorem is valid for the minimum integer value, and the second is to prove that if the theorem is true for any integer values, it is bound to be set for the next integer number.
Deduction: Deduction, refers to the process of inference, in this process must be derived from the premise of a conclusion, that is, from the general to special inferences.
Reduction: a numerator or simplification that refers to the number of numerator and denominator conventions in a fraction, a fraction written as equal to it, or an expression or equation to the simplest form.
3. Description 3 Induction for induction (from special case to Universal), deduction is deduced (from general to special case), reduction is numerator.
4. Description 4 Induction and deduction: Induction vs. deduction
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