principle of mathematical induction造句
例句與造句
- By the principle of mathematical induction it follows that the result is true for all natural numbers.
- In common terminology, using the stated approach is referred to as using the " Principle of mathematical induction ".
- The principle of mathematical induction can be used to prove that in this case, there is exactly one sequence that satisfies both the recursion rule and the initial conditions.
- For example, the definition of the natural numbers presented here directly implies the "'principle of mathematical induction "'for natural numbers : if a property holds of the natural number 0, and the property holds of " n " + 1 whenever it holds of " n ", then the property holds of all natural numbers ( Aczel 1978 : 742 ).
- The result is an explicit choice function : a function that takes the first box to the first element we chose, the second box to the second element we chose, and so on . ( A formal proof for all finite sets would use the principle of mathematical induction to prove " for every natural number " k ", every family of " k " nonempty sets has a choice function . " ) This method cannot, however, be used to show that every countable family of nonempty sets has a choice function, as is asserted by the axiom of countable choice.
- It's difficult to find principle of mathematical induction in a sentence. 用principle of mathematical induction造句挺難的
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