Proof of love by mathematical induction:
Let P(n) be the statement that you love your girlfriend on day n, for all n in the set of natural numbers.
So, I'm pretty sure P(1) is true, otherwise she wouldn't be your girlfriend.
So, now we assume some P(k) is true for some k in the set of natural numbers. So given that you spend day k attached to your girlfriend, then you get motivation to be attached to her for day k + 1. Thus P(k) implies P(k + 1).
Thus, P(n) is true for all n in the set of natural numbers by mathematical induction.
The amazing things we learn in Concepts of Math...
Let P(n) be the statement that you love your girlfriend on day n, for all n in the set of natural numbers.
So, I'm pretty sure P(1) is true, otherwise she wouldn't be your girlfriend.
So, now we assume some P(k) is true for some k in the set of natural numbers. So given that you spend day k attached to your girlfriend, then you get motivation to be attached to her for day k + 1. Thus P(k) implies P(k + 1).
Thus, P(n) is true for all n in the set of natural numbers by mathematical induction.
The amazing things we learn in Concepts of Math...


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