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2,580 PointsIs there anything wrong doing it this way
Forget the fact that I haven't written the conditional statements yet. The way I have written the random number generator is different to the video, I would like to know if my way i still efficient. function getRandomNumber(val1, val2){
return Math.floor(Math.random() * val2 + val1); }
2 Answers
Steven Parker
231,271 PointsIt's a matter of operation, not efficiency. Your function is certainly efficient, but it does something different from the one in the video.
The video function takes two arguments, a lower limit and an upper limit, and generates a number between them (inclusive).
Your function takes two arguments also, but the first one is a lower limit and the second one is a range. It will generate a number somewhere within the range but offset by the limit.
So your version works, but in a different way, so it's not a solution to the challenge posed in the video.
Luis Marsano
21,425 PointsIt's wrong.
For example, for any integer x
, your getRandomNumber(x, 0)
always evaluates to x
.
Not very random.
Your getRandomNumber(-1, 0)
never returns 0
, and it sometimes should.
Steven Parker
231,271 PointsThe original formula could also be made to not be random with certain arguments. But both will generate a random number between 1 and 10 if called like: "getRandomNumber(1, 10)
".
Luis Marsano
21,425 PointsSteven Parker On the contrary, yes, it would. A correct implementation has an equal chance for getRandomNumber(-1, 0)
to return -1
or 0
. Not so with the one proposed here, since for integer x
, getRandomNumber(x, 0)
= Math.floor(Math.random() * 0 + x)
= x
.
Steven Parker
231,271 PointsYes, but as I said the first time, the arguments of the function shown above do something different from the one in the video.
Luis Marsano
21,425 PointsI'm not contradicting your point, simply providing a definite example. Counterexamples are typically how generalizations are disproved, like the generalization that the proposed function is correct, i.e., always agrees with the function from the video. A counterexample proves the contrary: not all evaluations are correct.