Is the “locus of a number” your invention? Or is there an
online resource where I can read it up?
0. You say: the locus of Pi is a circular arc.
Now my questions:
1. What is the locus of 47.32?
Answer:
2. What is the locus of sqrt(2)?
Answer:
3. What is the locus of sqrt(Pi)+7?
Answer:
You think you found an interesting problem regarding
the “locus of a number”. But as long as the definition
of “locus of a number” is a problem, there is no
really interesting problem.
Well as long as there’s no interest there’s no interesting problem.
You’ve provided the interest. So there’s an interesting problem.
Cheers,
Rainer Rosenthal
2 odpowiedzi jak dotąd ↓
edgarsr // listopad 1, 2007 @ 3:34 pm |
Well, the locus of a number might not be undefined, I think.. Since we have assumed Pi as 180 degrees, for every real number we can calculate the arc in degrees as:
a(r) = r*180/Pi
The other question is that about how do we actually calculate the abovementioned expression. But therefore this is just the other question.. I don’t see any problems of the definition so far.
TheVAL // listopad 1, 2007 @ 3:35 pm |
Aargh.. that was me, btw, who did that last post..