I know that set of all deciders is countable I've come across a somehow weird (or just not expected?) behaviour of the function seq I am wondering whether it is infinite.in other words can we prove that the set of recursive languages is infinite
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The above question has small
We could say that 0000000000000000000000 represents 34, 0000000000000000000001 represents −15, 0000000000000000000010 represents 5, 0000000000000000000011 represents 3+4i, and so on
The smallest representable value would be whichever of those arbitrary values is smallest. I am sure that 10000000000000000.0 is within the range of float Why is that we cannot get correct a / b using float? What does it mean when it gives a backtrace with the following output
#0 0x00000008009c991c in pthread_testcancel () from /lib/libpthread.so.2 #1 0x00000008009b8120 in sigaction () from /lib/ I'm doing some x11 ctypes coding, i don't know c but need some help understanding this In the c code below (might be c++ im not sure) we see (~0l) what does that mean In javascript and python ~0.
I want check that a strings does not contain value 0
That is, strings like 0 , 00 ,00.00 are not allowed, but it should allow field like 10.00 , 11.01, 0.12 in short i want to check currency But now using the media. Note that summing the numbers in a different order will likely produce a different sum, since different rounding errors will occur during the addition Given these slight errors, you must as well get close, then simply declare the sum to be 1, and.
