% expr 1/2 0This is because the above code asks for integer division (this is true in many other languages too) and that (conceptually) contains a round-down-to-int of the result. (The remainder operation, %, is often useful when you're working with integer division).
% puts "1/2 is [expr 1/2] remainder [expr 1%2]" 1/2 is 0 remainder 1If you really want to end up with a half, force one of the arguments to the division operation to be a floating-point value:
% expr double(1)/2 0.5See expr problems with int for more on integer division and how to avoid it.
rdt : 2005-01-27 : This is a property of integers that can take on values of 0,1,2,... and therefore have no values between 0 and 1. However:
% expr 1.0 / 2 0.5show the expected value. Whereas in a calculator, most math is done in floating point, in Tcl, floating point math is only performed when you explicitly say to do so.
GWM A quaint gotcha to beware of:
expr 225/119/84. => 0.0119047619048while
expr 225./119/84 => 0.0225090036014In the first case the division (225/119) is performed as integer division (giving 1) then divided by the real 84. In the second case 225./119 is floating point and divided by 84 gives the correct answer.You can use wide to give more precision to your integers (if 64 bits is supported on your platform) however:
expr wide(225.)/119/84. => 0.0119047619048since the real number is cast to a long integer by wide, then integer divided as before.
Occasionally integer multiplication is hit by precision problems:
(bin) 13 % expr 12345000*100 1234500000 (bin) 14 % expr 12345000*1000 -539901888 (!!!) (bin) 15 % expr 12345000*100000 1844386048 (!!!++)But wide saves the day...
(bin) 16 % expr wide(12345000)*100000 1234500000000 (bin) 17 % expr 12345000*wide(100000) 1234500000000for a bit (!!--):
(bin) 19 % expr 12345000*wide(100000)*wide(100000)*wide(100000) 4128214688309968896AMG: I don't think the above discussion concerning integer multiplication belongs on this page. Also, it's obsolete with the addition of automatic bignums (since Tcl 8.5.x?).GWM I use both 8.4 & 8.5 - we need to be aware that you may get different (more often correct) results with 8.5. A further example for 8.5 users:expr 1*int(1000001000000000000000000)
% expr 12345000*1000 12345000000 % expr int(12345000*1000) -539901888As shown here, if you really want the old behavior, you can use int.