Difference between r1.4 and the current
@@ -2,13 +2,31 @@
##=수표현,number_representation =,number_representation . 수표현 number_representation |=,NR NR
TODO
merge from [[표현,representation#s-1.1]]
----
Our [[수체계,number_system]] represents numbers in base 10(aka decimal notation)
Ex. 1234 = 1·10^^3^^ + 2·10^^2^^ + 3·10^^1^^ + 4·10^^0^^
Computer represents numbers in base 2 (aka binary)
Ex. 1011 = 1·2^^3^^ + 0·2^^2^^ + 1·2^^1^^ + 1·2^^0^^
----
Ggl:"number representation"
Ggl:"수 표현 number representation"
TODO
merge from [[표현,representation#s-1.1]]
Our [[수체계,number_system]] represents numbers in base 10(aka decimal notation)
Ex. 1234 = 1·10^^3^^ + 2·10^^2^^ + 3·10^^1^^ + 4·10^^0^^
Computer represents numbers in base 2 (aka binary)
Ex. 1011 = 1·2^^3^^ + 0·2^^2^^ + 1·2^^1^^ + 1·2^^0^^
즉 이건 [[기하급수,geometric_series]].
----
Number representation theorem = basis representation theorem ?
https://proofwiki.org/wiki/Basis_Representation_Theorem
Up: [[정리,theorem]]
= bmks en =
How Computers Use Numbers
https://mabi.land/numbers/
tmp
Ggl:"수 표현 number representation"
Our 수체계,number_system represents numbers in base 10(aka decimal notation)
Ex. 1234 = 1·103 + 2·102 + 3·101 + 4·100
Ex. 1234 = 1·103 + 2·102 + 3·101 + 4·100
Computer represents numbers in base 2 (aka binary)
Ex. 1011 = 1·23 + 0·22 + 1·21 + 1·20
Ex. 1011 = 1·23 + 0·22 + 1·21 + 1·20
즉 이건 기하급수,geometric_series.
Number representation theorem = basis representation theorem ?
Up: 정리,theorem
