사용자:up_down(r142 Blame)

 r142
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+{{{#!wiki style="border:1px solid gray;border-top:5px solid #ABCDEF;padding:12px"
 {{{+1 이 문서는 [[엔하계 위키 암묵의 룰|{{{#ABCDEF 암묵의 룰 }}}]]에 따라 2진법으로 작성되었습니다.}}}[br][[https://charactercalculator.com/ko/binary-translator/|해당 사이트]]에서 변환하여 읽는 것을 권장합이다.}}}
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+||<-6><tablewidth=100%><tablebordercolor=#abcdef><tablebgcolor=#fff,#2d2f34><bgcolor=#abcdef> [[진법|{{{+1 {{{#fff '''진법'''}}}}}}[br]'''{{{#fff {{{#!html<span style="font-family:Times New Roman, serif;font-style:Italic">Base N</span>}}}}}}''']] ||
 || [[2진법]] || [[8진법]] || [[10진법]] || [[12진법]] || [[16진법]] || [[60진법]] ||
 ## [include(틀:진법)]
 ## 틀:진법의 역링크에 포함되면서 2진법으로 작성하기 위해 숨기기 문법을 이용했습니다.
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+[목차]
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+== 1010110000011100 1100011010010100 ==
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-r136
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+== 1101010001011100 1101011000000100 1011110010010101 ==
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-r137
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1011100101111100 100000 1010110011100000 1011100000100100 1101010101100000 100000 1101010101000100 1100011010010100 1010110000000000 100000 1100010111000110 1011001011100100 1011001010010100 100000 1100100000010000 1100011101000000 100000 1100000110001101 1011001111000100 1100010111010000 100000 1100010101111101 1010110000000100 1100011101011000 100000 1100011101110100 1100011101110101 1100011101000100 100000 1100100011111100 1011001010010100 1011001101110000 101100 100000 1011001101100111 1100000101001000 1010110011111100 100000 1011111010000100 1100000101001000 1100011101110100 1011011101111100 1011001010010100 100000 1100010111110000 1100000010110000 1100011101000000 100000 1000011 1010000 1010101 100000 1011000010110100 1100010111010000 1100000100011100 100000 110001 110000 1100100111000100 1100001000011000 1011100001011100 100000 1100110110011100 1011100000100101 1101010101011000 1010111000110000 100000 1011010100110000 1100011100000100 1100011001000000 1011001010010100 100000 1011111001000100 1010110101010000 1010110000000000 100000 1011110110001000 1010110000000000 1011001010100101 1101010101100000 100000 1100100000010101 1011001111000100 1011100001011100 100000 1011100111001110 1100011101110100 100000 1101010101011000 1011001010010100 100000 1100010111110000 1100000010110000 1100011101110100 1011101111000000 1011100001011100 100000 1100111011110100 1101010011101000 1101000100110000 1011001010010100 100000 1011000010110100 1011110110000000 1100100000000001 1100011100111100 1011100001011100 100000 110010 1100011101011000 100000 1011110011110100 1100001000011000 100000 1101010001011100 1010111000110000 1011110010010101 1100011101000100 100000 1100010011110100 1011001011100100 101110 100000 1011001011100100 1011100111001100 100000 1100011101110100 100000 1011110000101001 1100001011011101 1100011101000000 100000 1010110111111000 100000 1011001100000000 1010110000000000 1011100001011100 100000 1100111001011000 1011101010000101 1100100000000001 1100011101111000 100000 1100011000100100 1011100101011000 1011100101111100 100000 1100010101001000 1010110011100000 100000 1100011110001000 1100010110110100 1100000100011100 100000 1011101111111000 1011100110101100 100000 1011110000101001 1100100111000000 1101010101011000 1011001010010100 100000 1010110010000011 1100011101110100 100000 1101010101000100 1100001000011000 1100011101110100 1011001011100100 101110
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+1100011101111100 1011001011101000 100000 1100100000000100 1010111000110000 100000 1100001011100000 1101011000111000 1010110000000000 100000 1011010011100100 1100010110110100 1100011000101000 1011001011100100 101100 100000 1100010101001000 100000 1011010011100100 1100010110110100 1100011000101000 1011001011100100 1011011101111100 1011001010010100 100000 1100001011011101 1100011100111100 1011100001011100 100000 1100001001111101 1010110010001100 100000 1010110101101100 1101011000000100 1101010101100000 100000 1100001000011000 100000 1100011110001000 1100010110110100 1100000100011100 100000 1100100000000100 1100011110010000 100000 1010111000110000 1010111000110000 101100 100000 1101001010111001 1101011110001000 100000 1100111011110100 1101010011101000 1101000100110000 1100010111010000 1100000100011100 100000 1100000010101100 1100011010101001 1101010101011100 1011001011100100 101110 100000 1010110111111000 1011100110101100 1010110011100000 100000 1010110011100000 1011010011110001 1101010101011001 1010110101010000 100000 1100001000011000 1101010101011001 100000 1010110011111100 1100100000010101 1100011101011000 100000 1100100111000000 1100001000011000 101111 1011100001011100 1010110111111000 100000 1101001100001100 1101001010111000 1100010111010000 100000 1100110110011100 1101011000000100 1101010101110100 100000 1100001000011000 1101010111011000 1100000011011101 1100011101000100 100000 1010110100110100 1011100001101101 1101011110001100 1011001011100100 101110 100000 1011101100111100 1011100001100000 100000 1100101011000100 1100100111000000 100000 1011100111010000 1010110011100000 100000 110001 110000 1100100111000100 1011110010010101 1100110010011000 1011011111111100 100000 1010110011000100 1100000010110000 1101010101011000 1011101001110100 100000 1100000011011101 1010110000000001 1011110011110100 1011001011100100 1011001010010100 100000 1100001001111101 1010110010001100 100000 1101010010000000 1011100110101100 1010111000110100 100000 1101010101011100 1011001011100100 101110
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+1101010101011100 1101001110111000 101100 100000 1100011100000100 1100010111010000 1100000100011100 100000 1011110011111100 100000 1100001000011000 100000 1100011110001000 1011010011101111 1100011101110100 100000 110010 1100100111000100 1011110010010101 1100011101000000 100000 110000 1010110011111100 100000 110001 1011100111001100 1100011100111100 1011100001011100 100000 1100001000101011 1100011110010000 1011100101111100 100000 1101010001011100 1010111000110000 1101010101011000 1011001011100100 1011110011110100 1011001011001000 100000 1100001000101011 1100011110010000 1010110000000000 100000 1100100001110000 1010111000001000 1011100111001100 100000 1100111011100100 1100100000111000 1011001111000100 100000 1100010111000100 1100110010101101 1011000010011100 100000 1100001000011000 1100011101011000 100000 110000 1010110011111100 100000 110001 1100011101110100 100000 1011110000011000 1011110011110101 1011010000011000 1011001010010100 100000 1100010101000100 1100110000010100 1101010101101000 1100011101000100 100000 1100000100100000 1100000010101100 1101010101011100 1011001011100100 101110 100000 1010110111111000 1011100111001100 1101000001111100 100000 1100000010101100 1011011110001100 1100011101110100 100000 1011110011110100 1010111000110000 100000 1011111001100001 1100000100111000 1100100111000000 1011001010010100 1011001101110000 101100 100000 1100011010010100 100000 1010110000000000 1011001111000101 1100000100110001 1100011101000100 100000 1100100010000000 100000 1011000110010010 1100010111101100 1011110011110100 1010110011100000 1100011110010000 100000[[16진법|110001 110110 1100100111000100 1011110010010101]]으로 바꿔서 표현하기도 한다.
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+1011110011000000 1101011001011000 1101010101011000 1011001010010100 100000 1011110000101001 1011110010010101 1100011101000100 100000 1100000100100100 1011101010000101 1101010101011000 1100011110010000 1011101001110100 101100 100000 110001 110000 110000 110000 110001 110000 110001 110001 110001 110001 110001 110000 110001 110001 110000 110000 110001 110000 110001 110000 110001 110001 110000 110001 110000 110001 110000 110000 110001 110001 110000 110000 110001 110001 110000 110001 110000 110001 110000 110000 110001 110000 110001 110001 110000 110001 110000 110001 110001 110000 110001 110000 110001 110001 110000 110001 110000 110001 110001 110000 110000 110001 101100 101100 110010 101100 101100 100000 1011011101111100 1011001010010100 100000 1100001000101011 1100011110010000 1010110000000000 100000 1100011110001000 1011001011100100 1010110011100000 100000 1101010101011000 1100011110010000 101110 100000 1100011101110100 1011100101111100 100000 1011010010100100 1100010111010000 1100000100011100 101000 1100011101111100 1100011101011000 100000 1100011110010000 1011100110101100 1011110110000000 1101000100110000 101001 100000 110100 1100011110010000 1011100110101100 1100010100101001 100000 1011000001001010 1100010110110100 1100000100011100 100000 101000 110000 110000 101001 110001 110000 100000 110000 110000 110001 110000 100000 110001 110001 110001 110001 100000 110001 110000 110001 110001 100000 110000 110000 110001 110000 100000 110001 110000 110001 110001 100000 110000 110001 110000 110001 100000 110000 110000 110001 110001 100000 110000 110000 110001 110001 100000 110000 110001 110000 110001 100000 110000 110000 110001 110000 100000 110001 110001 110000 110001 100000 110000 110001 110001 110000 100000 110001 110000 110001 110001 100000 110000 110001 110000 110001 100000 110001 110000 110000 110001 1011100001011100 100000 1011100111001100 1011010011100000 100000 1011010010100100 100000 110100 1100011110010000 1011100110101100 1100010100101001 100000 110001 110110 1100100111000100 1011110010010101 1100011100111100 1011100001011100 100000 1011110011000000 1101011001011000 1101010101110100 1100000100011100 100000 1100100000000001 1100011100111100 1011101001110100 100000 1011010000011100 1011001011100100 101110 100000 1011110011000000 1101011001011000 100000 1010110010110000 1010110011111100 1011001010010100 100000 110010 110010 1000110 1000010 110010 1000010 110101 110011 110011 110101 110010 1000100 110110 1000010 110101 111001 101100 101100 110001 110110 101100 101100 101110 100000 1100011101110100 1010110010000011 1011001111000100 100000 1100010111101100 1100100000000100 1101011110001000 100000 1010111000111000 1100010110110100 100000 1011110011110100 1100011101110100 1100100111000000 1011100111001100 100000 1100011101110100 1011100000000111 1010110010001100 100000 1011110000010100 1010111110111000 1011101001110100 100000 1010111000111000 1100011101110100 1010110000000000 100000 110100 1011110110000100 1100011101011000 100000 110001 1011100001011100 100000 1100100100000100 1100010110110100 1011010011100100 1010110011100000 100000 1100011101111101 1010111000110000 1011001111000100 100000 1010110111111000 1011000010011000 1011100111001000 100000 1101001110111000 1101010101110100 1100100111000100 1011001011100100 101110
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+1100111011110100 1101010011101000 1101000100110000 100000 1010110011111100 1101010101011001 1100011101000100 100000 1010110011110101 1011110110000000 1101010101011000 1011001011100100 100000 1011110011110100 1011101001110100 100000 1100011101110100 1100100111000100 100000 1011100001011100 1010110111111000 1011011101111100 1011001010010100 100000 1010110010000011 1100011101000100 100000 1011110000110000 1100011010110000 1010110010001100 100000 1011010000011000 1011001010010100 1011001101110000 101100 100000 110010 1100100111000100 1011110010010101 1100011100111100 1011100001011100 100000 1101010001011100 1010111000110000 1011010000011100 100000 1100001000011000 1011100101111100 100000 1100100010000000 100000 1011001101010100 100000 1100001001111101 1010110010001100 100000 1011001011100100 1011100011110000 100000 1100001000011000 100000 1100011110001000 1010110010001100 100000 1101010101011100 1011001011100100 101110
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 == 이진법을 이용한 수 표기의 예시 ==
 ||<tablebgcolor=#fff,#1f2023><colbgcolor=#96887b><colcolor=#fff> '''2의 거듭제곱''' || 2^^20^^ || 2^^19^^ || 2^^18^^ || 2^^17^^ || 2^^16^^ || 2^^15^^ || 2^^14^^ || 2^^13^^ || 2^^12^^ || 2^^11^^ ||<|3> ||
 || '''10진수 표기''' || 1048576 || 524288 || 262144 || 131072 || 65536 || 32768 || 16384 || 8192 || 4096 || 2048 ||
 ||<bgcolor=#765432> '''2진수 표기''' || 100000000000000000000 || 10000000000000000000 || 1000000000000000000 || 100000000000000000 || 10000000000000000 || 1000000000000000 || 100000000000000 || 10000000000000 || 1000000000000 || 100000000000 ||
 || '''2의 거듭제곱''' || 2^^10^^ || 2^^9^^ || 2^^8^^ || 2^^7^^ || 2^^6^^ || 2^^5^^ || 2^^4^^ || 2^^3^^ || 2^^2^^ || 2^^1^^ ||{{{#!wiki style="word-break: keep-all"
 ^^0^^}}} ||
 || '''10진수 표기''' || 1024 || 512 || 256 || 128 || 64 || 32 || 16 || 8 || 4 || 2 || 1 ||
 ||<bgcolor=#765432> '''2진수 표기''' || 10000000000 || 1000000000 || 100000000 || 10000000 || 1000000 || 100000 || 10000 || 1000 || 100 || 10 || 1 ||
 == BCD 코드 ==
 binary-coded decimal(이진화 십진법)의 약어이며, 10진수의 각 자리수를 모두 분리해서 각각 2진수 형태로 표현한 것이다.
 진수의 한 숫자를 표현하기 위해서 BCD로 총 4자리의 2진수가 된다. 즉 10진수의 모든 숫자를 각각 0000{0,,10,,} ~ 1001{9,,10,,}로 옮길 수 있으며, 이때 나머지 1010 ~ 1111는 사용하지 않는다.
 표기 방식은 각 자릿수마다 해당하는 4자리 2진수로 변환하면 된다.
 ex) 365,,10,, ==> 0011^^(1)^^  0110^^(2)^^  0101^^(3)^^,,BCD,,
 (1) = 100의 자리 / (2) = 10의 자리 / (3) = 1의 자리
 이렇게 되면 덧셈이 중요해지는데, 그냥 2진수 덧셈이랑 같은 방식으로 하는데, 만약 특정 자릿수가 9를 초과하면 0110,,BCD,, = 6,,10,,을 더해주면 된다.[* 이는 위에 언급되었던 사용하지 않는 표현 1010,,BCD,, ~ 1111,,BCD,,을 건너뛰기 위함.]
 ex) 56 + 48 = 0101  0110,,BCD,, + 0100  1000,,BCD,,
 = 1001  1110,,BCD,, + 0000  0110,,BCD,,
 = 1010  0100,,BCD,, = 104,,10,,
 초기 공학용 계산기 등에서 사용되었다. 얼핏 보기에는 비효율적일 수도 있지만 정밀한 소수를 다뤄야 할 때에는 2진수와 10진수를 변환하면서 손실이 발생하는 것이 불가피하기 때문에 BCD를 사용하는 경우도 있다. 이걸 제대로 처리하지 못해서 발생한 문제가 2010년 문제이다.
 이 코드를 확장한 IBM에서 만든 EBCDIC 코드도 존재하며 256가지의 문자를 표현할 수 있다.
 == 기타 ==
 >'''세상엔 10종류의 사람이 있다. 이진법을 이해하는 사람과 그러지 못하는 사람--, 그리고 이게 설마 삼진법이라고 생각하지 못한 사람--.'''
 > (There are 10 types of people in the world; those that understand BINARY, and those who don't--, and those who didn't expect this number to be TERNARY--.)
 진법의 숫자 '2'는 2진법에서 '10'이 되며, 3진법에서는 3이 '10'이라는 것을 이용한 공대 개그가 있다. 위 내용을 해설하자면 우선 많은 일반인들은 ; 앞까지만 읽고 10진법으로 숫자를 인식해 열 종류의 사람이 있다는 것으로 이해했을 테지만, 문장을 끝까지 읽고 십진법이 아닌 10(2) = 2(10)종류의 사람(2진법을 이해한 사람 / 그렇지 못한 사람)을 말하는 것이었음을 깨닫는 것이다. 그리고 취소선이 쳐진 부분까지 읽고 나면 사실 10(2)가 아니라 10(3) = 3종류의 사람(2진법을 이해한 사람 / 그렇지 못한 사람 / 이게 3진법이었음을 예상 못 한 사람)을 말하는 것이었음을 알아차릴 수 있다. ~~사실 이대로만 가면 n진법까지 n종류의 사람이 있다고 할 수 있다.~~
 개정 교육 과정까지 중학교 1학년 1학기에 나오기도 했으며[* 7차 교육 과정까지 2진법의 덧셈과 뺄셈도 있었다. 6차 교육 과정까지는 5진법도 있었다.] 2009 개정 교육 과정부터 제외되었지만[* 단, 공고 같은 경우 정보기술과 활용 과목에서 나왔다.] 2015 개정 교육 과정부터 다시 추가되었다.
 컴퓨터의 정보 처리에 이진수가 쓰인다는 점에 의거해, 뭔가 사이버스러운 작품에는 이진수가 도배되는 경우가 많다. 배경이 의미 없는 이진수 숫자로 채워져 있다든지, 0과 1만 적당히 치면 되니 만들기도 쉽다. 이거 하나로 미국 대중문화에 어마어마한 족적을 남긴 매체가 바로 매트릭스. 이후 검은 바탕에 초록색으로 0과 1이 쏟아지는 텔레타이프 화면은 그야말로 해커 영화의 상징 같은 장면이 되었다.
 돌아다니는 마술 카드 중 0~2^^n^^-1 중에서 상대가 생각하는 숫자 맞추기 같은 거는 이걸 사용한 것이다.
 진법과 16진법은 2진법과 본질적으로 다를 게 없다. 2진법을 가독성 좋게 묶어버린 것일 뿐.... 이와 같이 생각하면 1048576(2^^20^^)진법과 2진법도 완벽히 동일한 시스템에 구속되어 있다.
 [[프로그래밍 언어]] 중에서 [[기계어]]가 이 이진법 숫자로만 되어 있다. 또한 프로그램 배포 시 '바이너리'라 하면 .exe와 같은 실행 파일을 뜻한다.
 컴퓨터가 사용하는 언어다보니 공대생, 특히 컴공과 학생이라면 질리도록 사용하게 된다. 나중 가면 그냥 2진수로 써있는걸 보고 자연스럽게 10진수로 바로 읽을 정도가 된다. 물론 2진수와 10진수를 전환해가며 계산하는건 실용성은 없는 부분이고 그만큼 2진수가 익숙해진다는 의미이며, 컴퓨터가 할 수 있는 가장 빠른 연산 중 하나가 비트 연산이다보니 컴퓨터가 2진수를 어떻게 다루는지 정도는 컴공과라면 거의 필수적으로 숙련이 필요하다.
 년 1월 1일에 태어난 사람의 주민등록번호 앞자리는 010101(21)이다.정지윤과 윈터가 대표적인 예이다. 한편 011111(31)인 사람은 이다현이다.
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+'악마의 계단 함수'라고 불리는 병리적 함수의 정의에도 2진법이 쓰인다.
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+== 관련 문서 ==
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+ * [[16진법]]