[Blindmath] binary basics

derek riemer Derek.Riemer at Colorado.EDU
Fri Mar 20 15:09:43 UTC 2015


As well, Adding, subtracting, ... is the same. We carry the 1 if adding.

2+2

0b10 + 0b10

10
10
--------
100
What I did there is 1+1 is 10 in binary, or 2 in base 10. The 0 gets 
dropped in the 2's place, and the 1 gets carried. Then we add it to 
whatever is in the 4's place, and there you go.
In most real world places, you would convert the binary to hex, and use 
that for addition, because it is simply easier.

On 3/20/2015 8:42 AM, Littlefield, Tyler via Blindmath wrote:
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> Here you go, I wrote this a while back.
> https://tysdomain.com/blog/?p=133
> On 3/20/2015 10:37 AM, Bill Dengler (Windows 7 on Retina macBook Pro)
> via Blindmath wrote:
>> I'll write a quick intro : Binary is the base 2 number system, so
>> it's place values are powers of 2. 2, 4, 8, 16, 32, 64, 128, 256,
>> 512, 1024, 2048, 4096, 8192, 16384, 32768, 65536, etc. To represent
>> a number in binary, you must represent it using 1 and the powers of
>> 2. If a number has a power, insert a 1, if not 0. For example : 1
>> 0b1 2 0b10 (2+0) 3 0b11 (2+1) 4 0b100 (4+0 twos+0 ones) 7 0b111
>> (4+2+1) 9 0b1001 (8+0 fours+0 twos+1) If you need more
>> clarification please email. Thanks, Bill. -----Original
>> Message----- From: Blindmath [mailto:blindmath-bounces at nfbnet.org]
>> On Behalf Of Jorge Paez via Blindmath Sent: Friday, March 20, 2015
>> 10:16 AM To: Blind Math list for those interested in mathematics
>> Subject: [Blindmath] binary basics
>>
>> Hi all: I was wondering if anyone knew of a book that I could get
>> on bookshare that would be a good introduction to binary numbers?
>>
>>
>>
>> -- Thank you.
>>
>>
>>
>>
>> Jorge A. Paez
>>
>> LinkedIn: http://www.linkedin.com/in/jorgeapaez
>>
>> Elance page: http://jorgeapaez1994.elance.com
>>
>> _______________________________________________ Blindmath mailing
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>>
> m
>> BlindMath Gems can be found at
>> <http://www.blindscience.org/blindmath-gems-home>
>>
>>
>> _______________________________________________ Blindmath mailing
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>>
> BlindMath Gems can be found at
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>
> - -- 
> Take care,
> Ty
> twitter: @sorressean
> web:http://tysdomain.com
> pubkey: http://tysdomain.com/files/pubkey.asc
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-- 
------------------------------------------------------------------------


    Derek Riemer

Department of Computer science Undergrad, proud CILA member, music 
lover, avid skier, and much more.

"Not everything that is faced can be changed, but nothing can be changed 
until it is faced." - James Baldwin

email me at derek.riemer at colorado.edu <mailto:derek.riemer at colorado.edu>
Phone: (303) 906-2194




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