Groups | Search | Server Info | Keyboard shortcuts | Login | Register [http] [https] [nntp] [nntps]


Groups > comp.misc > #17715

Thoughts in combinatorial logic

Path csiph.com!fu-berlin.de!uni-berlin.de!individual.net!not-for-mail
From Sylvia Else <sylvia@email.invalid>
Newsgroups comp.misc
Subject Thoughts in combinatorial logic
Date Mon, 1 Apr 2019 16:11:04 +1100
Lines 18
Message-ID <ggdkraFrb7eU1@mid.individual.net> (permalink)
Mime-Version 1.0
Content-Type text/plain; charset=utf-8; format=flowed
Content-Transfer-Encoding 7bit
X-Trace individual.net Ub5j7az6xIQ3RaU3MDO7+wfFyQrPNtOsH0vrkxb7EgWGytxOVm
Cancel-Lock sha1:Dv/8DCl8x7LZd9qV/CtzRBPbZN0=
X-Mozilla-News-Host news://news.individual.net:119
User-Agent Mozilla/5.0 (Windows NT 6.1; WOW64; rv:60.0) Gecko/20100101 Thunderbird/60.6.1
Content-Language en-GB
Xref csiph.com comp.misc:17715

Show key headers only | View raw


As part of a personal project I'm working on, I needed a combinatorial 
logic way of obtaining the lowest set bit from a collection of bits. 
That is, taking n inputs in some order, and by using only and/or/not 
gates, produce n outputs of which only one is set, being that which 
corresponds to the lowest order set input bit

It's not especially difficult.

But suppose the requirement is not the lowest set bit, just any of the 
set bits.

Clearly, the solution to the first requirement is also a solution to the 
second requirement, but is the second requirement amenable to a simpler 
(as in, using fewer gates) solution.

My intuition is that it's not, but I haven't been able to prove it.

Sylvia.

Back to comp.misc | Previous | NextNext in thread | Find similar | Unroll thread


Thread

Thoughts in combinatorial logic Sylvia Else <sylvia@email.invalid> - 2019-04-01 16:11 +1100
  Re: Thoughts in combinatorial logic Marko Rauhamaa <marko@pacujo.net> - 2019-04-01 16:28 +0300
  Re: Thoughts in combinatorial logic not@telling.you.invalid (Computer Nerd Kev) - 2019-04-02 22:08 +0000
    Re: Thoughts in combinatorial logic not@telling.you.invalid (Computer Nerd Kev) - 2019-04-03 07:47 +0000
  Re: Thoughts in combinatorial logic Bruce Horrocks <07.013@scorecrow.com> - 2019-04-02 23:11 +0100
    Re: Thoughts in combinatorial logic Sylvia Else <sylvia@email.invalid> - 2019-04-03 09:34 +1100
  Re: Thoughts in combinatorial logic Bruce Horrocks <07.013@scorecrow.com> - 2019-04-05 10:48 +0100
    Re: Thoughts in combinatorial logic Sylvia Else <sylvia@email.invalid> - 2019-04-11 20:33 +1000

csiph-web