BBC Home

Explore the BBC

h2g2
13th November 2009
Accessibility help
Text only

Guide ID: A688287 (Edited)

Edited Guide Entry


SEARCH h2g2
Edited Entries only
Search h2g2Advanced Search


New visitors: Create your membership
Returning members: Sign in
BBC Homepage
The Guide to Life, The Universe and Everything.

3. Everything / Deep Thought / Philosophy

Created: 22nd February 2002
Circular Reasoning
Contact Us


Like this page?
Send it to a friend!

 

Circular reasoning is the practice of assuming something, in order to prove the very thing that you assumed. In Logic-speak, you assume that proposition A is true, and use that premise (directly or indirectly) to prove that proposition A is true. This is one of many logical fallacies that routinely get used in heated arguments, and is actually a special case of the fallacy of false assumptions.

Popular examples of Circular Reasoning include 'The Bible must be infallible - this verse says it is the word of God!', and 'The government always obeys the law - this piece of legislation says they must!'.

Prove Anything!

Circular reasoning is very useful because anything at all can be proved with it, including things that are obviously false. This delightful property is easily provable, and is shown how below:

  1. For example, take the statement 'Circular Reasoning can be used to prove anything.'

  2. Now, clearly this statement is part of anything.

  3. Therefore, because 'Circular Reasoning can be used to prove anything', the statement can be proved.

  4. Therefore 'Circular Logic can be used to prove anything.'

This is of course a special case of the logical concept that 'false implies everything'. In other words, if you start with a false premise (like the premise that circular reasoning is a valid form of logical reasoning) then you can 'prove' that any statement is true. If you doubt that a single faulty starting point can be used to construct a towering edifice of nonsense, just look at the Monster Raving Loony Party.

In Practice

Circular reasoning can often be used by stealth to complete proofs that would otherwise be very difficult, or indeed impossible. Don't ever say that you will assume the property you want to prove. Instead, just derive stuff from it and assume the reader knows what you're talking about. Now do several pages of obscure and fiddly maths, preferably using lots of arrows from one section to another. Finally, bring it all back together again, and say that therefore the desired property is true, and do a big 'QED' after it. Success is assured, because by this stage the reader will have forgotten what you started off by assuming, and probably be half asleep to boot.



Clip/Bookmark this page
This article has not been bookmarked.
ENTRY DATA
Written and Researched by:

Lucinda (et al) - Dun Researchin'

Edited by:

Mina - Older on the outside, inside still 14

Referenced Entries:

The Wesleyan Quadrilateral

Referenced Sites:

Monster Raving Loony Part...

Please note that the BBC is not responsible for the content of any external sites listed.


CONVERSATION TOPICS FOR THIS ENTRY:

Start a new conversation

People have been talking about this Guide Entry. Here are the most recent Conversations:

TITLE
LATEST POST
Closed systemsFeb 28, 2003
LawyersMar 29, 2002
Begging the QuestionFeb 23, 2002
Typo?Feb 23, 2002




Disclaimer

Most of the content on h2g2 is created by h2g2's Researchers, who are members of the public. The views expressed are theirs and unless specifically stated are not those of the BBC. The BBC is not responsible for the content of any external sites referenced. In the event that you consider anything on this page to be in breach of the site's House Rules, please click here. For any other comments, please start a Conversation above.




About the BBC | Help | Terms of Use | Privacy & Cookies Policy