MHB Translate argument into symbolic form

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SUMMARY

The discussion focuses on translating two logical statements into symbolic form using propositional logic. The first statement, "If we are less than certain the human fetus is a person, then we must give it the benefit of the doubt," is represented as $\neg S \to B$. The second statement, "If we are certain the human fetus is a person, then we must accord it the right to live," is represented as $S \to L$. The variables used are $S$ for certainty regarding the fetus being a person, $B$ for giving the benefit of the doubt, and $L$ for the right to live.

PREREQUISITES
  • Understanding of propositional logic and symbolic representation
  • Familiarity with logical implications and their notation
  • Basic knowledge of logical operators such as negation and implication
  • Ability to interpret philosophical arguments in logical terms
NEXT STEPS
  • Study the principles of propositional logic in detail
  • Learn about logical implications and their applications in argumentation
  • Explore the use of symbolic logic in ethical discussions
  • Research common logical fallacies and how to avoid them in arguments
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Philosophy students, logic enthusiasts, and anyone interested in the formal representation of ethical arguments will benefit from this discussion.

natalie206
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Hi guys,

maybe you have any idea how to translate this two statements:

If we are less than certain the human fetus is a person, then we must give it the benefit of the doubt. If we are certain the human fetus is a person, then we must accord it the right to live.
 
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Let $S$ denote "we are certain the human fetus is a person", $B$ denote "we must give it the benefit of the doubt" and $L$ denote "we must accord it the right to live". Then the first sentence says $\neg S\to B$ and the second one says $S\to L$.

Also see an important remark https://driven2services.com/staging/mh/index.php?posts/101747/.
 
Thanks! I thought it's more complicated, because of "less than certain" and "certain".

Thank you!
 

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