What is the best match?
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
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Directions: Click on a number from 1 to 5.
1 is wrong. Please try again.
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
"We ought not to accept combinations that, when conjoined with other axioms, are inconsistent." <=> rationality axiom
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2 is correct!
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
"Don't combine believing that it's wrong for you to do A now with acting to do A." <=> conscientiousness theorem
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Before continuing, you might try some wrong answers.
3 is wrong. Please try again.
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
"Do A" with P entails "It's all right for you to do A." <=> corollary of prescriptivity axiom
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4 is wrong. Please try again.
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
"You ought to do A" entails "It's possible for you to do A." <=> Kant's law
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5 is wrong. Please try again.
"Don't combine believing that it's wrong for you to do A now with acting to do A."
{ 1 } - rationality axiom
{ 2 } - conscientiousness theorem
{ 3 } - corollary of prescriptivity axiom
{ 4 } - Kant's law
{ 5 } - ends-means axiom
"Do end E" entails "If your doing means M is causally necessary for you to do end E, then do means M." <=> ends-means axiom
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the end