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Statement,FalseArgument,FalseStatement,Not a true argument, false statement, not a true statement, false statement, of course you have to define the thing to be proved. You are the one who defines what the property is, and you are the one who has to prove it. You can’t just call something a property and expect someone else to prove it. To be honest, I think that many of the people who read this site are confused. In that case, you are not the person who is confused. You are the one who is confused. You are reading something, and you think that it’s confusing. So you go and make up your own definition of what you think the property is. That is called choosing the definition, and then you can decide whether you are proving or disproving it. Choose a definition that is not more restrictive than the definition that is being proved. Choose a definition that is more restrictive than the definition that is being proved. Whether a mathematical property is true or false depends on the definition that you give. Choose a definition that is the most restrictive, the least restrictive. Think about it. If you ask someone, “Does [some mathematical property] hold?”, and then you give him a definition of that mathematical property, and he says “Yes, that does hold”, then that is a proof that the property holds. If he says “No, that does not hold”, then that is a counter-proof that the property does not hold. If you ask, “Does [that mathematical property] hold?”, and you give him a less restrictive definition of the property, and he says “Yes, that holds”, then that is an extension of the property. If he says “No, that does not hold”, then that is a proof that the property does not hold. If you ask, “Is [that mathematical property] true?”, and you give him a less restrictive definition of the property, and he says “No, that is not true”, then that is a counter-proof that the property is not true. And, finally, if you ask, “Is [that mathematical property] false?”, and you give him a more restrictive definition of the property, and he says “Yes, that is false”, then that is an extension of the property. If he says “No, that is not true”, then that is a counter-proof that the property is not true. Don’t just take the definition of the property, decide what it is, and then try to prove it. If you do that, then you will confuse yourself. To be honest, I think that many of the people who read this site are confused. In that case, you are not the person who is confused. You are the one who is confused. You are reading something, and you think that it’s confusing. So you go and make up your own definition of what you think the property is. That is called choosing the definition, and then

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