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				As in "we agree that you see 6 / 2(1 + 2) == 9 and I see 6 / 2(1 + 2) == 1, so we'll not talk about it."
 
 The correct answer is actually 9, btw.
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				Me: a == x
 You: a == y
 Assuming x != y
 
 Agree to disagree would be
 (Me && You) == null
 Expanded
 ( (a == x) && (a == y) && (x != y) == null
 
 If you don't pass the question on your logic homework, let me know.
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				 devios156308y@RiderExMachina Actually the correct answer is that you are combining two different mathematical notations and the question is invalid. devios156308y@RiderExMachina Actually the correct answer is that you are combining two different mathematical notations and the question is invalid.
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				 devios156308yAs for the OP's question, I would say it's something like this: devios156308yAs for the OP's question, I would say it's something like this:
 
 assert(userA.agreesWith(userB) == userB.agreesWith(userA))
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				@devios1 No. The rule is that brackets are dealt with first.
 
 So 6 / 2 * 3
 
 Then left to right.
 
 3 * 3
 
 Which is 9.
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				@Wildgoose which rule is this? Cuz in math the 2 gets distributed into all of the parentheses first, no?
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				 devios156308y@Wildgoose BEDMAS is not a law, it's a mnemonic device. devios156308y@Wildgoose BEDMAS is not a law, it's a mnemonic device.
 
 In proper mathematical notation, 2 (1 + 2) does not just represent times, it's a term and has higher precedence than the division that precedes it.
 
 In other words, you can't split the term up into denominator (2) and a numerator (1 + 2) as it would change what's represented.
 
 For example, consider if (1 + 2) was replaced with 'a'. It then becomes:
 
 6 / 2a
 
 …which is equivalent to 6 ➗(2 ✖️a), or 6 ➗(2 ✖️(1 ➕2)) once you substitute the 1 + 2 back in.
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				@devios1 Sorry, yes, you're correct. And I already knew that - but that's what happens when you post when on holiday in Prague after drinking lots of excellent Czech beer. 🤓








I am so confused with this sentence
"Let's agree to disagree"
Is it a == or != or !== or ===
undefined