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SmartmanApps@programming.dev 1 day agountil the ambiguity is removed
There isn’t any ambiguity.
all those answers are correct
No, only 1 answer is correct, and all the others are wrong.
Until the author gives me clarity then that sentence has multiple meanings. With math
Maths isn’t English and doesn’t have multiple meanings. It has rules. Obey the rules and you always get the right answer.
it doesn’t click for people that the equation is incomplete.
It isn’t incomplete.
Melvin_Ferd@lemmy.world 1 day ago
Can you explain how that is? Like with an example?
SmartmanApps@programming.dev 1 day ago
I’m not sure what you’re asking about. Explain what with an example?
No it isn’t. It’s a tool for calculating things, with syntax rules. We even have rules around how to say it when speaking.
And that something is the Laws of the Universe. 1+1=2, F=ma, etc.
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You won’t find the word “statement” used in Maths textbooks. I’m guessing you’re referring to Expressions.
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Melvin_Ferd@lemmy.world 1 day ago
Those rules are based on axioms which are used to create statements which are used within proofs. As far as I know statements are pretty common and are a foundational part of all math.
Defining math as a language though is also going to be pointless here. It’s not really a yes or no thing. I’ll say it is a language but sure it’s arguable.
And again laws are created using statements. I have plenty of textbooks that contain “statements”
SmartmanApps@programming.dev 1 day ago
Nope! The order of operations rules come from the proof of the definitions in the first place. 3x4=3+3+3+3 by definition, therefore if you don’t do the multiplication first in 2+3x4 you get a wrong answer (having changed the multiplicand).
And yet you’ve not been able to quote a Maths textbook using that word.
Expressions are.
It’s really a no thing.
Not the Laws of Maths. e.g. The Distributive Law is expressed with the identity a(b+c)=(ab+ac). An identity is a special type of equation. We have…
Numerals
Pronumerals
Expressions
Equations (or Formula)
Identities
No statements. Everything is precisely defined in Maths, everything has one meaning only.