💡𝚂𝗆𝖺𝗋𝗍𝗆𝖺𝗇 𝙰𝗉𝗉𝗌📱

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  • 148 Comments
Joined 2 years ago
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Cake day: November 25th, 2023

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  • Yes, it is

    No it isn’t 😂

    Quote the part where I said you didn’t.

    The part where you said to leave it out of the mnemonic “It should be limited - like Orders - to only Multiplication and Addition”

    They are the same.

    Nope. 2/2 is not the same as 2*½. Do you need glasses or something??

    How is that “having it the wrong way around”?

    Because 2-2 came first, before we started using Brackets in Maths, by several hundred years

    What does that have to do with the topic at hand?

    You glibly ignoring the history and rules of Maths 🙄

    No, they’re not

    Still wrong 😂

    Mnemonic without understanding what you’re doing

    That’s EXACTLY what the mnemonics are for! 😂 Don’t need to understand it, just follow the steps

    Which is why people get confused and argue online that you must do addition before subtraction

    No-one gets confused or angry about that. 😂 There are textbooks that specifically teach to do it that way

    or the other way around, depending on what the mnemonic they learned was

    I have never seen any textbook say to do Subtraction before Addition, everyone is taught Addition first

    Understanding that subtraction is just the addition of a negative number solves this problem

    Understanding that you can do them in any order proves there is no problem 😂


  • Yes, the math textbook says exactly what I said, that it’s a multiplication

    Nope, they say it’s Brackets

    5(36)=(5x36) <== Brackets

    bc=(3x4) <== Brackets

    There’s no mention of it being a separate operation taking precedence

    It’s part of the Brackets step. I have no idea what “separate operation” you’re talking about

    The parentheses in your example are added for clarity

    Nope. They are there because The Distributive Law requires them. “those who study algebra are required to make their calculations conform to these laws”.

    Whether you give priority to juxtapositions is a

    A literal Law of Maths. See textbook.

    the consensus being to just use parenthesis around when writing in a single line to avoid confusion.

    No it isn’t. You won’t find any Maths textbook that says that.

    However, there is no distribution step taking precedence

    There is the Brackets step, including Distribution, taking precedence, as per Maths textbooks 🙄

    as you mentioned

    As the textbooks mention

    the whole debate centers around whether the writer was too lazy to add parenthesis

    The only debate is by people like you ignoring what is taught in Maths textbooks.



  • addressing the actual point (how those facts fit together)

    I did address the actual point - see Maths textbooks

    all you’ve done is confuse yourself

    I’m not confused at all. I’m the one who knows the difference between Distribution and Multiplication.

    what I was saying

    You lied about there being no such thing as “the Distribution step” (Brackets), proven wrong by the textbooks

    make arguments that don’t address it.

    Textbooks talking about The Distributive Law totally addresses your lie that no such step exists.

    Never mind that some of those micro-rebuttals aren’t even correct

    You think Maths textbooks aren’t correct?? 😂




  • How did I let you rope me into honestly trying to get through to you?

    Gaslighters can’t gaslight Maths teachers about Maths. You should know that by now

    I called all of this from a mile off

    That you were going to ignore Maths textbooks? I called that too 😂

    you did exactly what I said

    Nope. You never said I was going to prove you wrong

    while insisting you weren’t

    I’ve been doing the same thing I always do - proving you wrong with Maths textbooks 😂

    respond “tExTbOoK!”

    The question is, why do you refuse to look in any?

    I never should’ve edited what the first reply said in full:

    You never should’ve commented at all gaslighter

    Fuck off.

    says person in an admission of defeat





  • Distribution is “effectively” multiplication

    No it isn’t, it’s Brackets. a(b+c)=(ab+ac) <== Brackets Now solve (ab+ac), or do you think that (8-5) is subtraction and not brackets? 😂 It’s actually the reverse process to Factorising, whereas Multiplication is the reverse operation to Division - not even remotely the same thing.

    othing you say, nothing you point to, could possibly change that,

    says person ignoring Maths textbooks 😂

    because they will always get the same answer

    No they don’t! 😂 That’s why it’s a Law

    1/a(b+c)=1/(ab+ac)

    1/ax(b+c)=(b+c)/a

    Oops! (b+c) went from being in the denominator to being in the numerator, leading to WRONG ANSWER 😂 Welcome to why we have The Distributive Law

    if getting the right answer is all that makes two things the same

    No it isn’t, but that’s the first thing which has to happen. See previous point where they aren’t even the same answer, therefore one of them is wrong

    shut the fuck up

    says person still refusing to look in Maths textbooks 🙄



  • I mean, it is pretty clear here that you do not really understand the purpose of notation,

    says person who doesn’t understand that there is only one possible answer to 2+3x4. Even kids who are still counting up know what it is

    Notation is just a constructed language to convey a mathematical idea, it’s malleable

    Yep, and the rules aren’t. 2+3x4 can only ever equal 14. In Germany it’s written 2+3.4, and it’s still equal to 14, because the rules are universal

    Nothing you referenced proved the convention as law

    says person ignoring the textbook screenshots explaining why it’s a Law 🙄

    neither is there any mathematical basis for any proof

    Yes there is. See textbook screenshots 🙄

    it simply is nonsensical to “prove” a notation

    It proves the rules 🙄

    Have another source for this being convention https://www.themathdoctors.org/order-of-operations-why/

    Read the comments and you’ll find multiple people telling him he is wrong, with references 😂 His usual comeback is “well, that doesn’t prove that it’s taught everywhere”, yeah only that they ALL say the same thing! 😂 And he even admitted at one point he couldn’t find his rule in any Maths textbooks. 😂 I even tried to tell him myself, and he deleted my comment because I proved he was wrong 😂

    or https://math.stackexchange.com/questions/884765/mathematical-proof-for-order-of-operations.

    Is well-known to be overridden with people who do not know how to do order of operations 😂 On Mastodon I’ve seen people asking where is a better place to take Maths problems

    If you want a book about this

    I have plenty of Maths textbooks, which for some reason you refuse to look in

    there’s https://en.wikipedia.org/wiki/Bronshtein_and_Semendyayev that is cited by wikipedia.

    “comprehensive handbook” - so, yet again, not a Maths textbook 🙄

    “first published in 1945 in Russia” - the order of operations rules are older than 1945 😂

    “frequently used guide for scientists, engineers, and technical university students” - notably no mention of Mathematicians

    I’m sure you could also find stuff about this in a set theory book

    and you could find this in a high school Maths textbook

    Though good luck understanding them without sufficient experience in high-level maths

    You know teachers here are required to have a Masters in Maths right?? 😂

    But why is it the correct answer?

    Count up and find out, or use some Cuisenaire rods. This is how young kids learn to do it

    In what context?

    The context of Addition 🙄

    What is the definition of addition?

    1+1=2, then inductively proven for all subsequent numbers

    How can you prove that 1+1=2 from fundamental axioms?

    It’s true by definition

    This is harder to answer than you might think

    Not hard at all. 1+1=2 by definition, then the rest of the numbers are proven inductively. You know there are several species of animals that also know how to count, right?




  • You are functionally illiterate

    says person who doesn’t understand how apps work

    RPN is not an “app.”

    What do you think is behind the RPN calculators? A person?? 😂

    RPN is a NOTATION

    Yep, so is ALGEBRA 😂 The rules are independent of both

    That’s what the N is

    Yep, notation, not rules

    It is a completely different way of doing math!

    Nope! It’s only a different NOTATION - you just said that yourself! 😂

    It works on paper!

    So does Algebra - surprise, surprise, surprise 😂

    t is a syntax for performing calculations using a stack-based

    NOTATION

    There are no fucking parentheses - anywhere

    And I’m guessing you think there is no 1 anywhere in a+b, and there’s no + anywhere in 1-2

    Order of operations is implicit

    Which you could write explicitly with Brackets. 2 3 + 4 x = (2+3)x4

    completely different from the one thing you insist is both universal

    No it isn’t. 2 3 + 4 x gives the same answer as (2+3)x4, and 3 4 x 2 + gives the same answer as 2+3x4. Note that in the first example 2 3 + is effectively being bracketed, as otherwise you’d get a wrong answer by the order of operations rules

    Do you know anything that’s not in a textbook for children?

    Yep, everything in high school Maths textbooks 😂