[โ€“] -1 points 10 months ago (126 children)

You must not distribute brother

Literally a Law of Maths, but go ahead and stay in Denial about it ๐Ÿ˜‚

Itโ€™s optional

You think the word "must" means it's optional?? ๐Ÿ˜‚

Google distributive law and find me one source saying itโ€™s imperative to distribute

Go through Maths textbooks and find me one which says it isn't, or alternatively go through dictionaries and find me one that says "must" means "optional" ๐Ÿ˜‚

thereโ€™s none

He says, when I've already posted multiple textbooks which say it is ๐Ÿ˜‚

You can even confirm this is true yourself with simple examples like the ones Iโ€™ve mentioned above

I've confirmed it with Maths textbooks - you know, those things you refuse to look in because you know they prove you are wrong ๐Ÿ˜‚ BTW your "example above" was about The Distributive Property, as I already pointed out to you at the time

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  • [โ€“] -1 points 10 months ago (4 children)

    youโ€™re just using (AS) without realizing it

    as per the textbooks ๐Ÿ™„

    Conversations around operator precedence can cause real differences in how expressions are evaluated

    No they can't. The rules are universal

    you might not underatand it yourself

    says someone about to prove that they don't understand it... ๐Ÿ˜‚

    With (AS), 3-2+1 = (3-2)+1 = 1+1 = 2

    Nope! With AS 3-2+1=+(3+1)-(2)=4-2=2

    This is what you would expect

    Yes, I expected you to not understand what AS meant ๐Ÿ˜‚

    since we do generally agree to evaluate addition and subtraction with the same precedence left-to-right

    It's only a convention, not a rule, as just proven

    With SA, the evaluation is the same

    No it isn't. With SA 3-2+1=-(2)+(3+1)=-2+4=2

    you get the same answer

    Yep, because order doesn't matter ๐Ÿ™„ AS and SA both give the same answer

    No issue there for this expression

    Or any expression

    But with AS, 3-2+1 = 3-(2+1)

    You just violated the rules and changed the sign of the 1 from a + to a minus. ๐Ÿ™„ -(2+1)=-2-1, not -2+1. Welcome to how you got a wrong answer when you wrongly added brackets to it and mixed the different signs together

    So evaluating addition with higher precedence rather than equal precedence yields a different answer

    No it doesn't., as already proven. 3-2+1=+(3+1)-(2)=+4-2=2, same answer ๐Ÿ™„

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  • [โ€“] -1 points 10 months ago (1 child)

    Believe what you like.

    Same as all Mathematicians, textbooks and proofs.

    Including that all mathematics communication and education is flawless and incapable of any ambiguity, apparently

    Yep

    made you decide that insulting my intelligence was the best way to have this conversation

    you were the one who decided to refuse to look in Maths textbooks ๐Ÿ™„

    Actual math educators, on the other hand, are moving away from using the โ€œPEMDASโ€ (or โ€œBEDMASโ€) acronyms

    No they aren't.

    because of the ambiguity inherent in them

    There isn't any ambiguity in them ๐Ÿ™„

    using โ€œGEMSโ€ (or โ€œGEMAโ€) instead

    Nope. No Maths textbooks are using that.

    the acronym must not be all that useful.

    And if that is true, then GEMA would be completely useless ๐Ÿ™„

    Youโ€™re trying to make me mad,

    No I'm not.

    Againโ€“have a good one

    Again, you still couldn't provide a shred of evidence to support your argument

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  • [โ€“] -2 points 10 months ago (128 children)

    Here is math for kids

    Yep, that's about The Distributive Property too ๐Ÿ™„ Every time Multiplication gets mentioned, you know they're talking about the Property, since the Law has no multiplication in it, but The Distributive Property of Multiplication over Addition does

    Distributive law means you are allowed to distribute

    No, the Property does. The Law tells you that you literally must Distribute.

    not that you must distribute

    Because The Law says that, hence why it's a Law ๐Ÿ™„

    Iโ€™m so sorry for the amount of effort youโ€™re futilely putting into this lmao

    says someone who can't even tell the difference between the Property and the Law ๐Ÿ˜‚

    Nowhere in all your sources and screenshots is it stated you must distribute

    Yes it does liar

    thus the entire argument breaks down

    Not for people who know how to read ๐Ÿ˜‚

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  • [โ€“] 0 points 10 months ago (4 children)

    And what do you do with the number inside the when you want to get rid of it?

    You literally must distribute the coefficient before you can do anything with what is inside to remove Brackets, as per The Distributive Law, a(b+c)=(ab+ac), now you can work on getting rid of what is inside.

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  • [โ€“] 0 points 10 months ago (11 children)

    Yes it is

    You can say that as much as you want and you'll still be just as wrong. Noted that, yet again, you are unable to cite any Maths textbooks that agree with you

    If you understand what is multiplication and what is addition

    Again, the mnemonics are for people who don't understand, which would be people like you! ๐Ÿ˜‚

    Whatโ€™s the result of 2/2 and whatโ€™s the result of 2*ยฝ

    What's the result of 2+2? What's the result of 1+3? Are 2+2 and 1+3 the same? No! ๐Ÿ˜‚ 2 apples + 2 oranges = 4 pieces of fruit. 3 apples and 1 orange = 4 pieces of fruit. Is 2 apples and 2 oranges the same as 3 apples and 1 orange? ๐Ÿ˜‚ Anything else you want to embarrass yourself about not understanding?

    Explain how is that relevant to the discussion

    You're the one who brought it into the conversation - you tell me! ๐Ÿ˜‚

    where brackets are only used for readability sake

    You'll find most people find that less readable. Welcome to why textbooks never use them

    theyโ€™re not changing the results in any way

    Just making it less readable.

    Wellโ€ฆ yes, because weโ€™re not talking about the history

    You are when you start dragging brackets into something that never used brackets for hundreds of years

    weโ€™re talking about the current rules

    which haven't changed at all in all that time ๐Ÿ˜‚ 2-3 has never and still does not require brackets, same as when Arithmetic was first written.

    This whole thread stemmed from the fact that some people were taught PEMDAS while others where taught PEDMAS.

    and everyone was taught that the order of DM/MD does not matter. If it did then one of them would not exist

    Are you suggesting that the order of operations depends on your maths teacher?

    No! You might want to work on your comprehension as well ๐Ÿ˜‚

    Wow, let me be the first to welcome you to the Internet!

    Been here longer than you probably, and know full well what you said is a lie ๐Ÿ˜‚

    Now find one that actually talks about that

    Already posted a screenshot of one. You really need to work on your comprehension

    the addition of similar monomials, which is a different thing altogether

    Set all the pronumerals to 1, and guess what you have - the exact same thing ๐Ÿ˜‚ I see you don't understand how pronumerals work either

    BTW you still have not cited any textbook whatsoever that agrees with anything that you have said, in case you needed that reminder ๐Ÿ˜‚

    instead just read the part you posted, but slower.

    says person who doesn't understand that pronumerals can equal 1. ๐Ÿ™„

    the arithmetical difference between the total of the positive and the total of the negative coefficients,

    Yep, 1a-2a+3a-4a=a((1+3)-(2+4)). Now set a=1 and guess what you have? ๐Ÿ˜‚

    giving it the sign of the numerically greater total, and annexing it to the common literal part

    You telling me you don't understand what that means? +4-2=+2. +2-4=-2. Not complicated

    Which actually

    proves you're wrong ๐Ÿ˜‚

    Addition is NOT first

    You know the textbook just literally told you it is, right?? ๐Ÿ˜‚

    unless itโ€™s the first on the right

    It's first regardless of where it is. Did the textbook says it depends on where it is? No ๐Ÿ˜‚

    Again, let me extend a warm welcome on behalf of everyone on the Internet

    Where nearly half of adults have forgotten the rules of Maths, and everyone else knows there is no problem ๐Ÿ˜‚

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  • [โ€“] -1 points 10 months ago* (130 children)

    Nowhere in your โ€œproofโ€ screenshots does it say anything about distribution being part of the brackets step

    Which step is first? Brackets. What do they do first in 5(36)/9? The Brackets.

    What does the other textbook do with bc? Puts it in Brackets. Which step is first in order of operations? Brackets ๐Ÿ™„ What do they end that page with? โ€œthose who study algebra are required to make their calculations conform to these lawsโ€. You seriously need to work on your comprehension that I need to explicitly spell out to you what the textbooks say

    Distribution is a method that can help solve equations

    The Property is. The Law is a rule which literally must be obeyed, when solving expressions, as per Maths textbooks ๐Ÿ™„

    it isnโ€™t required

    Yes it is! That's why it's a Law ๐Ÿ˜‚

    If you have 2(3+5) youโ€™re free to solve it as 23+25 or as 2*8

    Nope, neither

    1/2(3+5)=1/(6+10)

    1/2x3+2x5=3/2+10 WRONG ANSWER

    1/2x8=8/2=4 WRONG ANSWER

    Welcome to why it must be in brackets, as per Maths textbooks ๐Ÿ™„

    That is because juxtaposition means multiplication and nothing else

    says person who can't cite any Maths textbook that says that. Nope! It means it's a Term/Product, the result of a Multiplication (or Factorisation), and nothing else...

    Note that it never used the word Multiplication at all in that definition ๐Ÿ™„

    Math textbooks almost universally will either use clear brackets or simply write divisions in 2 lines

    or an obelus or slash on one line

    which avoids the confusion altogether

    Only people who don't remember the rules of Maths are confused about it. Students have no trouble with it.

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  • [โ€“] -1 points 10 months ago

    Maths is so much more malleable and abstract than what you think it is

    No it isn't, as per Maths textbooks

    You really do not understand maths as well as you think you do

    says someone who doesn't understand it at all

    just to be told โ€œnope! Thatโ€™s just how it is!โ€ with no further thinking at all

    Just as well I'm their teacher then, hey? ๐Ÿ˜‚ I showed you the textbooks, and you refused to look at them

    A lot of maths is chosen

    Nope! Only the notation.

    So long as there not being contradictions or paradoxes, the formulation of a form of math is valid

    You mean so long as it obeys the laws of nature

    Which is why you have different forms of maths with different rules

    But we don't have different rules, only different notations. The rules of Maths are universal

    And you really could use some more humility

    says person who refuses to look in Maths textbooks

    itโ€™s obnoxious when you act all so high and mighty and arrogant,

    says person who refuses to look in Maths textbooks

    with no interest in questioning your assumptions

    there aren't any. All the rules of Maths are explicitly spelt out in Maths textbooks, not to mention several of which are easy to prove.

    Devolving into ridiculing the person youโ€™re discussing with

    Like the person who refuses to look in Maths textbooks

    told clearly โ€œI chose this.โ€?

    No-one chose it. There are even several species of animals that know how to count! ๐Ÿ˜‚ It's a universal law

    You are making your arguments effectively unfalsifiable by just going โ€œNuh uhโ€ all the time

    Just as well I also provide the proof in the form of Maths textbooks. Oh wait, you keep refusing to look at them! ๐Ÿ˜‚

    Get some humility

    says person who refuses to look in Maths textbooks

    learn a bit about the foundations of maths.

    says person who knows nothing about it. Makes up fanciful stories like it was "chosen" when nature proves otherwise

    See for yourself what actually is the foundation

    It's Arithmetic. Even some animals know how to do Arithmetic, none of them know how to do set theory! ๐Ÿ˜‚

    And, spoiler, itโ€™s not a high school textbook.

    That's right, it's a Primary school textbook ๐Ÿ˜‚

    Hopefully I do not need to tell you how concepts are simplified for younger students

    And yet you still manage to not understand them ๐Ÿ™„

    instead of overwhelming them with the complete knowledge of a subject

    Welcome to why Algebra isn't taught until Year 7 ๐Ÿ˜‚

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