Quantifiers

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Discrete Mathematics: Quantifiers
Topics discussed:
1) Definition of quantifiers.
2) Quantifiers in English with examples.
3) Types of quantifiers.
4) Examples of quantifiers.
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Опубликовано:

15 сен 2024

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Комментарии : 114

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@CSERISHINANDHA 2 года назад

2:35 why not say for all numbers P(x) holds true(instead of +ve integers)?

@GoosebumpsGoBrr Год назад

Omg I've been struggling to understand this but I didn't expect it would be this easy

@iaaan1245 2 года назад

3:23 in the mathematical statement on the bottom right hand, shouldnt we specify that "for all x THAT ARE POSITIVE INTEGERS, p(x) is true"? (In line with the statement on the left, since we are focusing our attention on only positive integers, although i understand the unspoken fact that it would be true for negative integers as well)

@sadiyanoorain9251 3 года назад

Bdw at 2:20 Its true for all real numbers not just positive ( [ -2+1 > -2] => [ -1 > -2 ] )

@prernakawale2220 3 года назад

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@chakradharthota1100 2 года назад

In first example p(x) is true for all integers 👍

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@WangEva-o8g Месяц назад

30mins💀

@yashrajpriyadarshanpatra566 2 года назад

Thanks for making it clear....

@rajeshprajapati6662 Год назад

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@clearz3600 Год назад

In the example, you say that x+1 > x for all positive Integers but it is true for all Integers (positive & negative) I know you never explicitly say this isn't the case.

@resrosrejlic643 Год назад

No it isn't negative numbers either result in 0 or something less than 1

@MrTeen-ul7yc Год назад

@@resrosrejlic643 so what ? the predicate still holds

@AryanSingh-eq2jv Год назад

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@adityakumaryadav2880 3 года назад

At starting your explanation is very good but with your example it is very lindy

@ivanlizat3255 2 года назад

Amazing Video, I love how you structured it ! Thank you very much, very understandable!

@anycontent4u457 Месяц назад

Also,"There exists some x or there exists atleast one x" such that P(x) is true. Right sir?🙏

@DoubleL_Leo Год назад

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