Can the small meet the big one? mathmatics

Sufficient conditions must refer to a large range. In other words, a large range consists of many small ranges, and a small range is a part of a large range, so a large range is a necessary and sufficient condition for a small range. This is a sufficient condition and the most basic requirement in mathematics. For example, 2+3 is greater than X. Then X is less than 5. We know that 2+3 equals 5, so X must be less than 5.

Description of necessary conditions

If you want to achieve a certain result, you must have the necessary conditions, but you can certainly achieve this result without these necessary conditions. Only with the necessary conditions can we achieve the expected results. If you have sufficient conditions, you can completely achieve the results you want, and some of these sufficient conditions are necessary to achieve the results.

Answer in March 2022-1 1.

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Is large-scale to small-scale a sufficient and unnecessary condition or a necessary and insufficient condition?

Large-scale to small-scale is a sufficient condition, not a necessary condition. If there is material affection B, there must be material affection A; There is a thing situation A, but not necessarily a thing situation B. A is the necessary and sufficient condition of B. B is the necessary and sufficient condition of A. If A can deduce B, then A is the sufficient condition of B. Where A is a subset of B, that is, what belongs to A must belong to B, but what belongs to B does not necessarily belong to A. Specifically, if an element belongs to B but does not belong to A, A is the proper subset of B; If what belongs to B also belongs to A, A and B are equal. The necessary condition is the inverse of the sufficient condition. Suppose A is a condition, B is a conclusion (1) and A is a necessary and sufficient condition of B. If A can deduce B and B can deduce A (A=B)(2) A can deduce B from A, and B cannot deduce A, then A is a necessary and sufficient condition of B (A? B)(3) If B cannot be derived from A and A can be derived from B, then A is a necessary and sufficient condition for B (B? A)(4) If B cannot be inferred from A and A cannot be inferred from B, then A is an insufficient and unnecessary condition cited by B (A¢B and B¢A):

Baidu encyclopedia-completely unnecessary conditions

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Is large-scale to small-scale a sufficient and unnecessary condition or a necessary and insufficient condition?

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