In recent times, suppose the market crashes has become increasingly relevant in various contexts. Suppose that $a$ has order $15$. Find all of the left cosets of .... Find all of the left cosets of $\langle a^5\rangle$ in $\langle a\rangle$ . Ask Question Asked 7 years, 6 months ago Modified 5 years, 3 months ago
Additionally, real analysis - Suppose that $E_1,E_2,...E_n$ are compact sets, Prove .... You'll need to complete a few actions and gain 15 reputation points before being able to upvote. Upvoting indicates when questions and answers are useful.
What's reputation and how do I get it? Furthermore, instead, you can save this post to reference later. How do I know when to use "let" and "suppose" in a proof?. I often use 'suppose' when my goal is to derive a contradiction, and 'let' when I instantiate a variable when I'm not going to derive a contradiction. I'm not sure if this is standard.
In relation to this, linear algebra - Clarification: Suppose that $ (v_1, \ldots ,v_n)$ is a .... what I think is that M is linear map from vector space L (V,W) to vector space Mat (m,n,F) Suppose $AB=0$ for some non-zero matrix $B$. Can $A$ be invertible?.
linear algebra - Suppose $A$ is a $4 \times 4$ matrix. How many entries .... Moreover, suppose A A is a 4 × 4 4 × 4 matrix. How many entries of A A can be chosen independently if ...
Suppose $f \geq 0$, if continuous on [a,b] and $\int_ {a}^ {b} f (x)dx .... Similarly, what does it mean to "suppose" a proposition in proofs?. I interpret the word "suppose" as being adequate only for the first category of propositions.
It makes sense to "suppose" that a proposition is either T or F if that proposition can be T in some scenarios but F in others. However, it does not make any sense to me to say "suppose p (x)" if p is a proposition of the second category. Suppose $f$ and $g$ are entire functions, and $|f (z)|≤|g (z)||f (z)|≤ .... abstract algebra - Suppose that $R$ is a commutative ring and $|R|=30 ....
Suppose that $R$ is a commutative ring and $|R|=30$. If $I$ is an ideal of $R$ and $|I|=10$, prove that $I$ is maximal ideal Solution: $|R/I|=3 \implies R/I \approx Z_3$ which is a field.
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