Artificial intelligent assistant

deduce

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1
deduce
deduce, v. (dɪˈdjuːs) Also 6–7 erron. diduce. [ad. L. dēdūc-ĕre to lead down, derive, in med.L. to infer logically, f. de- I. 1, 2 + dūcĕre to lead. Cf. deduct. In 16–17th c. there was frequent confusion of the forms of deduce and diduce, q.v. (The sense-development had already taken place in Latin,... Oxford English Dictionary
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Deduce, You Say!
Deduce, You Say is a 1956 Warner Bros. Looney Tunes cartoon, directed by Chuck Jones and written by Michael Maltese. Reception Animation historian Jerry Beck writes, "Deduce, You Say is an outrageously witty film that parodies both the original Sherlock Holmes books by wikipedia.org
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deduce
deduce/dɪˈdju:s; dɪ`djus/ v[Tn, Tn.pr, Tf, Tw]~ sth (from sth) arrive at (facts, a theory, etc) by reasoning; infer sth 用推理的方法获致（实情、 理论等）; 演绎; 推断 If a = b and b = c, we can deduce that a = c. 设a = b, b = c, 可以推断a = c. Detectives deduced from the clues who had committed the crime. 侦探根据所掌握的线索推断出作案的人. 牛津英汉双解词典
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Deduce the meaning of a given idiom.
This is an idiom that means it is raining very heavily.
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Deduce the meaning of the following proverb.
This proverb means that taking care of a problem quickly can save you from having to do more work later.
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Deduce the probability of getting ‘tails’
The probability of getting ‘tails’ is 1/4 since there are four possible outcomes for the two coin tosses (heads-heads, heads-tails, tails-heads, tails-tails) and only one of those four outcomes is tails-tails.
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推计 [推計] - to estimate, to deduce (by calculation) - tuī jì | Definition ...
互相推诿. hù xiāng tuī wěi. 1 mutually shirking responsibilities (idiom); each blaming the other 2 passing the buck to and fro 3 each trying to unload responsibilities onto the other ...
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Can we deduce that $|z|≥|a|-|b|$ Let us consider three complex numbers $z,a,b$ such that the equality $z=a-b$ holds true. Can we deduce that $$|z|≥|a|-|b|$$
Yes. $$ a = b + z $$ so $$ |a| = |b + z| \leq |b| + |z|. $$ In fact, even more is true! Since $b = a - z$, you can repeat this, $$ |b| = |a - z| \leq |a| + |z| $$ and combining these two, you have $$ |z| \geq ||a| - |b|| $$
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你见过最狠的SCI评论是什么?
Comment 1: However, after reading the paper multiple times, I really struggled to deduce what new conceptual insight(s) into the XXXX system were provided zhihu
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weird logic problem, self reference < The Most Intelligent Prince the solution says it must be white. but wouldn't the other 2 prince think of the same thing and deduce their hat is also white, contradicting the ass...
you know how fast the other two would have solved the problem if you were wearing a black hat - and then failing to solve it by then would be enough to deduce On the other hand the fairness alone of the task is enough to deduce that everyone would need to wear a white hat.
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deduce that $\cos 6° \cos42° \cos66° \cos78°= \frac{1}{16}$ > Prove that $$4 \cos\theta \cos(\frac{\pi}{3}-\theta) \cos(\frac{\pi}{3}+\theta)= \cos 3\theta$$ and deduce that $$\cos 6° \cos42° \cos66° \cos78°= \frac{1}...
$$\begin{align} \cos6\cos42\cos66\cos78&=\frac{1}{\cos54\cos18}\left(\cos6\cos54\cos66\right)\left(\cos18\cos42\cos78\right)\\\ &=\frac{1}{\cos54\cos18}\frac{\cos18}{4}\frac{\cos54}{4}\\\ &=\frac{1}{16} \end{align}$$
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Number of eigenvalues and their eigenspaces So Let matrix $A$ have eigenvalues as follows : $$ e_1=0\\\ e_2=0\\\ e_3=2\\\ e_4=2\\\ $$ From here can we deduce that dimension of the eigenspace when the eigenvalues is ...
The geometric multiplicity (dimension of the eigenspace) of each of the eigenvalues of $A$ equals its algebraic multiplicity (root order of eigenvalue) if and only if the matrix $A$ is diagonalizable (i.e. for $A\in\Bbb K^{n\times n}$ there exists $P,D\in\Bbb K^{n\times n}$, where $P$ is invertible ...
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How to deduce the formula for the $k$-th derivative of logarithm function? Given $\ln'(t) = \frac{1}{t}$. How Can we deduce the formula for the $k$-th derivative: $\ln^{(k)}(t) = \frac{(-1)^{k-1}(k-1)!}{t^k}$ for $k \...
By letting the $n$th derivative be denoted by the function $$f_n(x)=(\ln{(x)})^{(n)}\text{ with } f_0(x)=\ln{(x)}$$ We have that $$f_1(x)=x^{-1}$$ and every function following $f_1(x)$ is produced by multiplying the previous function by the current power and reducing the power by one. So we must hav...
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How to deduce the analyticity of a function, $f(z) = \sin (2z)$ > Deduce the analyticity of the function $ f(z) = \sin (2z) $.
If $x,y\in\mathbb R$, then$$\sin\bigl(2(x+yi)\bigr)=\overbrace{\sin(2x)\cosh(2y)}^{=u(x,y)}+\overbrace{\cos(2x)\sinh(2y)}^{=v(x,y)}i.$$It is easy to check that both partial derivatives of both functions $u$ and $v$ are continuous everywhere.
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推断 [推斷] - to infer, to deduce, to predict, to extrapolate - tuī duàn ...
互相推诿. hù xiāng tuī wěi. 1 mutually shirking responsibilities (idiom); each blaming the other 2 passing the buck to and fro 3 each trying to unload responsibilities onto the other ...
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