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outermost

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outermost
outermost, a. (adv.) Also 6 outter-. [f. outer a. + -most (cf. hindermost, innermost); a later formation than uttermost, conformed to out, outer.] Situated farthest out from the inside or centre; most outward; most external; extremest.1587 Golding De Mornay xiv. 197 Descending downe to the centre of... Oxford English Dictionary
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Radius of outermost closed isobar
The radius of outermost closed isobar (ROCI) is one of the quantities used to determine the size of a tropical cyclone. It generally delimits the outermost extent of a tropical cyclone's wind circulation. wikipedia.org
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outermost
outermost/ˈautəməust; `aʊtɚˌmost/ adjfarthest from the inside or centre; most remote 最外面的; 远离中心的 the outermost planet from the sun 离太阳最远的行星 the outermost districts of the city 城市的偏远地区. 牛津英汉双解词典
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The Outermost House
The Outermost House is a book by naturalist writer Henry Beston. Over time, the structure also came to be known as "The Outermost House." wikipedia.org
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Calculate number of small cubes making up large cube given number in outermost layer I have a large cube made up of many smaller cubes. Each face of the cube is identical, and all of the smaller cubes are identical. I...
Let the big cube be of dimension $(x+2)$ (made up of $(x+2)^3$ smaller cubes). Then $(x+2)^3-x^3=100,614,152$. This reduces to a quadratic equation which you can solve.
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Outermost Radio
Awards and honors Outermost Radio, Provincetown International Film Festival Selection (2015) Outermost Radio, The John Schlesinger Award Winner (2015 ) Outermost Radio, Kansas International Film Festival Selection (2015) Outermost Radio, St. wikipedia.org
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How to define a certain language Suppose we are given a binary function symbol $*$ and a countably infinite set of variables and also a pair of parentheses. In most logic textbooks, they have a rule that says that $(A...
To formally define this, you need to split the definition in two levels: the outermost that does not contain parenthesis, and the inner that does. So now, you can use expressions of the form described by $E$, which does not have outermost parentheses, but consists of sub-expressions ($E'$) that do
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Definability of set Let $A$ and $B$ be two disjoint sets definable (shouldn't be relevant, but I'm working in the standard model of natural numbers and the language of Peano) respectively with a formula $\varphi_A$ an...
No, here's a counterexample. Let $X$ be a set of natural numbers that is recursively enumerable but not recursive. (So $X$ is $\Sigma^0_1$ but not $\Pi^0_1.)$ Define $A = \lbrace 2n \mid n\in X \rbrace,$ and $B = \lbrace 2n+1 \mid n\in X \rbrace.$ Then $A$ and $B$ are also both $\Sigma^0_1$ but not ...
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The amount of unit squares being covered !enter image description here $L$ and $i$ are integers, $L$ is the length of edge of outermost square and $i$ is the minimum length divided from $L$. And there are cells or un...
Each time the line crosses a lattice line it enters a new cell. The line starts at $(0,0)$ and ends at $(L-i,i)$. We ignore the final intersection at $(L-i,i)$ but not the first at $(0,0)$. It intersects $L-i$ vertical lines and $i$ horizontal lines, so $L$ in total. But when it passes through a poi...
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Give me an example of a graph that has a Hamilton path that cannot be found with a greedy heuristic. Give me an example of a graph that has a Hamilton **path** that cannot be found with a greedy **heuristic**. I have...
Any Hamiltonian path can be found by the greedy heuristic if you happen to look at the graph in the right order. If $G$ has a Hamiltonian path, order the vertices $v_1, v_2, \dots, v_n$ in the order that they are visited in the path. Then the greedy strategy of "start at $v_1$, and go to the first u...
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How to denote 4th level of nested parentheses? When dealing with equation that contains nested parentheses, they are usually denoted using the {[()]} system, with 'regular' parentheses being the innermost member, squa...
I'm going to go out on a limb and say that your convention of alternating parenthesis is not a convention at all and that for consistency one should always use parenthesis. e.g $((x - 3(z +y))^2 + (57 - q(a+b)))^3$ is the "correct" way to do it. However _clarity_ is often more important than "correc...
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Delete file whose filename contains a dollar sign I have a file named `''$'\t'` in my directory. How do I delete it? (I suspect the outermost pair of quotes is not part of the filename.)
> I suspect the outermost pair of quotes is not part of the filename I suspect the filename is just a single tab character.
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Contest Math Geometry problem related to Tangents of a circle $2009$ concentric circles are drawn with radii from $1$ unit to $2009$ units. From a point on the outermost circle, tangents are drawn to the inner circles...
I will use the approach of Pythagorean triples $a^2+b^2=c^2=2009^2$. In any _primitive_ triple ($a,b,c$ are coprime), all prime factors of $c$ are of the form $4k+1$, but $2009=7×7×41$. Thus the values of $a$ and $b$ must themselves be multiples of 49, and we get $$(49c)^2+(49d)^2=(49\cdot41)^2$$ $$...
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Lambda Calculus Expression Evaluation I am looking at the following lambda calculus expression: `(λx.(λy.(x(λx.xy))))y`. Could somebody help me to evaluate it? I am guessing that the first step would be to pass the ou...
First we have to rename the bound $y$ to $z$ to avoid capture: $$(\lambda x.(\lambda z. (x(\lambda x.xz))))y$$ Then we may substitute $y$ for any bound occurence of $x$: $$(\lambda z. (y(\lambda x.xz)))$$
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Two questions about a parenthesis language Consider the alphabet consisting of the two parenthesis $($ and $)$. Let $L$ be the language that is inductively defined by the rules: 1\. The empty string is in the language...
the second question, we have $(s) = (tu)$ for some $t, u \in L$, given that $s \notin L$, both $t$ and $u$ are not empty, and both $t$ and $u$ contains outermost
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