adj.

同等の、(数)座標の

n.

同格者、対等のもの。(数)座標

関: co-ordinate、co-ordinately、coordinately、coordination、harmonization、harmonize、synchronous、synchronously

WordNet

of equal importance, rank, or degree
a number that identifies a position relative to an axis (同)co-ordinate
be co-ordinated; "These activities coordinate well"
bring into common action, movement, or condition; "coordinate the painters, masons, and plumbers"; "coordinate his actions with that of his colleagues"; "coordinate our efforts"
bring into consonance or accord; "harmonize ones goals with ones abilities" (同)harmonise, reconcile
bring (several things) into consonance or relate harmoniously; "harmonize the different interests" (同)harmonise
sing or play in harmony (同)harmonise
write a harmony for (同)harmonise
bring into consonance, harmony, or accord while making music or singing (同)harmonise, chord
go together; "The colors dont harmonize"; "Their ideas concorded" (同)harmonise, consort, accord, concord, fit in, agree
(digital communication) pertaining to a transmission technique that requires a common clock signal (a timing reference) between the communicating devices in order to coordinate their transmissions
occurring or existing at the same time or having the same period or phase; "recovery was synchronous with therapy"- Jour.A.M.A.; "a synchronous set of clocks"; "the synchronous action of a birds wings in flight"; "synchronous oscillations" (同)synchronal, synchronic
the grammatical relation of two constituents having the same grammatical form
the regulation of diverse elements into an integrated and harmonious operation
being of coordinate importance, rank, or degree
the skillful and effective interaction of movements
in synchrony; in a synchronous manner; "in four-chambered hearts, the two auricles move synchronously"
singing in harmony (同)harmonisation
a piece of harmonized music (同)harmonisation
lacking the skillful and effective interaction of muscle movements; "his movements are uncoordinated"; "an uncoordinated toddler"
lacking in cooperative planning and organization ; "uncoordinated scheduling often resulted in conflicting games"
one of the coordinates in a system of coordinates that locates a point on a plane or in space by its distance from two lines or three planes respectively; the two lines or the intersections of the three planes are the coordinate axes
intentionally matched; "curtains and walls were color coordinated" (同)co-ordinated, matching
being dexterous in the use of more than one set of muscle movements; "she was usually good with her hands and well coordinated"- Mary McCarthy (同)co-ordinated
operating as a unit; "a unified utility system"; "a coordinated program" (同)co-ordinated, interconnected, unified
serving to connect two grammatical constituents of identical construction; "`and in `John and Mary or in `John walked and Mary rode is a coordinating conjunction; and so is `or in `will you go or stay?" (同)coordinative

PrepTutorEJDIC

対等の,等位の;(…と)同等の,同位の《+『with』+『名』》 / 同等の人(人物) / (数学の)座標 / 《複数形で》コーディネート(色やデザインを組合せた装い・家具) / 〈各部分〉'を'調和させる / 調和して動く
同時に起こる / 調子を合わせて動く(進行する)
同等[にすること] / (筋肉運動の)整合,釣り合い
(数学で)デカルト[平行]座標
等位接続詞(and,but,or,forなど)

Wikipedia preview

出典(authority):フリー百科事典『ウィキペディア（Wikipedia）』「2012/03/17 06:28:42」(JST)

wiki ja

[Wiki ja表示]

『coordinate』（コーディネイト）は、T.M.Revolutionの6thアルバム。

解説

T.M.Rがアンティノスレコードより発売した最後のアルバム。T.M.R.は以後エピックレコードに移籍している。このアルバムよりソニー・ミュージックエンタテインメントの在米インディーズレーベル「東風レコード」よりアメリカでのローカライズ発売が開始されている。
コンセプトアルバムと銘打たれた1枚。コンセプトについての明確な提示はされなかったが、『機動戦士ガンダムSEED』に向けたテーマが至る所に散りばめられている。アルバム名は『ガンダムSEED』におけるコーディネイターという人種概念より。
全体で44分ほど、9曲目までは38分というコンパクトな構成のアルバム。特に新曲は4曲のみと限られている。最後の2曲については西川本人が「ボーナストラックという扱い」と発言している。
初回生産盤特典として、西川貴教との握手会に参加する権利が当たるステッカーくじが封入されていた。
前作のオリジナルアルバム『progress』以後に発売されたシングル楽曲の内、『INVOKE』カップリングの『Pied Piper』はこのアルバムには収録されていない。
本作のテーマカラーはオレンジ色で、これは『ガンダムSEED』シリーズで西川が声優を担当したミゲル・アイマン、ハイネ・ヴェステンフルスの専用モビルスーツのカラーともなっている。

収録曲

ABORT//CLEAR
- 作詞：井上秋緒　作曲/編曲：浅倉大介
曲名は『機動戦士ガンダムSEED』、機体がベースより射出される際にモニターに表示される準備完了のサインより。
Out Of Orbit ~Triple ZERO~ (phase shift mix)
- 作詞：井上秋緒　作曲/編曲：浅倉大介
16thシングル『Out Of Orbit -Triple ZERO-』のリミックスバージョン。曲が進むにつれ音数が増えていくミックス。

曲名は『機動戦士ガンダムSEED』、フェイズシフト装甲より。
INVOKE -インヴォーク-
- 作詞：井上秋緒　作曲/編曲：浅倉大介
17thシングル。10曲目のTVアニメサイズ版が『機動戦士ガンダムSEED』の主題歌として使用されている。
Meteor -ミーティア-
- 作詞：井上秋緒　作曲/編曲：浅倉大介
『機動戦士ガンダムSEED』の挿入歌。
NEO SPHERE
- 作詞：井上秋緒　作曲/編曲：浅倉大介
BRIGADE
- 作詞：井上秋緒　作曲/編曲：浅倉大介
15thシングル『BOARDING』のカップリング曲。
Juggling 〜acoustic GTR "turbo" starter〜
- 作詞：井上秋緒　作曲/編曲：浅倉大介
16thシングル『Out Of Orbit -Triple ZERO-』のカップリング曲。曲の始めに西川貴教（turbo）が演奏するアコースティックギターの音が追加されている。
Tide Moon River
- 作詞：井上秋緒　作曲/編曲：浅倉大介
『restoration LEVEL→3』以来の恒例となっている、曲名の頭文字をT、M、Rでそろえた曲。シンセサイザーによりサンプリングされたアコースティックギター音以外の音がほとんど削られたシンプルな構成の曲。
BOARDING (phase shift armoured version)
- 作詞：井上秋緒　作曲/編曲：浅倉大介
15thシングル『BOARDING』のリミックス曲。サビが曲の始めに追加されている。

曲名の由来は2曲目同様。
INVOKE -インヴォーク- (TV opening version)
- 作詞：井上秋緒　作曲/編曲：浅倉大介
ボーナストラック。『INVOKE』のアニメサイズであり、シングル発売前に使用されていたために3曲目とミキシングも異なる。
THUNDERBIRD (version"in the force")
- 作詞：井上秋緒　作曲/編曲：浅倉大介
ボーナストラック。9thシングル、The Force内の同曲を再収録。T.M.R.が『機動戦士ガンダムSEED』と関わりを持つことになったきっかけの同作品監督・福田己津央のお気に入りの一曲。また、4曲目『Meteor -ミーティア-』と似た世界観としてこのアルバムに収録されている。

参加ミュージシャン

プログラミング、キーボード、シーケンスギター：浅倉大介
ギター：葛城哲哉（#1.2.3.4.5.6.7.9.10）
ギター：是永巧一（#11）
ギター：西川貴教（#7）
コーラス：白須衛治（#2.3.5.7.8.9.10.11）

タイアップ

Meteor-ミーティア-

MBS系列・機動戦士ガンダムSEED挿入歌。
INVOKE-インヴォーク-(TV opening version)

MBS系列・機動戦士ガンダムSEED主題歌。

この「Coordinate」は、アルバムに関連した書きかけ項目です。加筆、訂正などして下さる協力者を求めています（P:音楽/PJアルバム）。

wiki en

[Wiki en表示]

For geographical coordinates on Wikipedia, see Wikipedia:WikiProject Geographical coordinates.

In geometry, a coordinate system is a system which uses one or more numbers, or coordinates, to uniquely determine the position of a point or other geometric element.^[1]^[2] The order of the coordinates is significant and they are sometimes identified by their position in an ordered tuple and sometimes by a letter, as in 'the x-coordinate'. In elementary mathematics the coordinates are taken to be real numbers, but in more advanced applications coordinates can be taken to be complex numbers or elements of a more abstract system such as a commutative ring. The use of a coordinate system allows problems in geometry to be translated into problems about numbers and vice versa; this is the basis of analytic geometry.^[3]

An example in everyday use is the system of assigning longitude and latitude to geographical locations. In physics, a coordinate system used to describe points in space is called a frame of reference.

1 Number line
2 Cartesian coordinate system
3 Polar coordinate system
4 Cylindrical and spherical coordinate systems
5 Homogeneous coordinate system
6 Coordinates of other elements
7 Transformations between coordinate systems
8 Coordinate curves and surfaces
9 Coordinate maps
10 Change of coordinates
11 Transformations
12 Systems commonly used
13 List of orthogonal coordinate systems
14 See also
15 References
16 External links

Number line

Main article: Number line

The simplest example of a coordinate system is the identification of points on a line with real numbers using the number line. In this system, an arbitrary point O (the origin) is chosen on a given line. The coordinate of a point P is defined as the signed distance from O to P, where the signed distance is the distance taken as positive or negative depending on which side of the line P lies. Each point is given a unique coordinate and each real number is the coordinate of a unique point.^[4]

Cartesian coordinate system

Main article: Cartesian coordinate system

The Cartesian coordinate system in the plane.

The prototypical example of a coordinate system is the Cartesian coordinate system. In the plane, two perpendicular lines are chosen and the coordinates of a point are taken to be the signed distances to the lines.

In three dimensions, three perpendicular planes are chosen and the three coordinates of a point are the signed distances to each of the planes. This can be generalized to create n coordinates for any point in n-dimensional Euclidean space.

Polar coordinate system

Main article: Polar coordinate system

The Polar coordinate system in the plane.

Another common coordinate system for the plane is the Polar coordinate system. A point is chosen as the pole and a ray from this point is taken as the polar axis. For a given angle θ, there is a single line through the pole whose angle with the polar axis is θ (measured counterclockwise from the axis to the line). Then there is a unique point on this line whose signed distance from the origin is r for given number r. For a given pair of coordinates (r, θ) there is a single point, but any point is represented by many pairs of coordinates. For example (r, θ), (r, θ+2π) and (−r, θ+π) are all polar coordinates for the same point. The pole is represented by (0, θ) for any value of θ.

Cylindrical and spherical coordinate systems

Main articles: Cylindrical coordinate system and Spherical coordinate system

There are two common methods for extending the polar coordinate system to three dimensions. In the cylindrical coordinate system, a z-coordinate with the same meaning as in Cartesian coordinates is added to the r and θ polar coordinates. Spherical coordinates take this a step further by converting the pair of cylindrical coordinates (r, z) to polar coordinates (ρ, φ) giving a triple (ρ, θ, φ)

Homogeneous coordinate system

Main article: Homogeneous coordinates

A point in the plane may be represented in homogeneous coordinates by a triple (x, y, z) where x/z and y/z are the Cartesian coordinates of the point. This introduces an "extra" coordinate since only two are needed to specify a point on the plane, but this system is useful in that it represents any point on the projective plane without the use of infinity. In general, a homogeneous coordinate system is one where only the ratios of the coordinates are significant and not the actual values.

Coordinates of other elements

Coordinates systems are often used to specify the position of a point, but they may also be used to specify the position of more complex figures such as lines, planes, circles or spheres. For example Plücker coordinates are used to determine the position of a line in space. When there is a need, the type of figure being described is used to distinguish the type of coordinate system, for example the term line coordinates is used for any coordinate system that specifies the position of a line.

It may occur that systems of coordinates for two different sets of geometric figures are equivalent in terms of their analysis. An example of this is the systems of homogeneous coordinates for points and lines in the projective plane. The two systems in a case like this are said to be dualistic. Dualistic systems have the property that results from one system can be carried over to the other since these results are only different interpretations of the same analytical result; this is known as the principle of duality.^[5]

Transformations between coordinate systems

Main article: List of common coordinate transformations

Because there are often many different possible coordinate systems for describing geometrical figures, it is important to understand how they are related. Such relations are described by coordinate transformations which give formulas for the coordinates in one system in terms of the coordinates in another system. For example, in the plane, if Cartesian coordinates (x, y) and polar coordinates (r, θ) have the same origin, and the polar axis is the positive x axis, then the coordinate transformation from polar to Cartesian coordinates is given by x = r cosθ and y = r sinθ.

Coordinate curves and surfaces

Coordinate surfaces in the Spherical coordinate system

In two dimensions if all but one coordinate in a point coordinate system is held constant and the remaining coordinate is allowed to vary, then the resulting curve is called a coordinate curve (some authors use the phrase "coordinate line"). This procedure does not always makes sense, for example there are no coordinate curves in a homogeneous coordinate system. In the Cartesian coordinate system the coordinate curves are, in fact, lines. Specifically, they are the lines parallel to one of the coordinate axes. For other coordinate systems the coordinates curves may be general curves. For example the coordinate curves in polar coordinates obtained by holding r constant are the circles with center at the origin. Coordinates systems for Euclidean space other than the Cartesian coordinate system is called curvilinear coordinate systems.^[6]

In three dimensional space, if one coordinate is held constant and the remaining coordinates are allowed to vary, then the resulting surface is called a coordinate surface. For example the coordinate surfaces obtained by holding ρ constant in the spherical coordinate system are the spheres with center at the origin. In three dimensional space the intersection of two coordinate surfaces is a coordinate curve. Coordinate hypersurfaces are defined similarly in higher dimensions.^[7]

Coordinate maps

Main article: manifold

The concept of a coordinate map, or chart is central to the theory of manifolds. A coordinate map is essentially a coordinate system for a subset of a given space with the property that each point has exactly one set of coordinates. More precisely, a coordinate map is a homeomorphism from an open subset of a space X to an open subset of Rⁿ. It is often not possible to provide one consistent coordinate system for an entire space. In this case, a collection of coordinate maps are put together to form an atlas covering the space. A space equipped with such an atlas is called a manifold and additional structure can be defined on a manifold if the structure is consistent where the coordinate maps overlap. For example a differentiable manifold is a manifold where the change of coordinates from one coordinate map to another is always a differentiable function.

Change of coordinates

In geometry and kinematics, coordinate systems are used not only to describe the (linear) position of points, but also to describe the angular position of axes, planes, and rigid bodies. In the latter case, the orientation of a second (typically referred to as "local") coordinate system, fixed to the node, is defined based on the first (typically referred to as "global" or "world" coordinate system). For instance, the orientation of a rigid body can be represented by an orientation matrix, which includes, in its three columns, the Cartesian coordinates of three points. These points are used to define the orientation of the axes of the local system; they are the tips of three unit vectors aligned with those axes.

Transformations

A coordinate transformation is a conversion from one system to another, to describe the same space.

With every bijection from the space to itself two coordinate transformations can be associated:

such that the new coordinates of the image of each point are the same as the old coordinates of the original point (the formulas for the mapping are the inverse of those for the coordinate transformation)
such that the old coordinates of the image of each point are the same as the new coordinates of the original point (the formulas for the mapping are the same as those for the coordinate transformation)

For example, in 1D, if the mapping is a translation of 3 to the right, the first moves the origin from 0 to 3, so that the coordinate of each point becomes 3 less, while the second moves the origin from 0 to -3, so that the coordinate of each point becomes 3 more.

Systems commonly used

Some coordinate systems are the following:

The Cartesian coordinate system (also called the "rectangular coordinate system"), which, for two- and three-dimensional spaces, uses two and three numbers (respectively) representing distances from the origin in three mutually perpendicular directions.
Curvilinear coordinates are a generalization of coordinate systems generally; the system is based on the intersection of curves.
Polar coordinate system represents a point in the plane by a distance from the origin and an angle measured from a reference line intersecting the origin.
Log-polar coordinate system represents a point in the plane by the logarithm of the distance from the origin and an angle measured from a reference line intersecting the origin.
Cylindrical coordinate system represents a point in three-space using two perpendicular axes; distance is measured along one axis, while the other axis formes the reference line for a polar coordinate representation of the remaining two components.
Spherical coordinate system represents a point in three space by the distance from the origin and two angles measured from two reference lines which intersect the origin.
Plücker coordinates are a way of representing lines in 3D Euclidean space using a six-tuple of numbers as homogeneous coordinates.
Generalized coordinates are used in the Lagrangian treatment of mechanics.
Canonical coordinates are used in the Hamiltonian treatment of mechanics.
Parallel coordinates visualise a point in n-dimensional space as a polyline connecting points on n vertical lines.
Barycentric coordinates (mathematics) as used for Ternary_plot

There are ways of describing curves without coordinates, using intrinsic equations that use invariant quantities such as curvature and arc length. These include:

Whewell equation relates arc length and tangential angle.
Cesàro equation relates arc length and curvature.

List of orthogonal coordinate systems

In mathematics, two vectors are orthogonal if they are perpendicular. The following coordinate systems all have the properties of being orthogonal coordinate systems, that is the coordinate surfaces meet at right angles.

References

^ Woods p. 1
^ Weisstein, Eric W., "Coordinate System" from MathWorld.
^ Weisstein, Eric W., "Coordinates" from MathWorld.
^ Woods p. 8
^ Woods p. 2
^ Tang, K. T. (2006). Mathematical Methods for Engineers and Scientists. 2. Springer. p. 13. ISBN 3540302689.
^ Liseikin, Vladimir D. (2007). A Computational Differential Geometry Approach to Grid Generation. Springer. p. 38. ISBN 3540342354.

Voitsekhovskii, M.I.; Ivanov, A.B. (2001), "Coordinates", in Hazewinkel, Michiel, Encyclopedia of Mathematics, Springer, ISBN 978-1556080104, http://www.encyclopediaofmath.org/index.php?title=C/c026470
Woods, Frederick S. (1922). Higher Geometry. Ginn and Co.. pp. 1ff. http://books.google.com/books?id=3ZULAAAAYAAJ&pg=PA1#v=onepage&q&f=false.
Shigeyuki Morita, Teruko Nagase, Katsumi Nomizu (2001). Geometry of Differential Forms. AMS Bookstore. p. 12. ISBN 0821810456. http://books.google.com/books?id=5N33Of2RzjsC&pg=PA12. </ref>

External links

Look up coordinate in Wiktionary, the free dictionary.

Hexagonal Coordinate System

UpToDate Contents

全文を閲覧するには購読必要です。 To read the full text you will need to subscribe.

1. インスリン作用 insulin action
2. 微生物標本の収集および輸送 microbiology specimen collection and transport
3. 肺移植：死亡ドナーの評価およびマネージメント lung transplantation deceased donor evaluation and management
4. 高解像度食道内圧検査 high resolution manometry
5. 化学療法誘発性悪心および嘔吐の病態生理および予測 pathophysiology and prediction of chemotherapy induced nausea and vomiting

English Journal

In Silico Methods for Analyzing Mutagenesis Targets.

Messina TC1.
Methods in molecular biology (Clifton, N.J.).Methods Mol Biol.2017;1498:199-226.
Molecular dynamics of complex biological and chemical systems is possible using personal computers due to increased computer performance and improved software design. Here we describe molecular dynamics methods using Not Another Molecular Dynamics (NAMD) and Visual Molecular Dynamics (VMD) programs
PMID 27709578

Spectroscopic evidence on improvement in complex formation of O2N2 aza-crown macrocyclic ligands with Cu(II) acetate upon incorporation with [60]Fullerene.

Ghanbari B1, Gholamnezhad P2.
Spectrochimica acta. Part A, Molecular and biomolecular spectroscopy.Spectrochim Acta A Mol Biomol Spectrosc.2016 Dec 5;169:202-7. doi: 10.1016/j.saa.2016.06.047. Epub 2016 Jun 29.
The present paper reports the spectroscopic investigations on the complexation of Cu(II) with two macrocyclic ligands bonded to [60]Fullerene (L1 and L2) measured in N-methylpyrrolidone (NMP) as solvent. On the basis of UV-vis-NIR spectroscopy applying Jobs method of continuous variation, typical 1:
PMID 27380303

Stochastic block coordinate Frank-Wolfe algorithm for large-scale biological network alignment.

Wang Y1, Qian X1.
EURASIP journal on bioinformatics & systems biology.EURASIP J Bioinform Syst Biol.2016 Apr 8;2016(1):9. eCollection 2016.
With increasingly "big" data available in biomedical research, deriving accurate and reproducible biology knowledge from such big data imposes enormous computational challenges. In this paper, motivated by recently developed stochastic block coordinate algorithms, we propose a highly scalable random
PMID 27110234

Imaging the implant-soft tissue interactions in total knee arthroplasty.

Bonnin MP1,2, Van Hoof T3, De Kok A3, Verstraete M3, Van der Straeten C3, Saffarini M4, Victor J3.
Journal of experimental orthopaedics.J Exp Orthop.2016 Dec;3(1):24. Epub 2016 Oct 3.
BACKGROUND: In Total Knee Arthroplasty (TKA), residual pain may be secondary to soft tissue impingements, which are difficult to visualize around chromium-cobalt implants using medical imaging, so their interactions remain poorly understood. The goal of this work was to establish a protocol for in-v
PMID 27699662

Japanese Journal

C-1-3 座標変換を用いた曲面状モデルのFDTD解析(C-1.電磁界理論,一般セッション)

電子情報通信学会総合大会講演論文集 2016年_エレクトロニクス(1), 3, 2016-03-01
NAID 110010023563

A-8-2 適応フィルタにおけるLMSアルゴリズムの座標系に関する検討(A-8.信号処理,一般セッション)

電子情報通信学会基礎・境界ソサイエティ/NOLTAソサイエティ大会講演論文集 2016年_基礎・境界, 113, 2016-03-01
NAID 110010023152

領域観測予約システム (ひまわり8号及び9号の地上システム総合報告)

気象衛星センター技術報告 (特別号), 37-43, 2016-03
NAID 40020785047

分析/解析指南シリーズ多関節形三次元測定機による非接触形状測定技術

軽金属溶接 = Journal of light metal welding : 軽金属溶接協会誌 54(3), 106-109, 2016-03
NAID 40020765930

Related Pictures

★リンクテーブル★

リンク元	「synchronous」「synchronously」「harmonize」「協調」「harmonization」
拡張検索	「coordinately」「coordinate convulsion」

「synchronous」

coordinate
T.M.Revolution のスタジオ・アルバム
リリース	2003年3月26日
ジャンル	J-POP
時間	44分21秒
レーベル	アンティノスレコード
プロデュース	西川貴教
専門評論家によるレビュー
	Allmusic link
チャート最高順位
	9位（オリコン）;
ゴールド等認定
	ゴールド（日本レコード協会）;
T.M.Revolution 年表