dict1_ΛΕΞΙΚΟ

Combinatorial optimization sunduastik beltistopo hsh

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Unformatted text preview: oin c diair thc. highest common factor: m gistoc koin c par gontac ( lowest common divisor: el qistoc koin c diair thc. communication: epikoinwn a. diair thc). broadband communication: epikoinwn a eure ac z nhc. data communication networks: d ktua epikoinwn ac dedom nwn. 50 n. lec. commutation: antimet jesh. commutative: antimetajetik c, metajetik c. commutative algebra: antimetajetik lgebra. commutative diagram: antimetajetik di gramma. commutative group: antimetajetik abelian om da. commutative law: antimetajetik idi thta. commutative matrices: antimetajetiko antimetaj simoi p nakec. commutative module: antimetajetik metabatik pr tupo. commutative ring: antimetajetik c dakt lioc. general commutative law: genik antimetajetik idi thta. commutativity: antimetajetik thta. commutator: antimetaj thc. commute: antimetat jemai. commuting: antimetajetik c, antimetaj simoc. commuting matrices: antimetajetiko antimetaj simoi p nakec. commuting polynomials: antimetajetik antimetaj sima polu numa. compact: sumpag c. compact manifold: sumpag c pollapl thta. compact set: sumpag c s nolo. compact space: sumpag c q roc. compact subset: sumpag c upos nolo. compact support: sumpag c for ac. compact surface: sumpag c epif neia. countably compact: arijm sima sumpag c. locally compact: topik sumpag c. sequentially compact: akoloujiak sumpag c. compacti cation: sumpagopo hsh. one-point compacti cation: sumpagopo hsh en compactly: sumpag c. compactly supported function: sun weakly-compactly generated (wcg): compactness: sump c shme ou. rthsh me sumpag for a. asjen c-sumpag c parag menoc (gia s nola). geia, to sumpag c, se merik bibl a sumpag thta. rhma sump geiac. compactness theorem: je compacta: bl. compactum. compactum (pl. compacta): sumpag comparability: sugkrisim thta. time comparability: qronik c kai metrikopoi simoc q roc (compact sugkrisim thta. comparable: sugkr simoc. comparable functions: sugkr simec sunart seic. 51 and metrizable). compare: sugkr nw. comparison: s gkrish. comparison property: idi thta thc sugkr sewc. comparison test: krit rio thc sugkr sewc. triple comparisons: tripl c sugkr seic. compass: 1. pux da (mariner's compass). 2. diab thc (pio sunhjism no ston plhjuntik , compasses). me kan na kai diab th. construction with straight-edge and compass: kataskeu compatibility: sumbibast thta, sumbat thta (sun. consistency). kh sumbibast thtac. seic sumbibast thtac. compatibility condition: sunj compatibility equations: exis compatible: sumbibast c, sumbat c. c metab seic. compatible transitions: sumbat compensate: antistajm zw. compensator: antistajmist c. competition: antagwnism c, diagwnism competitive: antagwnistik c. compiler: metaglwttist c. complement: sumpl rwma. c. complement of an angle: sumpl rwma gwn ac. complement of a set: sumpl rwma sun lou. orthogonal complement: orjog nio sumpl rwma. complementarity: sumplhrwmatik linear complementarity: grammik complementary: sumplhrwmatik thta. sumplhrwmatik thta. c. complementary angles: sumplhrwmatik c...
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This note was uploaded on 08/12/2012 for the course MATH 100 taught by Professor 100 during the Spring '12 term at ESADE.

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