retract
41deformation-retract — verb To have a deformation retract as a subspace …
42deformation retract — 1. noun A subspace such that there is a retraction onto it of the ambient space homotopic to the identity function on the ambient space. 2. verb To ha …
43Retracted — Retract Re*tract (r[ e]*tr[=a]kt ), v. t. [imp. & p. p. {Retracted}; p. pr. & vb. n. {Retracting}.] [F. r[ e]tracter, L. retractare, retractatum, to handle again, reconsider, retract, fr. retrahere, retractum, to draw back. See {Retreat}.] 1. To… …
44Retracting — Retract Re*tract (r[ e]*tr[=a]kt ), v. t. [imp. & p. p. {Retracted}; p. pr. & vb. n. {Retracting}.] [F. r[ e]tracter, L. retractare, retractatum, to handle again, reconsider, retract, fr. retrahere, retractum, to draw back. See {Retreat}.] 1. To… …
45retraction — retract re‧tract [rɪˈtrækt] verb [transitive] 1. FINANCE if a company retracts bonds, shares etc, it takes them off the market by buying them back from investors; = RETIRE: • It will use its credit line to retract C$53.3 million in preferred… …
46eat one's words — retract what one has said, especially in a humiliated way. → eat …
47retractable — retract ► VERB 1) draw or be drawn back. 2) withdraw (a statement or accusation) as untrue or unjustified. 3) withdraw or go back on (an undertaking or promise). DERIVATIVES retractable adjective retraction noun retractive adjective …
48retraction — retract ► VERB 1) draw or be drawn back. 2) withdraw (a statement or accusation) as untrue or unjustified. 3) withdraw or go back on (an undertaking or promise). DERIVATIVES retractable adjective retraction noun retractive adjective …
49retractive — retract ► VERB 1) draw or be drawn back. 2) withdraw (a statement or accusation) as untrue or unjustified. 3) withdraw or go back on (an undertaking or promise). DERIVATIVES retractable adjective retraction noun retractive adjective …
50Median graph — The median of three vertices in a median graph In mathematics, and more specifically graph theory, a median graph is an undirected graph in which any three vertices a, b, and c have a unique median: a vertex m(a,b,c) that belongs to shortest… …
