Camci, CetinHacisalihoglu, H. Hilmi2025-01-272025-01-2720101015-8634https://doi.org/10.4134/BKMS.2010.47.6.1163https://hdl.handle.net/20.500.12428/20679We study finite type curve in R(3)(-3) which lies in a cylinder N(2)(c). Baikousis and Blair proved that a Legendre curve in R(3)(-3) of constant curvature lies in cylinder N(2)(c) and is a 1-type curve, conversely, a 1-type Legendre curve is of constant curvature. In this paper, we will prove that a 1-type curve lying in a cylinder N(2)(c) has a constant curvature. Furthermore we will prove that a curve in R(3)(-3) which lies in a cylinder N(2)(c) is finite type if and only if the curve is 1-type.eninfo:eu-repo/semantics/openAccessSasakian ManifoldLegendre curvefinite type curveArticle4761163117010.4134/BKMS.2010.47.6.1163Q4WOS:0002852769000062-s2.0-78649776692Q3