. . . . . . . . . "Theta characteristic"@en . . . . . "\uB300\uC218\uAE30\uD558\uD559\uC5D0\uC11C \uC138\uD0C0 \uC9C0\uD45C(\u03B8\u6307\u6A19, \uC601\uC5B4: theta characteristic)\uB294 \uB300\uC218 \uACE1\uC120\uC758 \uD45C\uC900 \uC120\uB2E4\uBC1C\uC758 \uC81C\uACF1\uADFC\uC774\uB2E4. \uB9AC\uB9CC \uACE1\uBA74\uC758 \uACBD\uC6B0, \uC774\uB294 \uC2A4\uD540 \uAD6C\uC870\uC5D0 \uD574\uB2F9\uD55C\uB2E4."@ko . . . . . . . . . . . . "In mathematics, a theta characteristic of a non-singular algebraic curve C is a divisor class \u0398 such that 2\u0398 is the canonical class. In terms of holomorphic line bundles L on a connected compact Riemann surface, it is therefore L such that L2 is the canonical bundle, here also equivalently the holomorphic cotangent bundle. In terms of algebraic geometry, the equivalent definition is as an invertible sheaf, which squares to the sheaf of differentials of the first kind. Theta characteristics were introduced by Rosenhain"@en . . . . . . . . . . . . . "5144"^^ . . . . . . . . . . . . . . . . "In mathematics, a theta characteristic of a non-singular algebraic curve C is a divisor class \u0398 such that 2\u0398 is the canonical class. In terms of holomorphic line bundles L on a connected compact Riemann surface, it is therefore L such that L2 is the canonical bundle, here also equivalently the holomorphic cotangent bundle. In terms of algebraic geometry, the equivalent definition is as an invertible sheaf, which squares to the sheaf of differentials of the first kind. Theta characteristics were introduced by Rosenhain"@en . . . . . . "1079903128"^^ . . . . "7193470"^^ . "\uC138\uD0C0 \uC9C0\uD45C"@ko . . . "\uB300\uC218\uAE30\uD558\uD559\uC5D0\uC11C \uC138\uD0C0 \uC9C0\uD45C(\u03B8\u6307\u6A19, \uC601\uC5B4: theta characteristic)\uB294 \uB300\uC218 \uACE1\uC120\uC758 \uD45C\uC900 \uC120\uB2E4\uBC1C\uC758 \uC81C\uACF1\uADFC\uC774\uB2E4. \uB9AC\uB9CC \uACE1\uBA74\uC758 \uACBD\uC6B0, \uC774\uB294 \uC2A4\uD540 \uAD6C\uC870\uC5D0 \uD574\uB2F9\uD55C\uB2E4."@ko .