In this letter, first, we investigate the security of a continuous-variable quantum cryptographic scheme with a postselection process against individual beam splitting attack. It is shown that the scheme can be secure in the presence of the transmission loss owing to the postselection. Second, we provide a loss limit for continuous-variable quantum cryptography using coherent states taking into account excess Gaussian noise on quadrature distribution. Since the excess noise is reduced by the loss mechanism, a realistic intercept-resend attack which makes a Gaussian mixture of coherent states gives a loss limit in the presence of any excess Gaussian noise.The security of quantum cryptography is degraded by the presence of realistic experimental imperfections. In particular the transmission loss limits the performance of schemes for a long distance transmission [1].Recently several continuous-variable quantum cryptographic schemes have been proposed [2,3,4,5,6,7,8,9]. Those are sorted into either all-continuous type or hybrid type [5], the all-continuous scheme distributes a continuous key and the hybrid scheme distributes a discrete key. A loss limit, in the sense that the mutual information between Alice and Bob I AB cannot be greater than the Shannon information of an Eavesdropper (Eve) I E , is given for an all-continuous scheme [6] and it is shown that this limitation can be removed by introducing a postselection process for a hybrid scheme [7,8,9]. The existence of loss limit is an open question.The reliable security measure for discrete quantum cryptographic schemes against individual attacks is the secure key gain G which ensures that I E can be arbitrarily small in the long key limit if G is positive [10,11]. The question is how high G can be for a given loss or transmission distance in realistic conditions. The estimations are given for BB84 protocol [11], entangled photon protocol [12], and B92 protocol [13]. The estimation of G for continuous schemes, if possible, is important as a comparison with discrete schemes. At least, the framework [14,15] can be adapted to hybrid schemes.For these discrete schemes, the experimental imperfections are mostly determined by observed bit error rate and dark count rate of single photon detectors [11,12,13]. In continuous-variable schemes, the experimental imperfections appear as the change of quadrature distributions. Experimentally, quadrature measurement is performed slightly above the standard quantum limit and observed quadrature distribution has additional Gaussian noise upon the minimum uncertainty Gaussian wavepacket [8]. Thus, the security analysis including experimental imperfections seems to become qualitatively different from that of the discrete schemes. * Electric address: namiki@qo.phys.gakushuin.ac.jpIn our previous work [9] we estimated G of a hybrid type scheme applying a postselection [8] for a given loss, provided Eve performs quadrature measurement for the lost part of the signal. In this case it is shown that G can be positive if the loss is less...