A group of rational points of an elliptic curve is considered as G, P is considered as an origin of G, an order of G is considered as P, a private key_x is considered as Q=xP to elements of a set {1, ..., p} and (G, p, P, Q) is considered as a public key. 楕円曲線の有理点群をG,PをGの元、Gの位数をPとし、秘密鍵x∈{1,…,p}に対してQ=xPとし、(G,p,P,Q)を公開鍵とする。 - 特許庁
G is a rational point group of an elliptic curve, P is an element of G, p is the order of P, Q=xP with respect the element x of a set {1 to p} of secret keys, and (G, p, P, Q) is a public key. 楕円曲線の有理点群をG,PをGの元、Gの位数をPとし、秘密鍵x∈{1,…,p}に対してQ=xPとし、(G,p,P,Q)を公開鍵とする。 - 特許庁