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Consider the elliptic curve y2=x3+x+1 (mod p), where p=37347466511. Let P=(x1,y1) be the point on this curve with x1=1, and y1 is an even number.

Consider the elliptic curve y2=x3+x+1 (mod p), where p=37347466511. Let P=(x1,y1) be the point on this curve with x1=1, and y1 is an even number. Let Q=(x2,y2) be another point where x2=6, and y2 is an even number. Find the points R=P+Q and S=2P.

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