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[1] National Commission on New Technological Uses of Copyrighted Works (CONTU), Final Report 17 (1978), http://digital-law-online.info/CONTU/contu14.html
[2] Gottschalk v. Benson , 409
[3] Diamond v. Diehr, 450
[4] In re Lowry£¬
[5] State Street Bank & Trust Co. v. Signature Fin. Group,
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The Boundary between Tangible Invention and Abstract Idea: The Patentablity of Algorithm
By CUI Guobin
(
Abstract: The patentability of algorithms is one of the central issues of patent protection for computer programs. This article begins with the historical extension of subject matters from “manufacture” to “process” in patent law, and discloses the initial adoption of the so-called “Physical Transformation Test” in distinguishing tangible inventions from abstract ideas. Then this article observes patent law’s strategies in denying the patentablility of computer program related inventions and discloses some endless controversies arising thereof. This article argues that under the “Physical Transformation Test” the patentablity of algorithms should not be denied as many influential writers have opined. On the contrary, this article concludes that an algorithm is a process of operating a physical machine or system (computer), not an abstract idea. When executed, an algorithm will definitely bring some physical transformations to computer system, so it should be eligible for patent protection. Following this logic, we could eliminate the confusion caused by various doctrines and bridge the gap between the legal tradition of patent law and the challenge of new technology.
Key Words£º Computer Program£¬ Algorithm£¬ Patent.
* ´Þ¹ú±ó£¨1973££©£¬ÄУ¬·¨Ñ§²©Ê¿£¬Ç廪´óѧ·¨Ñ§Ôº½²Ê¦¡£E-mail: guobin@mail.tsinghua.edu.cn
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[14]´ú±íÐԵݸ¼þÊÇIn re Alappat¡¢In re Warmerdam¡¢In re LowryµÈ¡£ÔÚÕâЩ°¸¼þÖУ¬¼ÆËã»ú³ÌÐòÏà¹Ø·¢Ã÷ÒÔ·½·¨»òÕß²úÆ··¢Ã÷µÄÐÎʽ½»Ìæ³öÏÖ¡£·¨Ôº»ù±¾ÉÏ´ÓÕûÌåÉÏ¿´·½·¨»òÕß²úÆ·ÖÐÎïÀíÒªËØ´æÔÚÓë·ñ£¬À´¾ö¶¨ÊÇ·ñ¿ÉÒÔ»ñµÃרÀû·¨Éϵı£»¤¡£¶ÔÓÚÕûÌåÂÛµÄÇ¿µ÷£¬×îÐµİ¸ÀýÓ¦¸ÃÊÇState Street Bank & Trust Co. v. Signature Fin. Group°¸¡¢AT&T v. ExcelµÈ¡£¶ÔÓÚ»úÆ÷ÐÎʽµÄȨÀûÒªÇó£¬ÕûÌåÂÛÔÚÅÐ¶ÏÆäÊÇ·ñΪרÀû·¨ÒâÒåÉϵĿÍÌåʱ£¬½ö½öÐèÒª¿¼ÂǵÄÊÇ·¢Ã÷·½°¸ÕûÌåÉÏÊÇ·ñΪ»úÆ÷£¬¶øÎÞÐè¿´¸Ã»úÆ÷ͬÒÑÓлúÆ÷ÊÇ·ñ·¢ÉúÁ˽ṹÐԵĸıäͨÓõÄÊý×Ö¼ÆËã»úÊÇרÀû·¨ÒâÒåÉϵĻúÆ÷£¬ÊÇרÀû·¨±£»¤µÄ¿ÍÌå¡£ÄÇô£¬°²×°ÓÐÌØ¶¨³ÌÐò¶ø¾ß±¸Ìض¨¹¦ÄܵļÆËã»ú×ÔȻӦ¸ÃÊÓΪרÀû·¨ÒâÒåÉϵĻúÆ÷¡£ÕâÒ»»úÆ÷µÄרÀû¿ÍÌåÊôÐÔ£¬²¢²»ÒòΪÔö¼ÓÁ˼ÆËã»ú³ÌÐò¶øÓÐËù±ä»¯¡£
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[24]±ÈÈ磬1988ÄêKarmarkar·¢Ã÷µÄÓÐЧ·ÖÅä×ÊÔ´µÄKarmarkarËã·¨ (U.S. Pat. No. 4,744,028), 1987Äê BracewellµÄ Bracewell±ä»»Ëã·¨ (U.S. Pat. No. 4,646,256), 1988 TRWµÄsquared radix discrete Fourier transform Ëã·¨ (U.S. Pat. No. 4,768,159), 1989 Äê¿Â´ï£¨Eastman Kodak£©¹«Ë¾µÄÈÝ´íͼÏñѹËõËã·¨(U.S. Pat. No. 4,797,729)µÈ¡£

