《计算机科学》相关教学资源：Quest for Artificial Intelligence（人工智能探秘）

zhi neng re gong 人工智能 tan mi

rén gōng zhì néng tàn mì

四“d常x 目01口75 ←编辑笔记 Hey Siri 手写 Aa ☑ 端单 文本地辅 图片 语音 写马為写的写论文冯V 多疗鲁写 ⊕ ren gong zhi neng 马 人工智能 符 中国 半 @ 123 换行 猜你喜欢 Artificial Intelligence 广西北海红树林海鸭蛋 风鼎香港新加坡味BA 开袋即食单只60克.： CK港式减蛋黄鱼皮： ￥59.90 ￥45.80 香猿鸡尖鲜嫩爽口地 魔兮美五周年限定祛值 道川味代表唇齿流香 修复套盒温和祛痘，…

⼈ ⼯ 智 能 rén gōng zhì néng Artificial Intelligence

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什么是人工智能？ 0 Siri WWW.PCHOME.NET X

什么是⼈⼯智能？

什么是人工智能？ 6MMX3001 X

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什么是人工智能？ X

什么是⼈⼯智能？

什么是人工智能？ 人工 1.The writing hand is powered by two clockwork motors 3.The styluses in tum drive a series of rods One tums a set of brass disks-or cams-arranged in providing motion.There is a separate stylus banks of three dedicated sets.The other (shown above) for each direction:forward and back,side to moves the cam assembly left and right side and up and down. + 智能 2.Each of the writing hand's 72 cams 4.The head,eyes and left arm are con- has a pattem cut into its edge corre- trolled by an integrated mechanism that sponding to specific am movements. takes its cues from a pair of cams.The As the cams rotate.metal styluses cams are operated by the same rota-tional read the data motor as the drawing cams. Maillardet's automaton 1800

什么是⼈⼯智能？ ⼈ ⼯ + 智 能 Maillardet's automaton 1800

tu ling jT 图灵机 au0111o0 2. R%器27N 图灵 (1912-1954)

图灵 （1912—1954） 图 灵 机 tú líng jĪ

ON COMPUTABLE NUMBERS,WITH AN APPLICATION TO THE ENTSCHEIDUNGSPROBLEM By A.M.TURING. [Received 28 May,1936.-Read 12 November,1936.] The "computable"numbers may be described briefly as the real numbers whose expressions as a decimal are calculable by finite means. Although the subject of this paper is ostensibly the computable numbers. it is almost equally easy to define and investigate computable functions of an integral variable or a real or computable variable,computable 图灵 (1912-1954)

230 A. M. TUKING [Nov. 12, ON COMPUTABLE NUMBERS, WITH AN APPLICATION TO THE ENTSCHEIDUNGSPROBLEM By A. M. TURING. [Received 28 May, 1936.—Read 12 November, 1936.] The "computable" numbers may be described briefly as the real numbers whose expressions as a decimal are calculable by finite means. Although the subject of this paper is ostensibly the computable numbers. it is almost equally easy to define and investigate computable functions of an integral variable or a real or computable variable, computable predicates, and so forth. The fundamental problems involved are, however, the same in each case, and I have chosen the computable numbers for explicit treatment as involving the least cumbrous technique. I hope shortly to give an account of the relations of the computable numbers, functions, and so forth to one another. This will include a development of the theory of functions of a real variable expressed in terms of com￾putable numbers. According to my definition, a number is computable if its decimal can be written down by a machine. In §§ 9, 10 I give some arguments with the intention of showing that the computable numbers include all numbers which could naturally be regarded as computable. In particular, I show that certain large classes of numbers are computable. They include, for instance, the real parts of all algebraic numbers, the real parts of the zeros of the Bessel functions, the numbers IT, e, etc. The computable numbers do not, however, include all definable numbers, and an example is given of a definable number which is not computable. Although the class of computable numbers is so great, and in many Avays similar to the class of real numbers, it is nevertheless enumerable. In § 81 examine certain arguments which would seem to prove the contrary. By the correct application of one of these arguments, conclusions are reached which are superficially similar to those of Gbdelf. These results f Godel, " Uber formal unentscheidbare Satze der Principia Mathematica und ver- •vvandter Systeme, I" . Monatsheftc Math. Phys., 38 (1931), 173-198. 图灵 （1912—1954）