6.001 Structure and Interpretation of Computer Programs. Copyright o 2004 by Massachusetts Institute of Technology 6.001 Notes: Section 5.1 Slide 5.1.1 In this lecture we are going to continue with the theme of building abstractions. Thus far, we have focused entirely on Procedural

6.001 Structure and Interpretation of Computer Programs. Copyright o 2004 by Massachusetts Institute of Technology 6.001 Notes: Section 7.1 Slide 7.1.1 In the past few lectures, we have seen a series of tools for helping us create procedures to compute a variety of Good programming practices

6.001 Structure and Interpretation of Computer Programs. Copyright o 2004 by Massachusetts Institute of Technology 6.001 Notes: Section 8.1 Slide 8.1.1 Review: data abstraction In this lecture we are going to introduce a new data type, a data abstraction consists of: specifically to deal with symbols. This may sound a bit odd, but

Department of Electrical Engineering and Computer Science 6.001 Structure and Interpretation of Computer Programs Spring semester, 2005 Project 5- The Meta-Circular Evaluator Issued Monday, April 25 To Be Completed By: Friday, May 6, 6: 00 pm Code to load for this project o Links to the system code files meval. scm, syntax. scm, and environment. scm are provided from the Projects link on the

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3.1停时(可选时) 设(Q,F,P)为基本概率空间,参数集T或为R=[0∞)或为Z+={012}, 令,t∈T为一簇上升的o-域,即对一切s,t∈T,s<,7ccF 定义3.1.1:取值于R=RU{+∞}或Z=Z+∞}上的随机变量称为(相对 于-域F)停时(可选时)(stopping time or optional time),如果对每个 t∈R,{w:t(w)≤t}={st}e,(或者对每个n∈,≤n}n) 对于离散时间的停时有另外一个刻划:为停时若对每个

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五、基因表达调控 (二)基因作用的调控:原核生物的基因调控 4.乳糖操纵元存在的遗传证据: (1)遗传分析的三个基本假定: ①.阻遏基因的产物是可以在细胞中扩散的反式调控元件; ②操纵子O是调控位点,不编码蛋白 ③.0位点需紧邻

LECTURE+ 12 RIGID BODY OYNAAICS 工 MPLICAT IONsF GENERAL ROTATIONAL OYWMICS EJLER's EQUATIN of MOTION TORQVE FREE SPECIAL CASES. PRIMARY LESSONS: 30 ROTATONAL MOTION MUCH MORE COMPLEX THAN PLANAR (20) EULER'S E.o.M. PROVIOE STARTING POINT FoR ALL+ OYwAmIcs SOLUTINS To EvlER's EQuATIONS ARE COMPLEX BUT WE CAN OEVE LOP GooO GEOMETRIC VISUALIZATION TOOLS

一、(10分)已知某连续时间信号如图所示。 1.绘出信号x1(t)=x(4-)的波形; 2.若x(t)的频谱是X(o),试用X()表 示信号x1(t)的频谱X()