William F. Punch,Richard Enbody,2012. The Practice of Com- puting Using Python[ M ]. Beijing: China Machine Press, 08 : 1-7.The Practice of Computing Using Python. William F Punch,Richard Enbody. . 2012W. F. Punch and R. Enbody, The Practice of Computing using Python, 1st ed. ...
A problem-solving approach to programming with Python. ' The Practice of Computing Using Python introduces CS1 students (majors and non-majors) to computational thinking using Python.' With data-manipulation as a theme, readers quickly see the value in what they're learning and leave the course...
The Practice of Computing Using Python introduces CS1 students (majors and non-majors) to computational thinking using Python. With data-manipulation as a theme, students quickly see the value in what they’re learning and leave the course with a set of immediately useful computational skills that...
Erratum: "Computing a Selmer group of a Jacobian using functions on the curve'' [Math. Ann. 310 (1998), no. 3, 447–471; MR1612262]. In general, algorithms for computing the Selmer group of the Jacobian of a curve have relied on either homogeneous spaces or functions on the curve. ...
https://wiki.python.org/moin/Generators generater function的函数体中必须写上yield, 能够写或者不写return。 Generators functions allow you to declare a function that behaves like an iterator, i.e. it can be used in a for loop. Each time the next(), method is applied to the resulting gener...
A set object is an unordered collection of distinct hashable objects. It is commonly used in membership testing, removing duplicates from a sequence, and computing mathematical operations such as intersection, union, difference, and symmetric difference. ...
Python Exercises: Python is a versatile, high-level language known for its readability and concise syntax. It supports multiple programming paradigms, including object-oriented, imperative, and functional styles. It features dynamic typing, automatic memory management, and a robust standard library. This...
6.1.1. Example: Computing ExponentMathematically we can define exponent of a number in terms of its smaller power.def exp(x, n): """ Computes the result of x raised to the power of n. >>> exp(2, 3) 8 >>> exp(3, 2) 9 """ if n == 0: return 1 else: return x * ...
The parts of this chapter are as follows: In the [Function Code] section, the coding work of each language part is described by the example of printing strings. The [Packaging and Publishing] section describes how to package the generated dynamic library as a resource file with Python and Ja...
High-Order Differentiation for Scientific Computing Provides capabilities such as high-order automatic differentiation, complex number operations, Fourier transforms, compilation optimization, and distributed training support. It facilitates scientific exploration in fields including mathematics, mechanics, materials...