Perl Language Reference Guide The Harvard Computer Society

Perl’s second type of data structure is the list, or array. A list is an ordered series of scalars. List variables start with the @ character. In your program, you can write arrays as a sequence of comma-separated values in parentheses. @a = (1, 2, 3);

Fullscreen Download

Tags:

Perl

Information

Domain:

Source:

Link to this page:

Please notify us if you found a problem with this document:

Other abuse

Transcription of Perl Language Reference Guide The Harvard Computer Society

Documents from same domain

ProbabilityandStochasticProcesses withApplications

www.math.harvard.edu

3 Discrete Stochastic Processes 129 ... Probability theory can be developed using nonstandard analysis on ﬁnite probability spaces [75].

Processes, Probability, Stochastic, Stochastic processes, Probabilityandstochasticprocesses

Advanced Complex Analysis - Harvard Mathematics Department

www.math.harvard.edu

Several complex variables and complex manifolds; 9. Real analysis and PDE (harmonic functions, elliptic equations and distributions). This course covers some basic material on both the geometric and analytic ... complex analysis (hence the forgetability of the de nition of the integral). it = a

Analysis, Variable, Complex, Complex variables, Complex analysis

ProbabilityTheory - Harvard Mathematics Department

www.math.harvard.edu

These course notes accompany Feller, An Introduction to Probability Theory and Its Applications, Wiley, 1950. I TheSample Space Some sources and uses of randomness, and philosophical conundrums.

Theory, Probability, Probability theory, Probabilitytheory

Historical development of the Chinese remainder theorem

www.math.harvard.edu

The Chinese Remainder Theorem 291 where a, b, c are natural numbers, was the same as the congruence ax ~- b (mod c). Therefore the system of congruences in Example 2 may be converted into 100x ~ 32 (mod 83) ~ 70 (rood 110) ~ 30 (mod 135), and that in …

Chinese, Theorem, Remainder, Chinese remainder theorem

Ambidexterity in K n)-Local Stable Homotopy Theory

www.math.harvard.edu

Ambidexterity in K(n)-Local Stable Homotopy Theory Michael Hopkins and Jacob Lurie December 19, 2013 Contents 1 Multiplicative Aspects of Dieudonne Theory 4

Theory, Local, Stable, Ambidexterity, Local stable homotopy theory, Homotopy

Theory of functions of a real variable.

www.math.harvard.edu

2 Introduction. I have taught the beginning graduate course in real variables and functional analysis three times in the last ﬁve years, and this book is the result.

Real, Theory, Functions, Theory of functions

Topology - Harvard Mathematics Department

www.math.harvard.edu

This course. This course correspondingly has two parts. Part I is point{set topology, which is concerned with the more analytical and aspects of the

Analytical, Topology