Warsaw, Poland

IT system implementations
(field of studies: Information Management)

Bachelor's - engineer
Table of contents
studentka-szkoli-uzytkownika-nowego-systemu-informatycznego

⇑IT system implementations at PJATK

Field of studies: Information Management
Language: EnglishStudies in English
Subject area: computer science
Kind of studies: full-time studies
  • Description:

  • pl
University website: www.pja.edu.pl/en/

⇑Why choose the IT system implementations specialisation at the Polish-Japanese Academy of Information Technology?

Dlaczego warto studiować w Polsko-Japońskiej Akademii Technik Komputerowych
Why study it:

IT system implementations is a specialisation within the Information Management programme at the Polish-Japanese Academy of Information Technology (PJAIT). It is for you if you want to bring IT solutions into real companies.

Programme: from analysis to implementation

You learn how IT solutions are introduced in an enterprise, including conducting a pre-implementation analysis and selecting the optimal solution for the needs of a given company.

Information management is a practical IT field with added management, analysis and communication components, so implementation work here rests on both technical and managerial knowledge. You choose the specialisation in the fifth semester of full-time studies.

Specialisation: ERP in thesis work

Thesis topics centre on ERP systems: the process of implementing an ERP system based on a company example, and implementing an ERP system in the production area based on an enterprise example.

After graduation: client or supplier side

You can find employment in companies that order IT solutions, on the client side, or in companies that provide IT software and infrastructure, on the supplier side. Positions named for graduates include ERP sales and implementation specialist, SAP implementation consultant, IT solution implementation and support consultant, and ERP system business analyst.

Based on the programme pages at pja.edu.pl.

⇑Test: Is IT system implementations the right fit for you?

it-students-configuring-a-business-system-on-laptops

10 questions · two minutes

1. Your school introduces a new online gradebook and lots of teachers are struggling with it. What do you do?

2. A relative runs a small shop and wants to start selling online. How could you help?

3. After a phone update, one of your apps stops working. How do you react?

4. System documentation, training sessions and project meetings will be in English, and you’ll plan implementations in teams with people from many countries. How does that sound?

5. How do you go about organising information, for example in a spreadsheet?

6. Your class is organising a trip and you need to decide who does what. What role do you take?

7. Your grandmother can’t get to grips with a new banking app. How do you explain it?

8. How do you feel about testing – checking that something works before other people start using it?

9. What do you picture yourself doing in the future?

10. What motivates you most to study IT system implementations?

⇑Definitions and quotes

System
A system is a regularly interacting or interdependent group of items forming an integrated whole. Every system is delineated by its spatial and temporal boundaries, surrounded and influenced by its environment, described by its structure and purpose and expressed in its functioning.
System
In terms of the quantum theory, a system is defined as a collection of bands corresponding to a common transition between two major electron levels. Sets of bands in a system can be selected such that the frequency intervals between successive bands in the set change in an arithmetic progression. These sets can be chosen in two different ways, the frequency intervals increasing in opposite directions in the two sets. Deslandres, who did the pioneer work in this field, called one series of such sets " first progressions," and the other series " second progressions." An entire system of bands, often eighty or more in number, can thus be represented as a function of two parameters p and n. The parameter n varies in a first progression, p remaining constant. The parameter p varies in a second progression, n remaining constant.
Raymond T. Birgg (1926) "Electronic bands". In: Bulletin of the National Research Council‎. Vol 11. March to December 1926. National Research Council (U.S). p. 73.
System
M. Fries, who is the founder of the system of quaternary arrangement, and the authority to which the most philosophical of our writers upon the subject has so repeatedly referred. These opinions [which will follow below] are contained in the Introduction to a work published by M. Fries in 1825, under the name of Systema Orbis Vegetabilis, and may be said to exhibit the most condensed and well-arranged statement of the theory which has yet appeared...
§ 1. Nature is an universal complication of phenomena existing and acting in all places and at all times—an infinite power made manifest by the successive evolution of a finite power, the sum of the whole creation in a continuous state— all existent matter proceeding from perfection and pregnant with futurity...
§ 2. Nature must be considered as either perfect or approaching perfection
§ 3. The powers and the productions of nature are coexistent . All power is as it were a law under which a given production holds its existence, but in such a manner that all power is the finite revelation of an infinite law. To act and to exist is the same thing. Power therefore is nature without production ; Production is matter without power. Neither exists in nature by itself.
§ 4. All the powers of nature are more or less perfect manifestations of one primitive power, which acts by its different productions according to the same eternal, immutable, absolute laws. But the powers of nature act only by mutual reaction ; so that each power of nature becomes in its products impeded, interrupted, or quiescent.
§ 5, All things which exist in nature are a whole, and at the same time a part of a larger whole. They are capable of being themselves resolved into other wholes until the human mind sinks under ideas of sublimity and subtilty which are imperceptible to it,—of the universe and of atoms.
§ 6. It is impossible for the human mind, itself a finite creation, to regard nature, whether her powers or her productions are considered, in the light of the whole manifestation of an infinite power, but only as parts or fragments of such manifestation. But to comprehend these as one whole, that is, as an eternal and immutable yet ever varying body, or, as innumerable forms of one highest whole, is the end. of all disquisition, the sum of which we call a System.
§ 7. A system contains within itself the seeds of some more complete evolution, but it does not admit of arbitrary alterations. Not that any absolute system can ever be contrived; for I am by no means of the opinion of those who expect that a system is to be as unchangeable as if it were petrified.
§ 8. If nature be closely pursued, a system is called Natural; if this Ariadnean thread be not followed, it is called Artificial or factitious.
§ 9. A system of nature proceeding from subjects of the most simple organization to such as are more perfect, or from the circumference to the centre, is called a Mathematical System.
§ 10. A system of nature which takes for the basis of its arrangement the order of development of individuals is called Physiological.
§ 11. Philosophical systems do not depend upon individual productions which are subject to continual variation, but upon eternal and unchangeable ideas. These always proceed from the centre to the circumference, or from the most perfect productions to those of a lower order. This is the method of my Mycological system, rfnd it agrees with the mathematical system if the order be inverted. A Philosophical system depends upon the laws of logic; for the laws of logic are by no means notions contrived by man, but eternal and immutable, and established by Nature herself. As the rotation of the heavenly bodies, discovered after the laws of mathematics, must necessarily follow those laws; so also no observation in nature can invalidate the laws of logic. For the laws of logic are the laws of nature.
§ 12. A Philosophical system is superior to all others. It may at first appear, perhaps, of little moment, what way we follow follow in enumerating the productions of nature ; but if one way is more certain and more facile than another, that is surely to be preferred.
John Lindley (1826). "Some Account of the Spherical and Numerical System of Nature o/M. Elias Fries". In: Philosophical magazine: a journal of theoretical, experimental and applied physics, Volume 68, 31st August 1826.
System
In the most abstract sense, a system is a set of objects together with relationships among the objects. Such a definition implies that a system has properties, functions, and dynamics distinct from its constituent objects and relationships.
Tom R. Burns (2006) "System Theories" in: George Ritzer ed. The Encyclopedia of Sociology, Blackwell Publishing.

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