Thursday, February 26, 2009

Facebook Backs Down over Rights Issue


Social networking site Facebook has backed down after being overrun with complaints following changes to the way it held personal information.
Facebook changed the terms of using its site, enabling it to hold the rights to members\' pictures and profile information, even if they had deleted their accounts.
Since Facebook made the changes two weeks ago the site had been inundated with complaints from users.
However, Facebook decided to reverse its decision and account holders found a message on their sites informing them of the change when they logged on today.
Facebook founder Mark Zuckerberg posted an explanation on the Facebook blog.
He said: "Over the past couple of days, we received a lot of questions and comments about the changes and what they mean for people and their information.
"Based on this feedback, we have decided to return to our previous terms of use while we resolve the issues that people have raised."
But Zuckerberg was keen to reiterate that there would be changes to the Facebook rules in the future, but in language that would "clarify" the site\'s position.
He added: "Our next version will be a substantial revision from where we are now.
"It will reflect the principles I described around how people share and control their information, and it will be written clearly in language everyone can understand."
Facebook was founded in the USA in 2004 and has an estimated 175 million users. (Sky News)


source:http://www.nepalipatra.net

Online Child Abuse Images Warning


Children\'s charities have expressed "serious concerns" many UK households still have access to images showing child sex abuse via their computers.
The government had asked all internet service providers (ISPs) to block illegal websites by the end of 2007. But firms providing 5% of broadband connections have still failed to act.
One of them, Zen Internet, said in a statement: "We have not yet implemented the IWF\'s recommended system because we have concerns over its effectiveness."
It is understood other ISPs have cited the cost of blocking the illegal material as a reason not to participate in the scheme.
But the NSPCC\'s Zoe Hilton said: "Allowing this loophole helps feed the appalling trade in images featuring real children being seriously sexually assaulted." The blocked websites come from a list supplied by the Internet Watch Foundation (IWF), but some smaller providers refuse to use the list. Easy access
The Children\'s Charities Coalition on Internet Safety (CCCIS) says self-regulation is not working and it is calling for firmer action by the government.
Ms Hilton said: "Over 700,000 households in the UK can still get uninterrupted and easy access to illegal child abuse image sites.
"We now need decisive action from the government to ensure the ISPs that are still refusing to block this foul material are forced to fall into line.
Home Office Minister Alan Campbell said: "In 2006 the government stated that they wished to see 100% of consumer broadband connections covered by blocking, which includes images of child abuse, by the end of 2007.
"Currently in the UK, 95% of consumer broadband connections are covered by blocking. The government is currently looking at ways to progress the final 5%." (BBC News

Doctor of Philosophy

Doctor of Philosophy, abbreviated Ph.D. or PhD for the Latin philosophiæ doctor, meaning "teacher of philosophy", (or, more rarely, D.Phil., for the equivalent doctor philosophiæ) is an advanced academic degree awarded by universities. In many, but not all countries in the English-speaking world, it has become the highest degree one can earn (but see also the higher doctorates awarded by universities in the UK, Ireland and some Commonwealth countries) and applies to graduates in a wide array of disciplines in the sciences and humanities. The Ph.D. has become a requirement for a career as a university professor or researcher in most fields.
The detailed requirements for award of a Ph.D. degree vary throughout the world; however, there are a number of common factors. In some countries (the US, Canada, Denmark, for example), most universities require coursework for Ph.D. degrees. In many other countries (especially those with a greater degree of specialization at the undergraduate level, such as the UK) there is no such condition in general. It is not uncommon, however, for individual universities or departments to specify analogous requirements for students not already in possession of a master's degree.
In countries requiring coursework, there is usually a prescribed minimum amount of study — typically two to three years full time, or a set number of credit hours — which must take place before submission of a thesis. This requirement is usually waived for academic staff submitting a portfolio of peer-reviewed published work. The candidate may also be required to successfully complete a certain number of additional, advanced courses relevant to his or her area of specialization.
A candidate must submit a thesis or dissertation consisting of a suitable body of original academic research, which is in principle worthy of publication in a peer-refereed context.[1] In many countries a candidate must defend this work before a panel of expert examiners appointed by the university; in other countries, the dissertation is examined by a panel of expert examiners who stipulate whether the dissertation is in principle passable and the issues that need to be addressed before the dissertation can be passed.
Universities in the non-English-speaking world have begun adopting similar standards to those of the Anglophone Ph.D. degree for their research doctorates .

History of the Ph.D. degree
The origins of the doctorate dates back to the ijazat attadris wa 'l-iftta ("license to teach and issue legal opinions") in the medieval Madrasahs from the 9th century, though it was limited to Islamic law at the time, as in a Doctor of Laws degree.[3] The doctorate was later extended to philosophy in the European universities in the Middle Ages which generally placed all academic disciplines outside the professional fields of theology, medicine and law under the broad heading of "philosophy" (or "natural philosophy" when referring to science). The degree of Doctor of Philosophy was a doctorate, generally granted as honorary degrees to select and well-established scholars.According to Wellington, Bathmaker, Hung, MucCullough and Sikes (2005), the first Ph.D. degree was awarded in Paris in 1150, but not until the early nineteenth century did the term "Ph.D. degree" acquire its modern meaning as the highest academic doctoral degree, thanks to university practice in Germany. As Wellington et al. explain, prior to the nineteenth century professional doctoral degrees could only be awarded in theology (Th.D.), law (J.D.), or medicine (M.D.). In 1861, Yale University adopted the German practice (first introduced in the 19th century at the Friedrich Wilhelm University in Berlin) of granting the degree to younger students who had completed a prescribed course of graduate study and successfully defended a thesis/dissertation containing original research in science or in the humanities.[4]
From the United States the degree spread to Canada in 1900, and then to the United Kingdom in 1917.[5] This displaced the existing Doctor of Philosophy degree in some universities; for instance, the D.Phil. (higher doctorate in the faculty of philosophy) at the University of St Andrews was discontinued and replaced with the Ph.D. (research doctorate). Oxford retained the D.Phil. abbreviation for their research degrees. Some newer UK universities, for example Buckingham (est. 1976), Sussex (est. 1961), and, until a few years ago, York (est. 1963), chose to adopt the D.Phil., as did some universities in New Zealand.
Doctor of Philosophy degrees across the globePh.D. degrees are awarded under different circumstances and with different requirements in many different countries.

Australia and New Zealand

AdmissionAdmission to a Ph.D. program within Australia and New Zealand requires the prospective student to have completed a bachelor's degree with an honours component or a higher degree, such as a post graduate master's degree by research or a master's degree by course work.
In most disciplines, honours require an extra year of study including a large research component in addition to coursework; however, in some disciplines such as engineering, law and pharmacy, honours are automatically awarded to high achievers of the normal four-year program. To obtain a Ph.D. position, students must usually gain first class honours, but may sometimes be admitted with high second class honours (known as a 2A, or Second Class Honours Division I). Alternatively, a student who fails to achieve first or second class Honours may apply for a research masters course (usually 12–18 months) and upgrade to a Ph.D. program after the first year, pending sufficient improvement.

Funding
In both Australia and New Zealand, Ph.D. students are sometimes offered a scholarship to study for their Ph.D. degree. The most common of these in Australia is the government-funded Australian Postgraduate Award (APA), which provides a living stipend to students of approximately AU$ 20,000 a year (tax free). Most universities in both countries also offer a similar scholarship that matches the APA amount, but are funded by the university. In recent years, with the tightening of research funding in Australia, these scholarships have become increasingly hard to obtain. Due to a continual increase to living costs, many Ph.D. students are forced to live under the poverty line,[6]. In addition to the more common APA and University scholarships, Australian and New Zealand students also have other sources of funding in their Ph.D. degree. These could include, but are not limited to, scholarships offered by schools, research centres and commercial enterprise. For the latter, the amount is determined between the university and the organisation, but is quite often set at the APA (Industry) rate, roughly AU$7,000 more than the usual APA rate. Australian and New Zealand students are often also able to tutor undergraduate classes and do guest lectures (much like a teaching assistant in the USA) to generate income. An Australian or New Zealand Ph.D. scholarship is paid for a duration of 3 years, while a 6 month extension is usually possible upon citing delays out of the control of the student.
Australian-citizen and other eligible Ph.D. and Research Masters students in Australia are not charged course fees as these are paid for by the Australian Government under the Research Training Scheme. International students and Coursework Masters students must pay course fees, unless they receive a scholarship to cover them. In order to attract top international doctoral students, the New Zealand government reduced international doctoral fees to the domestic fee level in 2006.
ArgentinaSee also: Education in Argentina
Admission
In the Latin American docta, the admission to a Ph.D. program at an Argentine University requires the full completion of a Master's degree or a Licentiate's degree. Non-Argentinian Master's titles are generally accepted into a Ph.D. program when the degree comes from a recognized university.

Funding
While a significant portion of postgraduate students finance their tuition and living costs with teaching or research work at private and state-run institutions, international institutions, such as the Fullbright Program and the Organization of American States (OAS), have been known to grant full scholarships for tuition with apportions for housing.[7]
Requirements for completionUpon completion of at least two years' research and course work as a graduate student, a candidate must demonstrate truthful and original contributions to his or her specific field of knowledge within a frame of academic excellence.[8] The doctoral candidate's work should be presented in a dissertation or thesis prepared under the supervision of a tutor or director, and reviewed by a Doctoral Committee. This Committee should be composed of examiners external to the program, and at least one of them should also be external to the institution. The academic degree of Doctor — abbreviated, "Dr.", with a suffix appropriate to the specific field — is received after a successful defense of the candidate’s dissertation.[9]

Canada
AdmissionAdmission to a Ph.D. program at a Canadian university may require completion of a Master's degree in a related field, with sufficiently high grades and proven research ability. In some cases, a student may progress directly from an Honours Bachelor's degree to a Ph.D. program. The student usually submits an application package including a research proposal, letters of reference, transcripts, and in some cases, a sample of the student's writing. A common criterion for prospective Ph.D students is the comprehensive or qualifying examination, a process that often commences in the second year of a graduate program. Generally, successful completion of the qualifying exam permits continuance in the graduate program. Formats for this examination include oral examination by the student's faculty committee (or a separate qualifying committee), or written tests designed to demonstrate the student's knowledge in a specialized area (see below).
At English-speaking universities, a student may also be required to demonstrate English language abilities, usually by achieving an acceptable score on a standard examination (e.g., Test of English as a Foreign Language (TOEFL)). Depending on the field, the student may also be required to demonstrate ability in one or more additional languages. A prospective student applying to French-speaking universities may also have to demonstrate some English language ability.

Funding
While some students work outside the university (or at student jobs within the university), in some programs students are advised (or must agree) not to devote more than ten hours per week to activities (i.e., employment) outside of their studies.
At some Canadian universities, most Ph.D. students receive an award equivalent to the tuition amount for the first four years (this is sometimes called a tuition deferral or tuition waiver). Other sources of funding include teaching assistantships and research assistantships; experience as a teaching assistant is encouraged but not requisite in many programs. Some programs may require all Ph.D. candidates to teach, which may be done under the supervision of their supervisor or regular faculty.
Besides these sources of funding, there are also various competitive scholarships, bursaries, and awards available, such as those offered by the federal government via NSERC, CIHR, or SSHRC.
Requirements for completionIn general, the first two years of study are devoted to completion of coursework and the comprehensive examinations. At this stage, the student is known as a "Ph.D. student." It is usually expected that the student will have completed most of his or her required coursework by the end of this stage. Furthermore, it is usually required that by the end of eighteen to thirty-six months after the first registration, the student will have successfully completed the comprehensive exams.
Upon successful completion of the comprehensive exams, the student becomes known as a "Ph.D. candidate." From this stage on, the bulk of the student's time will be devoted to his or her own research, culminating in the completion of a Ph.D. thesis or dissertation. The final requirement is an oral defense of the thesis, which is open to the public.
At most Canadian universities, the time needed to complete a Ph.D. degree typically ranges from four to six years[citation needed]. It is, however, not uncommon for students to be unable to complete all the requirements within six years, particularly given that funding packages often support students for only two to four years; many departments will allow program extensions at the discretion of the thesis supervisor and/or department chair. Alternate arrangements exist whereby a student is allowed to let their registration in the program lapse at the end of six years and re-register once the thesis is completed in draft form. The general rule is that graduate students are obligated to pay tuition until the initial thesis submission has been received by the thesis office. In other words, if a Ph.D. student defers or delays the initial submission of their thesis they remain obligated to pay fees until such time that the thesis has been received in good standing.

France
AdmissionDue to the differences in French education systems in comparison to anglophone systems, students who want to earn the Ph.D. degree must complete a Master of Science program which lasts for 2 years after graduation with a Bachelor's degree (5 years in total).
In France, the Masters program is divided into two branches, Master of Engineering which orients the students towards the working world. On the other hand, a Master of Science orients the students towards research. The Ph.D admission is adopted by a graduate school (in French, "école doctorale"), a Ph.D Student has to follow some courses offered by the graduate school while continuing his/her research at laboratory. His/her research may be carried out in a laboratory, at a university, or in a company. In the last case, the company hires the student as an engineer and the student is supervised by both the company's tutor and a labs' professor. The validation of the Ph.D degree requires generally 3 to 4 years after the Master degree. Consequently, the Ph.D degree is considered in France as a "Bac +8" diploma ."Bac" stands for "Baccalauréat" which is the French High-school diploma.
FundingThe financing of Ph.D studies comes mainly from funds for research of French Ministry of National Education. These grants often depend of the results and the student's file. However, the student can apply for funds from a company who can host him/her at its premise (as in the case where Ph.D students do their research in a company). Other resources come from some regional/city projects, some associations, etc.
GermanySee also: Education in Germany
AdmissionIn Germany a Master, Diplom, Magister or Staatsexamen (state examination) degree is usually required to gain admission to a doctoral program. Sometimes good grades or a degree in a related field are additional requirements. The candidate must also find a tenured professor or Privatdozent to serve as the formal advisor on the Dissertation throughout the doctoral program. This advisor is informally termed Doktorvater.
Doctoral programs in Germany generally take three to five years to complete, strongly depending on the subject. Since there are usually no formal classes, and the doctoral candidate mainly conducts independent research under the tutelage of a single professor, a good deal of doctoral candidates work as teaching or research assistants, and are paid a reasonably competitive salary. This is a considerable difference from the situation in many other countries (such as the U. S.) where doctoral candidates are often referred to as Ph.D. "students"; whereas with German candidates, this rather inaccurate term should be avoided.
HistoryIn early university history the Doctorate was awarded as a first degree. It has since evolved into a research degree.

In German-speaking countries, most Eastern European countries, the former Soviet Union, most parts of Africa, Asia, and many Spanish-speaking countries the corresponding degree is simply called "doctor" and is distinguished by subject area with a Latin suffix (e.g. "Dr.med." for doctor medicinæ, which is a title like a master, unlike a PhD, "Dr.rer.nat" for doctor rerum naturalium — Doctor of Science, "Dr. phil." for doctor philosophiæ, "Dr. iur." for doctor iuris, which is not equal to a J.D., etc.).
Please help improve this section by expanding it. Further information might be found on the talk page. (June 2008)

NorwayMain article: Dr. philos. (Norwegian degree)Norway was one of the first countries to introduce the Doctor of Philosophy degree, inspired by the German university system. The degree doctor philosophiae, abbreviated dr. philos., was first awarded in 1847[10]. The degree was used for all other fields than theology, law and medicine, which had separate degrees: doctor theologiae, doctor juris and doctor medicinae. In the late 20th century new degrees were created in the fields of natural sciences, humanities and social sciences, but it was still possible to obtain the dr. philos. degree in any field. As the dr. philos. degree was one of the four original doctoral degrees and much older than the specific degrees in natural sciences, humanities and social sciences, it was considered more prestigious by some. Both the dr. philos. degree and the other degrees required four years of high-level scientific research which significantly contributed to new knowledge of its field. Most people who started at a doctoral degree had already studied for five or seven years and obtained a Candidate degree (five years) or a Magister degree (seven years).
Following a reform in 2003, all the traditional degrees except dr. philos. were abolished, and replaced by a new doctor of philosophy degree, spelled philosophiae doctor and abbreviated ph.d. The scientific standard of the ph.d. degree is lower, as it in most cases only requires three years of research.
The traditional degree dr. philos., equivalent of four years of scientific research, is still awarded to those who qualify for such a degree without being admitted to an organized doctoral programme.

United Kingdom
A University of Oxford DPhil in full academic dress.AdmissionIn principle, a university is free to admit anyone to a Ph.D. programme; however, in practice, admission is usually conditional on the prospective student having successfully completed an undergraduate degree with at least upper second-class honours, or a postgraduate master's degree.
In addition, Ph.D. students from countries outside the EU/EFTA area are required to comply with the Academic Technology Approval Scheme (ATAS), which involves undergoing a security clearance process with the Foreign Office for certain courses in medicine, mathematics and many natural, engineering and material sciences.[11][12] This requirement was introduced in 2007 due to concerns about terrorism and weapons proliferation.[12]

FundingIn the United Kingdom, funding for Ph.D. students is sometimes provided by government-funded Research Councils or the European Social Fund, usually in the form of a tax-free bursary which consists of tuition fees together with a stipend of around GBP 12,940 per year for three years (rising to £14,940 per year in London)[13], whether or not the degree continues for longer. Research Council funding is sometimes 'earmarked' for a particular department or research group, who then allocate it to a chosen student, although in doing so they are generally expected to abide by the usual minimum entry requirements (typically a first degree with upper second class honours, although successful completion of a postgraduate master's degree is usually counted as raising the class of the first degree by one division for these purposes). However, the availability of funding in many disciplines (especially humanities, social studies, and pure science[citation needed] subjects) means that in practice only those with the best research proposals, references and backgrounds are likely to be awarded a studentship. The ESRC (Economic and Social Science Research Council) explicitly state that a 2.1 minimum (or 2.2 plus additional masters degree) is required - no additional marks are given for students with a first class honours or a distinction at masters level.

Since 2002, there has been a move by research councils to fund interdisciplinary doctoral training centres such as MOAC[14] which concentrate on communication between traditional disciplines and an emphasis on transferable skills in addition to research training.
Many students who are not in receipt of external funding may choose to undertake the degree part time, thus reducing the tuition fees, as well as creating free time in which to earn money for subsistence.

Students may also take part in tutoring, work as research assistants, or (occasionally) deliver lectures, at a rate of typically £25–30 per hour, either to supplement existing low income or as a sole means of funding.[15]
CompletionFunding typically lasts for three or four years for PhD students and four years for students earning both their master's degree and PhD degree;[citation needed] there is a usually first-year assessment to remain in the programme and the thesis is submitted at the end of the 3-4 year program. These periods are usually extended pro rata for part-time students. With special dispensation, the final date for the thesis can be extended for up to four additional years, for a total of seven, but it is rare for students to spend more than four years in the programme.[citation needed] Since the early 1990s, the UK funding councils have adopted a policy of penalising departments where large proportions of students fail to submit their theses in four years (or pro rata equivalent) by reducing the number of funded places in subsequent years.[16]
Other doctoratesIn the United Kingdom Ph.D. degrees are distinct from other doctorates, most notably the higher doctorates such as D.Litt. (Doctor of Letters) or D.Sc. (Doctor of Science), which are granted on the recommendation of a committee of examiners on the basis of a substantial portfolio of submitted (and usually published) research.
Recent years have seen the introduction of professional doctorates, most notably in the fields of engineering (Eng.D.), education (Ed.D.), clinical psychology (D.Clin.Psych.),public administration (D.P.A.), business administration (D.B.A.), and music (D.M.A.). These typically have a more formal taught component consisting of smaller research projects, as well as a 40,000-60,000 word thesis component, which collectively is equivalent to that of a Ph.D. degree.

United States
OverviewFurther information: Doctorate#United StatesIn the United States, the Ph.D. degree is the highest academic degree awarded by universities in most fields of study. The Ph.D. degree is often misunderstood to be synonymous with the term doctorate. While the Ph.D. degree is the most common doctorate, the term doctorate can refer to any number of doctoral degrees in the United States. The U.S. Department of Education and the National Science Foundation recognize numerous doctoral degrees as "equivalent", and do not discriminate between them.
American students typically undergo a series of three phases in the course of their work toward the Ph.D. degree. The first phase consists of coursework in the student's field of study and requires one to three years to complete. This often is followed by a preliminary, a comprehensive examination, or a series of cumulative examinations where the emphasis is on breadth rather than depth of knowledge. Some Ph.D. programs require the candidate to successfully complete requirements in pedagogy (taking courses on higher level teaching and teaching undergraduate courses) or applied science (e.g., clinical practica and predoctoral clinical internship in Ph.D. programs in clinical or counseling psychology).
Another two to four years are usually required for the composition of a substantial and original contribution to human knowledge in the form of a written dissertation, which in the social sciences and humanities typically ranges from 50 to 450 pages in length. In many cases, depending on the discipline, a dissertation consists of (i) a comprehensive literature review, (ii) an outline of methodology, and (iii) several chapters of scientific, social, historical, philosophical, or literary analysis. Typically, upon completion, the candidate undergoes an oral examination, sometimes public, by his or her supervisory committee with expertise in the given discipline.
As the Ph.D. degree is often a preliminary step toward a career as a professor, throughout the whole period of study and dissertation research the student may be required or at least offered the opportunity, depending on the university and degree, to teach undergraduate or sometimes graduate courses in relevant subjects.

Admission
There are 282 universities in the United States that award the Ph.D. degree, and those universities vary widely in their criteria for admission, as well as the rigor of their academic programs.[17] Typically, Ph.D. programs require applicants to have a Bachelor's degree in a relevant field (and, in rare cases, a master's degree), reasonably high grades, several letters of recommendation, relevant academic coursework, a cogent statement of interest in the field of study, and satisfactory performance on a graduate-level exam specified by the respective program (e.g., GRE, GMAT[18][19]). Specific admissions criteria differ substantially according to university admissions policies and fields of study; some programs in well-regarded research universities (i.e., Research 1 universities) may admit less than five percent of applicants and require an exceptional performance on the GRE along with near-perfect grades, strong support in letters of recommendation, substantial research experience, and academically sophisticated samples of their writing.
Master's degree "in passing"As applicants to many Ph.D. programs are not required to have master's degrees, many programs award a Master of Arts or Master of Science degree "in passing" or "in course" based on the graduate work done in the course of achieving the Ph.D. Students who receive such master's degrees are usually required to complete a certain amount of coursework and a master's thesis. Depending on the specific program, masters-in-passing degrees can be either mandatory or optional. Not all Ph.D. students choose to complete the additional requirements necessary for the M.A. or M.S. if such requirements are not mandated by their programs. Those students will simply obtain the Ph.D. degree at the end of their graduate study.
Some programs also include a Master of Philosophy degree as part of the Ph.D. program.[20] The M.Phil., in those universities that offer it, is usually awarded after the appropriate M.A. or M.S. (as above) is awarded, and the degree candidate has completed all further requirements for the Ph.D. degree (which may include additional language requirements, course credits, teaching experiences, and comprehensive exams) aside from the writing and defense of the dissertation itself. This formalizes the "all but dissertation" (ABD) status used informally by some students, and represents that the student has achieved a higher level of scholarship than the M.A./M.S. would indicate - as such, the M.Phil. is sometimes a helpful credential for those applying for teaching or research posts while completing their dissertation work for the Ph.D. degree itself. [21]
TimeDepending on the specific field of study, completion of a Ph.D. program usually takes four to eight years of study after the Bachelor's Degree; those students who begin a Ph.D. program with a master's degree may complete their Ph.D. degree a year or two sooner.[22] As Ph.D. programs typically lack the formal structure of undergraduate education, there are significant individual differences in the time taken to complete the degree. Many U.S. universities have set a ten-year limit for students in Ph.D. programs, or refuse to consider graduate credit older than ten years as counting towards a Ph.D. degree. Similarly, students may be required to re-take the comprehensive exam if they do not defend their dissertations within five years of taking it. Overall, 57% of students who begin a Ph.D. program in the US will complete their degree within ten years, approximately 30% will drop out or be dismissed, and the remaining 13% of students will continue on past ten years.[23]
FundingDoctoral students are usually discouraged from engaging in external employment during the course of their graduate training. As a result, Ph.D. students at U.S. universities typically receive a tuition waiver and some form of annual stipend. The source and amount of funding varies from field to field and university to university. Many U.S. graduate students work as teaching assistants or research assistants while they are doctoral students. Graduate schools increasingly[citation needed] encourage their students to seek outside funding; many are supported by fellowships they obtain for themselves or by their advisers' research grants from government agencies such as the National Science Foundation and the National Institutes of Health. Many Ivy League and other well-endowed universities provide funding for the entire duration of the degree program (if it is short) or for most of it.
Ph.D. candidacyA Ph.D. Candidate (sometimes called Candidate of Philosophy) is a postgraduate student at the doctoral level who has successfully satisfied the requirements for doctoral studies, except for the final thesis or dissertation. As such, a Ph.D. Candidate is sometimes called an "ABD" (All But Dissertation). Although a minor distinction in postgraduate study, achieving Ph.D Candidacy is not without benefit. For example, Ph.D. Candidate status may coincide with an increase in the student's monthly stipend and may make the student eligible for additional employment opportunities.
Models of supervisionAt some universities, there may be training for those wishing to supervise Ph.D. studies. There is now a lot of literature published for academics who wish to do this, such as Delamont, Atkinson and Parry (1997). Indeed, Dinham and Scott (2001) have argued that the worldwide growth in research students has been matched by increase in a number of what they term "how-to" texts for both students and supervisors, citing examples such as Pugh and Phillips (1987). These authors report empirical data on the benefits that Ph.D. students may gain if they publish their work, and note that Ph.D. students are more likely to do this with adequate encouragement from their supervisors.
Wisker (2005) has noticed how research into this field has distinguished between two models of supervision: The technical-rationality model of supervision, emphasising technique; The negotiated order model, being less mechanistic and emphasising fluid and dynamic change in the Ph.D. process. These two models were first distinguished by Acker, Hill and Black (1994; cited in Wisker, 2005). Considerable literature exists on the expectations that supervisors may have of their students (Phillips & Pugh, 1987) and the expectations that students may have of their supervisors (Phillips & Pugh, 1987; Wilkinson, 2005) in the course of Ph.D. supervision. Similar expectations are implied by the Quality Assurance Agency's Code for Supervision (Quality Assurance Agency, 1999; cited in Wilkinson, 2005).

Saturday, February 21, 2009

Development of the Internet

The Internet didn't just happen overnight - rather it was the end result of a search that had been in place since the late 1950s. By the time the world started to get online in the mid 1990s, the Net had been almost 40 years in the making.Take a look at our free and exciting secondary education learning resource for a more detailed history of the Internet.


ARPANET is born (1960) : an Internet is conceived
In 1969 the Pentagon commissioned ARPANET for research into networking. The following year, Vinton Cerf and others published their first proposals for protocols that would allow computers to 'talk' to each other. ARPANET began operating Network Control Protocol (NCP), the first host-to-host protocol.
In 1974 Vint Cerf joined Bob Kahn to present their 'Protocol for Packet Network Interconnection' specifying the detailed design of the 'Transmission Control Program' (TCP) - the basis of the modern Internet. In 1978 TCP was split into TCP (now short for Transmission Control Protocol) and IP (Internet Protocol).

TCP/IP defined : the foundation of the Internet
In 1982 TCP/IP was established as the protocol for ARPANET. This provided one of the first definitions of an internet as a connected set of networks using TCP/IP, but defining 'the Internet' as all connected TCP/IP internets.The launch of the Russian satellite Sputnik in 1957 threw the American military and scientific establishment into near panic with visions of Soviet weapons in space striking a helpless America. As part of the response, in 1959 the Advanced Research Projects Agency (ARPA) was formed within the Pentagon to establish an American lead in military science and technology.
By the early 1960s the first theories of computer networking were starting to be shaped and in 1965 ARPA sponsored a study on 'co-operative network of time-sharing computers'.
The first such plan was shaped by Lawrence G. Roberts, of the Massachusetts Institute of Technology (MIT) in October 1966. Designs for such a network were put forward the following year and in 1968 the Pentagon sent out requests for proposals for ARPANET - a computer network to unite America's military and scientific establishments.

The World Wide Web is invented (1991) : anyone and everyone
By the end of the 1980s the European Particle Research Laboratory CERN in Geneva was one of the premier Internet sites in Europe. CERN desperately needed a better way of locating all the files, documents and other resources that now threatened to overwhelm it.
A young British scientist, Tim Berners-Lee, working as a consultant for CERN, had the answer. His 'World Wide Web' system assigned a common system of written addresses and hypertext links to all information. Hypertext is the organisation of information units into connections that a user can make, the association is called a link.
In October 1990 Berners-Lee started working on a hypertext graphical user interface (GUI) browser and editor. In 1991 the first WWW files were made available on the Internet for download using File Transfer Protocol (FTP).
By 1993 the world was starting to wake up to the World Wide Web. In October that year there were around 200 known HTTP servers. Within a year there would be thousands.
May 1994 saw the first International WWW Conference - at CERN in Geneva. The event was heavily oversubscribed, with 800 applying to attend and only 400 allowed in.
By now the load on the first Web server at CERN was 1,000 times what it had been three years earlier

The search for speed (1965) : waiting for the progress bar
The Post Office's first computer modem in 1965 ran at a maximum speed (or data transfer rate) of 600 bits per second. Today's modems run at 56kbit/s, nearly 100 times faster.
So why does the Internet experience seem so depressingly slow at times?
One reason is file size. Files took less time to cross the system in 1965 simply because they were smaller and were plain text, with no formatting. We pay for rich data in longer file transfer times.
Users also generally share a node (entry point) to the Internet, meaning you may have to wait a while for your turn to come round.
Furthermore, if you're hitting a popular site, you'll be competing with hundreds or thousands of others for the attention of that site's servers.
What can you do? Not a lot. You could try changing the time of day you go online, remembering that America accounts for easily half the traffic on the Web - and they're between five and eight hours behind.
The Internet price war : when ISPs collide
Just as the saying goes about there's no such thing as a 'free lunch', there is also no such thing as free Internet access - with nobody as yet finding a way to provide the telephone or data connections involved completely free of charge.
That said, prices have fallen with some Internet Service Providers (ISPs) offering unlimited dial-up access, faster connections through broadband technology, virus scanning and lots more lot for a fixed monthly charge.
Originally, many ISPs made money by taking a proportion of the call costs. There was no monthly subscription but users had to pay local call rates, meaning the bill grew with every extra minute spent online. Complaints that this was holding back Internet use coupled with pressure on margins and it was this that spurred most ISPs into offering tariffs that now give unlimited use for a fixed price.
Making internet access available to everyone in the UK is also firmly in the minds of our politicians with the three main parties continually stressing its importance in our lives.

Plastic Chemical Stays Longer in Body

A controversial chemical used in many plastic products may remain in the body longer than previously thought, and people may be ingesting it from sources other than food, US researchers said on Wednesday.
The US Food and Drug Administration in December said it planned more research into the safety of bisphenol A, or BPA, but the agency indicated no immediate plans to curb the chemical, found in baby bottles and other products.
Dr Richard Stahlhut of the University of Rochester and colleagues looked at levels of the chemical in the urine of 1,469 US adults who took part in a government health survey. While the belief had been BPA was quickly and completely eliminated from the body through urine, this study found people who had fasted for even a whole day still had significant levels of the chemical.
Stahlhut said this suggested BPA may hang around in the body longer than previously known or that it may get into the body through sources other than just food, perhaps including tap water or house dust. Stahlhut added that BPA may get into fat tissue, from where it might be released more slowly.
"If it leaves the body quickly, then it reduces the amount of time when it can cause problems. If it does cause problems, obviously if it stays around much longer, then that changes the game," Stahlhut, whose study appears in the environmental health perspectives journal, said in a telephone interview.
BPA is used in many food and beverage containers, the coating of food cans and some medical devices. It mimics the hormone estrogen in the body. People consume it when it leaches from plastic into baby formula, water or food in a container.
The researchers tracked how urine levels of BPA declined based on the length of time a person had fasted. But they found that people who fasted for 8.5 hours, for example, had about the same BPA levels as those who fasted 24 hours.
Steven Hentges of the American Chemistry Council industry group said the conclusions of the new study "are speculative at best," and reiterated the industry view that BPA is safe at current levels of exposure. US government toxicologists at the National Institutes of health last year expressed concern that BPA may have harmful effects on the development of the prostate and brain and induce behavioural changes in foetuses, infants and children.
A 2008 study by British researchers showed that high levels of BPA in the body were linked to heart disease, diabetes and liver-enzyme abnormalities. (Times of India)

Microsoft Steps Up Browser Battle


Microsoft has stepped up the battle to win back users with the latest release of its Internet Explorer browser. The US software giant says IE 8 is faster, easier to use and more secure than its competitors. "We have made IE 8 the best browser for the way people really do use the web," said Microsoft\'s Amy Barzdukas. "Microsoft needs to say these things because it continues to lose market share to Firefox, Chrome and Safari," said Gartner analyst Neil MacDonald. Recent figures have shown that Microsoft\'s dominance in this space has been chipped away by competitors. At the end of last year, data from Net Applications showed the software giant\'s market share dropped below 70% for the first time in eight years to 68%. Meanwhile Mozilla broke the 20% barrier for the first time in its history with 21% of users using its browser Firefox. Focus The beta version of IE 8 was released last March and today the company has put out its first release candidate for the public. This is the last stage for the browser before it is finalised, although very few changes are expected. Ms Barzdukas told the BBC: "What we are seeing for many consumers in particular is that their computing experience is a browsing experience. "The role of the browser has become more and more important. Our focus is on delivering the best experience possible and one that is faster, easier and more secure." To that end IE 8 offers performance upgrades to speed up page loading, new navigation features and tab isolation so that if you hit a bad site only that tab closes and not the whole browser. WebSlices will give users a way to keep updated about a particular item on a web page like stock prices, the weather or an eBay auction. Accelerators let users access Web services like maps or translations in a small window without having to leave the page. "We believe with IE 8 much of the performance discussion is off the table," said Ms Barzdukas. Security Microsoft is making much of its security enhancements, which Ms Barzdukas said makes IE 8 "hands down the most secure browser on the market." These include "InPrivate Filtering" which means users can see and block when a third-party content provider might be tracking their activities on the Web in an effort to target advertisements. Web publishers and online advertisers have in the past expressed concern over this feature because it could "frustrate the business model". "InPrivate Browsing" is also being touted as a major improvement which allows a user to start a browsing session during which the history of sites viewed will not be recorded. Some bloggers have nicknamed the feature "porn mode" because it keeps online activity a secret and prevents those with access to a PC from seeing where other users of the same PC have been. Online privacy advocates like the Centre for Democracy and Technology have called the features "a great step forward in terms of giving users more control". Defectors So will this be enough to persuade defectors to return to the IE fold? "Microsoft does have the advantage of its browser being shipped with its operating system so people that want to shift have to do a lot of work to shift," said Mr MacDonald, a vice-president of analyst firm Gartner."It\'s an area the European Union is looking at and I will let the lawyers figure that out but I don\'t think this will bring back the defectors. However it shows that competition in the browser space is good for innovation and good for the industry," said Mr MacDonald. The EU last week accused Microsoft of harming competition by bundling its IE browser with its Windows operating system. The Redmond-based company has said it is examining the preliminary finding and has not ruled out requesting a formal hearing. Greg Sterling of Search Engine Land said if the product delivers, users will stick with it and others may well return. "If this is a truly significant improvement, it will gain users\' loyalty and lure others back. "At the end of the day if it has the functionality and features people want, they will respond to it. For those who have an emotional stake in this, and who like the idea of the underdog like Firefox, it\'s unlikely to sway them," said Mr Sterling. Microsoft\'s Ms Barzdukas refused to get drawn into the numbers game but said she is positive IE 8 will hold its own against competitors. "We have long advocated providing choice to customers and respect peoples\' ability to choose. "You can accuse me of bias, but I believe with IE 8 we will deliver the browser people will want to choose," said Ms Barzdukas.

Britain Turns To Games And DVDs


Sales of DVDs, music and video games are defying the credit crunch, according to new figures.
The Entertainment Retailers Association (ERA) said High Street and online stores sold 485.8 million units in 2008 - 4% up on 2007. It said that is the equivalent of nearly 20 DVDs, games or albums for each and every one of the 24 million households in the UK. ERA director general Kim Bayley said: "Against a dismal economic background and faced with the loss of the industry\'s biggest wholesaler, Entertainment UK, right in the middle of the vital pre-Christmas sales period, entertainment retailers have delivered remarkably positive results." The fastest-growing sector was, as expected, computer games which saw unit sales grow 17% to 82.8 million units. This was spearheaded by the popularity of console games (up 28% to 74.3 million units) which was led by the huge success of Nintendo\'s Wii platform. In video, the high definition Blu ray format saw sales grow 358% to 3.7 million units. Meanwhile, a decade after the launch of the format in the UK, DVD sales achieved growth of 1.9% to reach 252.9 million units. Total video sales reached 257.9 million. Music\'s performance was led by the single which achieved sales of 115.1 million units - up 33% on 2007. This was thanks to booming sales of downloads which now account for 95.8% of the singles market. But in a striking reversal of recent fortunes, sales of albums actually increased in the fourth quarter of 2008 compared with the same period of 2007. The end result was the total album market declined just 3.2% in 2008, far less than most pundits expected. Experts predict the home entertainment market will grow even further as the crunch bites and people look to spend cheaper nights in. (Source: Matt Smith, Sky News)

Two Nepalese Americans founded a new search engine


Two Nepalese Americans founded a new search engine that integrates, processes, and provides information in the most user-friendly interface, aims to attract users in a unique way. Washington DC, USA, Jan 28, 2009 Sagoon, (http://www.nepalipatra.net
http://www.sagoon.com//%22/%22) based in Washington DC, has released the beta version of its new search engine for public testing.
The Internet is reaching more and more people every day. Millions of people visit it every second to contribute information or to search for it. Surfing the Internet has become a part of most everyone’s daily routine. There is an increasing demand to provide information on the Web in innovative and user-friendly ways, as well as to provide businesses the opportunity to flourish online in the most cost-effective manner.
Sagoon was founded by two IT professionals Mr. Govinda Giri and Mr. Shiba Dhakal with the purpose of fulfilling these goals The key idea behind the Sagoon technology – "Random Vector Model” – is to promote semantic search over the regular lexical search to provide more meaningful information to users. This is done by analyzing the content of Web data and news documents to find out hidden similarities among them.
The implementation of “semantic analysis” requires a series of algorithms and mathematical calculations. The Sagoon’s results cover a number of resources for variety in the results. The results are obtained from a combination of Sagoon’s index, Yahoo Boss, and some of the larger search companies in the online information industry.
Search results organized by ideas and concepts provide results based on Web page content analysis. Search results also offer organized features such as tabs to clarify subjects, news display groups, and the most relevant queries to explore more topics.
This helps in guiding the users to the desired results with just one mouse click. “We are planning an aggressive growth for the company and its technology so that we can continue providing the best search experience on the Web,” says Govinda Giri, founder and chief of Sagoon Inc. "I have a dream of making Sagoon a world class search engine with different user experiences. This beta marks our first step towards eventually creating a diverse direction in searching the Web.”
Sagoon’s various services like Web search, News Search, Video Search, Directory and Classifieds search are novel approaches towards storing resources and information from all over the world. Sagoon is also in the process of developing other niche products with innovative business ideas and approaches which have not been seen on the market yet.Elixir Web Solutions, a New Delhi based interactive media and Technology Company was selected to develop Sagoon’s technology.
“Our company was chosen to execute this highly ambitious project and our team has lived up to Mr. Giri’s expectations in developing a world class search engine. In fact, the portal is much more than just a search engine and the product also contains a series of sections. In executing this project, we have got a good opportunity to demonstrate our technical expertise and for continued development, there are many more exciting features lined up for Sagoon.
Mr. Giri is a person with great vision and I believe Sagoon has the potential to become a market leader” – said Mohit Sareen, Elixir’s Founder and CEO. Sagoon’s chief developer Manish Kumar says “Our team approaches Web search differently. By leveraging our expertise in search architecture and relevance methods, we’ ve built a more efficient search engine which is richer than display keyword search”. He says, “We are in the process of adding unique features to Sagoon such as semantic
search and natural language processing. This way we will be providing artificial intelligence which can understand what exactly the user is looking for, thus offering them the best quality content which they can get on the Web.”

Earth-Like Planets in Our Galactic Nneighborhood


Earth-like planets with life-sustaining conditions are spinning around stars in our galactic neighbourhood, US astrophysicists say.They just haven\'t been found yet.
"There are something like a few dozen solar-type stars within something like 30 light years of the sun, and I would think that a good number of those -- perhaps half of them have Earth-like planets," Alan Boss told the annual meeting of the American Association for the Advancement of Science (AASS).
"So I think there is a very good chance that we will find some Earth-like planets within 10, 20 or 30 light years of the Sun," the astrophysicist from the Carnegie Institution for Science told his AAAS colleagues meeting here since Thursday.
One light year equals the distance light travels in one year at the speed of 300,000 kilometers per second, or 9.46 trillion kilometers.
Boss is convinced that the Earth-sized planets could be found either by the Kepler space telescope US space agency NASA plans to launch on March 5, or by the French-European telescope-equipped COROT satellite that has been in orbit since 2006.
"I will be absolutely astonished if Kepler or COROT didn\'t find any earth-like planets, because basically we are finding them already," Boss said. (Times of India)

Thursday, February 19, 2009

To my forever loved…






Darling, You are my inspiration,
In the darkness, I seek for ur hand in desperation,
I dread for our separation,
Its putting me through a major operation.

My body was swirled in the sand,
Feeling the sand beads in my hand,
All love started from friends,
Why does this love got to end…

As the sun begins to dry the vapours,
Rain starts to fill the sea to become deeper,
The soil got washed away, the mountains got steeper,
Nature cycles as our love grew stronger.

I dont have riches that fill the seas,
To buy my beauty as you can see,
I hoped that I had a secret key,
To turn your heart always to facing me.

You wrote your name on the snow,
I am writing mine with my shadow,
I wish that, with you I could follow,
Sliently, secretly so that no one knows.

The Moon is glowing for you tonight,
Soon the path will be shown with light,
The aeroplane will soon be taking flight,
My smile and tears are starting to fight.

I must be brave, I must not fear,
Truth is, my love for you is so very clear,
No matter what others say, I dont need to hear,
Can I enter your heart, will you ever let me come near..?

The music dies slowly in the atmosphere,
Come to me and sit just right here,
Listen to my writing and I will read for your ears,
Will you marry me, I will take care of you through your years…

Till death do us part,
I know the truth will break my heart,
Deep down at my throat, the words shall cut,
Tears just flow down when my eyes open and shut….
Darling, I just love you so much…
I tried so hard to forget our love, But I really cannot do it.
Forgive me… for loving you.

- Caroline Moon Lim Huiying
http://www.nepalsingapore.com

Monday, February 16, 2009

What is the fullform of UPS,CPU,DVD,WYSIWYG,DTP?

UPS An uninterruptible power supply (UPS), uninterruptible power source or sometimes called a battery backup is a device which maintains a continuous supply of electric power to connected equipment by supplying power from a separate source when utility power is not available.

A UPS is inserted between the source of power (typically commercial utility power) and the load it is protecting. When a power failure or abnormality occurs, the UPS will effectively switch from utility power to its own power source almost instantaneously.


CPU
A central processing unit (CPU), or sometimes simply processor, is the component in a digital computer that interprets instructions and processes data contained in computer programs.

DVD
DVD (also known as "Digital Versatile Disc" or "Digital Video Disc") is an optical disc storage media format that can be used for data storage, including movies with high video and sound quality. DVDs resemble compact discs as their physical dimensions are the same (120 mm (4.72 inches) or occasionally 80 mm (3.15 inches) in diameter) but they are encoded in a different format and at a much higher density. The official DVD specification is maintained by the DVD Forum.

WYSIWYG (IPA Pronunciation [wɪziwɪg] or [wiziwɪg]), is an acronym for What You See Is What You Get, used in computing to describe a system in which content during editing appears very similar to the final product.[1] It is commonly used for word processors, but has other applications, such as Web (HTML) authoring.


DTP
Desktop publishing (also known as DTP) combines a personal computer and page layout software to create publication documents on a computer for either large scale publishing or small scale local economical multifunction peripheral output and distribution.

All About Monitors

When shopping for a new computer system, we tend to fret over such things as the CPU speed or hard disk size, but what about the one component of your system that is used just as much? Of course we're talking about the monitor. Often referred to as a display screen, a video display terminal (VDT) or visual display unit (VDU), the monitor is the component of your computer system that displays the messages and data being processed and utilized by the computer's CPU.

The two types of monitor technologies available to consumers are available in CRT monitors and LCD monitors. There are big differences between LCD and CRT, and while LCD technology has advanced to the point where its viewing quality is comparable to CRTs, many people today still choose to purchase a CRT monitor. CRTs are bigger and bulkier than an LCD, they consume more power and are prone to screen flicker. LCD monitors, however, are more expensive when compared to CRTs, they introduce the problem of viewing angles, and generally have less accurate color replication.

Each type of monitor, as you can see, has its advantages and disadvantage. In this article we will provide a comparison of CRT and LCD monitors, along with defining some of the many specifications and terminology you should be aware as you decide between an LCD and CRT monitor.


CRT Monitor LCD Monitor
CRT Monitors
Sort for cathode-ray tubes, CRT monitors were the only choice consumers had for monitor technology for many years. Cathode ray tube (CRT) technology has been in use for more than 100 years, and is found in most televisions and computer monitors. A CRT works by moving an electron beam back and forth across the back of the screen. Each time the beam makes a pass across the screen, it lights up phosphor dots on the inside of the glass tube, thereby illuminating the active portions of the screen. By drawing many such lines from the top to the bottom of the screen, it creates an entire screen of images.


LCD/Flat panel Monitors
Short for liquid crystal display, LCD technology can be found in digital watches and computer monitors. LCD displays use two sheets of polarizing material with a liquid crystal solution between them. An electric current passed through the liquid causes the crystals to align so that light cannot pass through them. Each crystal, therefore, is like a shutter, either allowing light to pass through or blocking the light. Color LCD displays use two basic techniques for producing color: Passive matrix is the less expensive of the two technologies. The other technology, called thin film transistor (TFT) or active-matrix, produces color images that are as sharp as traditional CRT displays, but the technology is expensive.


CRT vs. LCD - The Pros and Cons of Each

Resolution & Viewing Quality
Resolution on a CRT is flexible and a newer model will provide you with viewing resolutions of up to 1600 by 1200 and higher, whereas on an LCD the resolution is fixed within each monitor (called a native resolution). The resolution on an LCD can be changed, but if you're running it at a resolution other than its native resolution you will notice a drop in performance or quality.

Both types of monitors (newer models) provide bright and vibrant color display. However, LCDs cannot display the maximum color range that a CRT can. In terms of image sharpness, when an LCD is running at its native resolution the picture quality is perfectly sharp. On a CRT the sharpness of the picture can be blemished by soft edges or a flawed focus.

A CRT monitor can be viewed from almost any angle, but with an LCD this is often a problem. When you use an LCD, your view changes as you move different angles and distances away from the monitor. At some odd angles, you may notice the picture fade, and possibly look as if it will disappear from view.

Refresh Rate
Some users of a CRT may notice a bit of an annoying flicker, which is an inherent trait based on a CRTs physical components. Today's graphics cards, however, can provide a high refresh rate signal to the CRT to get rid of this otherwise annoying problem. LCDs are flicker-free and as such the refresh rate isn't an important issue with LCDs.

Dot Pitch
Dot pitch refers to the space between the pixels that make up the images on your screen, and is measured in millimeters. The less space between pixels, the better the image quality. On either type of monitor, smaller dot pitch is better and you're going to want to look at something in the 0.26 mm dot pitch or smaller range.

Screen (viewable) Size
Most people today tend to look at a 17-inch CRT or bigger monitor. When you purchase a 17-inch CRT monitor, you usually get 16.1 inches or a bit more of actual viewing area, depending on the brand and manufacturer of a specific CRT. The difference between the "monitor size" and the "view area" is due to the large bulky frame of a CRT. If you purchase a 17" LCD monitor, you actually get a full 17" viewable area, or very close to a 17".

Physical Size
There is no denying that an LCD wins in terms of its physical size and the space it needs. CRT monitors are big, bulky and heavy. They are not a good choice if you're working with limited desk space, or need to move the monitor around (for some odd reason) between computers. An LCD on the other hand is small, compact and lightweight. LCDs are thin, take up far less space and are easy to move around. An average 17-inch CRT monitor could be upwards of 40 pounds, while a 17&-inch LCD would weigh in at around 15 pounds.

Price
As an individual one-time purchase an LCD monitor is going to be more expensive. Throughout a lifetime, however, LCDs are cheaper as they are known to have a longer lifespan and also a lower power consumption. The cost of both technologies have come down over the past few years, and LCDs are reaching a point where smaller monitors are within many consumers' price range. You will pay more for a 17" LCD compared to a 17" CRT, but since the CRT's actual viewing size is smaller, it does bring the question of price back into proportion.

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Wednesday, February 11, 2009

Charles Darwin

Charles Robert Darwin FRS (12 February 1809 – 19 April 1882) was an English naturalist[I] who realised and demonstrated that all species of life have evolved over time from common ancestors through the process he called natural selection. The fact that evolution occurs became accepted by the scientific community and much of the general public in his lifetime, while his theory of natural selection came to be widely seen as the primary explanation of the process of evolution in the 1930s,[1] and now forms the basis of modern evolutionary theory. In modified form, Darwin’s scientific discovery is the unifying theory of the life sciences, providing logical explanation for the diversity of life.[2]

At Edinburgh University Darwin neglected medical studies to investigate marine invertebrates, then the University of Cambridge encouraged a passion for natural science.[3] His five-year voyage on HMS Beagle established him as an eminent geologist whose observations and theories supported Charles Lyell’s uniformitarian ideas, and publication of his journal of the voyage made him famous as a popular author. Puzzled by the geographical distribution of wildlife and fossils he collected on the voyage, Darwin investigated the transmutation of species and conceived his theory of natural selection in 1838.[4] Although he discussed his ideas with several naturalists, he needed time for extensive research and his geological work had priority.[5] He was writing up his theory in 1858 when Alfred Russel Wallace sent him an essay which described the same idea, prompting immediate joint publication of both of their theories.[6]

His 1859 book On the Origin of Species established evolutionary descent with modification as the dominant scientific explanation of diversification in nature.[1] He examined human evolution and sexual selection in The Descent of Man, and Selection in Relation to Sex, followed by The Expression of the Emotions in Man and Animals. His research on plants was published in a series of books, and in his final book, he examined earthworms and their effect on soil.[7]

In recognition of Darwin’s pre-eminence, he was one of only five 19th-century UK non-royal personages to be honoured by a state funeral,[8] and was buried in Westminster Abbey, close to John Herschel and Isaac Newton.[9]

Saturday, February 7, 2009

ह्याप्पी बर्थ डे फेसबुक

काठमाडौं, माघ २३ - बुधबार तपाईंले कसैलाई जन्मदिनको शुभकामना दिन भुल्नुभयो ? भुल्नुभयो भने पनि आश्चर्य मानिहाल्नु पर्दैन । किनभने तपाईंजस्तै फेसबुकका अधिकांश प्रयोगकर्ताले यसको पाँचौं जन्म दिन भुसुक्कै भुले । इन्टरनेटबाट साथी बनाउने, पुराना साथीभाइसँगको सम्पर्क अद्यावधिक गर्ने र छुट्टिएकासँग भेट्ने थलोका रूपमा लोकप्रिय फेसबुक पाँच वर्षअघि हावर्डमा पढ्ने साथीभाइसँग साइनो राखिराख्न मार्क जुकरबर्गले खोलेका थिए । तर उक्त सामाजिक सञ्जालमा अहिले विश्वभरिका १५ करोड सदस्य भइसकेका छन् ।



बीबीसीकी प्रविधि संवाददाता म्यागी सिल्स अनलाइन मित्रताका लागि यो विश्व नेता भएको बताएकी छन् । २४ वर्षीय संस्थापक जुकरबर्गले फेसबुकमै पोस्ट गरेको सन्देशमा पछिल्लो समय इन्टरनेट प्रयोगकर्ताको बानी फेरिँदै गएको बताउँदै आफ्नो परिचय लुकाउन चाहने मान्छेसमेत फेसबुकमा खुल्ने गरेको बताएका छन् । त्यसो त फेसबुकमाथि मित्रता बेच्न खोजेको आरोप नलागेको होइन । हुन पनि फेसबुक पेजमा सदस्यले दिने विवरणमा आधारित विज्ञापनको ओइरो नै लाग्छ । कतिपयले यसलाई इन्टरनेटमा लत बसाउने अर्को माध्यमका रूपमा पनि लिन्छन् ।



तर यसले निजी सूचना गोप्य राख्न चाहने प्रयोगकर्तालाई पनि उनीहरूको निजत्वको रक्षा गर्दै च्याट, फोटो अपलोड, ब्लगजस्ता सुविधा दिएकाले लोकप्रिय भएको हो । कुल प्रयोगकर्तामध्ये १ करोड ५० लाखले दैनिक आफ्नो अवस्था जानकारी (स्टाट्स अपडेट) गर्छन् । तपाईंले गर्नुभएको छैन भने अहिल्यै भनिहाल्नोस्- ह्यापी बर्थ डे फेसबुक ।
http://www.kantipuronline.com/nepali

Thursday, February 5, 2009

CSC 100 – Numbering Systems Supplementary Notes

CSC 100 – Numbering Systems Supplementary Notes
In this document I hope to illustrate how different number systems are used, and how they differ from
the decimal system we use on a day-to-day basis.
Digits
What is a digit? You might answer the question with the answer “a digit is just a number”, but strictly
speaking it would be more accurate to say that a number is made up of a sequence of digits. A more
accurate answer to this question would be to say “a digit is a symbol that is used to represent numbers,
and numbers represent quantities of things”. When I say “I have 13 eggs”, the number 13 represents a
quantity of things (in this case eggs), and it is made up of the two digits 1 and 3.
For example, in the decimal system we use on a daily basis we have ten unique digits (or symbols) to
represent numbers. Those digits are of course 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9. By combining these digits
in various ways we can express any quantity (or number) we wish. Since there are 10 digits in the
decimal system, it is said to be a base ten numbering system. However, there is absolutely no reason
why we couldn't restrict ourselves to only 2 digits to represent numbers. Or put another way, we could
represent any number in the base ten numbering system as base two numbers. As it turns out, this is
exactly the system a digital computer uses, thus it is of interest to us.
What you should know by this point:
● The base ten numbering system is a system which uses exactly ten digits to represent numbers.
● The base two (or binary) numbering system is a system which uses two digits to represent
numbers.
● Or more generally/formally: a base N system is a system which has exactly N unique digits or
symbols to represent numbers.
Number Systems
Think back to early grade school when you first started learning about numbers. At that time (you
might not remember this anymore) you learned that any number in the decimal (or base ten) system can
be expressed as a series of powers of ten. This is due to the fact that there are ten digits in the system.
So for example, the number 7623 (in decimal) can be written as:
7623=7000600203
=7×10006×1002×103×1
=7×1036×1022×1013×100
Of course we could go the opposite way, given a quantity written as a sequence of powers of ten, we
could write the number:
3×1024×1016×100
=3×1004×106×1
=300406
=346
Note the pattern: each digit in the number is a subsequent power of ten.
Again though, note that the choice of base 10 is completely arbitrary1, we could have just as easily
expressed the same quantity (three hundred and forty-six) in a base 2 system, as seen below.
346=256641682
=2826242321
=1×281×261×241×231×21
=1×280×271×260×251×241×230×221×210×20
=101011010base 2
The only difference here is that we have powers of 2 instead of powers of 10. And again, we could
have gone the opposite way, given a binary number get the decimal equivalent. Say you were given the
base 2 number 11010, how would you get the decimal (or base 10) equivalent? Again note the pattern:
each digit in a number represents a digit to multiply by a power of the base of the system, like so:
11010base 2=1×241×230×221×210×20
=1682
=26 base10
What you should know by this point:
● How any number in the base ten system can be expressed as a sequence of products where you
have a decimal digit multiplied by a power of 10
● How any number in the base two system can be expressed as a sequence of products where you
have a binary digit (0 or 1) multiplied by a power of 2
● How numbers in both systems are completely equivalent (that is, any decimal number can be
written as a binary one, and vice-versa), and how to convert from one system to the other.
Binary Arithmetic
How do we do arithmetic in binary then? Say for example I had 1010 eggs and you had 1100 eggs and
we wanted to know how many eggs we had between us, how would we do that? Well, just like the
decimal system, addition in binary works the same way. First lets look at an example in decimal:
9
+ 1
= 10
1 Nobody seems to know for sure, but it is widely assumed that the reason we use the base 10 system in our daily lives is
because we have exactly 10 fingers, and we first learn to count by counting fingers.
What happened here: when adding the 1 to 9, we exceeded the range of digits in the base ten system,
thus we had to carry a 1 to the second column. Binary addition works the same way, but this point of
“carrying” occurs much sooner as we only have two digits to work with (the following is in base two):
1
+ 0
= 1
1
+ 1
= 10
Note that in the second example we had to carry the 1 to the second column.
What you should know by this point:
● How to add two binary numbers together
The Hexadecimal Base 16 System (or “time to really bend your mind”)
What if we decided to do a base 16 system? That is, a numbering system which has sixteen unique
digits for representing numbers. This is completely possible, however a problem arises: in the English
language we typically only have ten symbols used as digits, but we need sixteen of them. The way this
problem is solved is by using the letters A, B, C, D, E, and F as digits. So for example, the following
table illustrates this:
Quantity Decimal (base ten) Binary (base two) Hex (base sixteen)
Zero 0 0 0
One 1 1 1
Two 2 10 2
Three 3 11 3
Four 4 100 4
Five 5 101 5
Six 6 110 6
Seven 7 111 7
Eight 8 1000 8
Nine 9 1001 9
Ten 10 1010 A
Eleven 11 1011 B
Twelve 12 1100 C
Thirteen 13 1101 D
Fourteen 14 1110 E
Fifteen 15 1111 F
Sixteen 16 10000 10
Note that the last row shows how “carrying” works the same way in hexadecimal: put a 0 in the
rightmost column, and carry the 1. So for example the hexadecimal number A3F is the same as:
A3F base16=A×1623×161F×160
=A×2563×16F×1
=10×2563×1615×1
=25604815=2623 base10
A Trick For Working With Hexadecimal Numbers
Lets say we had the hex number 3D4 and we wanted to see what it was as a binary number. One (long)
way of doing this would be to convert the hex number to decimal, then the decimal number to binary.
3D4=3×162D×1614×160
=3×25613×164
=7682084=980 base10
980base 10=51225612864164
=1×291×281×271×260×251×240×231×220×210×20
=1111010100base 2
However, there is an easier way. Note that if you take each hex digit, and convert it to binary using the
table shown earlier you get the following:
3base16=0011base 2
Dbase 16=1101base 2
4 base16=0100 base 2
Now take those 4 bit patterns and put them side by side and you get 001111010100 which is exactly
what we got doing the long method. The reason this works is because 16 is itself a power of two, you
can just convert each hex digit to binary and write out the pattern. The same works in reverse, say you
had the binary number 01011110 and you wanted to convert this to hexadecimal, you could just break
the binary number into groups of 4 bits, and then look up those 4-bit patterns in the table above like so:
01011110 breaks into the two patterns: 0101 and 1110 and:
0101base 2=5base 16
1110base 2=Ebase 16
So therefore:
01011110base 2=5 Ebase16
Hexadecimal numbers aren't used directly by computers (again everything inside a computer boils
down to bits or binary digits), but there are many computer applications that make use of hexadecimal
numbers (for example, colour codes in HTML web pages are often specified using hexadecimal
numbers – something you will be seeing in lab #3).
What you should know by this point:
● How base 16 numbers work, and how to convert them to binary and/or decimal
Exercises
1. Convert the following binary numbers to decimal:
a) 1001
b) 11101
c) 10100
d) 0
e) 1
f) 01001001110 (okay admittedly this one's artificially long)
2. Convert the following decimal numbers to binary:
a) 42
b) 176
3. What is the hexadecimal number “FF” expressed as a binary number? A decimal one?
4. Complete the table on the following page (this is the same table seen earlier in this document, but
with some entries removed). Note: a good practice exercise (read: exam prep) would be to create
this entire table from scratch, as if you can then it means that you can count in each of the three
number systems.
Quantity Decimal (base ten) Binary (base two) Hex (base sixteen)
Zero 0 0 0
One 1 1 1
Two 2
Three 3 11 3
Four 4
Five 5
6
Seven 7 111
Eight 1000 8
Nine 1001 9
1010
Eleven 1011 B
Twelve 12
Thirteen 13
Fourteen 14 1110 E
Fifteen 15 1111
Sixteen 16 10000

octal number system

A numbering system that uses eight digits. It is used as a shorthand method for representing binary characters that use six-bits. Each three bits (half a character) is converted into a single octal digit. Okta is Greek for 8.


Decimal Binary Octal
0 000 0
1 001 1
2 010 2
3 011 3
4 100 4
5 101 5
6 110 6
7 111 7
The octal numeral system, or oct for short, is the base-8 number system, and uses the digits 0 to 7. Numerals can be made from binary numerals by grouping consecutive digits into groups of three (starting from the right). For example, the binary representation for decimal 74 is 1001010, which groups into 001 001 010 — so the octal representation is 112.

In decimal systems each decimal place is a base of 10. For example:


In octal numerals each place is a power with base 8. For example:


By performing the calculation above in the familiar decimal system we see why 112 in octal is equal to 64+8+2 = 74 in decimal.

Octal is sometimes used in computing instead of hexadecimal.

binary number system

A method of representing numbers in which only the digits 0 and 1 are used. Successive units are powers of 2. Also called binary system.

binary system, numeration system based on powers of 2, in contrast to the familiar decimal system, which is based on powers of 10. In the binary system, only the digits 0 and 1 are used. Thus, the first ten numbers in binary notation, corresponding to the numbers 0,1,2,3,4,5,6,7,8, and 9 in decimal notation, are 0,1,10,11,100,101,110,111,1000, and 1001. Since each position indicates a specific power of 2, just as the number 342 means (3 × 102) + (4 × 101) + (2 × 100), the decimal equivalent of a binary number can be calculated by adding together each digit multiplied by its power of 2; for example, the binary number 1011010 corresponds to (1 × 26) + (0 × 25) + (1 × 24) + (1 × 23) + (0 × 22) + (1 × 21) + (0 × 20) = 64 + 0 + 16 + 8 + 0 + 2 + 0 = 90 in the decimal system. Binary numbers are sometimes written with a subscript “b” to distinguish them from decimal numbers having the same digits. As with the decimal system, fractions can be represented by digits to the right of the binary point (analogous to the decimal point). A binary number is generally much longer than the decimal equivalent; e.g., the number above, 1011010b, contains seven digits while its decimal counterpart, 90, contains only two. This is a disadvantage for most ordinary applications but is offset by the greater simplicity of the binary system in computer applications. Since only two digits are used, any binary digit, or bit, can be transmitted and recorded electronically simply by the presence or absence of an electrical pulse or current. The great speed of such devices more than compensates for the fact that a given number may contain a large number of digits.

decimal system

A number system based on units of 10.
A system of measurement in which all derived units are multiples of 10 of the fundamental units

decimal system [Lat.,=of tenths], numeration system based on powers of 10. A number is written as a row of digits, with each position in the row corresponding to a certain power of 10. A decimal point in the row divides it into those powers of 10 equal to or greater than 0 and those less than 0, i.e., negative powers of 10. Positions farther to the left of the decimal point correspond to increasing positive powers of 10 and those farther to the right to increasing negative powers, i.e., to division by higher positive powers of 10. For example, 4,309=(4×103)+(3x102)+(0×101)+(9×100)=4,000+300+0+9, and 4.309=(4×100)+(3×10−1)+(0×10−2)+(9×10−3)=4+3/10+0/100+9/1000. It is believed that the decimal system is based on 10 because humans have 10 fingers and so became used to counting by 10s early in the course of civilization. The decimal system was introduced into Europe c.1300. It greatly simplified arithmetic and was a much-needed improvement over the Roman numerals, which did not use a positional system. A number written in the decimal system is called a decimal, although sometimes this term is used to refer only to a proper fraction written in this system and not to a mixed number. Decimals are added and subtracted in the same way as are integers (whole numbers) except that when these operations are written in columnar form the decimal points in the column entries and in the answer must all be placed one under another. In multiplying two decimals the operation is the same as for integers except that the number of decimal places in the product, i.e., digits to the right of the decimal point, is equal to the sum of the decimal places in the factors; e.g., the factor 7.24 to two decimal places and the factor 6.3 to one decimal place have the product 45.612 to three decimal places. In division, e.g., 4.32|12.8 where there is a decimal point in the divisor (4.32), the point is shifted to the extreme right (i.e., to 432.) and the decimal point in the dividend (12.8) is shifted the same number of places to the right (to 1280), with one or more zeros added before the decimal to make this possible. The decimal point in the quotient is then placed above that in the dividend, i.e., 432|1280.0 zeros are added to the right of the decimal point in the dividend as needed, and the division proceeds the same as for integers. The decimal system is widely used in various systems employing numbers. The metric system of weights and measures, used in most of the world, is based on the decimal system, as are most systems of national currency.

Practical Guide to Binary, Decimal and Hexadecimal Numbers

DISCLAIMER: This guide on numbers was written to support a series of other documents about various Internet protocols. It is not meant to be the ultimate complete source of everything there is to know; all I want to do is refresh or introduce the concepts used in other documents.

The Decimal System.
You are undoubtedly familiar with the decimal numbering system, which is why we will start with it. After all, starting with something you already know will make it easy o introduce the concepts we will use in the other numbering systems.

The Decimal system is what you use everyday when you count/ Its name is derived from the Latin word Decem, which means ten. This makes sense since the system uses ten digits: 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9. These digits are what we call the symbols of the decimal system.

Since we have ten symbols, we can count from 0 to 9. Note that 0, even though it often means 'nothing', is a symbol that counts! After all, you need a numeric way to say 'nothing'. When you want to count past what your simple symbols will allow, you combine multiple digits. The table below shows this concept, which is demonstrated by adding one for every step:

0 1 2 3 4 5 6 7 8 9
10 11 12 13 14 15 16 17 18 19
20 21 22 23 24 25 26 27 28 29

The table has 10 numbers across, which is the same number of symbols as the decimal system. As you look at row 2, you notice that we added symbol 1 to the 0, making 10. In row 3, the one is replaced by a 2, giving 20. The further you go down the table, the higher the numbers get. You could say that the first row of the table really has a leading 0, after all the 'value' of 01 is the same as the value of one. All 2-digit decimal numbers can be put in a somewhat larger table much like the one above, which looks like this:

Least Significant Digit

0 1 2 3 4 5 6 7 8 9
Most
Significant

Digit
0 00 01 02 03 04 05 06 07 08 09
1 10 11 12 13 14 15 16 17 18 19
2 20 21 22 23 24 25 26 27 28 29
3 30 31 32 33 34 35 36 37 38 39
4 40 41 42 43 44 45 46 47 48 49
5 50 51 52 53 54 55 56 57 58 59
6 60 61 62 63 64 65 66 67 68 69
7 70 71 72 73 74 75 76 77 78 79
8 80 81 82 83 84 85 86 87 88 89
9 90 91 92 93 94 95 96 97 98 99

This shows the concept of the Least Significant Digit or the LSD, which is the digit on the right. As you can see, it the digit that increases every time we increase the number. When we run out of LSD's, we increase the digit to the left of it. In this example, it is the Most Significant Digit or the MSD. When we run out of MSD's, we add another digit to the left, again by increasing the imaginary 0 there.

For example, after 98, we increase the LSD to get 99, which is the same as 099. When we add one, the LSD rolls to 0, so we increase the next digit over to the left (The current MSD), which now becomes 0, which means we roll the next digit over (The 0), which gives us 100. Note that the MSD is now the 1.

As a general rule, the significance of the digits becomes greater as we move to the left, towards the MSD. This is why when we count the digits in a number, we always count them from the Right hand side (LSD) to the Left Hand Side (MSD). In the decimal number 346981, we say that 1, the LSD, is digit number 0. The 9 is digit number 2, and the three is digit number 5. No matter what system, decimal, binary or hexadecimal, we always count digits from right to left, LSD will always be on the right, and we will always express the digit number in decimal.

Just like we assume in normal life that things are done in Decimal, we will do everything in Decimal as well. All the math that is to follow is performed in decimal, unless specifically otherwise mentioned. Since decimal is the normal numeric system, there is no special notation used to identify decimal numbers.

Although it is valid to think of decimal numbers as having a large number of 0's to the left of the MSD, and we will at times write these 0's down, you must be careful when entering numbers in a computer. Some programs will interpret a leading zero in front of a number to mean "This is not decimal". You have been warned! Also, as we all know, negative numbers exist in real life. In our explanation, we do not need them, and therefor we are hereby setting the rule that negative numbers will not be used; we will only use the number 0 and up. To make matters even simpler, we will only allow whole numbers. Even though there are fractions and decimal numbers in real life, we also do not need them. So what we are left with are all whole numbers 0 and up. Mathematicians call these Natural Numbers; computer scientists call them unsigned integers. Remembering that you should only see Natural Numbers (whole numbers 0 and up) can help you find mistakes.

Decimal Math
Now that we have looked at the Decimal Number System, let's take a quick look at traditional, decimal math. The six operations we are concerned with are addition, subtraction, multiplication, integer division, modulo and exponents. We will discuss each shortly:

Addition: The process of adding two numbers. This is done by simply increasing one number with the other: 2+3=5, because if you count three steps up from the digit two you get to the digit five. 7+5=12, because when when you count five steps up from seven you get 12.

Subtraction: The process of subtracting one number from another. This is done by simply decreasing one number by the number of steps indicated by another: 5-3=2, because if you count three steps down from 5 you get two. 12-5=7 because when you count five steps down from twelve, you get to 7.

So, Subtraction is in essence the exact reverse operation of addition. The only thing that is different is the direction in which the counting happens.

Multiplication: The result of the process of repeatedly adding numbers. This is done by repeated addition of a number to itself: 2*3=6 because 2+2+2=6. 8*6=48 because 8+8+8+8+8+8=48. Obviously, 5*0=0, because if you add no fives, you get nothing, and 5*1=5, because one five is simply 5.

Integer Division: The inverse process of Multiplication. In principle, this is done by repeated subtraction of a number from another number: 6/2=3, because 6-2-2-2=0, you subtract two three times to get to 0, 48/8=6 because 48-8-8-8-8-8-8=0. Note that division does not always 'work' this way: 20/8 does not fit the mold, because 20-8-8=4, and therefore we would need a 'part of 8'. We are only interested in whole number, so in cases like this we will say that 20/8 = 2, with a remainder of 4. This remainder is what is called the Modulo. Obviously, division by 20/1=20 because you only need one 20 to make 20, and the modulo will always be 0. Division by 0 is not possible; after all no matter how often zero is subtracted, the number will never decline. Note that this is a special case where Integer Division is not the reverse of multiplication. Note that Division By Zero Is Impossible And Has No Answer, impossible means the answer is not 0 or infinitely large, as is often wrongly thought. Since you have to divide to calculate the modulo, anything modulo 0 is also an invalid operation. Note especially that 0 may be divided by anything; 0/anything is always zero. The modulo will always be zero as well.

Notice that the processes of Multiplication is no more than a mathematical shorthand for the repetition of the process of Addition.

Exponents: The result of the process of repeated multiplication of a number by itself. 2^3=8 because 2*2*2=8 because 2*(2+2)=8 because (2+2)+(2+2)=8. 3^4=81 because 3*3*3*3=81 because 3*3*(3+3+3)=81 because 3*((3+3+3)+(3+3+3)+(3+3+3))=81 because ((3+3+3)+(3+3+3)+(3+3+3))+((3+3+3)+(3+3+3)+(3+3+3))+((3+3+3)+(3+3+3)+(3+3+3))=81. A special case is the exponent 0. By definition, any number^0=1. This is an exception to the rules listed previously, the reason why this is important will become clear later on.

Just like Multiplication is Math Shorthand for the result of repeated Addition of a number to itself, Exponents are shorthand for the result of repeated Multiplication of a number by itself.

Here again are the symbols we will use to represent these mathematical operations:

Operation Symbol
Addition +
Subtraction -
Multiplication *
Division /
Modulo %
Exponent ^

Note that these symbols are considered 'standard', they are what many modern programming languages (Such as C++ and Java) and Application Software (Such as Spreadsheets) use. When some of these operators are combined with numbers, we get an expression. Expressions are evaluated in a certain order; all of the exponents are computed first, followed by the multiplications, divisions and modulos, followed by the additions and subtractions. 4+2*3=10 because 2*3=6 and 4+6=10. Also, 4+3*2^2=16 because 2^2=4 and 3*4=12 and 4+12=16. 2^2*3+4=16 as well, for the same reason.

If on the other hand you wanted to first add 4 and three, then multiply that by 2, and then calculate the square, you have to explicitly describe that process by using parenthesis. Anything inside parenthesis is looked upon as a separate expression, which is evaluated first. For our example, you would have to write: ((4+3)*2)^2, which will be evaluated as 4+3=7 and 7*2=14 and 14^2=196.

There are numerous other Math operations, and some of the ones discussed here would not be so simple to explain had we not set the rule that we will only use Unsigned Integers / Natural Numbers. Whatever you do, keep in mind that this is not the complete guide to everything there is to know about math.

A Mathematical look at Decimal Numbers.
Now that we have some math in our hands, let's look at Decimal numbers again. Take the number 7 for example. What can we say about it? It has only one digit (7), which is both the Most Significant Digit and the Least Significant Digit. The digit is in Position 0. The value it expresses is 7, and it is a decimal number.

A mathematical way of describing 7 would be to say that it represents the number of ones in the decimal world. 7 simply means seven ones, or 7*1.

Looking at the number 36, we can do the same thing: It has 2 digits (3 and 6), 3 is the most significant digit, 6 is the least significant digit. The LSD is in position 0, the MSD is in position 1. The value it represents is 36, and it is a decimal number.

A mathematical way of describing 36 would be to say that it it represents three tens, and six ones in the decimal world, or 3*10 + 6*1. Three teens and six ones make thirty-six.

1369 works the same: 4 digits, 1 is MSD, 9 is LSD, MSD in position 3, LSD in position 0, value is 1369 in Decimal. Or, mathematically: one thousand, three hundreds, 6 tens and 9 ones in the decimal world, or 1*1000 + 3*100 + 6*10 + 9*1.

If you take a look at the values (1000, 100, 10, 1) by which we multiply the digits (1, 3, 6, 9) and the relationship to the digit positions (3, 2, 1, 0), and combine this with the knowledge that this the decimal number set, you could come up with the following math to describe the above number in a different way: 1*10^3 + 3*10^2 + 6*10^1 + 9*10^0.

Similarly, 36 can be described as 3*10^1 + 6*10^0, and 7 as 7*10^0. Before you move on, it is important that you understand the math here; without it you will get lost when we die in to the hexadecimal and binary number set.

Hexadecimal Numbers.
In principal, Hexadecimal numbers work in the exact same way as decimal numbers do. Nearly all the same rules apply. The main difference is that there are more symbols. In the case of Hexadecem, Latin for 16, there are 16. The first ten are old faithful 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9. The six new ones are A, B, C, D, E, F. Just like we made a little counting table for Decimal, we can make one for Hexadecimal as well:

0 1 2 3 4 5 6 7 8 9 A B C D E F
10 11 12 13 14 15 16 17 18 19 1A 1B 1C 1D 1E 1F
20 21 22 23 24 25 26 27 28 29 2A 2B 2C 2D 2E 2F

Apart from the difference in the symbols and the different number of them, the Math rules in Hexadecimal, which we will from now on simply call Hex, are the same as the rules in Decimal.In Hexadecimal math, 4+1=5 and 6+3=9 and 9+3=C. As in Decimal math, you add an MSD to the left in Hex when you run out of Symbols, example in Hex: C+5=11 and Hex 11+3C=4D. Although this sounds simple and logical, our brain has trouble with it since we are trained in decimal! A calculator can be handy in cases like this.

The rule for Decimal numbers holds true for Hex numbers for a far as the mathematical representation of the digits that make up a number. In Hex math, the following is true:

D1C5 = D*10^3 + 1*10^2 + C*10^1 + 5*10^0

The complete table for all 2-digit Hex numbers is obviously larger then the one for Decimal, since we have more symbols, there are more possible combinations. Given 10 symbols in Decimal, that table had 100 elements (10 rows by 10 columns). The hex table will thus have 256 elements (16 rows by 16 columns):

Least Significant Digit
0 1 2 3 4 5 6 7 8 9 A B C D E F
0 0 1 2 3 4 5 6 7 8 9 A B C D E F
1 10 11 12 13 14 15 16 17 18 19 1A 1B 1C 1D 1E 1F
2 20 21 22 23 24 25 26 27 28 29 2A 2B 2C 2D 2E 2F
3 30 31 32 33 34 35 36 37 38 39 3A 3B 3C 3D 3E 3F
4 40 41 42 43 44 45 46 47 48 49 4A 4B 4C 4D 4E 4F
5 50 51 52 53 54 55 56 57 58 59 5A 5B 5C 5D 5E 5F
6 60 61 62 63 64 65 66 67 68 69 6A 6B 6C 6D 6E 6F
7 70 71 72 73 74 75 76 77 78 79 7A 7B 7C 7D 7E 7F
8 80 81 82 83 84 85 86 87 88 89 8A 8B 8C 8D 8E 8F
9 90 91 92 93 94 95 96 97 98 99 9A 9B 9C 9D 9E 9F
A A0 A1 A2 A3 A4 A5 A6 A7 A8 A9 AA AB AC AD AE AF
B B0 B1 B2 B3 B4 B5 B6 B7 B8 B9 BA BB BC BD BE BF
C C0 C1 C2 C3 C4 C5 C6 C7 C8 C9 CA CB CC CD CE CF
D D0 D1 D2 D3 D4 D5 D6 D7 D8 D9 DA DB DC DD DE DF
E E0 E1 E2 E3 E4 E5 E6 E7 E8 E9 EA EB EC ED EE EF
F F0 F1 F2 F3 F4 F5 F6 F7 F8 F9 FA FB FC FD FE FF

From now on, we will identify hexadecimal numbers in either of two ways: By putting an H behind them (Such as 12H) or by putting 0x in front (Such as 0x12, standard C++ notation). The Decimal Math Functions work the same on Hexadecimal Numbers. Because the symbol set is different and larger, you will however get different results most of the time. For example: 10+10=20 and 10H+10H=20H, but 50+50=100 and 50H+50H=A0H!

Binary Numbers
As with Hexadecimal numbers, Binary numbers are just a different set of symbols, but all the same math applies. Bi is Latin for two; the binary number set only has two symbols, 0 and 1. The counting table for Binary is very simple indeed:

0 1
10 11
100 101

As you probably had expected, the Math works the same, although the numbers get really big due to the limited symbol set. In Binary math: 1+1=10 and 110+101=1011. The Mathematical Representations are also still the same. Again in Binary:

10 = 1*10^1+0*10^0

We will append a B to the end of Binary numbers from now on, as in 1011B and 100B. All standard Math functions work in Binary. Binary Digits are sometimes called Bits. Numbers consisting of four bits are known as nibbles, and numbers of 8 bits are known as bytes.

Binary and Decimal and Hex numbers.
So why do we need all of this? A computer is a Binary machine deep inside. It knows only ones and zeroes. It uses the Binary System to do everything it does. When your computer shows you Decimal numbers, they are merely a translation of the Binary representation of those numbers inside the machine. Bits and Bytes in Binary form are obviously long and cumbersome, you would not want to work with them on a daily basis.

Since the Byte is the unit of information that our computers work with (A group of 8 bits), it was convenient to find a way to express bytes that was still sort of meaningful to Humans, and easy to work with for a computer. This is where hexadecimal came in to play: One Hex digit can be expressed in four Bits, 8 bits, or two nibbles, or one byte can thus be expressed by two hex digits. The table below will let you convert values easily between the various numbering systems:

Binary Hex Decimal
0 0 0
1 1 1
10 2 2
11 3 3
100 4 4
101 5 5
110 6 6
111 7 7
1000 8 8
1001 9 9
1010 A 10
1011 B 11
1100 C 12
1101 D 13
1110 E 14
1111 F 15

As said before, a Byte, the natural unit of information for a computer, is 8 bits wide. Therefore, the largest number a computer can easily handle will be 11111111B. It is fairly easy to convert this number to a Decimal number, after all we know it means in Binary:

11111111=1*10^111+1*10^110+1*10^101+1*10^100+1*10^11+1*10^10+1^10^1+1*10^0

All we have to do to convert the numbers in the right-hand side mathematical expression to Decimal, according to the table listed above:

1*2^7+1*2^6+1*2^5+1*2^4+1*2^3+1*2^2+1*2^1+1*2^0=
128+64+32+16+8+4+2+1=255

That is one of the magic numbers you are probably familiar with: 255 is the largest Decimal number a computer can store in one byte. The same holds true for Hexa-decimal:

1*2^7+1*2^6+1*2^5+1*2^4+1*2^3+1*2^2+1*2^1+1*2^0=
80+40+20+10+8+4+2+1=FF

With the little table above, it would have been simple to just split the byte in two nibbles, and then to look up the Hex digit for each nibble; 1111B = FH, so 1111 1111B = FFH. You will find that little table works the other way around too: E7H = 1110 0111B because EH = 1110B and 7H = 0111B. For conversions to and from Decimal, you still have to do the Math though. Or, you can reference the more complete table below.

What you should know now...
You should now be able to look at numbers in either one of the three systems, Hexadecimal, Binary or Decimal, and understand how to convert them to each other. The easiest way to do so is use of the table above. This will matter later when the details of the IP networking protocol are discussed in great detail. If you do not get the Math yet, read this again in a day or two. Once you grasp the concept, it is not hard. Although most of the math will actually be done in the examples, you will gain better understanding if you do not just assume what is said, but actually understand what is happening and why.

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