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Potrzebie

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Potrzebie ( / p ɒ t r ə ˈ z iː b i / ; Polish pronunciation: [pɔtˈʂɛbʲɛ] , the dative / locative case form of the noun potrzeba , "need") is a Polish word popularized by its non sequitur use as a running gag in the early issues of Mad not long after the comic book began in 1952.

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74-475: Mad editor Harvey Kurtzman spotted the word printed in the Polish language section of a multi-languaged "Instructions for Use" sheet accompanying a bottle of aspirin . Kurtzman, who was fascinated with words he found unusual, decided it would make an appropriate but meaningless background gag. After cutting the word out of the instruction sheet, he made copies and used rubber cement to paste "Potrzebie" randomly into

148-692: A commissioning editor in a publishing house. Finding marketable ideas and presenting them to appropriate authors are the responsibilities of a sponsoring editor. Copy editors correct spelling , grammar and align writings to house style . Changes to the publishing industry since the 1980s have resulted in nearly all copy editing of book manuscripts being outsourced to freelance copy editors. At newspapers and wire services , press or copy editors write headlines and work on more substantive issues, such as ensuring accuracy, fairness, and taste. In some positions, they design pages and select news stories for inclusion. At British and Australian newspapers,

222-541: A Sig-Fig Calculator mode in which the calculator will evaluate the count of significant digits of entered numbers and display it in square brackets behind the corresponding number. The results of calculations will be adjusted to only show the significant digits as well. For the HP 20b / 30b -based community-developed WP 34S (2011) and WP 31S (2014) calculators significant figures display modes SIG + n and SIG0 + n (with zero padding) are available as

296-423: A normalized number (i.e., a × 10 with 1 ≤ a < 10 and b as an integer), is rounded such that its decimal part (called mantissa ) has as many significant figures as the significant figures in the normalized number. When taking the antilogarithm of a normalized number, the result is rounded to have as many significant figures as the significant figures in the decimal part of the number to be antiloged. If

370-460: A specific gravity of 3.1416 and a specific heat of .31416"), and time in seven named units (decimal powers of the average Earth rotation, equal to 1 " clarke "). The system also features such units as whatmeworry , cowznofski , vreeble , hoo and hah . According to the "Date" system in Knuth's article, which substitutes a 10-clarke " mingo " for a month and a 100-clarke " cowznofski ", for

444-480: A transcendental function f ( x ) {\displaystyle f(x)} (e.g., the exponential function , the logarithm , and the trigonometric functions ) is differentiable at its domain element 'x', then its number of significant figures (denoted as "significant figures of f ( x ) {\displaystyle f(x)} ") is approximately related with the number of significant figures in x (denoted as "significant figures of x ") by

518-433: A city might only be known to the nearest thousand and be stated as 52,000, while the population of a country might only be known to the nearest million and be stated as 52,000,000. The former might be in error by hundreds, and the latter might be in error by hundreds of thousands, but both have two significant figures (5 and 2). This reflects the fact that the significance of the error is the same in both cases, relative to

592-407: A decimal (e.g., 1.0) is significant, and care should be used when appending such a decimal of zero. Thus, in the case of 1.0, there are two significant figures, whereas 1 (without a decimal) has one significant figure. Among a number's significant digits, the most significant digit is the one with the greatest exponent value (the leftmost significant digit/figure), while the least significant digit

666-536: A length measurement yields 114.8 mm, using a ruler with the smallest interval between marks at 1 mm, the first three digits (1, 1, and 4, representing 114 mm) are certain and constitute significant figures. Further, digits that are uncertain yet meaningful are also included in the significant figures. In this example, the last digit (8, contributing 0.8 mm) is likewise considered significant despite its uncertainty. Therefore, this measurement contains four significant figures. Another example involves

740-446: A normal good quality ruler, it should be possible to estimate tenths between the nearest two marks to achieve an extra decimal place of accuracy. Failing to do this adds the error in reading the ruler to any error in the calibration of the ruler. When estimating the proportion of individuals carrying some particular characteristic in a population, from a random sample of that population, the number of significant figures should not exceed

814-410: A number not containing a decimal point can be ambiguous. For example, it may not always be clear if the number 1300 is precise to the nearest unit (just happens coincidentally to be an exact multiple of a hundred) or if it is only shown to the nearest hundreds due to rounding or uncertainty. Many conventions exist to address this issue. However, these are not universally used and would only be effective if

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888-421: A number requires knowing which digits are meaningful, which requires knowing the resolution with which the number is measured, obtained, or processed. For example, if the measurable smallest mass is 0.001 g, then in a measurement given as 0.00234 g the "4" is not useful and should be discarded, while the "3" is useful and should often be retained. The significance of trailing zeros in

962-421: A number written in positional notation that carry both reliability and necessity in conveying a particular quantity. When presenting the outcome of a measurement (such as length, pressure, volume, or mass), if the number of digits exceeds what the measurement instrument can resolve, only the number of digits within the resolution 's capability are dependable and therefore considered significant. For instance, if

1036-506: A panel as the title of an abstract painting seen in the background. In the same issue the word appears as POTS-REBIE, emblazoned on a cauldron in which Robinson Crusoe is roasting a frankfurter. This piece reappeared in one of the earliest Mad paperbacks, Bedside Mad It was illustrated as a rebus in "Puzzle Pages!" in Mad #19 (January 1955). These stories, like others in Mad comics, were written by Harvey Kurtzman. Frequent repetition gave it

1110-428: A partial table of the "Potrzebie System of Weights and Measures ", developed by 19-year-old Donald E. Knuth , later a famed computer scientist . According to Knuth, the basis of this new revolutionary system is the potrzebie, which equals the thickness of Mad issue 26, or 2.263348 4 517438173216473 mm, although the eighth digit was mistakenly dropped and the thickness appeared as 2.263348517438173216473 mm in

1184-406: A person or an entity to convey a message or information. The editing process can involve correction, condensation, organization, and many other modifications performed with an intention of producing a correct, consistent, accurate and complete piece of work. The editing process often begins with the author's idea for the work itself, continuing as a collaboration between the author and the editor as

1258-461: A product for its final release. The smaller the publication, the more these roles overlap. The top editor at many publications may be known as the chief editor , executive editor , or simply the editor. A frequent and highly regarded contributor to a magazine may acquire the title of editor-at-large or contributing editor . Mid-level newspaper editors often manage or help to manage sections, such as business, sports and features. In U.S. newspapers,

1332-442: A research paper or report, and correcting errors in citations. From basics to more critical changes, these adjustments to the text can be categorized by the different terms within technical editing. There are policy edits, integrity edits, screening edits, copy clarification edits, format edits and mechanical style edits, language edits, etc. The two most common and broad are substantive editing and copy editing. Substantive editing

1406-419: A result, the final answer is 1.234 + 1.234 + … + 1.234 = 11.10 6 = 11.106 (one significant digit increase). For quantities created from measured quantities via addition and subtraction , the last significant figure position (e.g., hundreds, tens, ones, tenths, hundredths, and so forth) in the calculated result should be the same as the leftmost or largest digit position among the last significant figures of

1480-552: A team of in-house editors, rely on a network of individual contractors or both. Such firms are able to handle editing in a wide range of topics and genres, depending on the skills of individual editors. The services provided by these editors may be varied and can include proofreading , copy editing , online editing , developmental editing , editing for search engine optimization , etc. Self-employed editors work directly for clients (e.g., authors, publishers) or offer their services through editing firms, or both. They may specialize in

1554-471: A type of editing (e.g., copy editing) and in a particular subject area. Those who work directly for authors and develop professional relationships with them are called authors' editors . There is hope for self-employed editors because all editing differs based on tradition, experience, education, personal style, values, etc. Significant figures Significant figures , also referred to as significant digits or sig figs , are specific digits within

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1628-578: A volume measurement of 2.98 L with an uncertainty of ± 0.05 L. The actual volume falls between 2.93 L and 3.03 L. Even if certain digits are not completely known, they are still significant if they are meaningful, as they indicate the actual volume within an acceptable range of uncertainty. In this case, the actual volume might be 2.94 L or possibly 3.02 L, so all three digits are considered significant. Thus, there are three significant figures in this example. The following types of digits are not considered significant: A zero after

1702-732: A year, the date of October 29, 2007, was originally rendered as "Cal 7, 201 C.M." (for Cowznofsko Madi, or "in the Cowznofski of MAD"). The dates are calculated from October 1, 1952, the date MAD was first published. Dates before this point are referred to, tongue-in-cheek, as "B.M." ("Before MAD.") Later Knuth preferred 0-origin indexing, so October 29, 2007 is now rendered as "Cal 6, 201 C.D." (for Cowznofsko Dimentii, with "mad" also translated into Latin). The ten "Mingoes" are: Tales (Tal.) Calculated (Cal.) To (To) Drive (Dri.) You (You) Humor (Hum.) In (In) A (A) Jugular (Jug.) Vein (Vei.) Google Calculator and WolframAlpha can both perform conversions from

1776-444: Is cinematic editing. Cinematic editing entails anything that is to be used as cinematic material, mainly films. Cinematic editing dates back to the early 1900's when American filmmaker, D.W. Griffith , produced the first films that essentially paved the way for the editing techniques that are still used today. The progression of technology brought about advancements in gear, which meant filmmakers were able to achieve new techniques in

1850-419: Is a recent standard, ISO 5725, which keeps the same definition of precision but defines the term "trueness" as the closeness of a given measurement to its true value and uses the term "accuracy" as the combination of trueness and precision. (See the accuracy and precision article for a full discussion.) In either case, the number of significant figures roughly corresponds to precision , not to accuracy or

1924-463: Is developmental because it guides the drafting process by providing essential building blocks to work off of. They work closely with the author to help supply ideas. Copy editing happens later in the drafting process and focuses on changing the text so that it's consistent throughout in terms of accuracy, style, flow, and so on. This is usually the preferred editing for the surface-level cleaning up of work. Large companies dedicate experienced writers to

1998-399: Is not explicitly expressed. The implied uncertainty is ± the half of the minimum scale at the last significant figure position. For example, if the mass of an object is reported as 3.78 kg without mentioning uncertainty, then ± 0.005 kg measurement uncertainty may be implied. If the mass of an object is estimated as 3.78 ± 0.07 kg, so the actual mass is probably somewhere in

2072-507: Is rounded down to the nearest pound, whilst tax paid is calculated to the nearest penny. As an illustration, the decimal quantity 12.345 can be expressed with various numbers of significant figures or decimal places. If insufficient precision is available then the number is rounded in some manner to fit the available precision. The following table shows the results for various total precision at two rounding ways (N/A stands for Not Applicable). Another example for 0.012345 . (Remember that

2146-429: Is the condition number . When performing multiple stage calculations, do not round intermediate stage calculation results; keep as many digits as is practical (at least one more digit than the rounding rule allows per stage) until the end of all the calculations to avoid cumulative rounding errors while tracking or recording the significant figures in each intermediate result. Then, round the final result, for example, to

2220-430: Is the main way of editing video clips, but in the 1900s, it was linear editing . As computer systems and software have developed, video clips are now able to be uploaded directly to the editing software, making the editing process quicker. With this evolution of editing, creativity has been sped up, editing has become easier, and there are now countless ways for writers to tell stories. In terms of editing visual content,

2294-436: Is the one with the lowest exponent value (the rightmost significant digit/figure). For example, in the number "123" the "1" is the most significant digit, representing hundreds (10 ), while the "3" is the least significant digit, representing ones (10 ). To avoid conveying a misleading level of precision, numbers are often rounded . For instance, it would create false precision to present a measurement as 12.34525 kg when

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2368-414: Is the second one with only one, so the final calculated result should also have one significant figure. For unit conversion, the implied uncertainty of the result can be unsatisfactorily higher than that in the previous unit if this rounding guideline is followed; For example, 8 inch has the implied uncertainty of ± 0.5 inch = ± 1.27 cm. If it is converted to the centimeter scale and

2442-400: The least number of significant figures among the measured quantities used in the calculation. For example, with one , two , and one significant figures respectively. (2 here is assumed not an exact number.) For the first example, the first multiplication factor has four significant figures and the second has one significant figure. The factor with the fewest or least significant figures

2516-436: The measured quantities in the calculation. For example, with the last significant figures in the ones place, tenths place, ones place, and thousands place respectively. (2 here is assumed not an exact number.) For the first example, the first term has its last significant figure in the thousandths place and the second term has its last significant figure in the ones place. The leftmost or largest digit position among

2590-707: The radix , also known as the base, of the number system used). Electronic calculators supporting a dedicated significant figures display mode are relatively rare. Among the calculators to support related features are the Commodore M55 Mathematician (1976) and the S61 Statistician (1976), which support two display modes, where DISP + n will give n significant digits in total, while DISP + . + n will give n decimal places. The Texas Instruments TI-83 Plus (1999) and TI-84 Plus (2004) families of graphical calculators support

2664-460: The MAD article. A standardization in terms of the wavelength of the red line of the emission spectrum of cadmium is also given, which if the 1927 definition of the Ångstrom is taken for the value of that wavelength, would equal 2.263347539605392 mm. Volume was measured in ngogn (equal to 1000 cubic potrzebies), mass in blintz (equal to the mass of 1 ngogn of halavah , which is "a form of pie [with]

2738-517: The ability to sustain focus while working through lengthy pieces of text on complex topics, tact in dealing with writers, and excellent communication skills. Additionally, one does not need an English major to partake but language aptitude certainly helps. Editing is a growing field of work in the service industry . There is little career training offered for editors. Paid editing services may be provided by specialized editing firms or by self-employed ( freelance ) editors. Editing firms may employ

2812-413: The above rounding guideline is to multiply a number by an integer, such as 1.234 × 9. If the above guideline is followed, then the result is rounded as 1.234 × 9.000.... = 11.1 0 6 ≈ 11.11. However, this multiplication is essentially adding 1.234 to itself 9 times such as 1.234 + 1.234 + … + 1.234 so the rounding guideline for addition and subtraction described below is more proper rounding approach. As

2886-429: The best estimate and uncertainty in the measurement respectively. x best can be the average of measured values and σ x can be the standard deviation or a multiple of the measurement deviation. The rules to write x b e s t ± σ x {\displaystyle x_{best}\pm \sigma _{x}} are: Uncertainty may be implied by the last significant figure if it

2960-471: The book publishing environment, while the roles of production editor and copy editor remain. However, another editor is sometimes involved in the creation of scholarly research articles. Called the authors' editor , this editor works with authors to get a manuscript fit for purpose before it is submitted to a scholarly journal for publication. The primary difference between copy editing scholarly books and journals and other sorts of copy editing lies in applying

3034-416: The calculation. An exact number such as ½ in the formula for the kinetic energy of a mass m with velocity v as ½ mv has no bearing on the significant figures in the calculated kinetic energy since its number of significant figures is infinite (0.500000...). The guidelines described below are intended to avoid a calculation result more precise than the measured quantities, but it does not ensure

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3108-405: The case of multi-author edited volumes , before the manuscript is delivered to the publisher it has undergone substantive and linguistic editing by the volume's editor, who works independently of the publisher. As for scholarly journals , where spontaneous submissions are more common than commissioned works, the position of journal editor or editor-in-chief replaces the acquisitions editor of

3182-458: The continuous advancements in technology. As a result, the grounds and values of editing have changed as well. For instance, text is often shortened and simplified online because of the preference for quick answers among this generation. Additionally, the advancement in social issues has made it possible to offer easy access to vast amounts of information. Apart from editing written work, video editing has also evolved. Nowadays, non-linear editing

3256-403: The determination of significant figures in calculated quantities with them. A mathematical or physical constant (e.g., π in the formula for the area of a circle with radius r as π r ) has no effect on the determination of the significant figures in the result of a calculation with it if its known digits are equal to or more than the significant figures in the measured quantities used in

3330-477: The digit position of the last significant figure in each factor is irrelevant. For addition and subtraction, only the digit position of the last significant figure in each of the terms in the calculation matters; the total number of significant figures in each term is irrelevant. However, greater accuracy will often be obtained if some non-significant digits are maintained in intermediate results which are used in subsequent calculations. The base -10 logarithm of

3404-541: The emergence of new forms of media and language that have led to a move towards multimodality . Today, hardcopies and print are no longer the main focus of editing as new content like film and audio require different kinds of edits. Technical editing is now more commonly done using applications and websites on devices, which requires editors to be familiar with online platforms like Adobe Acrobat , Microsoft Office , and Google Docs . The significance and intentions behind editing have also changed, moving beyond print due to

3478-422: The fewest number of significant figures (for multiplication or division) or leftmost last significant digit position (for addition or subtraction) among the inputs in the final calculation. When using a ruler, initially use the smallest mark as the first estimated digit. For example, if a ruler's smallest mark is 0.1 cm, and 4.5 cm is read, then it is 4.5 (±0.1 cm) or 4.4 cm to 4.6 cm as to

3552-926: The formula ( s i g n i f i c a n t   f i g u r e s   o f   f ( x ) ) ≈ ( s i g n i f i c a n t   f i g u r e s   o f   x ) − log 10 ⁡ ( | d f ( x ) d x x f ( x ) | ) {\displaystyle {\rm {(significant~figures~of~f(x))}}\approx {\rm {(significant~figures~of~x)}}-\log _{10}\left(\left\vert {{\frac {df(x)}{dx}}{\frac {x}{f(x)}}}\right\vert \right)} , where | d f ( x ) d x x f ( x ) | {\displaystyle \left\vert {{\frac {df(x)}{dx}}{\frac {x}{f(x)}}}\right\vert }

3626-415: The last significant figures of these terms is the ones place, so the calculated result should also have its last significant figure in the ones place. The rule to calculate significant figures for multiplication and division are not the same as the rule for addition and subtraction. For multiplication and division, only the total number of significant figures in each of the factors in the calculation matters;

3700-570: The leading zeros are not significant.) The representation of a non-zero number x to a precision of p significant digits has a numerical value that is given by the formula: which may need to be written with a specific marking as detailed above to specify the number of significant trailing zeros. It is recommended for a measurement result to include the measurement uncertainty such as x b e s t ± σ x {\displaystyle x_{best}\pm \sigma _{x}} , where x best and σ x are

3774-422: The level below the top editor is usually the managing editor . In the book publishing industry, editors may organize anthologies and other compilations, produce definitive editions of a classic author's works (scholarly editor), and organize and manage contributions to a multi-author book (symposium editor or volume editor). Obtaining manuscripts or recruiting authors is the role of an acquisitions editor or

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3848-423: The manipulation of different qualities of a photo. Today, there are a multitude of applications to choose from to edit the content or qualities of photos; PhotoShop is a common example, as well as other applications such as Adobe Lightroom. Modern photo editing techniques include, but are not limited to linearization, white balance, noise reduction, tone reproduction and compression. The other form of Visual editing

3922-409: The maximum precision allowed by that sample size. Traditionally, in various technical fields, "accuracy" refers to the closeness of a given measurement to its true value; "precision" refers to the stability of that measurement when repeated many times. Thus, it is possible to be "precisely wrong". Hoping to reflect the way in which the term "accuracy" is actually used in the scientific community, there

3996-541: The measuring instrument only provides accuracy to the nearest gram (0.001 kg). In this case, the significant figures are the first five digits (1, 2, 3, 4, and 5) from the leftmost digit, and the number should be rounded to these significant figures, resulting in 12.345 kg as the accurate value. The rounding error (in this example, 0.00025 kg = 0.25 g) approximates the numerical resolution or precision. Numbers can also be rounded for simplicity, not necessarily to indicate measurement precision, such as for

4070-653: The middle of Mad satires. Potrzebie was first used in a story in Mad #11 (May 1954), where it was the exclamation of a character who spoke only in foreign languages and song lyrics, in "Murder the Story", a parody illustrated by Jack Davis . It was used again in Bernard Krigstein 's "From Eternity Back to Here!" in Mad #12 (June 1954) on an airplane advertising banner. With the same type font, it reappeared in Jack Davis's "Book! Movie!" in Mad #13 (July 1954), pasted into

4144-400: The newer concept of trueness. Computer representations of floating-point numbers use a form of rounding to significant figures (while usually not keeping track of how many), in general with binary numbers . The number of correct significant figures is closely related to the notion of relative error (which has the advantage of being a more accurate measure of precision, and is independent of

4218-404: The post-production process through editing. Editors went from physically cutting and rearranging film to working on virtual timelines using software like Davinci Resolve or Premiere pro . Technical editing involves reviewing text written on a technical topic, identifying usage errors and ensuring adherence to a style guide. It aims to improve the clarity of the text or message from the author to

4292-409: The potrzebie system to other units. WolframAlpha uses the originally printed value of a potrzebie, while Google Calculator appears to use a value rounded to 5 significant figures . As such, the two sites may not compute identical results. Wiktionary: furshlugginer Editing Editing is the process of selecting and preparing written , visual , audible , or cinematic material used by

4366-417: The range 3.71 to 3.85 kg, and it is desired to report it with a single number, then 3.8 kg is the best number to report since its implied uncertainty ± 0.05 kg gives a mass range of 3.75 to 3.85 kg, which is close to the measurement range. If the uncertainty is a bit larger, i.e. 3.78 ± 0.09 kg, then 3.8 kg is still the best single number to quote, since if "4 kg"

4440-411: The reader is familiar with the convention: As the conventions above are not in general use, the following more widely recognized options are available for indicating the significance of number with trailing zeros: Rounding to significant figures is a more general-purpose technique than rounding to n digits, since it handles numbers of different scales in a uniform way. For example, the population of

4514-595: The reader. Technical editing is actually the umbrella term for all the different kinds of edits that might occur. Technical editing may include the correction of grammatical mistakes, misspellings, mistyping, incorrect punctuation, inconsistencies in usage, poorly structured sentences, wrong scientific terms, wrong units and dimensions, inconsistency in significant figures, technical ambivalence, technical disambiguation, statements conflicting with general scientific knowledge, correction of synopsis, content, index, headings and subheadings, correcting data and chart presentation in

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4588-437: The resulted implied uncertainty close enough to the measured uncertainties. This problem can be seen in unit conversion. If the guidelines give the implied uncertainty too far from the measured ones, then it may be needed to decide significant digits that give comparable uncertainty. For quantities created from measured quantities via multiplication and division , the calculated result should have as many significant figures as

4662-402: The rounding guideline for multiplication and division is followed, then 2 0.32 cm ≈ 20 cm with the implied uncertainty of ± 5 cm. If this implied uncertainty is considered as too overestimated, then more proper significant digits in the unit conversion result may be 2 0 .32 cm ≈ 20. cm with the implied uncertainty of ± 0.5 cm. Another exception of applying

4736-500: The rules to write uncertainty above) and the implied uncertainty of it respectively. For example, 6 kg with the implied uncertainty ± 0.5 kg can be stated as 6.0 ± 0.5 kg. As there are rules to determine the significant figures in directly measured quantities, there are also guidelines (not rules) to determine the significant figures in quantities calculated from these measured quantities. Significant figures in measured quantities are most important in

4810-421: The sake of expediency in news broadcasts. Significance arithmetic encompasses a set of approximate rules for preserving significance through calculations. More advanced scientific rules are known as the propagation of uncertainty . Radix 10 (base-10, decimal numbers) is assumed in the following. (See unit in the last place for extending these concepts to other bases.) Identifying the significant figures in

4884-438: The size of the quantity being measured. To round a number to n significant figures: In financial calculations, a number is often rounded to a given number of places. For example, to two places after the decimal separator for many world currencies. This is done because greater precision is immaterial, and usually it is not possible to settle a debt of less than the smallest currency unit. In UK personal tax returns, income

4958-433: The smallest mark interval. However, in practice a measurement can usually be estimated by eye to closer than the interval between the ruler's smallest mark, e.g. in the above case it might be estimated as between 4.51 cm and 4.53 cm. It is also possible that the overall length of a ruler may not be accurate to the degree of the smallest mark, and the marks may be imperfectly spaced within each unit. However assuming

5032-625: The standards of the publisher to the copy. Most scholarly publishers have a preferred style that usually specifies a particular dictionary and style manual—for example, The Chicago Manual of Style , the MLA Style Manual or the APA Publication Manual in the U.S., or the New Hart's Rules in the U.K. Editing has a long history dating back to the earliest times of written language. Over time, editing has evolved greatly, particularly with

5106-510: The status of a catch phrase or in-joke among the readership which continues to the present day. In the first Mad Style Guide , edited by Bhob Stewart in 1994, the word was made available for display on T-shirts and other licensed Mad products. It also sees occasional use as a metasyntactic variable by hackers . A typical appearance of the word is exemplified by the Mad version of Chaucer 's Canterbury Tales (from Mad #43, December 1958), which begins: In issue 33, Mad published

5180-557: The technical editing function. Organizations that cannot afford dedicated editors typically have experienced writers peer-edit text produced by less experienced colleagues. It helps if the technical editor is familiar with the subject being edited. The "technical" knowledge that an editor gains over time while working on a particular product or technology does give the editor an edge over another who has just started editing content related to that product or technology. General essential skills include attention to detail, patience, persistence,

5254-486: The term is sub-editor . They may choose the layout of the publication and communicate with the printer. These editors may have the title of layout or design editor or (more so in the past) makeup editor . In film editing, many techniques are available for use, however, using one doesn't make your edit 'better' than if it were not to be used. Within the publishing environment, editors of scholarly books are of three main types, each with particular responsibilities: In

5328-428: The two main forms would be photo and cinematic. Photo editing has evolved considerably from humble means, dating back to the early 20th century. During the 1920s, photographers established a new discipline of creative editing by creating collages from multiple photos. By the late 1980's, it became possible to computerize images by running physical photos through a scanner. Over time, software began to develop, aimed toward

5402-453: The work is created. Editing can involve creative skills, human relations and a precise set of methods. Practicing editing can be a surefire way to reduce language error in future literature works. There are various editorial positions in publishing. Typically, one finds editorial assistants reporting to the senior-level editorial staff and directors who report to senior executive editors. Senior executive editors are responsible for developing

5476-435: Was reported then a lot of information would be lost. If there is a need to write the implied uncertainty of a number, then it can be written as x ± σ x {\displaystyle x\pm \sigma _{x}} with stating it as the implied uncertainty (to prevent readers from recognizing it as the measurement uncertainty), where x and σ x are the number with an extra zero digit (to follow

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