{"id":51021,"date":"2021-09-24T19:19:23","date_gmt":"2021-09-24T18:19:23","guid":{"rendered":"https:\/\/blogs.bmj.com\/bmj\/?p=51021"},"modified":"2021-10-01T14:33:09","modified_gmt":"2021-10-01T13:33:09","slug":"jeffrey-aronson-when-i-use-a-word-medical-accents","status":"publish","type":"post","link":"https:\/\/blogs.bmj.com\/bmj\/2021\/09\/24\/jeffrey-aronson-when-i-use-a-word-medical-accents\/","title":{"rendered":"Jeffrey Aronson: When I Use a Word . . . Medical accents"},"content":{"rendered":"<p><span style=\"font-weight: 400\">There is currently a discussion about the differences between related aspects of speech\u2014dialect, accent, and diction.<\/span><\/p>\n<p><span style=\"font-weight: 400\">Dialect is a form of a language that is peculiar to a specific region. The term is usually taken to mean any dialect other than the standard one, such as Standard English.\u00a0<\/span><\/p>\n<p><span style=\"font-weight: 400\">The IndoEuropean root LEG meant to gather or set in order, to consider or choose, and hence to read or speak. It gave the Greek words <\/span><i><span style=\"font-weight: 400\">\u03bb\u03cc\u03b3\u03bf\u03c2<\/span><\/i><span style=\"font-weight: 400\">, word, speech, discourse, or reason<\/span><span style=\"font-weight: 400\">, and \u03bb\u03ad\u03b3\u03b5\u03b9\u03bd, to gather, recount, and speak. These give us the English words logarithm, logic, and logodaedaly; words ending in \u2013ology and \u2013logue (catalogue, decalogue, dialogue, epilogue); lexicon and words ending in \u2013lexia (alexia, dyslexia); and words ending in \u2013lect (analect, intellect, collect, and of course dialect). We get our word dialect from the Greek word <\/span><span style=\"font-weight: 400\">\u03b4\u03b9\u03ac\u03bb\u03b5\u03ba\u03c4\u03bf\u03c2, discourse, debate, argument, conversation, speech, and language.\u00a0<\/span><\/p>\n<p><span style=\"font-weight: 400\">Linguistics experts have taken the \u2013lect from dialect and coined several other words:\u00a0<\/span><span style=\"font-weight: 400\">acrolect, the most prestigious dialect of a language, basilect, the least prestigious, and mesolect, an intermediate variety, usually having features in common with both the acrolect and the basilect. A cryptolect is a secret language. An idiolect is a dialect peculiar to an individual, which may differ from the varieties of the same dialect used by others. And a sociolect is a dialect used by a particular social group or class. \u201cGenderlect\u201d, <\/span><i><span style=\"font-weight: 400\">The Feminist Dictionary<\/span><\/i><span style=\"font-weight: 400\"> by Cheris Kramarae and Paula A Treichler tells us, is \u201ca notion invented in the early 1970s to suggest overall characterizations of sex differences in speech.\u201d It then says that \u201c[this] portrayal now seems too abstract and overdrawn\u201d, \u201cnow\u201d being 1985. But the term is still being <\/span><a href=\"https:\/\/journal.equinoxpub.com\/GL\/article\/view\/11503\"><span style=\"font-weight: 400\">written about<\/span><\/a><span style=\"font-weight: 400\">.<\/span><\/p>\n<p><span style=\"font-weight: 400\">Dialect is typically marked by vocabulary. My Scottish dialect, for instance, includes words such as swithering (in a state of hesitancy or doubt) and dreich (dreary, usually as applied to the weather). It also includes English words used in senses other than are commonly used in England: to go the messages means to do the shopping, and the vegetable known as a swede in England is called a turnip in Scotland.<\/span><\/p>\n<p><span style=\"font-weight: 400\">Dialect and accent usually go together. Scottish dialects, for instance, are typically spoken with a Scottish accent, because they both come from the same place. But the two are not indissolubly linked. And some people are bilingual, able to switch from dialect to Standard English at will.<\/span><\/p>\n<p><span style=\"font-weight: 400\">The IndoEuropean root KAN meant to sing, giving the Latin verb cantare, to sing or to talk about something. This gives us chant and enchanting, cantata, cantor, incantation, descant, recant, and plain cant, the dialect of a class, originally beggars, but now pejoratively extended to any class. Add the Latin prefix ad to cantare and you get accantare, to sing to someone, from which comes accentus, intonation or accent. Accent originally (late 14<\/span><span style=\"font-weight: 400\">th<\/span><span style=\"font-weight: 400\"> century) referred to the way in which something was sung, but it was later applied to the stresses in speech; marks placed above syllables to indicate such stresses were then called accents. Then in the late 16<\/span><span style=\"font-weight: 400\">th<\/span><span style=\"font-weight: 400\"> century it came to mean the way of pronouncing a language.\u00a0<\/span><\/p>\n<p><span style=\"font-weight: 400\">Although stress, pitch, and rhythm are also involved, the way you pronounce your vowels is a primary characteristic of accent. For example, you can differentiate US and Canadian accents by listening to some of the vowel sounds, for instance in the word \u201cout\u201d; Canadians pronounce it somewhere between the US \u201cowt\u201d and the Scottish \u201coot\u201d. Australian and New Zealand accents also have different vowel sounds, although the differences are hard to detect.<\/span><\/p>\n<p><span style=\"font-weight: 400\">The <\/span><a href=\"https:\/\/www.ncbi.nlm.nih.gov\/pmc\/articles\/PMC5748000\/\"><span style=\"font-weight: 400\">foreign accent syndrome<\/span><\/a><span style=\"font-weight: 400\"> is a rare abnormality in which brain damage, typically frontal, or a psychogenic abnormality causes an individual to speak with a foreign accent. The most striking example I have seen was in a young English woman who started speaking with a beautiful French accent after an anaesthetic. Often, however, the accent is not clearly identifiable. We think of accent as something that is conditioned by listening to the people around us, particularly as we grow up. But cases of foreign accent syndrome, rare though they are, show that it\u2019s a lot more complicated than that.<\/span><\/p>\n<p><em><strong>Jeffrey Aronson<\/strong>\u00a0is a clinical pharmacologist, working in the Centre for Evidence Based Medicine in Oxford\u2019s Nuffield Department of Primary Care Health Sciences. He is also president emeritus of the British Pharmacological Society.<\/em><\/p>\n<p><strong>Competing interests:<\/strong>\u00a0none declared.<\/p>\n<table>\n<tbody>\n<tr style=\"border: 1px solid black\">\n<td style=\"border: 1px solid black\">\n<p style=\"text-align: center\"><b>This week&#8217;s interesting integer: 341<\/b><\/p>\n<p style=\"text-align: center\"><b>Geometric numbers<\/b><\/p>\n<p><b><i>Dodecagonal intersections<\/i><\/b><\/p>\n<p><span style=\"font-weight: 400\">\u25cf<\/span> <span style=\"font-weight: 400\">Join every pair of points in a dodecagon; there are 341 intersections:<\/span><\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51022\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_1.jpg\" alt=\"\" width=\"603\" height=\"384\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_1.jpg 603w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_1-300x191.jpg 300w\" sizes=\"auto, (max-width: 603px) 100vw, 603px\" \/><\/p>\n<p><b><i>Octagonal numbers<\/i><\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">341 is the 11<sup>th<\/sup> octagonal number, the formula for which is n(3n \u2013 2):<\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51024\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_3.jpg\" alt=\"\" width=\"601\" height=\"600\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_3.jpg 601w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_3-300x300.jpg 300w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_3-150x150.jpg 150w\" sizes=\"auto, (max-width: 601px) 100vw, 601px\" \/><\/p>\n<p><span style=\"font-weight: 400\">\u25cf<\/span> <span style=\"font-weight: 400\">The octagonal numbers also turn up in a hexagonal spiral (the red numbers in the picture below); 341 is in the bottom left-hand corner:<\/span><\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51025\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_4.jpg\" alt=\"\" width=\"599\" height=\"525\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_4.jpg 599w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_4-300x263.jpg 300w\" sizes=\"auto, (max-width: 599px) 100vw, 599px\" \/><\/p>\n<p><b><i>Centred cube numbers<\/i><\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">Start with a single point (black) = <\/span><span style=\"font-weight: 400;color: #ff0000\">1<\/span><span style=\"font-weight: 400\"> point<\/span><\/li>\n<li><span style=\"font-weight: 400\">Then construct a cube with two points on each side (red) = 8 points<\/span><\/li>\n<li><span style=\"font-weight: 400\">Then construct a cube with three points on each side (blue) = 26 points<\/span><\/li>\n<li><span style=\"font-weight: 400\">Now embed black in red (1 + 8 =<\/span><span style=\"font-weight: 400;color: #ff0000\"> 9<\/span><span style=\"font-weight: 400\">) and embed them in the space in the centre of the blue (1 + 8 + 26 = <\/span><span style=\"font-weight: 400;color: #ff0000\">35<\/span><span style=\"font-weight: 400\">)<\/span><\/li>\n<li><span style=\"font-weight: 400\">1, 9, and 35 are the first three centred cube numbers where n = 0, 1, and 2 in the general formula n<sup>3<\/sup> + (n+1)<sup>3<\/sup><\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51026\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_5.jpg\" alt=\"\" width=\"601\" height=\"369\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_5.jpg 601w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_5-300x184.jpg 300w\" sizes=\"auto, (max-width: 601px) 100vw, 601px\" \/><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">Continue constructing bigger cubes a step at a time and embedding them as before; at the\u00a0 6<\/span><span style=\"font-weight: 400\">th<\/span><span style=\"font-weight: 400\"> stage there will be 341 points in the structure<\/span><\/li>\n<\/ul>\n<p><b><i>Tiling rectangles<\/i><\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">There are <\/span><span style=\"font-weight: 400;color: #ff0000\">5 <\/span><span style=\"font-weight: 400\">ways to tile a 3 x 3 rectangle using 1 \u00d7 1 squares (red) and 2 \u00d7 2 squares (blue):<\/span><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51027\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_sep_24_6.jpg\" alt=\"\" width=\"565\" height=\"114\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_sep_24_6.jpg 565w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_sep_24_6-300x61.jpg 300w\" sizes=\"auto, (max-width: 565px) 100vw, 565px\" \/><\/li>\n<\/ul>\n<ul>\n<li><span style=\"font-weight: 400\">There are <\/span><span style=\"font-weight: 400;color: #ff0000\">11 <\/span><span style=\"font-weight: 400\">ways to tile a 3 \u00d7 4 rectangle using 1 \u00d7 1 and 2 \u00d7 2 squares:<\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51028\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_7.jpg\" alt=\"\" width=\"587\" height=\"392\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_7.jpg 587w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_7-300x200.jpg 300w\" sizes=\"auto, (max-width: 587px) 100vw, 587px\" \/><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">There are <\/span><span style=\"font-weight: 400;color: #ff0000\">21 <\/span><span style=\"font-weight: 400\">ways to tile a 3 \u00d7 5 rectangle using 1 \u00d7 1 and 2 \u00d7 2 squares<\/span><\/li>\n<\/ul>\n<p><span style=\"font-weight: 400\">\u2026\u2026.<\/span><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">There are <\/span><span style=\"font-weight: 400;color: #ff0000\">341 <\/span><span style=\"font-weight: 400\">ways to tile a 3 \u00d7 9 rectangle using 1 \u00d7 1 and 2 \u00d7 2 squares<\/span><\/li>\n<li><span style=\"font-weight: 400\">These are all Jacobsthal numbers\u2014see below<\/span><\/li>\n<\/ul>\n<p><b>Jacobsthal numbers<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">Jacobsthal numbers are from a Fibonacci-like sequence that starts with 0, 1, 1, but instead of adding two numbers to give the next, you add twice the first to the second; the sequence therefore goes 0, 1, 1, 3, 5, 11, 21, 43, 85, 171, 341, \u2026<\/span><\/li>\n<li><span style=\"font-weight: 400\">Starting with 1\/2, alternately add subtract and add 1\/4, 1\/8, 1\/16, and so on:<\/span><\/li>\n<\/ul>\n<p><span style=\"font-weight: 400\">1\/2 \u2013 1\/4 = <\/span><span style=\"font-weight: 400;color: #ff0000\">1<\/span><span style=\"font-weight: 400\">\/4<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 = <\/span><span style=\"font-weight: 400;color: #ff0000\">3<\/span><span style=\"font-weight: 400\">\/8<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 \u2013 1\/16 = <\/span><span style=\"font-weight: 400;color: #ff0000\">5<\/span><span style=\"font-weight: 400\">\/16<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 \u2013 1\/16 + 1\/32 = <\/span><span style=\"font-weight: 400;color: #ff0000\">11<\/span><span style=\"font-weight: 400\">\/32<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 \u2013 1\/16 + 1\/32 \u2013 1\/64 = <\/span><span style=\"font-weight: 400;color: #ff0000\">21<\/span><span style=\"font-weight: 400\">\/64<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 \u2013 1\/16 + 1\/32 \u2013 1\/64 + 1\/128 = <\/span><span style=\"font-weight: 400;color: #ff0000\">43<\/span><span style=\"font-weight: 400\">\/128<\/span><br \/>\n<span style=\"font-weight: 400\">\u2026\u2026\u2026<\/span><br \/>\n<span style=\"font-weight: 400\">1\/2 \u2013 1\/4 + 1\/8 \u2013 1\/16 + 1\/32 \u2013 1\/64 + 1\/128 \u2013 1\/256 + 1\/512 \u2013 1\/1024 = <\/span><span style=\"font-weight: 400;color: #ff0000\">341<\/span><span style=\"font-weight: 400\">\/1024<\/span><br \/>\n<span style=\"font-weight: 400\">The numerators (red) in these sums are successive Jacobsthal numbers<\/span><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">Adding successive pairs of Jacobsthal numbers gives successive powers of 2:<\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51029\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_8.jpg\" alt=\"\" width=\"564\" height=\"135\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_8.jpg 564w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_8-300x72.jpg 300w\" sizes=\"auto, (max-width: 564px) 100vw, 564px\" \/><\/p>\n<p><span style=\"font-weight: 400\">Thus, the ratio of successive pairs of Jacobsthal numbers tends to 2 as the series tends to infinity. This property is not found in any other Fibonacci-type sequence in which the nth member (M<sub>n<\/sub>) of the sequence is calculated as M<sub>n<\/sub> = M<sub>(n\u20131)<\/sub> + k \u00d7 M<sub>(n\u20132)<\/sub><\/span><\/p>\n<p><b>Named numbers<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">341 is divisible by 31, made from its first and last digits; that makes it a gapful number<\/span><\/li>\n<li><span style=\"font-weight: 400\">The divisors of 341 are 1, 11, 31, and 341; the sum of its divisors is 384, the mean of which is 96; since this is an integer, 341 is an arithmetic number<\/span><\/li>\n<li><span style=\"font-weight: 400\">341 is a Curzon number, one for which 2n + 1 is a divisor of 2<\/span><span style=\"font-weight: 400\">n<\/span><span style=\"font-weight: 400\"> + 1; thus, 341 is a divisor of 2<sup>341<\/sup> + 1<\/span><\/li>\n<\/ul>\n<p><b>Palindromes<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">341 is palindromic in base 2, base 4, and base 8: 101010101, 11111, and 525<\/span><\/li>\n<li><span style=\"font-weight: 400\">Adding 341 to the product of its digits, 12, gives 353, a palindrome<\/span><\/li>\n<li><span style=\"font-weight: 400\">Adding 341 to its inverse, 143, gives 484, a palindrome<\/span><\/li>\n<li><span style=\"font-weight: 400\">Divide 341 into two parts, 3 and 41; add them, giving 44, a palindrome<\/span><\/li>\n<li><span style=\"font-weight: 400\">Adding 341 to the sum of its prime factors, 42, gives 383, a palindrome<\/span><\/li>\n<\/ul>\n<p><b>Primes and semiprimes<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">341 is a semiprime = 11 \u00d7 31<\/span><\/li>\n<li><span style=\"font-weight: 400\">Its reversal 143 is also a semiprime = 11 \u00d7 13, so each is an emirpimes<\/span><\/li>\n<li><span style=\"font-weight: 400\">143 is also a Sophie Germain semiprime, since 2 \u00d7 143 + 1 = 287, which is a semiprime = 7 \u00d7 41<\/span><\/li>\n<li><span style=\"font-weight: 400\">341 is a base-2 Fermat pseudoprime (or Sarrus number), since 2<sup>340<\/sup> \u2261 1 (mod 341); in other words 2<sup>340<\/sup> when divided by 341 leaves a remainder of 1; 341 is the smallest pseudoprime; these pseudoprimes are named after Pierre Fermat because they are related to his so-called little theorem; Pierre Fr\u00e9d\u00e9ric Sarrus discovered that 341 is a pseudoprime<\/span><\/li>\n<li><span style=\"font-weight: 400\">341<sup>6<\/sup> + 341<sup>5<\/sup> + 341<sup>4<\/sup> + 341<sup>3<\/sup> + 341<sup>2<\/sup> + 341<sup>1<\/sup> + 341<sup>0<\/sup> is a prime (1,576,891,223,053,147)<\/span><\/li>\n<\/ul>\n<p><b>Pythagorean<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">There are four Pythagorean triples with one short leg equal to 341; the first and last are primitive:\u00a0<\/span><\/li>\n<\/ul>\n<p><span style=\"font-weight: 400\">341 \u00a0 \u00a0 420\u00a0 \u00a0 541<\/span><br \/>\n<span style=\"font-weight: 400\">341\u00a0 \u00a0 1860 \u00a0 1891<\/span><br \/>\n<span style=\"font-weight: 400\">341\u00a0 \u00a0 5280 \u00a0 5291<\/span><br \/>\n<span style=\"font-weight: 400\">341 \u00a0 58140\u00a0 58141<\/span><\/p>\n<p><b>Sums of 341<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">340 is an electrocardiographic number (see <a href=\"https:\/\/blogs.bmj.com\/bmj\/2021\/08\/27\/jeffrey-aronson-when-i-use-a-word-pharmacographic\">https:\/\/blogs.bmj.com\/bmj\/2021\/08\/27\/jeffrey-aronson-when-i-use-a-word-pharmacographic<\/a>)<\/span><\/li>\n<li><span style=\"font-weight: 400\">Like 340, 341 can be expressed as the sum of different powers of 4: 341 = 4<sup>0<\/sup><span style=\"font-weight: 400\"> + 4<sup>1<\/sup> + 4<sup>2<\/sup> + 4<sup>3<\/sup> + 4<sup>4<\/sup>; that makes it a member of the Moser be Bruijn sequence (see <a href=\"https:\/\/blogs.bmj.com\/bmj\/2021\/05\/07\/jeffrey-aronson-when-i-use-a-word-weighty-words\">https:\/\/blogs.bmj.com\/bmj\/2021\/05\/07\/jeffrey-aronson-when-i-use-a-word-weighty-words<\/a>)<\/span><\/span><\/li>\n<li><span style=\"font-weight: 400\">The divisors of 16 are 1, 2, 4, 8, and 16, and their squares are 4<sup>0<\/sup>, 4<sup>1<\/sup>, 4<sup>2<\/sup>, 4<sup>3<\/sup>, and 4<sup>4<\/sup>; thus, 341 is the sum of the squares of the divisors of 16<\/span><\/li>\n<li><span style=\"font-weight: 400\">It is the sum of two consecutive cubes: 5<sup>3<\/sup> + 6<sup>3<\/sup><\/span><\/li>\n<li><span style=\"font-weight: 400\">It is the sum of consecutive integers in three different ways:<\/span><\/li>\n<\/ul>\n<p><span style=\"font-weight: 400\">170 + 171<\/span><br \/>\n<span style=\"font-weight: 400\">26 + 27 + 28 + 29 + 30 + 31 + 32 + 33 + 34 + 35 + 36<\/span><br \/>\n<span style=\"font-weight: 400\">5 + 6 + 7 + 8 + 9 + 10 + 11 + 12 + 13 + 14 + 15 + 16 + 17 + 18 + 19 + 20 + 21 + 22 + 23 + 24 + 25 + 26<\/span><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">It is the sum of 11 consecutive odd integers: 21 + 23 + 25 + 27 + 29 + 31 + 33 + 35 + 37 + 39 + 41<\/span><\/li>\n<li><span style=\"font-weight: 400\">It is the sum of seven consecutive primes: 37 + 41 + 43 + 47 + 53 + 59 + 61<\/span><\/li>\n<li><span style=\"font-weight: 400\">It is the sum of consecutive composite numbers in four different ways:<\/span><\/li>\n<\/ul>\n<p><span style=\"font-weight: 400\">170 + 171<\/span><br \/>\n<span style=\"font-weight: 400\">112 + 114 + 115<\/span><br \/>\n<span style=\"font-weight: 400\">45 + 46 + 48 + 49 + 50 + 51 + 52<\/span><br \/>\n<span style=\"font-weight: 400\">33 + 34 + 35 + 36 + 38 + 39 + 40 + 42 + 44<\/span><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">It is the sum of three consecutive heptagonal numbers, Hep<sub>6<\/sub> + Hep<sub>7<\/sub> + Hep<sub>8<\/sub>: 81 + 112 + 148, where each has the formula n(5n \u2013 3)\/2<\/span><\/li>\n<li><span style=\"font-weight: 400\">341 = 4<sup>4<\/sup> + 4<sup>3<\/sup> + 4<sup>2<\/sup> + 4<sup>1<\/sup> + 4<sup>0<\/sup><\/span><\/li>\n<\/ul>\n<p><b>Toothpicks<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">Start with a horizontal toothpick (red) and add one at right angles to each end of it (orange); continue for 16 rounds; there will be 341 toothpicks parallel to the first:<\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone size-full wp-image-51030\" src=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_9.jpg\" alt=\"\" width=\"582\" height=\"403\" srcset=\"https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_9.jpg 582w, https:\/\/blogs.bmj.com\/bmj\/files\/2021\/09\/aronson_24_sep_9-300x208.jpg 300w\" sizes=\"auto, (max-width: 582px) 100vw, 582px\" \/><\/p>\n<p><b>Miscellaneous<\/b><\/p>\n<ul>\n<li><span style=\"font-weight: 400\">There are 341 odd entries in the first 45 rows of Pascal\u2019s triangle<\/span><\/li>\n<li><span style=\"font-weight: 400\">341 is the 58<sup>th<\/sup><span style=\"font-weight: 400\"> term in Aronson\u2019s sequence (see <a href=\"http:\/\/neilsloane.com\/doc\/g4g7.pdf\">http:\/\/neilsloane.com\/doc\/g4g7.pdf<\/a>)<\/span><\/span><\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n","protected":false},"excerpt":{"rendered":"<p>There is currently a discussion about the differences between related aspects of speech\u2014dialect, accent, and diction. Dialect is a form of a language that is peculiar to a specific region. [&#8230;]<\/p>\n<p><a class=\"btn btn-secondary understrap-read-more-link\" href=\"https:\/\/blogs.bmj.com\/bmj\/2021\/09\/24\/jeffrey-aronson-when-i-use-a-word-medical-accents\/\">More&#8230;<\/a><\/p>\n","protected":false},"author":419,"featured_media":38359,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[5762],"tags":[],"class_list":["post-51021","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-jeff-aronsons-words"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.6 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>Jeffrey Aronson: When I Use a Word . . . 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