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The relation between refractive index and dielectric constant ?
The Vampyre Thair is a knichte rydis through the wood, And a doughty knichte is tree, And sure hee is on a message sent, He rydis see hastilie. Hee passit the aik, and hee passit the birk, And hee passit monie a tre, Bot plesant to him was the saugh sae slim, For beneath it hee did see The boniest ladye that ever he saw, Scho was see schyn and fair. And there scho sat, beneath the saugh, Kaiming hir gowden hair. And then the knichte-"Oh ladye brichte, What chance hes brought you here, But say the word, and ye schall gang Back to your kindred dear." Then up and spok the Ladye fair- "I have nae friends or kin, Bot in a littel boat I live, Amidst the waves' loud din." Then answered thus the douchty knichte- "I'll follow you through all, For gin ye bee in a littel boat, The world to it seemis small." They gaed through the wood, and through the wood To the end of the wood they came: And when they came to the end of the wood They saw the salt sea faem. And then they saw the wee, wee boat, That daunced on the top of the wave, And first got in the ladye fair, And then the knichte sae brave; They got into the wee, wee boat, And rowed wi' a' their micht; When the knichte sae brave, he turnit about, And lookit at the ladye bricht; He lookit at her bonie cheik, And hee lookit at hir twa bricht eyne, Bot hir rosie cheik growe ghaistly pale, And scho seymit as scho deid had been. The fause fause knichte growe pale wi frichte, And his hair rose up on end, For gane-by days cam to his mynde, And his former luve he kenned. Then spake the ladye,-"Thou, fause knichte, Hast done to mee much ill, Thou didst forsake me long ago, Bot I am constant still; For though I ligg in the woods sae cald, At rest I canna bee Until I sucke the gude lyfe blude Of the man that gart me dee." Hee saw hir lipps were wet wi' blude, And hee saw hir lyfelesse eyne, And loud hee cry'd, "Get frae my syde, Thou vampyr corps uncleane!" Bot no, hee is in hir magic boat, And on the wyde wyde sea; And the vampyr suckis his gude lyfe blude, Sho suckis hym till hee dee. So now beware, whoe're you are, That walkis in this lone wood; Beware of that deceitfull spright, The ghaist that suckle the blude. James Clerk Maxwell |
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The relation between refractive index and dielectric constant ?
Twittering One wrote: Maxwell was well known for talking to his dog about his scientific theories. Well, Bert talks to Rudy. I guess great minds work alike! Double-A P.S. I think Newton had a horse. |
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The relation between refractive index and dielectric constant ?
"Double-A" wrote in message oups.com... | | The Vampyre | | Thair is a knichte rydis through the wood, | And a doughty knichte is tree, | And sure hee is on a message sent, | He rydis see hastilie. | Hee passit the aik, and hee passit the birk, | And hee passit monie a tre, | Bot plesant to him was the saugh sae slim, | For beneath it hee did see | The boniest ladye that ever he saw, | Scho was see schyn and fair. | And there scho sat, beneath the saugh, | Kaiming hir gowden hair. | And then the knichte-"Oh ladye brichte, | What chance hes brought you here, | But say the word, and ye schall gang | Back to your kindred dear." | Then up and spok the Ladye fair- | "I have nae friends or kin, | Bot in a littel boat I live, | Amidst the waves' loud din." | Then answered thus the douchty knichte- | "I'll follow you through all, | For gin ye bee in a littel boat, | The world to it seemis small." | They gaed through the wood, and through the wood | To the end of the wood they came: | And when they came to the end of the wood | They saw the salt sea faem. | And then they saw the wee, wee boat, | That daunced on the top of the wave, | And first got in the ladye fair, | And then the knichte sae brave; | They got into the wee, wee boat, | And rowed wi' a' their micht; | When the knichte sae brave, he turnit about, | And lookit at the ladye bricht; | He lookit at her bonie cheik, | And hee lookit at hir twa bricht eyne, | Bot hir rosie cheik growe ghaistly pale, | And scho seymit as scho deid had been. | The fause fause knichte growe pale wi frichte, | And his hair rose up on end, | For gane-by days cam to his mynde, | And his former luve he kenned. | Then spake the ladye,-"Thou, fause knichte, | Hast done to mee much ill, | Thou didst forsake me long ago, | Bot I am constant still; | For though I ligg in the woods sae cald, | At rest I canna bee | Until I sucke the gude lyfe blude | Of the man that gart me dee." | Hee saw hir lipps were wet wi' blude, | And hee saw hir lyfelesse eyne, | And loud hee cry'd, "Get frae my syde, | Thou vampyr corps uncleane!" | Bot no, hee is in hir magic boat, | And on the wyde wyde sea; | And the vampyr suckis his gude lyfe blude, | Sho suckis hym till hee dee. | So now beware, whoe're you are, | That walkis in this lone wood; | Beware of that deceitfull spright, | The ghaist that suckle the blude. | | James Clerk Maxwell | Haha! Very gud! Was Maxwell the Edinburgh vampire? |
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The relation between refractive index and dielectric constant ?
Sorcerer wrote: "Double-A" wrote in message oups.com... | | The Vampyre | | Thair is a knichte rydis through the wood, | And a doughty knichte is tree, | And sure hee is on a message sent, | He rydis see hastilie. | Hee passit the aik, and hee passit the birk, | And hee passit monie a tre, | Bot plesant to him was the saugh sae slim, | For beneath it hee did see | The boniest ladye that ever he saw, | Scho was see schyn and fair. | And there scho sat, beneath the saugh, | Kaiming hir gowden hair. | And then the knichte-"Oh ladye brichte, | What chance hes brought you here, | But say the word, and ye schall gang | Back to your kindred dear." | Then up and spok the Ladye fair- | "I have nae friends or kin, | Bot in a littel boat I live, | Amidst the waves' loud din." | Then answered thus the douchty knichte- | "I'll follow you through all, | For gin ye bee in a littel boat, | The world to it seemis small." | They gaed through the wood, and through the wood | To the end of the wood they came: | And when they came to the end of the wood | They saw the salt sea faem. | And then they saw the wee, wee boat, | That daunced on the top of the wave, | And first got in the ladye fair, | And then the knichte sae brave; | They got into the wee, wee boat, | And rowed wi' a' their micht; | When the knichte sae brave, he turnit about, | And lookit at the ladye bricht; | He lookit at her bonie cheik, | And hee lookit at hir twa bricht eyne, | Bot hir rosie cheik growe ghaistly pale, | And scho seymit as scho deid had been. | The fause fause knichte growe pale wi frichte, | And his hair rose up on end, | For gane-by days cam to his mynde, | And his former luve he kenned. | Then spake the ladye,-"Thou, fause knichte, | Hast done to mee much ill, | Thou didst forsake me long ago, | Bot I am constant still; | For though I ligg in the woods sae cald, | At rest I canna bee | Until I sucke the gude lyfe blude | Of the man that gart me dee." | Hee saw hir lipps were wet wi' blude, | And hee saw hir lyfelesse eyne, | And loud hee cry'd, "Get frae my syde, | Thou vampyr corps uncleane!" | Bot no, hee is in hir magic boat, | And on the wyde wyde sea; | And the vampyr suckis his gude lyfe blude, | Sho suckis hym till hee dee. | So now beware, whoe're you are, | That walkis in this lone wood; | Beware of that deceitfull spright, | The ghaist that suckle the blude. | | James Clerk Maxwell | Haha! Very gud! Was Maxwell the Edinburgh vampire? If he was, maybe he still is!!! |
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The relation between refractive index and dielectric constant ?
"Double-A" wrote in message oups.com... The Vampyre Thair is a knichte rydis through the wood, And a doughty knichte is tree, "Double-A" makes a good point when he points out that Maxwell was proficient in many fields, including poetry, and could write in various languages, including old English. Maxwell's friends observed that he seemed to know everything about everything. comprehended the essence of things. As one friend wrote: "He was highly accomplished in music, painting, and languages. At the age of nineteen he went abroad for three years to finish his education. He studied one year under the celebrated Dr. Boerhaave at Leyden, where he was a pupil of William Mieris in drawing. He afterwards went to Florence and Rome, where he had lessons in music from Antonio Corelli, and in painting from Imperiale. He wrote an opera which was performed in Rome." Note how Maxwell used poetry to teach dynamics in the poem below, which he wrote in contemporary English. A PROBLEM IN DYNAMICS. 19th Feb. 1854. An inextensible heavy chain Lies on a smooth horizontal plane, An impulsive force is applied at A, Required the initial motion of K. Let ds be the infinitesimal link, Of which for the present we've only to think; [626] Let T be the tension, and T + dT The same for the end that is nearest to B. Let a be put, by a common convention, For the angle at M 'twixt OX and the tension; Let Vt and Vn be ds's velocities, Of which Vt along and Vn across it is; Then Vn/Vt the tangent will equal, Of the angle of starting worked out in the sequel. In working the problem the first thing of course is To equate the impressed and effectual forces. K is tugged by two tensions, whose difference dT (1) Must equal the element's mass into Vt. Vn must be due to the force perpendicular To ds's direction, which shows the particular Advantage of using da to serve at your Pleasure to estimate ds's curvature. For Vn into mass of a unit of chain (2) Must equal the curvature into the strain. Thus managing cause and effect to discriminate, The student must fruitlessly try to eliminate, And painfully learn, that in order to do it, he Must find the Equation of Continuity. The reason is this, that the tough little element, Which the force of impulsion to beat to a jelly meant, Was endowed with a property incomprehensible, And was "given," in the language of Shop, "inextensible." It therefore with such pertinacity odd defied The force which the length of the chain should have modified, That its stubborn example may possibly yet recall These overgrown rhymes to their prosody metrical. The condition is got by resolving again, According to axes assumed in the plane. If then you reduce to the tangent and normal, (3) You will find the equation more neat tho' less formal. [627] (4) The condition thus found after these preparations, When duly combined with the former equations, Will give you another, in which differentials (5) (When the chain forms a circle), become in essentials No harder than those that we easily solve (6) In the time a T totum would take to revolve. Now joyfully leaving ds to itself, a- Ttend to the values of T and of a. The chain undergoes a distorting convulsion, Produced first at A by the force of impulsion. In magnitude R, in direction tangential, (7) Equating this R to the form exponential, Obtained for the tension when a is zero, It will measure the tug, such a tug as the "hero Plume-waving" experienced, tied to the chariot. But when dragged by the heels his grim head could not carry aught, (8) So give a its due at the end of the chain, And the tension ought there to be zero again. From these two conditions we get three equations, Which serve to determine the proper relations Between the first impulse and each coefficient In the form for the tension, and this is sufficient To work out the problem, and then, if you choose, You may turn it and twist it the Dons to amuse. * Equations referred to not list as they were graphics. -- Tom Potter http://home.earthlink.net/~tdp/ http://tdp1001.googlepages.com/home http://no-turtles.com http://www.frappr.com/tompotter http://photos.yahoo.com/tdp1001 http://spaces.msn.com/tdp1001 http://www.flickr.com/photos/tom-potter/ http://tom-potter.blogspot.com -- Posted via a free Usenet account from http://www.teranews.com |
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The relation between refractive index and dielectric constant ?
"Double-A" wrote in message oups.com... | | Sorcerer wrote: | "Double-A" wrote in message | oups.com... | | | | The Vampyre | | | | Thair is a knichte rydis through the wood, | | And a doughty knichte is tree, | | And sure hee is on a message sent, | | He rydis see hastilie. | | Hee passit the aik, and hee passit the birk, | | And hee passit monie a tre, | | Bot plesant to him was the saugh sae slim, | | For beneath it hee did see | | The boniest ladye that ever he saw, | | Scho was see schyn and fair. | | And there scho sat, beneath the saugh, | | Kaiming hir gowden hair. | | And then the knichte-"Oh ladye brichte, | | What chance hes brought you here, | | But say the word, and ye schall gang | | Back to your kindred dear." | | Then up and spok the Ladye fair- | | "I have nae friends or kin, | | Bot in a littel boat I live, | | Amidst the waves' loud din." | | Then answered thus the douchty knichte- | | "I'll follow you through all, | | For gin ye bee in a littel boat, | | The world to it seemis small." | | They gaed through the wood, and through the wood | | To the end of the wood they came: | | And when they came to the end of the wood | | They saw the salt sea faem. | | And then they saw the wee, wee boat, | | That daunced on the top of the wave, | | And first got in the ladye fair, | | And then the knichte sae brave; | | They got into the wee, wee boat, | | And rowed wi' a' their micht; | | When the knichte sae brave, he turnit about, | | And lookit at the ladye bricht; | | He lookit at her bonie cheik, | | And hee lookit at hir twa bricht eyne, | | Bot hir rosie cheik growe ghaistly pale, | | And scho seymit as scho deid had been. | | The fause fause knichte growe pale wi frichte, | | And his hair rose up on end, | | For gane-by days cam to his mynde, | | And his former luve he kenned. | | Then spake the ladye,-"Thou, fause knichte, | | Hast done to mee much ill, | | Thou didst forsake me long ago, | | Bot I am constant still; | | For though I ligg in the woods sae cald, | | At rest I canna bee | | Until I sucke the gude lyfe blude | | Of the man that gart me dee." | | Hee saw hir lipps were wet wi' blude, | | And hee saw hir lyfelesse eyne, | | And loud hee cry'd, "Get frae my syde, | | Thou vampyr corps uncleane!" | | Bot no, hee is in hir magic boat, | | And on the wyde wyde sea; | | And the vampyr suckis his gude lyfe blude, | | Sho suckis hym till hee dee. | | So now beware, whoe're you are, | | That walkis in this lone wood; | | Beware of that deceitfull spright, | | The ghaist that suckle the blude. | | | | James Clerk Maxwell | | | Haha! Very gud! | | Was Maxwell the Edinburgh vampire? | | | If he was, maybe he still is!!! | http://scienceworld.wolfram.com/biography/Maxwell.html Scottish mathematician and physicist who published physical and mathematical theories of the electromagnetic field. When he first became interested in electricity, he wrote Kelvin asking how best to proceed. Kelvin recommended that Maxwell read the published works in the order Faraday, Kelvin, Ampère, and then the German physicists. He also proposed a physical theory of ether. Maxwell made numerous other contributions to the advancement of science. He argued that the rings of Saturn were small individual particles. I'm still puzzled over what Maxwell ever did aside from sit in his ivory tower and plagiarise Faraday's, Gauss's and Ampere's equations. If arguing the obvious is a contribution to the advancement of science then I'm the top physicist of this era. Maybe I should write romantic nonsense poetry in a Kentish accent. Beware the Jabberwok. |
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The relation between refractive index and dielectric constant ?
"Tom Potter" wrote in message .. . | | "Double-A" wrote in message | oups.com... | | The Vampyre | | Thair is a knichte rydis through the wood, | And a doughty knichte is tree, | | "Double-A" makes a good point Standard Potty term for "Potty wants to rant something". Double-A didn't make a point or even try to, he quoted a poem, Potty. "Beware the Jabberwock, my son! The jaws that bite, the claws that catch! Beware the Jubjub bird, and shun The frumious Bandersnatch!" He took his vorpal sword in hand: Long time the manxome foe he sought -- So rested he by the Tumtum tree, And stood awhile in thought. And, as in uffish thought he stood, The Jabberwock, with eyes of flame, Came whiffling through the tulgey wood, And burbled as it came! One, two! One, two! And through and through The vorpal blade went snicker-snack! He left it dead, and with its head He went galumphing back. "And, has thou slain the Jabberwock? Come to my arms, my beamish boy! O frabjous day! Callooh! Callay!' He chortled in his joy. `Twas brillig, and the slithy toves Did gyre and gimble in the wabe; All mimsy were the borogoves, And the mome raths outgrabe. Did I make a "good point", Potty? | when he points out that Maxwell was proficient | in many fields, including poetry, | and could write in various languages, | including old English. You confuse Scottish pidgin with English, Potty. This is "old English": LAW I. Every body perseveres in its state of rest, or of uniform motion in a right line, unless it is compelled to change that state by forces impressed thereon. Isaac Newton's Principia 1687, Translated by Andrew Motte 1729 BECAUSE NEWTON WROTE IT IN LATIN, the universal lingua franca of European academia. Did I make a "good point", Potty? Let me make another. Nos a Bore Ar noswaith ddrycinog mi euthum i rodio Ar lannau y Fenai gan ddistaw fyfyrio; Y gwynt oedd yn uchel, a gwyllt oedd y wendon, A’r môr oedd yn lluchio dros waliau Caernarfon. Ond trannoeth y bore mi euthum i rodio Hyd lannau y Fenai, tawelwch oedd yno; Y gwynt oedd yn ddistaw, a’r môr oedd yn dirion, A’r haul oedd yn twrynnu ar waliau Caernarfon. Night and Morning One night of tempest I arose and went Along the Menai shore on dreaming bent; The wind was strong, and savage swung the tide, And the waves blustered on Caernarfon side. But on the morrow, when I passed that way, On Menai shore the hush of heaven lay; The wind was gentle and the sea a flower, And the sun slumbered on Caernarfon tower. | | Maxwell's friends observed that he | seemed to know everything about everything. In other words they were an ignorant bunch, you'd fit in well with them. Androcles. | comprehended the essence of things. | | As one friend wrote: | "He was highly accomplished in music, painting, and languages. At the age of | nineteen he went abroad for | three years to finish his education. He studied one year under the | celebrated Dr. Boerhaave at Leyden, where he | was a pupil of William Mieris in drawing. He afterwards went to Florence and | Rome, where he had lessons in | music from Antonio Corelli, and in painting from Imperiale. He wrote an | opera which was performed in Rome." | | Note how Maxwell used poetry to teach | dynamics in the poem below, | which he wrote in contemporary English. | | A PROBLEM IN DYNAMICS. 19th Feb. 1854. | | An inextensible heavy chain | Lies on a smooth horizontal plane, | An impulsive force is applied at A, | Required the initial motion of K. | Let ds be the infinitesimal link, | Of which for the present we've only to think; [626] | | Let T be the tension, and T + dT | The same for the end that is nearest to B. | Let a be put, by a common convention, | For the angle at M 'twixt OX and the tension; | Let Vt and Vn be ds's velocities, | Of which Vt along and Vn across it is; | | Then Vn/Vt the tangent will equal, | Of the angle of starting worked out in the sequel. | In working the problem the first thing of course is | To equate the impressed and effectual forces. | K is tugged by two tensions, whose difference dT | (1) Must equal the element's mass into Vt. | | Vn must be due to the force perpendicular | To ds's direction, which shows the particular | Advantage of using da to serve at your | Pleasure to estimate ds's curvature. | For Vn into mass of a unit of chain | (2) Must equal the curvature into the strain. | | Thus managing cause and effect to discriminate, | The student must fruitlessly try to eliminate, | And painfully learn, that in order to do it, he | Must find the Equation of Continuity. | The reason is this, that the tough little element, | Which the force of impulsion to beat to a jelly meant, | | Was endowed with a property incomprehensible, | And was "given," in the language of Shop, "inextensible." | It therefore with such pertinacity odd defied | The force which the length of the chain should have modified, | That its stubborn example may possibly yet recall | These overgrown rhymes to their prosody metrical. | | The condition is got by resolving again, | According to axes assumed in the plane. | If then you reduce to the tangent and normal, | (3) You will find the equation more neat tho' less formal. [627] | (4) The condition thus found after these preparations, | When duly combined with the former equations, | | Will give you another, in which differentials | (5) (When the chain forms a circle), become in essentials | No harder than those that we easily solve | (6) In the time a T totum would take to revolve. | Now joyfully leaving ds to itself, a- | Ttend to the values of T and of a. | | The chain undergoes a distorting convulsion, | Produced first at A by the force of impulsion. | In magnitude R, in direction tangential, | (7) Equating this R to the form exponential, | Obtained for the tension when a is zero, | It will measure the tug, such a tug as the "hero | | Plume-waving" experienced, tied to the chariot. | But when dragged by the heels his grim head could not carry aught, | (8) So give a its due at the end of the chain, | And the tension ought there to be zero again. | From these two conditions we get three equations, | Which serve to determine the proper relations | | Between the first impulse and each coefficient | In the form for the tension, and this is sufficient | To work out the problem, and then, if you choose, | You may turn it and twist it the Dons to amuse. | | * Equations referred to not list as they were graphics. | | -- | Tom Potter | http://home.earthlink.net/~tdp/ | http://tdp1001.googlepages.com/home | http://no-turtles.com | http://www.frappr.com/tompotter | http://photos.yahoo.com/tdp1001 | http://spaces.msn.com/tdp1001 | http://www.flickr.com/photos/tom-potter/ | http://tom-potter.blogspot.com | | | | -- | Posted via a free Usenet account from http://www.teranews.com | |
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The relation between refractive index and dielectric constant ?
"Sorcerer" wrote in message k... "Tom Potter" wrote in message .. . | | "Double-A" wrote in message | oups.com... | | The Vampyre | | Thair is a knichte rydis through the wood, | And a doughty knichte is tree, | | "Double-A" makes a good point Standard Potty term for "Potty wants to rant something". Double-A didn't make a point or even try to, he quoted a poem, Potty. Don't be so naive "Sorcerer". As you should know, Double-A is an Einstein worshipper, and an apologist for Israel's crimes against humanity. He was trying to convey a false impression of Maxwell, (In order to make Einstein look better.) and I just tried to set the record straight. I am sure that hanson got the point I was making. Anyone who has studied the history of physics understands that Maxwell was the father of modern physics. Maxwell introduced "Dimensional Analysis" which is the standard against which ALL physics models must be tested. Maths are languages. Equations are sentences. Units are politics. Dimensional Analysis is physics. ( If a model doesn't fit Maxwell's Dimensions, it is not correct.) Secondly, Maxwell established the framework for Quantum Mechanics when he showed that statistics, rather than two-body math, is required to model multi-body systems. Thirdly, Maxwell established the framework for modern atomic theory by postulating dimensionless points, and assembling the points into atoms, molecules, and larger structures, while leaving room for finer complex assembles of points such as quarks and neutrinos. Fourthly, Maxwell laid the ground work for the Bose-Einstein and Fermi-Dirac distributions, which are slight modifications of Maxwell's distribution to account for the separation of matter into two classes, bosons and fermions. Fifthly, Einstein's much touted paper on Brownian movement is a variation of Maxwell's more comprehensive treatment of the velocity distribution of particles. As can be seen, Double-A gets all bent out of shape when I compare Einstein to Maxwell. The last two times I did, he tried to get me elected to some kook award. -- Tom Potter http://home.earthlink.net/~tdp/ http://tdp1001.googlepages.com/home http://no-turtles.com http://www.frappr.com/tompotter http://photos.yahoo.com/tdp1001 http://spaces.msn.com/tdp1001 http://www.flickr.com/photos/tom-potter/ http://tom-potter.blogspot.com -- Posted via a free Usenet account from http://www.teranews.com |
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The relation between refractive index and dielectric constant ?
You snipped my response, Potty. **** you too, arsehole. "Tom Potter" wrote in message .. . | | "Double-A" wrote in message | oups.com... | | The Vampyre | | Thair is a knichte rydis through the wood, | And a doughty knichte is tree, | | "Double-A" makes a good point Standard Potty term for "Potty wants to rant something". Double-A didn't make a point or even try to, he quoted a poem, Potty. "Beware the Jabberwock, my son! The jaws that bite, the claws that catch! Beware the Jubjub bird, and shun The frumious Bandersnatch!" He took his vorpal sword in hand: Long time the manxome foe he sought -- So rested he by the Tumtum tree, And stood awhile in thought. And, as in uffish thought he stood, The Jabberwock, with eyes of flame, Came whiffling through the tulgey wood, And burbled as it came! One, two! One, two! And through and through The vorpal blade went snicker-snack! He left it dead, and with its head He went galumphing back. "And, has thou slain the Jabberwock? Come to my arms, my beamish boy! O frabjous day! Callooh! Callay!' He chortled in his joy. `Twas brillig, and the slithy toves Did gyre and gimble in the wabe; All mimsy were the borogoves, And the mome raths outgrabe. Did I make a "good point", Potty? You confuse Scottish pidgin with English, Potty. This is "old English": LAW I. Every body perseveres in its state of rest, or of uniform motion in a right line, unless it is compelled to change that state by forces impressed thereon. Isaac Newton's Principia 1687, Translated by Andrew Motte 1729 BECAUSE NEWTON WROTE IT IN LATIN, the universal lingua franca of European academia. Did I make a "good point", Potty? Let me make another. Nos a Bore Ar noswaith ddrycinog mi euthum i rodio Ar lannau y Fenai gan ddistaw fyfyrio; Y gwynt oedd yn uchel, a gwyllt oedd y wendon, A’r môr oedd yn lluchio dros waliau Caernarfon. Ond trannoeth y bore mi euthum i rodio Hyd lannau y Fenai, tawelwch oedd yno; Y gwynt oedd yn ddistaw, a’r môr oedd yn dirion, A’r haul oedd yn twrynnu ar waliau Caernarfon. Night and Morning One night of tempest I arose and went Along the Menai shore on dreaming bent; The wind was strong, and savage swung the tide, And the waves blustered on Caernarfon side. But on the morrow, when I passed that way, On Menai shore the hush of heaven lay; The wind was gentle and the sea a flower, And the sun slumbered on Caernarfon tower. | | Maxwell's friends observed that he | seemed to know everything about everything. In other words they were an ignorant bunch, you'd fit in well with them. Androcles. |
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