...ceiiinosssttuv In 1678 he rearranged these letters and translated them as follows : " Ut tensio sic vis; that is, the Power of any spring is in the same proportion with the Tension thereof." Observe that at this early date he uses power in the sense in which we now employ the word force; while...

...1678 he published his law as an anagram: "ceiiinosssttuu" standing for "ut tensio sic uis (vis)" or "the power of any spring is in the same proportion with the tension thereof". Hooke did not clearly distinguish force from stress and applied his law in a rather general way to...

...Restituva, or of Spring Explaining the Power of Springing Bodies (London, 1678): 1 ; ' Ut tensio sic vis; That is, The Power of any Spring is in the same proportion with the Tension thereof.' Compare Thomas Young, A Course of Lectures on Natural Philosophy and the Mechanical Arts, 2 vols. (London,...

...iu the'famc proportion with the Tendon thereof : That is, if one power ftretch or bend it one fpace, two will bend it two, and three will bend it three, and fo forward Now as the Theory is very Qiort, 10 the way of trying it is very cafie. In his introduction...

...whereas a tub of grease or honey will be predominantly viscous. Hooke's "True theory of elasticity" said, "The power of any spring is in the same proportion with the tension thereof, ie if one power stretch will bend it one space, two will bend it two, three will bend it three and...

...or. Of sprin9 explainin9 the power of sprin9in9 bodies in 1678: Ut tensio sic vis which tranlates to "the power of any spring is in the same proportion with the tension thereof."3 His result is often known as Hooke's law. 49 As with Coulomb's work on friction, Hooke's...

...moves, the chief of which being a theoretical principle of the widest applicability: Ut tensio sic vis; That is, The Power of any Spring is in the same proportion with the Tension thereof. (De Potentia, 1 ; CL, 333) 2.2.1. Tension While Hooke first published "ut tensio sic vis" as an anagram...

...forwards" decrees a simple ratio between power and the change in the size of a spring, the statement "The Power of any Spring is in the same proportion with the Tension thereof can, prima facie, be interpreted only as an inverse proportion between power and the total volume of...

...the Latin phrase ut tensio sic vis. In 1678 he published a full lecture on the topic, summarized as "The Power of any Spring is in the same proportion with the Tension thereof", or that extension is proportional to strain [46]. This one scientific study, which is now enshrined...

...force" is a famous statement from Hooke's work of 1676. He described it in more detail by writing that the power of any spring is in the same proportion...thereof: that is, if one power stretch or bend it in one space, two will bend in two, three will bend in three, and so forward. And this is the rule...