How surprised he was by the fierce and spitty ardor with which she returned his dry osculation.
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Ritual osculation—a fancy word for kissing painted figures in religious texts—could also account for the presence of ultramarine in her teeth, though she lived long before the practice broadly caught on.
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Not to be outdone in the "posterior osculation" category (as Paul Begala colorfully put it), Attorney General William Barr reportedly will spend more than $30,000 of personal money to throw a private holiday party at the Trump International Hotel in Washington DC. Barr's defenders argue that he first tried to book two other DC hotels.
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In mathematics, two functions have a contact of order k if, at a point P, they have the same value and k equal derivatives. This is an equivalence relation, whose equivalence classes are generally called jets. The point of osculation is also called the double cusp. Contact is a geometric notion; it can be defined algebraically as a valuation.
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A tacnode at the origin of the curve defined by (x2+y2 −3x)2−4x2(2−x)=0 In classical algebraic geometry, a tacnode (also called a point of osculation or double cusp). is a kind of singular point of a curve. It is defined as a point where two (or more) osculating circles to the curve at that point are tangent. This means that two branches of the curve have ordinary tangency at the double point.
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On 1 September 2007, 6,980 couples kissed for 10 seconds in Tuzla, Bosnia erasing the previous Guinness World kissing Records of the Philippines and Hungary (for synchronised osculation in 2004 with 5,327 Filipino couples, overtaken by Hungary in 2005 with 5,875 couples; Filipinos came back in February 2010 with 6,124 couples but the Hungarians responded in June 2010 with 6,613 couples). The record now awaits official certification. On 26 September 2008, Tuzla began offering free wireless internet access in the city center. On 7 May 2010, Tuzla tried to break the World Record for the world's largest mass waltz dance.
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The concept of osculation can be generalized to higher-dimensional spaces, and to objects that are not curves within those spaces. For instance an osculating plane to a space curve is a plane that has second-order contact with the curve. This is as high an order as is possible in the general case.. In one dimension, analytic curves are said to osculate at a point if they share the first three terms of their Taylor expansion about that point. This concept can be generalized to superosculation, in which two curves share more than the first three terms of their Taylor expansion.
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Wingquist developed a self-aligning ball bearing Self- aligning ball bearings, such as the Wingquist bearing shown in the picture, are constructed with the inner ring and ball assembly contained within an outer ring that has a spherical raceway. This construction allows the bearing to tolerate a small angular misalignment resulting from shaft or housing deflections or improper mounting. The bearing was used mainly in bearing arrangements with very long shafts, such as transmission shafts in textile factories. One drawback of the self-aligning ball bearings is a limited load rating, as the outer raceway has very low osculation (radius is much larger than ball radius).
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One speaks also of curves and geometric objects having k-th order contact at a point: this is also called osculation (i.e. kissing), generalising the property of being tangent. (Here the derivatives are considered with respect to arc length.) An osculating curve from a given family of curves is a curve that has the highest possible order of contact with a given curve at a given point; for instance a tangent line is an osculating curve from the family of lines, and has first-order contact with the given curve; an osculating circle is an osculating curve from the family of circles, and has second-order contact (same tangent angle and curvature), etc..
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It became increasingly elaborate, proposing that each group of five classes could be arranged in a circle, with those closer together having greater affinities. Typically they were depicted with relatively advanced groups at the top, and supposedly degenerate forms towards the bottom. Each circle could touch or overlap with adjacent circles; the equivalent overlapping of actual groups in nature was called osculation. William John Swainson's arrangement of the insects, with analogies to the vertebrates Another aspect of the system was the identification of analogies across groups: Quinarianism was not widely popular outside the United Kingdom (some followers like William Hincks persisted in Canada); it became unfashionable by the 1840s, during which time more complex "maps" were made by Hugh Edwin Strickland and Alfred Russel Wallace.
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