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Illustration for "Goldilocks and the Three Bears" The Goldilocks principle is named by analogy to the children's story "Goldilocks and the Three Bears", in which a young girl named Goldilocks tastes three different bowls of porridge and finds she prefers porridge that is neither too hot nor too cold but has just the right temperature. [1]
Hoops have been a popular toy across a variety of cultures since antiquity.. This article is a list of toys, toy sets, and toy systems; the toys included are widely popular (either currently or historically) and provide illustrative examples of specific types of toys.
The next day, Pr. Satō asks Mortimer to visit him at his villa. Once there, Mortimer is immobilized by Satō, who turns out be its dual robot. He is then neutralized by the Samurai robot controlled by Kim and Olrik. In a few days, the assistant manages to create an Android in the image of Mortimer to retrieve the three formulas of Satō.
The dashes (-) in the formula are likewise not mathematical operators, but spacers, meaning "to": for instance the human formula is 2.1.2.2-3 2.1.2.2-3 meaning that people may have 2 or 3 molars on each side of each jaw. 'd' denotes deciduous teeth (i.e. milk or baby teeth); lower case also indicates temporary teeth.
Stuffed toys come in an array of different sizes, with the smallest being thumb-sized and the largest being larger than a house. [2] [3] However, the largest somewhat commonly produced stuffed toys are not much bigger than a person. [citation needed] Most stuffed toys are designed to be an appropriate size for easy cuddling. They also come in a ...
Animals, Animals, Animals is a 1976–1981 educational television series on ABC about animals. [3] The program, produced by ABC News with animated segments produced by Al Brodax, [4] was hosted by Hal Linden. [2] The show aired in most markets at Sunday mornings at 11:30 am Eastern Time. [5]
Mathematical formulas are often algebraic, analytical or in closed form. [5] In a general context, formulas often represent mathematical models of real world phenomena, and as such can be used to provide solutions (or approximate solutions) to real world problems, with some being more general than others. For example, the formula
Leonard–Merritt formula: Astrophysics: Peter Leonard and David Merritt: Levy–Mises equations: Solid mechanics: Paul Lévy and Richard von Mises: Liénard equation: Dynamical systems: Alfred-Marie Liénard: Lighthill equation: Aeroacoustics: James Lighthill: Lindblad equation: Quantum mechanics: G. Lindblad: Lin–Tsien equation: PDE: Lin ...