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Induction Cooking

Big Cook, Little Cook


''Big Cook, Little Cook'' is a television series for preschool children broadcast on BBC television channels (particularly the CBeebies digital television channel). The programme is set in the kitchen of a café, with two principal characters, Big Cook Ben and Little Cook Small. Ben is a full-sized adult, but Small is only a few inches tall (along the lines of Tom Thumb) and rides around on his magical spoon. The format of a programme generally includes a visit to the café by a nursery rhyme character (such as Little Miss Muffett or Humpty Dumpty). Little Cook tells a story about the visitor, and then they decide to cook the visitor an appropriate meal from Big's Cook's recipe book. One vital ingredient is usually missing from the kitchen cupboards, which gives Little Cook a chance to fly out of the kitchen on his spoon to retrieve the missing ingredient (and also visit a farm or a factory where it is made or packaged). Activities within the kitchen, such as washing up and tidying up, are invariably accompanied by the same song and dance routines. Both chefs act is a ludicrously expansive and overblown style, but the show seems intended to encourage children to take an interest in cooking. Catchphrases include, when reminding the audience to get an 'adult helper' to assist with using the oven that it is "Hot, hot hot". The actors, Dan Wright and Stephen Marsh, perform in a stand-up comedy double act, Electric Forecast.

  • http://www.bbc.co.uk/cbeebies/characterpages/bigcooklittlecook/ Big Cook, Little Cook from the BBC website Category:BBC children's television programmes

    Inductance


    Inductance is a physical characteristic of an inductor, which is an electrical device that produces at any time a voltage proportional to the instantaneous rate of change in current flowing through it. The symbol ''L'' is used for inductance in honour of the physicist Heinrich Lenz. The SI unit of inductance is the henry (H). The term ''inductance'' was coined by Oliver Heaviside in February 1886. In a typical inductor, whose geometry and physical properties are fixed, the voltage generated is as follows: :v = -L \frac {di} {dt} where :''v'' is the voltage generated, measured in volts. :''L'' is the ''inductance'' of the device, measured in henries. :''di/dt'' is the rate of change of current, measured in amperes/second. Strictly speaking, the quantity just defined is called ''self-inductance'', because the voltage is induced in the same conductor that carries the current. If the voltage is induced in another nearby conductor, the property is called ''mutual inductance'', which has the symbol ''M''. The above equation, with either ''L'' or ''M'' as the constant, applies to both cases. The operation of an inductor can be understood using a simple loop of wire as an example. The current flowing through the loop of wire produces a magnetic field by Ampere's law. A change in current (''di/dt'') results in a change in this magnetic field. This changing magnetic field causes an electromotive force, that some refer to as a counter-electromotive force because it runs against the current that induces it, in the conductor under Faraday's law of induction, which results in a voltage (''v'') forming in such a direction as to oppose the change in current (see Lenz's law). The constant of proportionality ''L'', which tells us for a particular device how big a voltage should be expected for a given change in current, is called the inductance. The self-inductance ''L'' of a solenoid (an idealization of a coil) can be calculated from : L = {\mu

    Induction


    This article does not present an objective presentation of the subject but the author's editorial opinion. First off, others would disagree that Quine "debunked" the analytic/sythetic distinction. Second, others would disagree that the Quine-Duhem thesis refutes Popper. Those who cite the Quine-Duhem thesis apparently go by second hand sources. In "The Library of Living Philosophers" series, in the two volumes devoted to Karl Popper, Quine and Popper were in large agreement. In Quine's paper, Quine brought up Quine-Duhem and Quine HIMSELF did NOT think it posed a big problem for Popper. Go read it for yourself! -63.98.140.237 Sep 13, 2003 :Wikipedia dictates a NPOV policy, not an objectivity policy. Objectivity is a myth. The article does present a POV in POV fashion when it should present the POV in NPOV fashion. -B 22:18, Oct 23, 2003 (UTC) I don't particularly like the way I've rephrased the opening paragraph in my last edit, but I think it is better than its predecessor. I'm just trying to shoot for more specificity here. -B 22:18, Oct 23, 2003 (UTC) :Well said, B. In point of fact, Popper expresses what later became known as the “Quine-Duhem thesis” in section 19 of ''The Logic of Scientific Discovery'', preceding Quine’s ''Two Dogmas''. Only a naive reading of Popper would lead to the conclusion given in this article Banno 19:53, 24 Oct 2003 (UTC) ---- Broke down the Quine/Hume/Popper paragraph. My changes at least have the advantage of not actually being wrong (I hope!!). Is there a purpose to retaining the discussion of the analytic/synthetic distinction? At the least, it needs something to point to its relevance. Personally, I liked the old introduction. Banno 22:59, 24 Oct 2003 (UTC) :I'm not stuck on my new intro and the previous one was actually a common way of introducing the subject. I think a better intro than the previous one nd mine can be written, but I don't object to reverting to the previous intro. Re: analytic/synthetic

    Inductance


    Error?

    I can't even read the first sentence of this article. Shouldn't it read something like, inductance is the property of a device to produce a voltage proportional to a varying electrical current? The expression given at the beginning, v = -L\frac{di}{dt} is only correct for a circuit with a fixed geometry. If the circuit is contorted while current is flowing through it, then the change in geometry creates a back-emf, also, as shown below. : \mathcal{E} = -\frac{d\Phi_i}{dt} = -\frac{d(L_i I_i)}{dt} = -(\frac{dL_i}{dt}I_i + \frac{dI_i}{dt}L_i)
    Question
    (same poster) is the above assertion true? I have found no occurance in any reference texts.
    Answer
    I suppose one could look at it that way. But the traditional way of analyzing motor/generators is to assume a fixed inductance for each part (the inductance of the rotating coil, and the inductance of the stationary coil), and calculating a separate "back emf" as a function of the speed of the motor. I've always thought of a motor as "two fixed-geometry inductors that move relative to each other". I've honestly never thought about considering a motor as "one big variable-geometry inductor". It's a perfectly self-consistent way to look at it. But if I had some spinning motor, and someone asked me for "the inductance" of the motor, I'd probably just measure the voltage and current and plug in :L = \frac{-v}{\frac{di}{dt}} , completely ignoring the "variable inductance" of the motor taken as a whole. --DavidCary 08:01, 29 Oct 2004 (UTC) What is R in the mutual inductance equation? It also would help to clarify that ds is the increment along the curve. -- Colin

    Minor point

    Is there a reason lower-case 'i' is used to denote the current here?

    What is the plural of a Henry?

    I just pluralized "henry" and noted that I typed it "henries". But another appearance of the plural later on in the article was spelled

    Induction (Disambiguation)


    The term ''induction'' has more than one meaning in the English language. Please see:
  • Induction in the field of logic
  • Mathematical induction in the field of mathematics
  • *Transfinite induction is a special case of the above
  • *Structural induction is a generalization of mathematical induction
  • Electromagnetic induction in physics and engineering ('''': radio frequency induction, Sunyaev-Zeldovich effect)
  • Electrostatic induction
  • Induction of childbirth
  • Induction period related to the Atkins diet
  • Backward induction in game theory and economics
  • Need Rhetorical Induction cs:Indukce da:Induktion de:Induktion es:Inducción nl:Inductie pl:Indukcja


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    Induction Cooking
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