How to get to Puise in Ridala by Bus or Train?

See Puise, Ridala, on the map

Directions to Puise (Ridala) with public transportation

The following transit lines have routes that pass near Puise

  • BusBus:

How to get to Puise by Bus?

Click on the Bus route to see step by step directions with maps, line arrival times and updated time schedules.

Bus stations near Puise in Ridala

  • Puise I,13 min walk,

Bus lines to Puise in Ridala

  • 29,Haapsalu Bussijaam,
Questions & Answers

  • What are the closest stations to Puise?

    The closest stations to Puise are:

    • Puise I is 617 meters away, 13 min walk.

  • Which Bus lines stop near Puise?

    These Bus lines stop near Puise:Ā 29

  • Whatā€™s the nearest bus stop to Puise in Ridala?

    The nearest bus stop to Puise in Ridala is Puise I. Itā€™s a 13 min walk away.

  • What time is the first Bus to Puise in Ridala?

    The 29 is the first Bus that goes to Puise in Ridala. It stops nearby at 7:02 AM.

  • What time is the last Bus to Puise in Ridala?

    The 29 is the last Bus that goes to Puise in Ridala. It stops nearby at 3:28 PM.

See Puise, Ridala, on the map

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Public Transit to Puise in Ridala

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Looking for the nearest stop or station to Puise? Check out this list of stops closest to your destination: Puise I.

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Location: Ridala, Estonia

Puise, Ridala
Puise, RidalaIn mathematics, Puiseux series are a generalization of power series that allow for negative and fractional exponents of the indeterminate. For example, the series x āˆ’ 2 + 2 x āˆ’ 1 / 2 + x 1 / 3 + 2 x 11 / 6 + x 8 / 3 + x 5 + ā‹Æ = x āˆ’ 12 / 6 + 2 x āˆ’ 3 / 6 + x 2 / 6 + 2 x 11 / 6 + x 16 / 6 + x 30 / 6 + ā‹Æ {\displaystyle {\begin{aligned}x^{-2}&+2x^{-1/2}+x^{1/3}+2x^{11/6}+x^{8/3}+x^{5}+\cdots \\&=x^{-12/6}+2x^{-3/6}+x^{2/6}+2x^{11/6}+x^{16/6}+x^{30/6}+\cdots \end{aligned}}} is a Puiseux series in the indeterminate x. Puiseux series were first introduced by Isaac Newton in 1676 and rediscovered by Victor Puiseux in 1850.The definition of a Puiseux series includes that the denominators of the exponents must be bounded. So, by reducing exponents to a common denominator n, a Puiseux series becomes a Laurent series in a nth root of the indeterminate. For example, the example above is a Laurent series in x 1 / 6 . {\displaystyle x^{1/6}.} Because a complex number has n nth roots, a convergent Puiseux series typically defines n functions in a neighborhood of 0. Puiseux's theorem, sometimes also called the Newtonā€“Puiseux theorem, asserts that, given a polynomial equation P ( x , y ) = 0 {\displaystyle P(x,y)=0} with complex coefficients, its solutions in y, viewed as functions of x, may be expanded as Puiseux series in x that are convergent in some neighbourhood of 0. In other words, every branch of an algebraic curve may be locally described by a Puiseux series in x (or in x āˆ’ x0 when considering branches above a neighborhood of x0 ā‰  0). Using modern terminology, Puiseux's theorem asserts that the set of Puiseux series over an algebraically closed field of characteristic 0 is itself an algebraically closed field, called the field of Puiseux series. It is the algebraic closure of the field of formal Laurent series, which itself is the field of fractions of the ring of formal power series.
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