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You can add characters to the left (by default) or the right of the formatted argument in order to pad it out to a fixed width. This is useful if you want to add leading zeros to a number, or horizontally align many strings by padding with spaces. To add padding you insert a padding specifier into your conversion specification, before the type specifier. The padding specifier consists of either a zero (to pad with zeros) or a space character (to pad with spaces), followed by the number of characters to pad the result out to. printf() then adds as many zeros or spaces as required to make the result the correct width. For example, the following code displays various numbers, using leading zeros where necessary to ensure the result is always six digits long:



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where M is an integer corresponding to the fringe order (see Fig. 16.2(a)). As was expected, Eq. (16.8) is the equation of equi-spaced horizontal lines as seen in Fig. 16.1. For the second simple case l1 6 l2 and the gratings are parallel to each other with a 0. This makes the second term of Eq. (16.5) vanish. The moire will then be lines which satisfy Mlbeat x 16:9





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Form of matter without xed shape or volume. Shape: This form of matter conforms to the shape of its container. Volume: Can be compressed or expanded (up to a certain limiting point), to encompass di erent volumes. Form of matter where there is a fairly de nite volume but there is no speci c shape. Shape: This form of matter conforms to the shape of its container. Volume: Liquids can be compressed, but only to a limited degree. Form of matter where there is de nite shape and volume. This form of matter is rigid. Volume: Solids can be compressed, but only to a very limited degree.

(l0.4)

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where ne is the background plasma density in cm 3 , Te is the background plasma electron temperature in eV, Mi is the atomic mass number in atomic units, and nm = 2.63 1022 /cm3 is the molecular density of frozen hydrogen. The source term Sn due to ablation is appropriately nondimensionalized and included in Spellet . Electron Heat Flux Model A heat source q is included in the energy equation. This arises from the energy deposition by hot long-mean-free-path plasma electrons streaming into the ablation cloud along the magnetic eld lines. It can be analytically approximated [10] as q = q nt (r, , z) g(u+ ) + g(u ) , (2.7)

It is fairly easy to account for the fermionic properties of neutrinos. The Fermi-Dirac distribution is very similar to the Bose-Einstein distribution, equation (2.7), but with the minus sign on the denominator replaced by a plus sign. Because of this, the occupation numbers of the states at a given temperature is smaller for fermions, though the difference is only significant for low frequencies. To figure out how much smaller. one has to do the integral analogous to equation (2.9). It turns out that it is smaller by a factor 7/8. Much less trivial is accounting for the difference between photon and neutrino properties. In lOwe learnt that photons cease interaction (known as decoupling) at T ~ 3000 K, but neutrinos interact much more weakly and hence decouple at a much higher temperature. The decoupling time can be estimated by comparing the neutrino interaction time with the expansion rate; if the former dominates then thermal equilibrium is maintained, but if the latter then the reactions are too slow to maintain equilibrium and can be considered negligible. The weak interaction cross-section gives the relevant interaction rate, and it can be shown (see Problem A3.1) that the interaction rate exceeds the expansion rate for kBT > 1 MeV; once the Universe falls below this temperature the neutrinos cease interacting.

As with Workgroup Support, WebDAV file name changes cause duplicate file issues. When you rename a file, like with Workgroup Support on, WebDAV will want to download the new-named file to the server and upload the old-named file to you. To learn more, see the Renaming files section earlier in this chapter.

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