![]() ![]() Classification of the different sorts of fundamental particles then leads to use of conserved quantities (some rather bizarre) to establish rules for particle reactions. The first topic deals with the fundamental particles that students have already met, and how their number proliferated in the second half of the twentieth century. They should be familiar with the ideas of conservation of mass, energy and electric charge. Students should know about the constituent particles of the atom (protons, neutrons, electrons). construct and interpret Feynman diagrams showing interactions.know that interactions between fundamental particles (quarks and leptons) are due to the exchange of other particles (vector bosons), and that these are (virtual) photons for the electromagnetic interaction and W +, W - and Z 0 particles for the weak interaction.apply conservation rules to particle interactions, including particle annihilation and creation.know that, for each particle, there exists an antiparticle.use the terms baryon, meson, hadron and lepton.Playing with Particles – a teaching approach for A-level (post-16) particle physics, School Science Review, December 2002, 84 (307), pp 118-123.A resource for particle physics teaching in schools, Physics Education, March 2003, 38, p 107 with sets of online resources.The baryon, meson and lepton cards suggested here have been constructed for this project, but other excellent examples have been published, and it is well worth your considering the following: The first topic makes use of activities based on card sorting and arranging.
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The new handshake type is indeed only used at the first connection. Once a node is connected, it will supply its own PGP key using discovery (as before), which will be checked to match the fingerprint in the certificate and then be marked to be used in type-1 handshake later on for future connections. This part of the security model is still up to the user. In both cases the handshake is eventually validated by information provided by your friend using a supposedly secure transmission (hand-to-hand, encrypted email, etc). SSL handshake ![]() It appears that we can afford to only send the PGP fingerprint instead of the full key, without losing any security. Up to v0.6.5, Retroshare used certificates containing the SSL id, the PGP public key and naming information. Use the double image below to compare both views:īoth in channels or boards, the new visualization system is now based on an abstract item model (instead of manually inserted items as it was in v0.6.5) making it much faster to load and offering a lot more possibilities for how to display the information. Two different visualization modes are possible (top right blue button, left to the search field): grid or list. Completer release notes here.Ĭhannels benefit from a new layout that is more suitable to their usage. As you will see, it was totally worth it. While we decided to stop developing new features in November 2020, it took us 4 months to fix all the bugs, mostly thanks to a really good user-feedback. In the end, lots of bugs have been introduced in the process and it took some time to reach a perfectly stable product again. token system, notifications, etc), which had us re-implement some GUI parts taking the opportunity to make them more efficient or re-designed to a better layout (e.g. This is for one simple reason: we changed lots of core features of the software (e.g. This release took even more time than the previous ones. The win32 installer automatically installs it, but you will need to first remove any more recent version of gpg4win. Notice: Under Windows you must install GPG4Win v1.1.4 RetroShare requires it without you can't create your RetroShare Key.
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If a is a series but not an exact series, then factor is applied recursively to the components of a (that is, its coefficients). ![]() If a is an exact series, that is, a series object with no order term, then it is first converted to a polynomial before applying factor. If the input, a, is a list, set, equation, range, relation, or function, then factor is applied recursively to the components of a. However, it is more expensive to compute. This provides a fully factored form which can be used to simplify an expression in the same way the normal function is used. If the input, a, is a rational expression, then it is first normalized (see normal ) and the numerator and denominator of the resulting expression are then factored. Note that any integer content (see first example below) is not factored. Thus factor does not necessarily factor into linear factors. For example, if the coefficients are all integers then factor computes all irreducible factors with integer coefficients. If the second argument K is not given, the polynomial is factored over the field implied by the coefficients. To explicitly request Wang's algorithm, which was the default in Maple 2018 and earlier versions, use the option method="Wang". The default is the latter, since it is faster on most examples. Use the ifactor function to factor integers.įor multivariate polynomials with integer coefficients, the factor command offers two algorithms: Wang's algorithm (see ) and the algorithm by Monagan and Tuncer (, ). Nor does it factor integer coefficients in a polynomial. The factor function does NOT factor integers. The factor function computes the factorization of a multivariate polynomial with integer, rational, (complex) numeric, or algebraic number coefficients. 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