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At first, the Quiver can only hold 20 arrows, but if Link gets the Small Quiver upgrade, it brings the total of arrows Link can carry to 25. Link first acquires the Bow and Quiver in the Sandship after defeating the dungeon's mini-boss, Scervo. The second upgrade can be acquired by scoring at least 3,000 points, but less than 4,000 points at the Pirate Hideout.One of the upgrades can be purchased at the Goron Country Store for 2,000 Rupees after completing the Fire Temple.The Quiver is acquired alongside the Bow and Arrow within the Fire Temple.The first upgrade will bring that number to 30, and the second upgrade brings the total to 50. When Link first acquires the Bow, his Quiver can hold 20 arrows. This upgrade makes it possible to hold up to 50 arrows. The last Quiver upgrade can be bought in Mercay Island or Molida Island for 1,000 Rupees after obtaining the Bow.The first Quiver upgrade is available as a price in Molida Island's Shooting Gallery, increasing the maximum amount of arrows that can be held to 30 arrows.The Quiver is obtained along with the Bow in the Temple of Courage and allows Link to hold up to 20 arrows. ![]() ![]() ![]() The Giant Quiver is the final upgrade to the Quiver, and can hold a maximum of 100 arrows. The Big Quiver is the first upgrade to the Quiver, and can hold up to 50 arrows. It can be combined with the Hawkeye and Bombs. It is the item that holds Link's arrows, and can be upgraded twice in the game. ![]() Local ring at a point, tangent spaces, singularities. Irreducibility, irreducible components, rational maps.ĭimension of fibers. As a result, they have at most d zeros on P1.Ĭontinued from last week. Math Stackexchange answer explaining how homogeneous polynomials in X, Y of degree d factor into d homogeneous linear factors. Regular functions and regular maps on quasi-projective varieties. Projective and quasi-projective varieties. Regular maps between affine algebraic sets, isomorphisms.Ĭategory of affine algebraic sets = Category of nilpotent-free, finitely generated algebras.ĭefinition of abstract algebraic varieties. (Shafarevich 1.2.2, Shafarevich A.9, Gathmann 1.2) The ideal associated to a subset of affine space. (Gathmann Chapter 0, Shafarevich Section 1.2.1) Ideals, Hilbert’s basis theorem, Zariski topology. I will also upload my lecture notes and the workshop handouts here.Īffine space, closed (algebraic) subsets of affine space. It is undergoing changes as the class progresses, so the later weeks may not be accurate. ![]() These exam guidelines and problems are now available here.Here is a preliminary outline of the course. Homework is thus optional, but highly encouraged. For part of the exam, you will be asked to solve a very small number of these problems on the blackboard. Two weeks before the exam, we will release a large list of problems, most of which will be taken from earlier homeworks. ![]() We will not post homework solutions, so it is to the student's advantage to attempt the homework and turn in solutions. This may be repeated as many times as necessary. A student whose solution to a homework problem is marked incorrect may consult the professor or instructors as needed, rewrite the solution, and turn it in again at the following exercise class. It will be graded and available for return at the following exercise class. The homework will be posted on Thursday at 5pm and may be turned in the following Friday (8 days later) at the beginning of the exercise session.Sections II.4-II.5 in The Arithmetic of Elliptic Curves, J. Gathmann p.62 up to Remark 7.26, Milne sections 7a-7d Section 9 (birational maps and blowing up) in Gathmann 8-11 (projective varieties) and Lemma 4.1 in Hartshorne, 17-22 in Harris (skip discussion of projective varieties for now) We record below some reading assignments intended to complement the lectures. Macdonald, Addison-Wesley Series in MathematicsĪnd done many of the exercises, but should not be necessary for general comprehension if you are willing to accept certain facts as black boxes. Introduction to Commutative Algebra, M.F.Qing Liu, Algebraic geometry and arithmetic curves, 2006 paperback edition (available to read. BrasseletĪ course in commutative algebra is an official prerequisite, and it will certainly be helpful if you have (for instance) read Andreas Gathmann, Algebraic geometry, course notes linked here. Fulton, Princeton University Press, Introduction to Toric Varieties, J.-P. Toric varieties: Introduction to Toric Varieties, W.Foundations of Algebraic Geometry, Ravi Vakil.Harris, Graduate Texts in Mathematics, Springer Algebraic Geometry, A First Course, J.Skipping around a bit and referring as needed to other Hartshorne, Graduate Texts in Mathematics, Springer ).įor the additional topics, I have in mind the motivating goal of developing the basic theory of curves and surfaces (particularly intersection theory on the latter) to the extent required to present in the final lectures Weil's proof of the Riemann hypothesis for curves over finite fields. ), differential notions (tangent space, smoothness. ), properties of images of morphisms (Chevalley's theorem, universal closedness of projective varieties. ), some key examples (Segre, Veronese, Grassmannian. Algebraic Geometry is a central subject in modern mathematics, with close connections with number theory, combinatorics, representation theory, differential and. ), sheaves, schemes, and the functor of points perspective, some key geometric notions and constructions (birational maps, blowups, projections, divisors. The core topics include affine and projective varieties, morphisms between them, basic properties of such (irreducibility, dimension, finiteness, degree. We plan to cover some of the core topics concerning algebraic varieties over an algebraically closed field and then some additional ones, depending upon the pace to which the course settles. First lecture: Tuesday, February 17, 2015įirst exercise class: Friday, FebruContent I don't know what's an acceptable clarity to you or what's an acceptable file size. And earlier you said 'Conversion takes forever too', which suggests you were trying converting? Or if you meant that for VLC, it doesn't make much sense as VLC is designed to play without converting, like I mentioned. Without knowing all the details, I could be missing something but if you're playing an MKV on the native iPad video player then the MKV is definitely being converted. Sorry to sound harsh but you get such better and quicker advice if you set up your question to help the audience and avoid guessing. I can only guess you mean WALTR? And I've no idea what it's ipad air 2 profile settings are. Again, it would really help when looking for advice if you assume we don't know anything you're using because that's usually the case. I've no idea what video converter you're using. Again, it's worth finding your own experience of it. Maybe they said it does software DEcoding as opposed to hardware decoding, which would use your battery faster in many cases, yes, but not all. Maybe they're right, maybe they're not, but I'd suggest trying it and finding out for yourself as VLC was made for this kind of thing (playing any video type without converting). I've no experience with using VLC on an iPad, just macs and Windows. You can also do this independently with Airdrop or Dropbox, etc. ![]() Some apps combine this as a feature (VLC) or combine it with transcoding (which is converting the file as they stream it the iPad, but they don't store it on the iPad). This doesn't tackle the issue of transferring the files to your iPad, which is a separate issue. But they won't use hardware acceleration and the battery life will probably be a bit less. ![]() If you want to play without converting, you can use VLC or one or two others that have native codecs for MKV files. You will also get hardware acceleration which will usually improve battery life. I'm not familiar with all the video players for the iPad so somebody may correct me on this but I'm 95% sure that you're in a situation where, if you want to play an MKV file on the native iPad video player, it MUST be converted/transcoded. ![]() It's not in the case of VLC so if you're using it and seeing a conversion happening then you'll know something's wrong or happening unnecessarily (and will skew your idea of what's working well and what isn't).Ĭlick to expand. ![]() It's useful to be clear about what's doing the conversion (WALTR/the video player) or if a conversion is needed at all. WALTR states that it does media conversions. If you've no idea, you can start from there and figure out what's really happening. They don't convert from mkv to mkv so what's the source or output type of file if they're actually being converted, as you mention? This isn't meant as a pop-quiz of some sort. I think the reason that HDFan asked this is because you said you're working with mkv files and separately state there's a conversion happening. If you better understand what's actually happening and step through HDfan's questions you've a better chance of finding the ideal solution. The lack of converting is what made VLC famous originally. the iPad's native video player cannot play mkvs.Some facts, like these below, seem to contradict what you're suggesting is happening: I think you may be misunderstanding what's happening in various scenarios. |
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