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I want to recreate the cruise point generator for older versions of ArcMap in ArcGIS Pro. For those who aren't familiar, timber cruises are a series of regularly spaced sample points used for forest inventory. Some of the complications are that foresters like to use chains instead of a reasonable unit, and like to stick to their grid as much as possible (by rotating it etc).
How (and in which environment - model builder, python, add-in) would you go about creating a tool that allows users to put in their grid spacing in chains (or other units), rotation angle, and polygon boundary to generate points?
I will second this, I used the CruisePoint tool created by ESRI in ArcMap, however I don't think this will migrate over to Pro which we are being pushed towards. It's an invaluable tool for setting up inventory cruises which in Forestry happens a lot!
Sorry for my newbiness but I am really struggling with frame generator and trying to apply bolted connections. I create a sketch...at just about every level from top to the element and when I go to use the point option, the drawn points are not highlighting...obviously missing something very simple. Thanks for any help
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I've been reading about The discrete logarithm problem as of recent and i decided to try it out on a small portion of numbers myself and i actually came to a mental gridlock after watching this Video.
In the video, he uses the mod p which is prime to find a specific generator point (which is also prime) that could iterate all possible points(which i know that G is constant throughout the curve. but why use the order of the curve to find a suitable generator point.). And he also mentions that some numbers can't provide all possible digits that can iterate through all possible values.
But what baffles me the most is that the real values like the generator point and the order of the curves for example secp256k1, secp192ri is/are not prime. And did i mention that all the answers on the discrete logarithm problem online ALL had prime generator points and the order of the curve were also prime. Can i get a breakdown as of what is going on?
This group has essentially nothing to do with an Elliptic Curve group. The principle of Baby-step/Giant-step is the same regardless of group, however the operation analog to multiplication modulo $p$ is extremely different in an Elliptic Curve group.
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You can think of the generator G as the first point after infinity on the curve. Begin with infinity and add G; the result is G. Add G to this and you get 2G. Add G to this and you get 3G. And so on. If you add G a total of n times (where n is the order of the curve) you will be back at infinity, where you started; the whole curve is a never-ending loop. The order n is how many distinct points are on the curve, or in Bitcoin terms, how many possible private keys there are (plus 1 for the point at infinity).
Ok first and foremost people no offense but your both just a little off on your thoughts of how it is supposed to be understood. The fact is that y^2=x^3+ax+b = n order h= base point G 02/03 in compressed format and 04 in uncompressed. 04 was to show the whole uncompressed key (X^3, Y^2). The understanding of the compression is that the 02 is even and the 03 is odd for X. But in order to so called get your private key back if lost (because the public key is not supposed to be shared hence the reason for the ripemd and md5 versions). Simply put in an easier understanding for most. XXX+7=YY so the cubic sqrt of x generates the x and the sqrt of Y generates the Y of the random number that was began with because this is a graph either way around. Meaning function(x,y)=(x) random number. So from the beginning when you use a random number in the curve it is a point on the Elliptic curve in elliptic curve cryptoGRAPHy so a X and Y coordinate comes from your random number that is entered into the equation xxx+ax+b=yy where a=0 and b=7 over a finite field which is basically a square with 0,0 : 0,1 : 1,1 : 1,0 hence the reason for the cubic function of x. Where most get confused is because of the exponents P,N,A,B,G and H being thrown in there but you must understand that the truth is those variables make up the sextuple T. Where they are pretty much constant variables except h which is either 1 or 0 to determine the outcome of G. P is the finite field 2^255-2^32-2^9-2^8-2^7-2^6-2^4-1. A=0 B=7 and N is the order mod h to determine the outcome of G. N does not change values it is the sqrt of 2^255 so basically 2^128. Trust me I know what I speak of. Although things have changed with the addition of all of the bips, HD wallets, and the various upgrades throughout the years. What I speak of is the truth. In the beginning you started out with a key that was unserialized at first which meant it was 228 bits then it was serialized which gave you a shorter key that was your Eckey(elliptic curve key) meaning your random number that your public key would be derived from following the math I have laid before you. It would calculate your public key, a signature, and a new private key if needed. But of course with everyone thinking they know best and using programs to manipulate keys to their benefit, or because they think theirs is better, the differences from the beginning are astounding. Just saying.... Hope this clears up things a lot better for you guys. If you don't believe me right now just know at some point in the future you will understand why my knowledge on this subject is so confident.
I have a data set with a large number of start and end positions. I am trying to generate lines between start and end positions using the Geometry Generator but it does not work. I get no errors when running it, but the lines do not appear. I have found several answers to a similar qestion, e.g. this one, : Creating a line from two points in QGIS I select geometry Type as "LineString. Here is the code I have been trying to use. make_line(make_point("shootlon" ,"shootlat"), make_point("haullon", "haullat"))
I've recently completed my first foray into writing a C# source generator for Schema.NET.There is a lot to like about source generators however there are a few things I wish I understood more before diving into it.
For those that are unaware, source generators are a new feature added to C# whereby one can analyse existing source code and generate new source code all from C# itself.One area where this is of interest is serialization - being able to generate an ideal serializer at compile time prevents the need of using reflection at runtime.
In Schema.NET, we had hundreds of classes and interfaces that mapped to Schema.org types.While we had our own tool to generate these, the generated files sat in our Git repository creating a lot of noise when trying to change our tooling behaviour.Source generators would allow us to remove these files and have them exist only as part of the compiled binary.The move to source generators was also a good time to refactor the generating logic itself, making it easier to add new features later.
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