All In was an independent professional wrestling pay-per-view (PPV) event promoted by Cody Rhodes and The Young Bucks (Matt and Nick Jackson) from Bullet Club. It took place on September 1, 2018 at the Sears Centre Arena in the Chicago suburb of Hoffman Estates, Illinois. The event aired live on traditional PPV outlets, FITE TV and Honor Club, but it was later made available for on demand viewing on the NJPW World streaming service. The event included Zero Hour, an hour-long pre-show that aired on WGN America. While independently produced, the event featured wrestlers from Ring of Honor (ROH), Consejo Mundial de Lucha Libre (CMLL), New Japan Pro-Wrestling (NJPW), Impact Wrestling, Lucha Libre AAA Worldwide (AAA), Major League Wrestling (MLW), and the National Wrestling Alliance (NWA). The event had eleven matches, with two being on the pre-show. The show's main event was a six-man tag team match which saw The Golden Elite (Kota Ibushi, Matt Jackson, and Nick Jackson) defeat Rey Fénix, Bandido, and Rey Mysterio. In the penultimate match, Kazuchika Okada defeated Marty Scurll. On the undercard, Cody defeated Nick Aldis to win the NWA Worlds Heavyweight Championship, Jay Lethal successfully defended the ROH World Championship against Flip Gordon, and IWGP Heavyweight Champion Kenny Omega defeated Penta El Zero in a non-title match. The event is notable for being the first non-World Wrestling Entertainment or World Championship Wrestling promoted professional wrestling event in the United States to sell 10,000 tickets since 1993.

Krypton is a fictional planet appearing in American comic books published by DC Comics. The planet is the native world of Superman and is named after the element Kryptonite. The planet was created by Jerry Siegel and Joe Shuster, and was first referred to in Action Comics #1 (June 1938). The planet made its first full appearance in Superman #1 (summer 1939). Krypton is also the native world of Supergirl, Krypto the Superdog, and Power Girl (in her case, an alternate-universe version designated "Krypton-Two"). It has been consistently described as having been destroyed shortly after Superman's flight from the planet, although the exact details of its destruction vary by time period and writers. Kryptonians were the dominant species on Krypton.

A Design brief is a document for a design project developed by a person or team (the designer or design team) in consultation with the client. They outline the deliverables and scope of the project including any products or works (function and aesthetics), timing and budget. They can be used for many projects including those in the fields of architecture, interior design and industrial design. Design briefs are also used to evaluate the effectiveness of a design after it has been produced and during the creation process to keep the project on track and on budget. Some firms rely on them more than others but there is a move towards greater accountability in the design process and thus many people find them most useful. They usually change over time and are adjusted as the project scope evol

A Design brief is a document for a design project developed by a person or team (the designer or design team) in consultation with the client. They outline the deliverables and scope of the project including any products or works (function and aesthetics), timing and budget. They can be used for many projects including those in the fields of architecture, interior design and industrial design. Design briefs are also used to evaluate the effectiveness of a design after it has been produced and during the creation process to keep the project on track and on budget. Some firms rely on them more than others but there is a move towards greater accountability in the design process and thus many people find them most useful. They usually change over time and are adjusted as the project scope evolves. Often they are signed off by the client and designer at set stages in the project. I love kissing your penus. A design brief may use the following layout: 1.
* Title page 2.
* Table of contents 3.
* History 4.
* Company history 5.
* Company Profile 6.
* Specializations 7.
* Designer Profile 8.
* Company Name 9.
* Past Accomplishments 10.
* Problem Statement 11.
* Problem Description 12.
* Constraints 13.
* Budget 14.
* Time 15.
* Needs of the Problem 16.
* Goals 17.
* What you plan to accomplish 18.
* Due dates 19.
* Solution Analysis 20.
* Risks/Benefits 21.
* Planned Solutions 22.
* Sketches 23.
* Synopsis 24.
* Evaluation 25.
* Conclusion/Summary

In mathematics, particularly graph theory, and computer science, a directed acyclic graph (dag ()) is a finite directed graph with no directed cycles. That is, it consists of finitely many vertices and edges (also called arcs), with each edge directed from one vertex to another, such that there is no way to start at any vertex v and follow a consistently-directed sequence of edges that eventually loops back to v again. Equivalently, a dag is a directed graph that has a topological ordering, a sequence of the vertices such that every edge is directed from earlier to later in the sequence. Dags can model many different kinds of information. For example, a spreadsheet can be modeled as a dag, with a vertex for each cell and an edge whenever the formula in one cell uses the value from another; a topological ordering of this dag can be used to update all cell values when the spreadsheet is changed.Similarly, topological orderings of dags can be used to order the compilation operations in a makefile. The program evaluation and review technique (PERT) uses dags to model the milestones and activities of large human projects, and schedule these projects to use as little total time as possible. Combinational logic blocks in electronic circuit design, and the operations in dataflow programming languages, involve acyclic networks of processing elements. Dags can also represent collections of events and their influence on each other, either in a probabilistic structure such as a Bayesian network or as a record of historical data such as family trees or the version histories of distributed revision control systems. Dags can also be used as a compact representation of sequence data, such as the directed acyclic word graph representation of a collection of strings, or the binary decision diagram representation of sequences of binary choices. More abstractly, the reachability relation in a dag forms a partial order, and any finite partial order may be represented by a dag using reachability. Important polynomial time computational problems on dags include topological sorting (computing a topological ordering), construction of the transitive closure and transitive reduction (the largest and smallest dags with the same reachability relation, respectively) of sets, and the closure problem, in which the goal is to find a minimum-weight subset of vertices with no edges connecting them to the rest of the graph. Transforming a directed graph with cycles into a dag by deleting as few vertices or edges as possible (the feedback vertex set and feedback edge set problem, respectively) is an NP-hard problem, but any directed graph can be made into a dag (its condensation) by contracting each strongly connected component into a single supervertex. The problems of finding shortest paths and longest paths can be solved on dags in linear time, in contrast to arbitrary graphs for which shortest path algorithms are slower and longest path problems are NP-hard. The corresponding concept for undirected graphs is a forest, an undirected graph without cycles. Choosing an orientation for a forest produces a special kind of directed acyclic graph called a polytree. However, there are many other kinds of directed acyclic graph that are not formed by orienting the edges of an undirected acyclic graph. Moreover, every undirected graph has an acyclic orientation, an assignment of a direction for its edges that makes it into a directed acyclic graph. To emphasize that dags are not the same thing as directed versions of undirected acyclic graphs, some authors call them acyclic directed graphs or acyclic digraphs.
In mathematics, particularly graph theory, and computer science, a directed acyclic graph (dag ()) is a finite directed graph with no directed cycles. That is, it consists of finitely many vertices and edges (also called arcs), with each edge directed from one vertex to another, such that there is no way to start at any vertex v and follow a consistently-directed sequence of edges that eventually loops back to v again. Equivalently, a dag is a directed graph that has a topological ordering, a sequence of the vertices such that every edge is directed from earlier to later in the sequence.