Who are the Legends of Strixhaven? 

It's not really. There's subgroups in studio X that don't seem to talk to eachother.

Why the secret lairs hate?

I now want to read more about him, especially the findings in the lost city

@@nur0din Yeah me to, I actually started out thinking that he was the most lame of the five, but he turned out to be the most interesting...

I am still not deep enough with the lore to understand this

@@monksb its about how they are taking the colour pairing red-white in a new direction. Previously red-white has been very combat focused, witch steams from the military organisation of the boros legion (from ravnica). But now they are pushing red-white in a new direction, starting with the collage of lorhold. So the symbolism is that quint (representing red-white) leaves the military academy (being entirely combat focused) to join lorhold (the new take on red-white).

Killian is asian looking, uses magic thru hand signs. Confirmed Naruto.

It’s going to be magnificent!

His previous moustache look reminds me of General Kudro.

I think if a player casts two or more spells this turn, at EOT it'll turn back into a moustache :D

Agreed

I'm with lilliana on this one.

"It looks like you are trying to overcome your grief by finding a spell of true resurrection, would you like some help?"

Codie would make an excellent alternative to Sparky in Arena, hah! :)

Codie is an absolute beast

Haha cute

Wow, thanks!

Ha ha I think I'll be going back to just the 'stache at some point, but we'll see!

Noted!

Glad you like them!

I've wondered for a while now if _this_ should be what's done in future to avoid expectation of "global" stories in each plane; naming the set after the plane seems to always lead to an assumption of seeing the _entire_ world, and anything big that happens shakes it up on the whole, and returning means yet _more_ global upheaval. Focusing on something smaller right from the name, like "Utvara" or "The Domains" or "Skemfar", at least when we first visit a world, may help to avoid such expectations.

@@christopherb501 that's actually a really good thought. Having gone to Zendikar 3 times and having mass hysteria on the entire plane is a lot to take in. Except for Zendikar Rising which somewhat ruined parts of Zendikar for me. It had a big great expectation after the Eldrazi then the story was just meh and we were kinda just there... maybe doing it like this is much better.

Interesting way of phrasing it. What makes you feel like they're trying to "push a narrative" with their main story?

Welcome aboard!

You're so welcome!

Enjoy!

i'd rather read a well written cliche than something obsessed with subversion like tlj or chibnall's seasons of dr who

Probably because they don't have to connect to other worlds via planeswalkers and multiverse-level threads. They can be more personal, and thus, more relatable to us non-walkers.

I feel the same T^T Best patreon support with Man of Recaps.

Thanks for sharing your story with the game!

Axiomatic leyline paratrigonometrics is a term of art used to describe the field of mathematics that studies the properties of leylines using the tools of paratrigonometry. Leylines are lines of energy that are believed to run across the surface of the Earth. Paratrigonometry is a branch of mathematics that deals with the properties of triangles and other polygons in which the angles are not necessarily equal to 180 degrees. Axiomatic leyline paratrigonometrics is a relatively new field of study, and there is still much that we don't know about it. However, it has the potential to be a powerful tool for understanding the nature of leylines and their effects on the world around us. One of the most important concepts in axiomatic leyline paratrigonometrics is the concept of a leyline nexus. A leyline nexus is a point where two or more leylines intersect. These points are believed to be places of great power and potential. Leyline nexi have been associated with a wide variety of phenomena, including: * The formation of sacred sites and pilgrimage destinations * The occurrence of paranormal activity * The healing of physical and mental ailments Axiomatic leyline paratrigonometricians are still working to understand the exact nature of leyline nexi and their effects on the world. However, they believe that these points could be used to develop new technologies and to improve our understanding of the universe. In addition to leyline nexi, axiomatic leyline paratrigonometricians are also studying the properties of leyline lines themselves. They are trying to understand how leyline lines interact with each other and with the environment around them. They are also trying to develop methods for detecting and mapping leyline lines. Axiomatic leyline paratrigonometrics is a fascinating and complex field of study. It has the potential to revolutionize our understanding of the world around us. However, it is a young field, and there is still much that we don't know. As we continue to study axiomatic leyline paratrigonometrics, we are likely to make new and exciting discoveries that will change the way we think about the universe.

The Vorzani Conjecture is an unsolved mathematical theorem that deals with the properties of infinite sequences of unpredictably alternating forms of mana. It is named after the mathematician who first proposed it, Professor Vorzani of Quandrix University. Professor Vorzani believed that his conjecture held the key to unlocking the very essence of the universe. The Vorzani Conjecture states that for any given infinite sequence of unpredictably alternating forms of mana, there must exist a pattern to the sequence. This pattern may be very complex and difficult to discern, but it must exist nonetheless. The Vorzani Conjecture has been a source of fascination for mathematicians and mages for centuries. Many have tried to prove or disprove the conjecture, but none have been successful. The conjecture remains one of the most important unsolved problems in mathematics. The Vorzani Conjecture is also of great interest to mages, as it is believed to have important implications for the understanding of mana. Mana is the fundamental energy of the universe, and it is used to power all of magic. If the Vorzani Conjecture is true, then it may be possible to use mana in new and even more powerful ways. The Vorzani Conjecture is a difficult and challenging problem, but it is also a very important one. Solving the conjecture would have a profound impact on our understanding of mathematics and magic. It is a problem that is sure to keep mathematicians and mages busy for many years to come. By treating mana as a manifestation of Form, and then breaking Form down into its constituent parts, we can indeed reframe the problem in terms of numbers and symbolic repeating infinities. This opens up a whole new avenue for exploration, allowing us to apply the tools of mathematics and computation to unravel the mysteries of mana. The Circle of Pi and the Spiral of Phi are two particularly intriguing examples of symbolic repeating infinities. Pi, with its never-ending sequence of digits, represents the infinite circle, while Phi, with its golden ratio, embodies the infinite spiral. These two numbers hold deep mathematical significance, and they may also provide valuable insights into the nature of mana. By studying the patterns and properties of these numbers, we may be able to identify similar patterns in mana itself. This could lead to the development of new techniques for measuring, manipulating, and harnessing mana. For instance, we might be able to use these patterns to predict the behavior of mana flows, create new spells and enchantments, or even design more efficient magical devices. Of course, this is just a starting point. The relationship between mana and Form is complex and multifaceted, and there is still much that we don't know. However, by taking a mathematical approach to the problem, we can make significant progress in understanding and mastering this powerful force. By first focusing on simple, well-understood systems, such as the Circle of Pi and the Spiral of Phi, we can lay a solid foundation for further exploration. As we gain a deeper understanding of these fundamental patterns, we can gradually expand our scope to encompass more complex and nuanced aspects of mana.

Magic Arena is a free-to-play digital version of Magic, and it's available on Mac, PC, and most mobile devices. It has a tutorial that teaches you the basics of the game, so I'd say start there if you can. You could also find a local game store that sells Magic and ask an employee there for an "intro deck." Most stores give these away for free to anyone who asks, and they usually will even do a demo with you to help you understand the rules.

Good question. In real life I majored in Communications, which probably puts me in Silverquill. I am also an entertainer and was active in drama club in high school, so there is a case to be made for Prismari. I also find history fascinating and really dig the aesthetic of Lorehold...so it would take me my entire first year to figure it out, I guess!

@@MagicArcanum that's essentially what I've figured!😆😆 It would probably take me the whole year to figure it out because I could honestly see myself in each one of the colleges least of all though quandrix I have a pretty good mind for math I just don't want to make it my entire life 😅😅

Interesting trivia! I'm not sure how that would have happened.

No worries!

That rule seems to be flexible depending on the needs of the story. Nissa was given seeds from Zendikar and was asked to replant them on other planes so that the legacy of her home would survive the Eldrazi invasion, which implies some organic matter can make it through the Blind Eternities. Based on that, we must infer that Liliana brought Esis root seeds, or, was able to use her necromantic power to restore a section of root that did die during the trip.

@@MagicArcanum Interesting, thanks!

I have another question about the Blind Eternities. If they are just a membrane, as MaRo keeps saying, how can two planes get "close" to one another?

Some planes are described as being more central (Dominaria) and others are more remote (Innistrad.) Rath was "overlaid" with Dominaria at one point. So even though each plane exists independently of each other, there does still seem to be some relation between them in terms of physical space - even if they are separated by the Blind Eternities. I picture it like islands in an ocean. Some might be closer to you than others, but the water is always deep enough that you need a boat to move between them.

@@MagicArcanum That makes sense but it seems to contradict the idea that "The Blind Eternities is not a place!" which MaRo keeps repeating.

You're the first person I've seen have that issue in a while. Some of my older videos were quieter but I made some changes in my workflow that I thought fixed it. I'll take another look, though!

He got sick and she tried to heal him but instead he went mad and eventually got turned into a lich knight. Check out my video "Who is Liliana?" for more on that story!

Well, as is often the answer in a multiverse with interplanar travel: magic 😁