zodiac : no more info available.
geometric cards: i can list all the cards
regular generalized:
polygon series, simplex series, cross series, measure series
regular specific (rarer than generalized):
icosohedron, dodecahedron, icositetrachoron, hexacosichoron, hecitonicosachoron (the last 3 are 4dimensional, they are slightly rarer than 3 dimensional and also produce double-sided cards) and the stella octangula (technically a spectral card, produces star-suit cards which give mult instead of chips and can't be duped via death, dna, etc.)
archimedean solids/catalan solids are obtainable by using a card on existing geometry consumables, but do not appear in packs.
#consumable card types (preferably by me)
1 messages · Page 1 of 1 (latest)
i forgot the apeirogon and sphere series, and also i decided that you use regular playing cards to modify the geometric cards, sort of the opposite of normal consumeables.
am I missing context from another post to understand this?
no. it's based on polytopes. you can look up stuff
yes but you didnt really explain what most of them do and you could have formatted this better
like, for example, what are double sided cards?
double sided cards have two ranks and suits, like real life double sided cards like in uno flip
as i was saying: series cards must be modified once, but can be modified twice. other cards (except the stella octangula) can be modified only once. A: stellate, J: dual, Q: snub, K: mirror snub
actually i dont know what im talking about. let me figure this out more, because i dont know how this stuff would actually effect gameplay
i was about to say that no one would understand what youre saying
but it seems you figured that out yourself
https://en.wikipedia.org/wiki/Polytope here's a useful wikipedia article. this should (?) explain most of the terms i'm using.
In elementary geometry, a polytope is a geometric object with flat sides (faces). Polytopes are the generalization of three-dimensional polyhedra to any number of dimensions. Polytopes may exist in any general number of dimensions n as an n-dimensional polytope or n-polytope. For example, a two-dimensional polygon is a 2-polytope and a three-dim...
if I have to read a wikipedia article to understand what your suggestion is about, it is not a good suggestion (in the context of balatro)