{"component":{"type":17,"accent_color":10660273,"components":[{"type":10,"content":"-# WikiRNG · Roll of 10/27/2026 · by [nikonstellation\\_](https://wikirng.com/u/nikonstellation_)"},{"type":10,"content":"## [Faltings' product theorem](https://wikirng.com/roll/8EqjYuY4VN)\n*On when a subvariety of a product of projective spaces is a product of varieties*"},{"type":10,"content":">>> In arithmetic geometry, Faltings' product theorem gives sufficient conditions for a subvariety of a product of projective spaces to be a product of varieties in the projective spaces."},{"type":14,"divider":true,"spacing":1},{"type":10,"content":"### ⬜ Basic · 13,570 SP\n-# Bottom 9%"},{"type":10,"content":"*geometry theorem, product of a product of a varieties*"},{"type":14,"divider":true,"spacing":1},{"type":10,"content":"🟩 📑 **JSTOR** · Notable · +3,586 SP\n-# Links to JSTOR.\n🟩 ✍️ **Apostrophe** · Notable · +3,118 SP\n-# Title has an apostrophe.\n🟩 🔓 **Free to Read** · Notable · +1,729 SP\n-# Cites a source that is free to read.\n🟩 🧹 **Dusty** · Notable · +1,206 SP\n-# Not edited in 2+ years.\n⬜ 🫥 **No Footnotes** · Basic · +841 SP\n-# No footnotes at all.\n⬜ ✋ **All Five** · Basic · +636 SP\n-# Has all five vowels.\n-# +7 more badges"},{"type":14,"divider":true,"spacing":1},{"type":1,"components":[{"type":2,"style":5,"label":"View roll","url":"https://wikirng.com/roll/8EqjYuY4VN"},{"type":2,"style":5,"label":"Read on Wikipedia","url":"https://en.wikipedia.org/wiki/Faltings'_product_theorem"}]},{"type":10,"content":"-# Article text from Wikipedia, CC BY-SA 4.0"}]}}