OL17 Ω ol16 Phi¹⁰(0) ol15 ♾️ ol14 Tritar ol13 {10,10[1[1[1/¹,²2]2]2]2} ol12 {10,10[1[1[1/¹,²2]2]2]2} ol11 {10,10[1[1–2]2]2} ol10 {10,10[1/3]2} ol9 {10,10[1/2]2} ol8 {10,10[1[2]2]2} ol7 {10,10[1,2]3} ol6 {10,10[3]2} ol5{10,10[2]2} ol4{10,10,10,10} ol3 10{{1}}10 ol210{5}10 OL1 10^^10 ol0p2 10,000,000,000 ol0 100

Every last number in every OL ( ordinal level )

Embark on a mind-bending journey through the cosmos of ordinal numbers with this spin wheel. Each slice represents a unique and complex ordinal level notation, ranging from the foundational OL0 (10,000,000,000) to the enigmatic OL17 (Ω). These notations delve into the realms of mathematical infinity, exploring structures like Church-Kleene ordinals, transfinite sequences, and advanced collapsing functions. For instance, OL14 introduces “Tritar,” a notation that bridges the gap between finite and infinite sets, while OL16 (Phi¹⁰(0)) delves into the intricacies of higher-order infinity. OL17 (Ω) signifies the absolute infinity, a concept that challenges our understanding of the infinite. This wheel is a captivating tool for enthusiasts of advanced mathematics and theoretical concepts, offering a playful yet profound exploration of ordinal levels.
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Every last number in every OL ( ordinal level )

Embark on a mind-bending journey through the cosmos of ordinal numbers with this spin wheel. Each slice represents a unique and complex ordinal level notation, ranging from the foundational OL0 (10,000,000,000) to the enigmatic OL17 (Ω). These notations delve into the realms of mathematical infinity, exploring structures like Church-Kleene ordinals, transfinite sequences, and advanced collapsing functions. For instance, OL14 introduces “Tritar,” a notation that bridges the gap between finite and infinite sets, while OL16 (Phi¹⁰(0)) delves into the intricacies of higher-order infinity. OL17 (Ω) signifies the absolute infinity, a concept that challenges our understanding of the infinite. This wheel is a captivating tool for enthusiasts of advanced mathematics and theoretical concepts, offering a playful yet profound exploration of ordinal levels.
Get the FREE app to discover thousands more fun wheels!